GET https://kbin.spritesserver.nl/u/@RyanIbanezMan@kbin.social/boosts?sortBy=top&time=3h

Response
200 OK
IP
216.73.216.97
Profiled on
Token
8a9b5c

Components

22 Twig Components
49 Render Count
297 ms Render Time
14.0 MiB Memory Usage

Components

Name Metadata Render Count Render Time
settings_row_switch 
"App\Twig\Components\SettingsRowSwitchComponent"
components/_settings_row_switch.html.twig 		15 2.46ms
user_settings_row_switch 
"App\Twig\Components\UserSettingsRowSwitchComponent"
components/_user_settings_row_switch.html.twig 		4 0.71ms
date 
"App\Twig\Components\DateComponent"
components/date.html.twig 		3 0.76ms
user_actions 
"App\Twig\Components\UserActionsComponent"
components/user_actions.html.twig 		2 2.75ms
user_inline 
"App\Twig\Components\UserInlineComponent"
components/user_inline.html.twig 		2 1.09ms
date_edited 
"App\Twig\Components\DateEditedComponent"
components/date_edited.html.twig 		2 0.39ms
user_avatar 
"App\Twig\Components\UserAvatarComponent"
components/user_avatar.html.twig 		2 0.54ms
vote 
"App\Twig\Components\VoteComponent"
components/vote.html.twig 		2 6.39ms
boost 
"App\Twig\Components\BoostComponent"
components/boost.html.twig 		2 2.35ms
voters_inline 
"App\Twig\Components\VotersInlineComponent"
components/_cached.html.twig 		2 44.05ms
settings_row_enum 
"App\Twig\Components\SettingsRowEnumComponent"
components/_settings_row_enum.html.twig 		2 0.41ms
user_box 
"App\Twig\Components\UserBoxComponent"
components/user_box.html.twig 		1 1.09ms
post 
"App\Twig\Components\PostComponent"
components/_cached.html.twig 		1 125.82ms
magazine_inline 
"App\Twig\Components\MagazineInlineComponent"
components/magazine_inline.html.twig 		1 0.37ms
post_comment 
"App\Twig\Components\PostCommentComponent"
components/post_comment.html.twig 		1 72.40ms
related_magazines 
"App\Twig\Components\RelatedMagazinesComponent"
components/_cached.html.twig 		1 19.47ms
active_users 
"App\Twig\Components\ActiveUsersComponent"
components/_cached.html.twig 		1 2.17ms
related_categories 
"App\Twig\Components\RelatedCategoriesComponent"
components/_cached.html.twig 		1 8.26ms
related_posts 
"App\Twig\Components\RelatedPostsComponent"
components/_cached.html.twig 		1 20.51ms
related_entries 
"App\Twig\Components\RelatedEntriesComponent"
components/_cached.html.twig 		1 19.89ms
support_us_block 
"App\Twig\Components\SupportUsBlock"
components/_cached.html.twig 		1 2.25ms
featured_magazines 
"App\Twig\Components\FeaturedMagazinesComponent"
components/_cached.html.twig 		1 19.53ms

Render calls

user_box App\Twig\Components\UserBoxComponent 14.0 MiB 1.09 ms
Input props 
[
  "user" => App\Entity\User {#263
    +avatar: null
    +cover: null
    +email: "RyanIbanezMan@kbin.social"
    +username: "@RyanIbanezMan@kbin.social"
    +roles: []
    +followersCount: 0
    +homepage: "front"
    +about: null
    +lastActive: DateTime @1688682902 {#276
      date: 2023-07-07 00:35:02.0 +02:00
    }
    +markedForDeletionAt: null
    +fields: null
    +oauthGithubId: null
    +oauthGoogleId: null
    +oauthFacebookId: null
    +oauthKeycloakId: null
    +hideAdult: true
    +showSubscribedUsers: true
    +showSubscribedMagazines: true
    +showSubscribedDomains: true
    +preferredLanguages: []
    +featuredMagazines: null
    +showProfileSubscriptions: true
    +showProfileFollowings: true
    +markNewComments: false
    +notifyOnNewEntry: false
    +notifyOnNewEntryReply: false
    +notifyOnNewEntryCommentReply: false
    +notifyOnNewPost: false
    +notifyOnNewPostReply: false
    +notifyOnNewPostCommentReply: false
    +addMentionsEntries: false
    +addMentionsPosts: true
    +isBanned: false
    +isVerified: false
    +isDeleted: false
    +isBot: false
    +spamProtection: true
    +customCss: null
    +ignoreMagazinesCustomCss: false
    +moderatorTokens: Doctrine\ORM\PersistentCollection {#250 …}
    +magazineOwnershipRequests: Doctrine\ORM\PersistentCollection {#246 …}
    +moderatorRequests: Doctrine\ORM\PersistentCollection {#235 …}
    +entries: Doctrine\ORM\PersistentCollection {#193 …}
    +entryVotes: Doctrine\ORM\PersistentCollection {#165 …}
    +entryComments: Doctrine\ORM\PersistentCollection {#138 …}
    +entryCommentVotes: Doctrine\ORM\PersistentCollection {#108 …}
    +posts: Doctrine\ORM\PersistentCollection {#81 …}
    +postVotes: Doctrine\ORM\PersistentCollection {#96 …}
    +postComments: Doctrine\ORM\PersistentCollection {#1818 …}
    +postCommentVotes: Doctrine\ORM\PersistentCollection {#1658 …}
    +subscriptions: Doctrine\ORM\PersistentCollection {#2431 …}
    +subscribedDomains: Doctrine\ORM\PersistentCollection {#1875 …}
    +follows: Doctrine\ORM\PersistentCollection {#1771 …}
    +followers: Doctrine\ORM\PersistentCollection {#1917 …}
    +blocks: Doctrine\ORM\PersistentCollection {#1836 …}
    +blockers: Doctrine\ORM\PersistentCollection {#1849 …}
    +blockedMagazines: Doctrine\ORM\PersistentCollection {#1853 …}
    +blockedDomains: Doctrine\ORM\PersistentCollection {#1846 …}
    +reports: Doctrine\ORM\PersistentCollection {#1826 …}
    +favourites: Doctrine\ORM\PersistentCollection {#1963 …}
    +violations: Doctrine\ORM\PersistentCollection {#2396 …}
    +notifications: Doctrine\ORM\PersistentCollection {#1921 …}
    +awards: Doctrine\ORM\PersistentCollection {#1964 …}
    +subscribedCategories: Doctrine\ORM\PersistentCollection {#1865 …}
    +categories: Doctrine\ORM\PersistentCollection {#1925 …}
    -id: 13891
    -password: "$2y$13$iRAPvsZ7tfShKqPu52qeGurojMiBLl5gAidKwVVxLT3An.Rwc7OLK"
    -totpSecret: null
    -totpBackupCodes: []
    -oAuth2UserConsents: Doctrine\ORM\PersistentCollection {#1901 …}
    +apId: "RyanIbanezMan@kbin.social"
    +apProfileId: "https://kbin.social/u/RyanIbanezMan"
    +apPublicUrl: "https://kbin.social/u/RyanIbanezMan"
    +apFollowersUrl: "https://kbin.social/u/RyanIbanezMan/followers"
    +apInboxUrl: "https://kbin.social/f/inbox"
    +apDomain: "kbin.social"
    +apPreferredUsername: "RyanIbanezMan"
    +apDiscoverable: true
    +apManuallyApprovesFollowers: false
    +privateKey: null
    +publicKey: null
    +apFetchedAt: DateTime @1688700531 {#279
      date: 2023-07-07 05:28:51.0 +02:00
    }
    +apDeletedAt: null
    +apTimeoutAt: null
    +visibility: "visible             "
    +createdAt: DateTimeImmutable @1688190247 {#275
      date: 2023-07-01 07:44:07.0 +02:00
    }
  }
  "stretchedLink" => false
]
Attributes 
[]
Component 
App\Twig\Components\UserBoxComponent {#1736
  +user: App\Entity\User {#263
    +avatar: null
    +cover: null
    +email: "RyanIbanezMan@kbin.social"
    +username: "@RyanIbanezMan@kbin.social"
    +roles: []
    +followersCount: 0
    +homepage: "front"
    +about: null
    +lastActive: DateTime @1688682902 {#276
      date: 2023-07-07 00:35:02.0 +02:00
    }
    +markedForDeletionAt: null
    +fields: null
    +oauthGithubId: null
    +oauthGoogleId: null
    +oauthFacebookId: null
    +oauthKeycloakId: null
    +hideAdult: true
    +showSubscribedUsers: true
    +showSubscribedMagazines: true
    +showSubscribedDomains: true
    +preferredLanguages: []
    +featuredMagazines: null
    +showProfileSubscriptions: true
    +showProfileFollowings: true
    +markNewComments: false
    +notifyOnNewEntry: false
    +notifyOnNewEntryReply: false
    +notifyOnNewEntryCommentReply: false
    +notifyOnNewPost: false
    +notifyOnNewPostReply: false
    +notifyOnNewPostCommentReply: false
    +addMentionsEntries: false
    +addMentionsPosts: true
    +isBanned: false
    +isVerified: false
    +isDeleted: false
    +isBot: false
    +spamProtection: true
    +customCss: null
    +ignoreMagazinesCustomCss: false
    +moderatorTokens: Doctrine\ORM\PersistentCollection {#250 …}
    +magazineOwnershipRequests: Doctrine\ORM\PersistentCollection {#246 …}
    +moderatorRequests: Doctrine\ORM\PersistentCollection {#235 …}
    +entries: Doctrine\ORM\PersistentCollection {#193 …}
    +entryVotes: Doctrine\ORM\PersistentCollection {#165 …}
    +entryComments: Doctrine\ORM\PersistentCollection {#138 …}
    +entryCommentVotes: Doctrine\ORM\PersistentCollection {#108 …}
    +posts: Doctrine\ORM\PersistentCollection {#81 …}
    +postVotes: Doctrine\ORM\PersistentCollection {#96 …}
    +postComments: Doctrine\ORM\PersistentCollection {#1818 …}
    +postCommentVotes: Doctrine\ORM\PersistentCollection {#1658 …}
    +subscriptions: Doctrine\ORM\PersistentCollection {#2431 …}
    +subscribedDomains: Doctrine\ORM\PersistentCollection {#1875 …}
    +follows: Doctrine\ORM\PersistentCollection {#1771 …}
    +followers: Doctrine\ORM\PersistentCollection {#1917 …}
    +blocks: Doctrine\ORM\PersistentCollection {#1836 …}
    +blockers: Doctrine\ORM\PersistentCollection {#1849 …}
    +blockedMagazines: Doctrine\ORM\PersistentCollection {#1853 …}
    +blockedDomains: Doctrine\ORM\PersistentCollection {#1846 …}
    +reports: Doctrine\ORM\PersistentCollection {#1826 …}
    +favourites: Doctrine\ORM\PersistentCollection {#1963 …}
    +violations: Doctrine\ORM\PersistentCollection {#2396 …}
    +notifications: Doctrine\ORM\PersistentCollection {#1921 …}
    +awards: Doctrine\ORM\PersistentCollection {#1964 …}
    +subscribedCategories: Doctrine\ORM\PersistentCollection {#1865 …}
    +categories: Doctrine\ORM\PersistentCollection {#1925 …}
    -id: 13891
    -password: "$2y$13$iRAPvsZ7tfShKqPu52qeGurojMiBLl5gAidKwVVxLT3An.Rwc7OLK"
    -totpSecret: null
    -totpBackupCodes: []
    -oAuth2UserConsents: Doctrine\ORM\PersistentCollection {#1901 …}
    +apId: "RyanIbanezMan@kbin.social"
    +apProfileId: "https://kbin.social/u/RyanIbanezMan"
    +apPublicUrl: "https://kbin.social/u/RyanIbanezMan"
    +apFollowersUrl: "https://kbin.social/u/RyanIbanezMan/followers"
    +apInboxUrl: "https://kbin.social/f/inbox"
    +apDomain: "kbin.social"
    +apPreferredUsername: "RyanIbanezMan"
    +apDiscoverable: true
    +apManuallyApprovesFollowers: false
    +privateKey: null
    +publicKey: null
    +apFetchedAt: DateTime @1688700531 {#279
      date: 2023-07-07 05:28:51.0 +02:00
    }
    +apDeletedAt: null
    +apTimeoutAt: null
    +visibility: "visible             "
    +createdAt: DateTimeImmutable @1688190247 {#275
      date: 2023-07-01 07:44:07.0 +02:00
    }
  }
  +stretchedLink: false
}
user_actions App\Twig\Components\UserActionsComponent 14.0 MiB 0.54 ms
Input props 
[
  "user" => App\Entity\User {#263
    +avatar: null
    +cover: null
    +email: "RyanIbanezMan@kbin.social"
    +username: "@RyanIbanezMan@kbin.social"
    +roles: []
    +followersCount: 0
    +homepage: "front"
    +about: null
    +lastActive: DateTime @1688682902 {#276
      date: 2023-07-07 00:35:02.0 +02:00
    }
    +markedForDeletionAt: null
    +fields: null
    +oauthGithubId: null
    +oauthGoogleId: null
    +oauthFacebookId: null
    +oauthKeycloakId: null
    +hideAdult: true
    +showSubscribedUsers: true
    +showSubscribedMagazines: true
    +showSubscribedDomains: true
    +preferredLanguages: []
    +featuredMagazines: null
    +showProfileSubscriptions: true
    +showProfileFollowings: true
    +markNewComments: false
    +notifyOnNewEntry: false
    +notifyOnNewEntryReply: false
    +notifyOnNewEntryCommentReply: false
    +notifyOnNewPost: false
    +notifyOnNewPostReply: false
    +notifyOnNewPostCommentReply: false
    +addMentionsEntries: false
    +addMentionsPosts: true
    +isBanned: false
    +isVerified: false
    +isDeleted: false
    +isBot: false
    +spamProtection: true
    +customCss: null
    +ignoreMagazinesCustomCss: false
    +moderatorTokens: Doctrine\ORM\PersistentCollection {#250 …}
    +magazineOwnershipRequests: Doctrine\ORM\PersistentCollection {#246 …}
    +moderatorRequests: Doctrine\ORM\PersistentCollection {#235 …}
    +entries: Doctrine\ORM\PersistentCollection {#193 …}
    +entryVotes: Doctrine\ORM\PersistentCollection {#165 …}
    +entryComments: Doctrine\ORM\PersistentCollection {#138 …}
    +entryCommentVotes: Doctrine\ORM\PersistentCollection {#108 …}
    +posts: Doctrine\ORM\PersistentCollection {#81 …}
    +postVotes: Doctrine\ORM\PersistentCollection {#96 …}
    +postComments: Doctrine\ORM\PersistentCollection {#1818 …}
    +postCommentVotes: Doctrine\ORM\PersistentCollection {#1658 …}
    +subscriptions: Doctrine\ORM\PersistentCollection {#2431 …}
    +subscribedDomains: Doctrine\ORM\PersistentCollection {#1875 …}
    +follows: Doctrine\ORM\PersistentCollection {#1771 …}
    +followers: Doctrine\ORM\PersistentCollection {#1917 …}
    +blocks: Doctrine\ORM\PersistentCollection {#1836 …}
    +blockers: Doctrine\ORM\PersistentCollection {#1849 …}
    +blockedMagazines: Doctrine\ORM\PersistentCollection {#1853 …}
    +blockedDomains: Doctrine\ORM\PersistentCollection {#1846 …}
    +reports: Doctrine\ORM\PersistentCollection {#1826 …}
    +favourites: Doctrine\ORM\PersistentCollection {#1963 …}
    +violations: Doctrine\ORM\PersistentCollection {#2396 …}
    +notifications: Doctrine\ORM\PersistentCollection {#1921 …}
    +awards: Doctrine\ORM\PersistentCollection {#1964 …}
    +subscribedCategories: Doctrine\ORM\PersistentCollection {#1865 …}
    +categories: Doctrine\ORM\PersistentCollection {#1925 …}
    -id: 13891
    -password: "$2y$13$iRAPvsZ7tfShKqPu52qeGurojMiBLl5gAidKwVVxLT3An.Rwc7OLK"
    -totpSecret: null
    -totpBackupCodes: []
    -oAuth2UserConsents: Doctrine\ORM\PersistentCollection {#1901 …}
    +apId: "RyanIbanezMan@kbin.social"
    +apProfileId: "https://kbin.social/u/RyanIbanezMan"
    +apPublicUrl: "https://kbin.social/u/RyanIbanezMan"
    +apFollowersUrl: "https://kbin.social/u/RyanIbanezMan/followers"
    +apInboxUrl: "https://kbin.social/f/inbox"
    +apDomain: "kbin.social"
    +apPreferredUsername: "RyanIbanezMan"
    +apDiscoverable: true
    +apManuallyApprovesFollowers: false
    +privateKey: null
    +publicKey: null
    +apFetchedAt: DateTime @1688700531 {#279
      date: 2023-07-07 05:28:51.0 +02:00
    }
    +apDeletedAt: null
    +apTimeoutAt: null
    +visibility: "visible             "
    +createdAt: DateTimeImmutable @1688190247 {#275
      date: 2023-07-01 07:44:07.0 +02:00
    }
  }
]
Attributes 
[]
Component 
App\Twig\Components\UserActionsComponent {#2340
  +user: App\Entity\User {#263
    +avatar: null
    +cover: null
    +email: "RyanIbanezMan@kbin.social"
    +username: "@RyanIbanezMan@kbin.social"
    +roles: []
    +followersCount: 0
    +homepage: "front"
    +about: null
    +lastActive: DateTime @1688682902 {#276
      date: 2023-07-07 00:35:02.0 +02:00
    }
    +markedForDeletionAt: null
    +fields: null
    +oauthGithubId: null
    +oauthGoogleId: null
    +oauthFacebookId: null
    +oauthKeycloakId: null
    +hideAdult: true
    +showSubscribedUsers: true
    +showSubscribedMagazines: true
    +showSubscribedDomains: true
    +preferredLanguages: []
    +featuredMagazines: null
    +showProfileSubscriptions: true
    +showProfileFollowings: true
    +markNewComments: false
    +notifyOnNewEntry: false
    +notifyOnNewEntryReply: false
    +notifyOnNewEntryCommentReply: false
    +notifyOnNewPost: false
    +notifyOnNewPostReply: false
    +notifyOnNewPostCommentReply: false
    +addMentionsEntries: false
    +addMentionsPosts: true
    +isBanned: false
    +isVerified: false
    +isDeleted: false
    +isBot: false
    +spamProtection: true
    +customCss: null
    +ignoreMagazinesCustomCss: false
    +moderatorTokens: Doctrine\ORM\PersistentCollection {#250 …}
    +magazineOwnershipRequests: Doctrine\ORM\PersistentCollection {#246 …}
    +moderatorRequests: Doctrine\ORM\PersistentCollection {#235 …}
    +entries: Doctrine\ORM\PersistentCollection {#193 …}
    +entryVotes: Doctrine\ORM\PersistentCollection {#165 …}
    +entryComments: Doctrine\ORM\PersistentCollection {#138 …}
    +entryCommentVotes: Doctrine\ORM\PersistentCollection {#108 …}
    +posts: Doctrine\ORM\PersistentCollection {#81 …}
    +postVotes: Doctrine\ORM\PersistentCollection {#96 …}
    +postComments: Doctrine\ORM\PersistentCollection {#1818 …}
    +postCommentVotes: Doctrine\ORM\PersistentCollection {#1658 …}
    +subscriptions: Doctrine\ORM\PersistentCollection {#2431 …}
    +subscribedDomains: Doctrine\ORM\PersistentCollection {#1875 …}
    +follows: Doctrine\ORM\PersistentCollection {#1771 …}
    +followers: Doctrine\ORM\PersistentCollection {#1917 …}
    +blocks: Doctrine\ORM\PersistentCollection {#1836 …}
    +blockers: Doctrine\ORM\PersistentCollection {#1849 …}
    +blockedMagazines: Doctrine\ORM\PersistentCollection {#1853 …}
    +blockedDomains: Doctrine\ORM\PersistentCollection {#1846 …}
    +reports: Doctrine\ORM\PersistentCollection {#1826 …}
    +favourites: Doctrine\ORM\PersistentCollection {#1963 …}
    +violations: Doctrine\ORM\PersistentCollection {#2396 …}
    +notifications: Doctrine\ORM\PersistentCollection {#1921 …}
    +awards: Doctrine\ORM\PersistentCollection {#1964 …}
    +subscribedCategories: Doctrine\ORM\PersistentCollection {#1865 …}
    +categories: Doctrine\ORM\PersistentCollection {#1925 …}
    -id: 13891
    -password: "$2y$13$iRAPvsZ7tfShKqPu52qeGurojMiBLl5gAidKwVVxLT3An.Rwc7OLK"
    -totpSecret: null
    -totpBackupCodes: []
    -oAuth2UserConsents: Doctrine\ORM\PersistentCollection {#1901 …}
    +apId: "RyanIbanezMan@kbin.social"
    +apProfileId: "https://kbin.social/u/RyanIbanezMan"
    +apPublicUrl: "https://kbin.social/u/RyanIbanezMan"
    +apFollowersUrl: "https://kbin.social/u/RyanIbanezMan/followers"
    +apInboxUrl: "https://kbin.social/f/inbox"
    +apDomain: "kbin.social"
    +apPreferredUsername: "RyanIbanezMan"
    +apDiscoverable: true
    +apManuallyApprovesFollowers: false
    +privateKey: null
    +publicKey: null
    +apFetchedAt: DateTime @1688700531 {#279
      date: 2023-07-07 05:28:51.0 +02:00
    }
    +apDeletedAt: null
    +apTimeoutAt: null
    +visibility: "visible             "
    +createdAt: DateTimeImmutable @1688190247 {#275
      date: 2023-07-01 07:44:07.0 +02:00
    }
  }
}
post App\Twig\Components\PostComponent 14.0 MiB 125.82 ms
Input props 
[
  "post" => Proxies\__CG__\App\Entity\Post {#1665
    +user: App\Entity\User {#263
      +avatar: null
      +cover: null
      +email: "RyanIbanezMan@kbin.social"
      +username: "@RyanIbanezMan@kbin.social"
      +roles: []
      +followersCount: 0
      +homepage: "front"
      +about: null
      +lastActive: DateTime @1688682902 {#276
        date: 2023-07-07 00:35:02.0 +02:00
      }
      +markedForDeletionAt: null
      +fields: null
      +oauthGithubId: null
      +oauthGoogleId: null
      +oauthFacebookId: null
      +oauthKeycloakId: null
      +hideAdult: true
      +showSubscribedUsers: true
      +showSubscribedMagazines: true
      +showSubscribedDomains: true
      +preferredLanguages: []
      +featuredMagazines: null
      +showProfileSubscriptions: true
      +showProfileFollowings: true
      +markNewComments: false
      +notifyOnNewEntry: false
      +notifyOnNewEntryReply: false
      +notifyOnNewEntryCommentReply: false
      +notifyOnNewPost: false
      +notifyOnNewPostReply: false
      +notifyOnNewPostCommentReply: false
      +addMentionsEntries: false
      +addMentionsPosts: true
      +isBanned: false
      +isVerified: false
      +isDeleted: false
      +isBot: false
      +spamProtection: true
      +customCss: null
      +ignoreMagazinesCustomCss: false
      +moderatorTokens: Doctrine\ORM\PersistentCollection {#250 …}
      +magazineOwnershipRequests: Doctrine\ORM\PersistentCollection {#246 …}
      +moderatorRequests: Doctrine\ORM\PersistentCollection {#235 …}
      +entries: Doctrine\ORM\PersistentCollection {#193 …}
      +entryVotes: Doctrine\ORM\PersistentCollection {#165 …}
      +entryComments: Doctrine\ORM\PersistentCollection {#138 …}
      +entryCommentVotes: Doctrine\ORM\PersistentCollection {#108 …}
      +posts: Doctrine\ORM\PersistentCollection {#81 …}
      +postVotes: Doctrine\ORM\PersistentCollection {#96 …}
      +postComments: Doctrine\ORM\PersistentCollection {#1818 …}
      +postCommentVotes: Doctrine\ORM\PersistentCollection {#1658 …}
      +subscriptions: Doctrine\ORM\PersistentCollection {#2431 …}
      +subscribedDomains: Doctrine\ORM\PersistentCollection {#1875 …}
      +follows: Doctrine\ORM\PersistentCollection {#1771 …}
      +followers: Doctrine\ORM\PersistentCollection {#1917 …}
      +blocks: Doctrine\ORM\PersistentCollection {#1836 …}
      +blockers: Doctrine\ORM\PersistentCollection {#1849 …}
      +blockedMagazines: Doctrine\ORM\PersistentCollection {#1853 …}
      +blockedDomains: Doctrine\ORM\PersistentCollection {#1846 …}
      +reports: Doctrine\ORM\PersistentCollection {#1826 …}
      +favourites: Doctrine\ORM\PersistentCollection {#1963 …}
      +violations: Doctrine\ORM\PersistentCollection {#2396 …}
      +notifications: Doctrine\ORM\PersistentCollection {#1921 …}
      +awards: Doctrine\ORM\PersistentCollection {#1964 …}
      +subscribedCategories: Doctrine\ORM\PersistentCollection {#1865 …}
      +categories: Doctrine\ORM\PersistentCollection {#1925 …}
      -id: 13891
      -password: "$2y$13$iRAPvsZ7tfShKqPu52qeGurojMiBLl5gAidKwVVxLT3An.Rwc7OLK"
      -totpSecret: null
      -totpBackupCodes: []
      -oAuth2UserConsents: Doctrine\ORM\PersistentCollection {#1901 …}
      +apId: "RyanIbanezMan@kbin.social"
      +apProfileId: "https://kbin.social/u/RyanIbanezMan"
      +apPublicUrl: "https://kbin.social/u/RyanIbanezMan"
      +apFollowersUrl: "https://kbin.social/u/RyanIbanezMan/followers"
      +apInboxUrl: "https://kbin.social/f/inbox"
      +apDomain: "kbin.social"
      +apPreferredUsername: "RyanIbanezMan"
      +apDiscoverable: true
      +apManuallyApprovesFollowers: false
      +privateKey: null
      +publicKey: null
      +apFetchedAt: DateTime @1688700531 {#279
        date: 2023-07-07 05:28:51.0 +02:00
      }
      +apDeletedAt: null
      +apTimeoutAt: null
      +visibility: "visible             "
      +createdAt: DateTimeImmutable @1688190247 {#275
        date: 2023-07-01 07:44:07.0 +02:00
      }
    }
    +magazine: Proxies\__CG__\App\Entity\Magazine {#1609
      +icon: Proxies\__CG__\App\Entity\Image {#2898 …}
      +name: "AskKbin@kbin.social"
      +title: "AskKbin"
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      Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
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      #AskKbin
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          Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
          \n
          So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
          \n
          Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
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          Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
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          For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
          \n
          For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
          \n
          The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
          \n
          We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
          \n
          Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
          """
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          -oAuth2UserConsents: Doctrine\ORM\PersistentCollection {#3880 …}
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          +apProfileId: "https://lemmy.blahaj.zone/u/nyarlathotep"
          +apPublicUrl: "https://lemmy.blahaj.zone/u/nyarlathotep"
          +apFollowersUrl: null
          +apInboxUrl: "https://lemmy.blahaj.zone/inbox"
          +apDomain: "lemmy.blahaj.zone"
          +apPreferredUsername: "nyarlathotep"
          +apDiscoverable: true
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          +privateKey: null
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            date: 2023-11-27 18:06:34.0 +01:00
          }
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            date: 2023-07-07 00:35:01.0 +02:00
          }
          +__isInitialized__: true
           …2
        }
        +post: Proxies\__CG__\App\Entity\Post {#1665 …2}
        +magazine: Proxies\__CG__\App\Entity\Magazine {#1609 …2}
        +parent: null
        +root: null
        +image: null
        +body: """
          Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
          \n
          So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
          \n
          Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
          \n
          Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
          \n
          For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
          \n
          For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
          \n
          The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
          \n
          We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
          \n
          Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
          """
        +lang: "en"
        +favouriteCount: 2
        +score: 0
        +lastActive: DateTime @1688700531 {#1767
          date: 2023-07-07 05:28:51.0 +02:00
        }
        +ip: null
        +tags: null
        +mentions: [
          "@RyanIbanezMan@kbin.social"
        ]
        +isAdult: false
        +updateMark: false
        +children: Doctrine\ORM\PersistentCollection {#1606 …}
        +nested: Doctrine\ORM\PersistentCollection {#1612 …}
        +votes: Doctrine\ORM\PersistentCollection {#1743 …}
        +reports: Doctrine\ORM\PersistentCollection {#1744 …}
        +favourites: Doctrine\ORM\PersistentCollection {#1696 …}
        +notifications: Doctrine\ORM\PersistentCollection {#1649 …}
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        -bodyTs: "'0.5':145 '1':74,140,150,248,263,344 '1/1':156 '1/2':101,135,229,317 '1/2x':105,302 '1x':69 '2':143,227,243,256,258,278,342 '2/2':158,254,315 '2/2x':300 '3':80,269,282 '3/3':160 '3x':84 '45':303,318,350 '6':288,343 '6/2':293,316 '6/2x':301 '9':345 '9/2x':349 'ad':321 'add':168,325 'alon':193 'alreadi':219 'back':45,261 'basic':11,33 'case':285 'caus':94 'common':215,335 'could':136,152 'cours':307 'denomin':203,216,222,246,336 'determin':273 'divid':141,255,276 'divis':128 'equat':199,295 'first':339 'fraction':18,38,89,115,125,169,241,322 'fumbl':22 'get':185,259,279 'go':92 'goal':182 'hand':58 'hey':1 'horrend':23 'i.e':213 'instanc':133 'know':220 'least':27 'leav':290,346 'left':57 'like':149,224,298,312 'littl':99,127 'look':51,297,332 'm':30 'make':118 'multipli':366 'need':201,225,232,271 'number':73,79,109,148,239,275 'numer':327 'one':195 'order':166 'part':82,103 'place':340 'post':363 'problem':129 'pull':308 'question':14,356 're':175,190 'read':138 'reason':329 'reciproc':371 'rewritten':112,154,252 'say':68 'school':47 'see':124,360 'sens':121 'side':59,196,368 'simpli':231 'sinc':179 'solut':364 'solv':191,373 'swing':6 'take':4 'teach':36 'teacher':25 'term':54,212 'togeth':170 'transform':234 'tri':176 'ultim':181 'understand':16 'unto':130 'us':95,260,280,291,347 'variabl':187 'went':44 'whole':72,78,108,147,238 'work':19,100,266 'x':62,310,314,375"
        +ranking: 0
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        +downVotes: 0
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        +apId: "https://lemmy.blahaj.zone/comment/707355"
        +editedAt: null
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          date: 2023-07-06 12:35:06.0 +02:00
        }
      }
    ]
    -id: 129
    -bodyTs: "'9/2':40 'algebra':13 'askkbin':46 'come':37 'equat':44 'explain':30 'help':4 'hi':1 'kbin':10 'long':19 'math':8 'pictur':43 'pleas':45 'problem':9 'simplifi':34 'sinc':21 'term':36 'time':20 've':23"
    +upVotes: 0
    +downVotes: 0
    +ranking: 1688653467
    +visibility: "visible             "
    +apId: "https://kbin.social/m/AskKbin/p/705767"
    +editedAt: null
    +createdAt: DateTimeImmutable @1688633967 {#2739
      date: 2023-07-06 10:59:27.0 +02:00
    }
    +__isInitialized__: true
     …2
  }
  +isSingle: false
  +showMagazineName: true
  +dateAsUrl: true
  +showCommentsPreview: false
  +showExpand: true
  +canSeeTrash: false
  +newComments: 0
  -authorizationChecker: Symfony\Component\Security\Core\Authorization\AuthorizationChecker {#931 …}
  -newCommentMarkerCount: App\Kbin\NewCommentMarker\NewCommentMarkerCount {#2714 …}
  -cache: Symfony\Component\Cache\Adapter\TraceableTagAwareAdapter {#600 …}
  -twig: Twig\Environment {#1252 …}
  -requestStack: Symfony\Component\HttpFoundation\RequestStack {#1328 …}
  -security: Symfony\Bundle\SecurityBundle\Security {#1101 …}
}
user_inline App\Twig\Components\UserInlineComponent 14.0 MiB 0.34 ms
Input props 
[
  "user" => App\Entity\User {#263
    +avatar: null
    +cover: null
    +email: "RyanIbanezMan@kbin.social"
    +username: "@RyanIbanezMan@kbin.social"
    +roles: []
    +followersCount: 0
    +homepage: "front"
    +about: null
    +lastActive: DateTime @1688682902 {#276
      date: 2023-07-07 00:35:02.0 +02:00
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    +markedForDeletionAt: null
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    +showSubscribedMagazines: true
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    +customCss: null
    +ignoreMagazinesCustomCss: false
    +moderatorTokens: Doctrine\ORM\PersistentCollection {#250 …}
    +magazineOwnershipRequests: Doctrine\ORM\PersistentCollection {#246 …}
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    +entries: Doctrine\ORM\PersistentCollection {#193 …}
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    +posts: Doctrine\ORM\PersistentCollection {#81 …}
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    +postComments: Doctrine\ORM\PersistentCollection {#1818 …}
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    +subscriptions: Doctrine\ORM\PersistentCollection {#2431 …}
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    +follows: Doctrine\ORM\PersistentCollection {#1771 …}
    +followers: Doctrine\ORM\PersistentCollection {#1917 …}
    +blocks: Doctrine\ORM\PersistentCollection {#1836 …}
    +blockers: Doctrine\ORM\PersistentCollection {#1849 …}
    +blockedMagazines: Doctrine\ORM\PersistentCollection {#1853 …}
    +blockedDomains: Doctrine\ORM\PersistentCollection {#1846 …}
    +reports: Doctrine\ORM\PersistentCollection {#1826 …}
    +favourites: Doctrine\ORM\PersistentCollection {#1963 …}
    +violations: Doctrine\ORM\PersistentCollection {#2396 …}
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    -totpSecret: null
    -totpBackupCodes: []
    -oAuth2UserConsents: Doctrine\ORM\PersistentCollection {#1901 …}
    +apId: "RyanIbanezMan@kbin.social"
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    +apInboxUrl: "https://kbin.social/f/inbox"
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    +apPreferredUsername: "RyanIbanezMan"
    +apDiscoverable: true
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    +privateKey: null
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    +apDeletedAt: null
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    +createdAt: DateTimeImmutable @1688190247 {#275
      date: 2023-07-01 07:44:07.0 +02:00
    }
  }
  "showAvatar" => false
]
Attributes 
[]
Component 
App\Twig\Components\UserInlineComponent {#2840
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    +avatar: null
    +cover: null
    +email: "RyanIbanezMan@kbin.social"
    +username: "@RyanIbanezMan@kbin.social"
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    +followersCount: 0
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    +markedForDeletionAt: null
    +fields: null
    +oauthGithubId: null
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    +oauthFacebookId: null
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    +hideAdult: true
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    +showProfileFollowings: true
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    +isBot: false
    +spamProtection: true
    +customCss: null
    +ignoreMagazinesCustomCss: false
    +moderatorTokens: Doctrine\ORM\PersistentCollection {#250 …}
    +magazineOwnershipRequests: Doctrine\ORM\PersistentCollection {#246 …}
    +moderatorRequests: Doctrine\ORM\PersistentCollection {#235 …}
    +entries: Doctrine\ORM\PersistentCollection {#193 …}
    +entryVotes: Doctrine\ORM\PersistentCollection {#165 …}
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    +follows: Doctrine\ORM\PersistentCollection {#1771 …}
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    +blocks: Doctrine\ORM\PersistentCollection {#1836 …}
    +blockers: Doctrine\ORM\PersistentCollection {#1849 …}
    +blockedMagazines: Doctrine\ORM\PersistentCollection {#1853 …}
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    +reports: Doctrine\ORM\PersistentCollection {#1826 …}
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    -oAuth2UserConsents: Doctrine\ORM\PersistentCollection {#1901 …}
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    +apPreferredUsername: "RyanIbanezMan"
    +apDiscoverable: true
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      date: 2023-07-01 07:44:07.0 +02:00
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}
date App\Twig\Components\DateComponent 14.0 MiB 0.40 ms
Input props 
[
  "date" => DateTimeImmutable @1688633967 {#2739
    date: 2023-07-06 10:59:27.0 +02:00
  }
]
Attributes 
[]
Component 
App\Twig\Components\DateComponent {#2974
  +date: DateTimeImmutable @1688633967 {#2739
    date: 2023-07-06 10:59:27.0 +02:00
  }
}
date_edited App\Twig\Components\DateEditedComponent 14.0 MiB 0.28 ms
Input props 
[
  "createdAt" => DateTimeImmutable @1688633967 {#2739
    date: 2023-07-06 10:59:27.0 +02:00
  }
  "editedAt" => null
]
Attributes 
[]
Component 
App\Twig\Components\DateEditedComponent {#3038
  +createdAt: DateTimeImmutable @1688633967 {#2739
    date: 2023-07-06 10:59:27.0 +02:00
  }
  +editedAt: null
}
magazine_inline App\Twig\Components\MagazineInlineComponent 14.0 MiB 0.37 ms
Input props 
[
  "magazine" => Proxies\__CG__\App\Entity\Magazine {#1609
    +icon: Proxies\__CG__\App\Entity\Image {#2898 …}
    +name: "AskKbin@kbin.social"
    +title: "AskKbin"
    +description: "### 📢 About Community m/AskKbin is the place to ask and answer thought-provoking questions!"
    +rules: null
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      date: 2023-07-19 07:25:56.0 +02:00
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    +markedForDeletionAt: null
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    +moderators: Doctrine\ORM\PersistentCollection {#2899 …}
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     …2
  }
]
Attributes 
[]
Component 
App\Twig\Components\MagazineInlineComponent {#3103
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    +icon: Proxies\__CG__\App\Entity\Image {#2898 …}
    +name: "AskKbin@kbin.social"
    +title: "AskKbin"
    +description: "### 📢 About Community m/AskKbin is the place to ask and answer thought-provoking questions!"
    +rules: null
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      date: 2023-07-19 07:25:56.0 +02:00
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    +markedForDeletionAt: null
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    +moderators: Doctrine\ORM\PersistentCollection {#2899 …}
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    +entries: Doctrine\ORM\PersistentCollection {#2905 …}
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    +awards: Doctrine\ORM\PersistentCollection {#2928 …}
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    -id: 13
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      date: 2023-06-19 05:16:00.0 +02:00
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    +__isInitialized__: true
     …2
  }
  +showTitle: true
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}
user_avatar App\Twig\Components\UserAvatarComponent 14.0 MiB 0.38 ms
Input props 
[
  "user" => App\Entity\User {#263
    +avatar: null
    +cover: null
    +email: "RyanIbanezMan@kbin.social"
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    +markedForDeletionAt: null
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    +spamProtection: true
    +customCss: null
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    +moderatorTokens: Doctrine\ORM\PersistentCollection {#250 …}
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    +entries: Doctrine\ORM\PersistentCollection {#193 …}
    +entryVotes: Doctrine\ORM\PersistentCollection {#165 …}
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    +postCommentVotes: Doctrine\ORM\PersistentCollection {#1658 …}
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  "width" => 40
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Attributes 
[]
Component 
App\Twig\Components\UserAvatarComponent {#3166
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vote App\Twig\Components\VoteComponent 14.0 MiB 5.95 ms
Input props 
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    +magazine: Proxies\__CG__\App\Entity\Magazine {#1609
      +icon: Proxies\__CG__\App\Entity\Image {#2898 …}
      +name: "AskKbin@kbin.social"
      +title: "AskKbin"
      +description: "### 📢 About Community m/AskKbin is the place to ask and answer thought-provoking questions!"
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       …2
    }
    +image: Proxies\__CG__\App\Entity\Image {#2766 …}
    +slug: "Hi-can-you-help-me-with-a-math-problem-kbin"
    +body: """
      Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
      \n
      #AskKbin
      """
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           …2
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        +post: Proxies\__CG__\App\Entity\Post {#1665 …2}
        +magazine: Proxies\__CG__\App\Entity\Magazine {#1609 …2}
        +parent: null
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        +body: """
          Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
          \n
          So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
          \n
          Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
          \n
          Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
          \n
          For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
          \n
          For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
          \n
          The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
          \n
          We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
          \n
          Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
          """
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]
Attributes 
[]
Component 
App\Twig\Components\VoteComponent {#3265
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      Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
      \n
      #AskKbin
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        +body: """
          Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
          \n
          So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
          \n
          Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
          \n
          Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
          \n
          For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
          \n
          For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
          \n
          The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
          \n
          We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
          \n
          Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
          """
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boost App\Twig\Components\BoostComponent 14.0 MiB 1.63 ms
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      \n
      #AskKbin
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          Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
          \n
          So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
          \n
          Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
          \n
          Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
          \n
          For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
          \n
          For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
          \n
          The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
          \n
          We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
          \n
          Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
          """
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      \n
      #AskKbin
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          Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
          \n
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          \n
          Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
          \n
          Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
          \n
          For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
          \n
          For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
          \n
          The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
          \n
          We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
          \n
          Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
          """
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      Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
      \n
      #AskKbin
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          Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
          \n
          So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
          \n
          Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
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          \n
          For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
          \n
          For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
          \n
          The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
          \n
          We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
          \n
          Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
          """
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      Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
      \n
      #AskKbin
      """
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        +body: """
          Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
          \n
          So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
          \n
          Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
          \n
          Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
          \n
          For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
          \n
          For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
          \n
          The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
          \n
          We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
          \n
          Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
          """
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        Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
        \n
        #AskKbin
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      Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
      \n
      So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
      \n
      Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
      \n
      Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
      \n
      For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
      \n
      For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
      \n
      The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
      \n
      We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
      \n
      Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
      """
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        Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
        \n
        #AskKbin
        """
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    +body: """
      Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
      \n
      So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
      \n
      Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
      \n
      Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
      \n
      For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
      \n
      For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
      \n
      The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
      \n
      We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
      \n
      Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
      """
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    +ip: null
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    +mentions: [
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    +isAdult: false
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    +children: Doctrine\ORM\PersistentCollection {#1606 …}
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    +reports: Doctrine\ORM\PersistentCollection {#1744 …}
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user_inline App\Twig\Components\UserInlineComponent 14.0 MiB 0.75 ms
Input props 
[
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    +moderatorTokens: Doctrine\ORM\PersistentCollection {#3828 …}
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]
Attributes 
[]
Component 
App\Twig\Components\UserInlineComponent {#3788
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date App\Twig\Components\DateComponent 14.0 MiB 0.16 ms
Input props 
[
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    date: 2023-07-06 12:35:06.0 +02:00
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]
Attributes 
[]
Component 
App\Twig\Components\DateComponent {#3902
  +date: DateTimeImmutable @1688639706 {#1457
    date: 2023-07-06 12:35:06.0 +02:00
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}
date_edited App\Twig\Components\DateEditedComponent 14.0 MiB 0.10 ms
Input props 
[
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    date: 2023-07-06 12:35:06.0 +02:00
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  "editedAt" => null
]
Attributes 
[]
Component 
App\Twig\Components\DateEditedComponent {#3956
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}
user_avatar App\Twig\Components\UserAvatarComponent 14.0 MiB 0.16 ms
Input props 
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]
Attributes 
[]
Component 
App\Twig\Components\UserAvatarComponent {#4010
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    +magazineOwnershipRequests: Doctrine\ORM\PersistentCollection {#3830 …}
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vote App\Twig\Components\VoteComponent 14.0 MiB 0.44 ms
Input props 
[
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        Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
        \n
        #AskKbin
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      Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
      \n
      So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
      \n
      Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
      \n
      Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
      \n
      For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
      \n
      For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
      \n
      The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
      \n
      We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
      \n
      Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
      """
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        Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
        \n
        #AskKbin
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      Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
      \n
      So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
      \n
      Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
      \n
      Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
      \n
      For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
      \n
      For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
      \n
      The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
      \n
      We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
      \n
      Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
      """
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        Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
        \n
        #AskKbin
        """
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    +body: """
      Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
      \n
      So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
      \n
      Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
      \n
      Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
      \n
      For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
      \n
      For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
      \n
      The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
      \n
      We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
      \n
      Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
      """
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        Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
        \n
        #AskKbin
        """
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    +body: """
      Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
      \n
      So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
      \n
      Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
      \n
      Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
      \n
      For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
      \n
      For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
      \n
      The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
      \n
      We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
      \n
      Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
      """
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        Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
        \n
        #AskKbin
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      Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
      \n
      So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
      \n
      Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
      \n
      Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
      \n
      For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
      \n
      For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
      \n
      The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
      \n
      We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
      \n
      Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
      """
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      +slug: "Hi-can-you-help-me-with-a-math-problem-kbin"
      +body: """
        Hi, can you help me with a math problem kbin? It's algebra, and it's been a long time since I've had to do it. Can you explain to me how simplifying the terms comes out to 9/2 in the pictured equation please?\n
        \n
        #AskKbin
        """
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    +body: """
      Hey, I can take a swing at this. It’s basically just a question of understanding how fractions work (which is fumbled horrendously by teachers, at least where I’m from - I basically had to teach myself fractions all over again when I went back to school).\n
      \n
      So, if you look at the terms on the left hand side, we have “x”, which is the same as saying “1x”, so the whole number “1”, we have a whole number “3” as part of “3x”, and we have the fraction that’s going to cause us to do a little work, “1/2” as part of “1/2x”.\n
      \n
      Now, a whole number can be rewritten as a fraction, and this makes the most sense when you see fractions as little division problems unto themselves. For instance, the “1/2” could be read as “1 divided by 2”, or “0.5”. A whole number like “1”, then, could be rewritten as “1/1”, or “2/2”, or “3/3”, and so on.\n
      \n
      Now, in order to add fractions together (which is what we’re trying to do since our ultimate goal is to get the variable that we’re solving for alone on one side of the equation), we need the denominator to be the same for all of our terms, i.e. the “common denominator”. Because we already know the denominator we likely need, the “2” in “1/2”, we simply need to transform both of our whole numbers into fractions with 2 in the denominator.\n
      \n
      For “1”, this can be rewritten as “2/2”. Dividing 2 by 2 gets us back to 1, so that works out.\n
      \n
      For “3”, we need to determine what number divided by 2 gets us to 3. In this case, that’s 6, which leaves us with “6/2”.\n
      \n
      The equation now looks like this: 2/2x + 6/2x + 1/2x = 45\n
      \n
      We can, of course, pull the “x” out like this: x(2/2 + 6/2 + 1/2) = 45\n
      \n
      Then, when adding fractions, we only add the numerators (the reason we were looking for the common denominator in the first place). So, 2 + 6 + 1 = 9, leaving us with “9/2x = 45”. It’s then just a question, as you can see in the posted solution, of multiplying both sides by the reciprocal to solve for x.
      """
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  +url: "/m/AskKbin@kbin.social/p/129/Hi-can-you-help-me-with-a-math-problem-kbin/reply/254/votes"
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Input props 
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Attributes 
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Component 
App\Twig\Components\SettingsRowEnumComponent {#4623
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Input props 
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Attributes 
[]
Component 
App\Twig\Components\SettingsRowSwitchComponent {#4695
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Input props 
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Attributes 
[]
Component 
App\Twig\Components\SettingsRowSwitchComponent {#4758
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Input props 
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Attributes 
[]
Component 
App\Twig\Components\SettingsRowSwitchComponent {#4814
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Input props 
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Attributes 
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Component 
App\Twig\Components\SettingsRowSwitchComponent {#4873
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Input props 
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Attributes 
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Component 
App\Twig\Components\SettingsRowSwitchComponent {#4929
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Attributes 
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Component 
App\Twig\Components\SettingsRowSwitchComponent {#4985
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Input props 
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Attributes 
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Component 
App\Twig\Components\UserSettingsRowSwitchComponent {#5043
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Input props 
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Attributes 
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Component 
App\Twig\Components\SettingsRowSwitchComponent {#5106
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Input props 
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Attributes 
[]
Component 
App\Twig\Components\UserSettingsRowSwitchComponent {#5164
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user_settings_row_switch App\Twig\Components\UserSettingsRowSwitchComponent 14.0 MiB 0.14 ms
Input props 
[
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Attributes 
[]
Component 
App\Twig\Components\UserSettingsRowSwitchComponent {#5220
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user_settings_row_switch App\Twig\Components\UserSettingsRowSwitchComponent 14.0 MiB 0.14 ms
Input props 
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Attributes 
[]
Component 
App\Twig\Components\UserSettingsRowSwitchComponent {#5276
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Input props 
[
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Attributes 
[]
Component 
App\Twig\Components\SettingsRowSwitchComponent {#5332
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Input props 
[
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Attributes 
[]
Component 
App\Twig\Components\SettingsRowSwitchComponent {#5388
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Input props 
[
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Attributes 
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Component 
App\Twig\Components\SettingsRowSwitchComponent {#5444
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settings_row_switch App\Twig\Components\SettingsRowSwitchComponent 14.0 MiB 0.14 ms
Input props 
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Attributes 
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Component 
App\Twig\Components\SettingsRowSwitchComponent {#5500
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settings_row_switch App\Twig\Components\SettingsRowSwitchComponent 14.0 MiB 0.15 ms
Input props 
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Attributes 
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Component 
App\Twig\Components\SettingsRowSwitchComponent {#5556
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settings_row_switch App\Twig\Components\SettingsRowSwitchComponent 14.0 MiB 0.15 ms
Input props 
[
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Attributes 
[]
Component 
App\Twig\Components\SettingsRowSwitchComponent {#5612
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settings_row_switch App\Twig\Components\SettingsRowSwitchComponent 14.0 MiB 0.15 ms
Input props 
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Attributes 
[]
Component 
App\Twig\Components\SettingsRowSwitchComponent {#5668
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Input props 
[
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Attributes 
[]
Component 
App\Twig\Components\SettingsRowEnumComponent {#5724
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}
settings_row_switch App\Twig\Components\SettingsRowSwitchComponent 14.0 MiB 0.21 ms
Input props 
[
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]
Attributes 
[]
Component 
App\Twig\Components\SettingsRowSwitchComponent {#5782
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}
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Input props 
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    +entryCommentVotes: Doctrine\ORM\PersistentCollection {#108 …}
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    -id: 13891
    -password: "$2y$13$iRAPvsZ7tfShKqPu52qeGurojMiBLl5gAidKwVVxLT3An.Rwc7OLK"
    -totpSecret: null
    -totpBackupCodes: []
    -oAuth2UserConsents: Doctrine\ORM\PersistentCollection {#1901 …}
    +apId: "RyanIbanezMan@kbin.social"
    +apProfileId: "https://kbin.social/u/RyanIbanezMan"
    +apPublicUrl: "https://kbin.social/u/RyanIbanezMan"
    +apFollowersUrl: "https://kbin.social/u/RyanIbanezMan/followers"
    +apInboxUrl: "https://kbin.social/f/inbox"
    +apDomain: "kbin.social"
    +apPreferredUsername: "RyanIbanezMan"
    +apDiscoverable: true
    +apManuallyApprovesFollowers: false
    +privateKey: null
    +publicKey: null
    +apFetchedAt: DateTime @1688700531 {#279
      date: 2023-07-07 05:28:51.0 +02:00
    }
    +apDeletedAt: null
    +apTimeoutAt: null
    +visibility: "visible             "
    +createdAt: DateTimeImmutable @1688190247 {#275
      date: 2023-07-01 07:44:07.0 +02:00
    }
  }
]
Attributes 
[]
Component 
App\Twig\Components\UserActionsComponent {#5856
  +user: App\Entity\User {#263
    +avatar: null
    +cover: null
    +email: "RyanIbanezMan@kbin.social"
    +username: "@RyanIbanezMan@kbin.social"
    +roles: []
    +followersCount: 0
    +homepage: "front"
    +about: null
    +lastActive: DateTime @1688682902 {#276
      date: 2023-07-07 00:35:02.0 +02:00
    }
    +markedForDeletionAt: null
    +fields: null
    +oauthGithubId: null
    +oauthGoogleId: null
    +oauthFacebookId: null
    +oauthKeycloakId: null
    +hideAdult: true
    +showSubscribedUsers: true
    +showSubscribedMagazines: true
    +showSubscribedDomains: true
    +preferredLanguages: []
    +featuredMagazines: null
    +showProfileSubscriptions: true
    +showProfileFollowings: true
    +markNewComments: false
    +notifyOnNewEntry: false
    +notifyOnNewEntryReply: false
    +notifyOnNewEntryCommentReply: false
    +notifyOnNewPost: false
    +notifyOnNewPostReply: false
    +notifyOnNewPostCommentReply: false
    +addMentionsEntries: false
    +addMentionsPosts: true
    +isBanned: false
    +isVerified: false
    +isDeleted: false
    +isBot: false
    +spamProtection: true
    +customCss: null
    +ignoreMagazinesCustomCss: false
    +moderatorTokens: Doctrine\ORM\PersistentCollection {#250 …}
    +magazineOwnershipRequests: Doctrine\ORM\PersistentCollection {#246 …}
    +moderatorRequests: Doctrine\ORM\PersistentCollection {#235 …}
    +entries: Doctrine\ORM\PersistentCollection {#193 …}
    +entryVotes: Doctrine\ORM\PersistentCollection {#165 …}
    +entryComments: Doctrine\ORM\PersistentCollection {#138 …}
    +entryCommentVotes: Doctrine\ORM\PersistentCollection {#108 …}
    +posts: Doctrine\ORM\PersistentCollection {#81 …}
    +postVotes: Doctrine\ORM\PersistentCollection {#96 …}
    +postComments: Doctrine\ORM\PersistentCollection {#1818 …}
    +postCommentVotes: Doctrine\ORM\PersistentCollection {#1658 …}
    +subscriptions: Doctrine\ORM\PersistentCollection {#2431 …}
    +subscribedDomains: Doctrine\ORM\PersistentCollection {#1875 …}
    +follows: Doctrine\ORM\PersistentCollection {#1771 …}
    +followers: Doctrine\ORM\PersistentCollection {#1917 …}
    +blocks: Doctrine\ORM\PersistentCollection {#1836 …}
    +blockers: Doctrine\ORM\PersistentCollection {#1849 …}
    +blockedMagazines: Doctrine\ORM\PersistentCollection {#1853 …}
    +blockedDomains: Doctrine\ORM\PersistentCollection {#1846 …}
    +reports: Doctrine\ORM\PersistentCollection {#1826 …}
    +favourites: Doctrine\ORM\PersistentCollection {#1963 …}
    +violations: Doctrine\ORM\PersistentCollection {#2396 …}
    +notifications: Doctrine\ORM\PersistentCollection {#1921 …}
    +awards: Doctrine\ORM\PersistentCollection {#1964 …}
    +subscribedCategories: Doctrine\ORM\PersistentCollection {#1865 …}
    +categories: Doctrine\ORM\PersistentCollection {#1925 …}
    -id: 13891
    -password: "$2y$13$iRAPvsZ7tfShKqPu52qeGurojMiBLl5gAidKwVVxLT3An.Rwc7OLK"
    -totpSecret: null
    -totpBackupCodes: []
    -oAuth2UserConsents: Doctrine\ORM\PersistentCollection {#1901 …}
    +apId: "RyanIbanezMan@kbin.social"
    +apProfileId: "https://kbin.social/u/RyanIbanezMan"
    +apPublicUrl: "https://kbin.social/u/RyanIbanezMan"
    +apFollowersUrl: "https://kbin.social/u/RyanIbanezMan/followers"
    +apInboxUrl: "https://kbin.social/f/inbox"
    +apDomain: "kbin.social"
    +apPreferredUsername: "RyanIbanezMan"
    +apDiscoverable: true
    +apManuallyApprovesFollowers: false
    +privateKey: null
    +publicKey: null
    +apFetchedAt: DateTime @1688700531 {#279
      date: 2023-07-07 05:28:51.0 +02:00
    }
    +apDeletedAt: null
    +apTimeoutAt: null
    +visibility: "visible             "
    +createdAt: DateTimeImmutable @1688190247 {#275
      date: 2023-07-01 07:44:07.0 +02:00
    }
  }
}
date App\Twig\Components\DateComponent 14.0 MiB 0.20 ms
Input props 
[
  "date" => DateTimeImmutable @1688190247 {#275
    date: 2023-07-01 07:44:07.0 +02:00
  }
]
Attributes 
[]
Component 
App\Twig\Components\DateComponent {#5912
  +date: DateTimeImmutable @1688190247 {#275
    date: 2023-07-01 07:44:07.0 +02:00
  }
}
related_magazines App\Twig\Components\RelatedMagazinesComponent 14.0 MiB 19.47 ms
Input props 
[
  "magazine" => null
  "tag" => null
]
Attributes 
[]
Component 
App\Twig\Components\RelatedMagazinesComponent {#5999
  +limit: 4
  +tag: null
  +magazine: null
  +type: "random"
  +title: "random_magazines"
  +refreshedRandom: false
  -repository: App\Repository\MagazineRepository {#1942 …}
  -cache: Symfony\Component\Cache\Adapter\TraceableTagAwareAdapter {#600 …}
  -twig: Twig\Environment {#1252 …}
  -requestStack: Symfony\Component\HttpFoundation\RequestStack {#1328 …}
}
active_users App\Twig\Components\ActiveUsersComponent 14.0 MiB 2.17 ms
Input props 
[
  "magazine" => null
]
Attributes 
[]
Component 
App\Twig\Components\ActiveUsersComponent {#6064
  +magazine: null
  -userRepository: App\Repository\UserRepository {#603 …}
  -cache: Symfony\Component\Cache\Adapter\TraceableTagAwareAdapter {#600 …}
  -twig: Twig\Environment {#1252 …}
  -requestStack: Symfony\Component\HttpFoundation\RequestStack {#1328 …}
}
related_categories App\Twig\Components\RelatedCategoriesComponent 14.0 MiB 8.26 ms
Input props 
[
  "magazine" => null
  "tag" => null
]
Attributes 
[]
Component 
App\Twig\Components\RelatedCategoriesComponent {#6123
  +limit: 4
  +tag: null
  +magazine: null
  +type: "random"
  +title: "random_categories"
  +refreshedRandom: false
  -repository: App\Repository\CategoryRepository {#6124 …}
  -cache: Symfony\Component\Cache\Adapter\TraceableTagAwareAdapter {#600 …}
  -twig: Twig\Environment {#1252 …}
  -requestStack: Symfony\Component\HttpFoundation\RequestStack {#1328 …}
}
related_posts App\Twig\Components\RelatedPostsComponent 14.0 MiB 20.51 ms
Input props 
[
  "magazine" => null
  "tag" => null
]
Attributes 
[]
Component 
App\Twig\Components\RelatedPostsComponent {#6193
  +limit: 4
  +tag: null
  +magazine: null
  +type: "random"
  +post: null
  +title: "random_posts"
  +refreshedRandom: false
  -repository: App\Repository\PostRepository {#1456 …}
  -cache: Symfony\Component\Cache\Adapter\TraceableTagAwareAdapter {#600 …}
  -twig: Twig\Environment {#1252 …}
  -requestStack: Symfony\Component\HttpFoundation\RequestStack {#1328 …}
  -mentionManager: App\Service\MentionManager {#1544 …}
}
related_entries App\Twig\Components\RelatedEntriesComponent 14.0 MiB 19.89 ms
Input props 
[
  "magazine" => null
  "tag" => null
]
Attributes 
[]
Component 
App\Twig\Components\RelatedEntriesComponent {#6262
  +limit: 4
  +tag: null
  +magazine: null
  +type: "random"
  +entry: null
  +title: "random_entries"
  +refreshedRandom: false
  -repository: App\Repository\EntryRepository {#1485 …}
  -cache: Symfony\Component\Cache\Adapter\TraceableTagAwareAdapter {#600 …}
  -twig: Twig\Environment {#1252 …}
  -requestStack: Symfony\Component\HttpFoundation\RequestStack {#1328 …}
  -mentionManager: App\Service\MentionManager {#1544 …}
}
support_us_block App\Twig\Components\SupportUsBlock 14.0 MiB 2.25 ms
Input props 
[]
Attributes 
[]
Component 
App\Twig\Components\SupportUsBlock {#6331
  +subject: ? App\Entity\Contracts\VotableInterface
  +url: ? string
  -twig: Twig\Environment {#1252 …}
  -cache: Symfony\Component\Cache\Adapter\TraceableTagAwareAdapter {#600 …}
  -requestStack: Symfony\Component\HttpFoundation\RequestStack {#1328 …}
  -partnerBlockRepository: App\Repository\PartnerBlockRepository {#6332 …}
}
featured_magazines App\Twig\Components\FeaturedMagazinesComponent 14.0 MiB 19.53 ms
Input props 
[
  "magazine" => null
]
Attributes 
[]
Component 
App\Twig\Components\FeaturedMagazinesComponent {#6424
  +magazine: null
  -twig: Twig\Environment {#1252 …}
  -repository: App\Repository\MagazineRepository {#1942 …}
}