20244
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
Variant 0
DifficultyLevel
579
Question
Brin works part time in a coffee shop.
On weekends, he earns 1.5 times as much per hour as he earns on weekdays.
One week, he works 9 hours on a weekday and 4 hours on the weekend.
His pay for the week was $270.
How much does he earn in 1 hour on a weekday?
Worked Solution
Let x = pay per hour on a weekday
|
|
| 9x + (4 × 1.5x) |
= $270 |
| 15x |
= 270 |
| x |
= 270 ÷ 15 |
|
= $18.00 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Brin works part time in a coffee shop.
On weekends, he earns 1.5 times as much per hour as he earns on weekdays.
One week, he works 9 hours on a weekday and 4 hours on the weekend.
His pay for the week was \$270.
How much does he earn in 1 hour on a weekday?
|
| workedSolution |
Let $\ \large x$ = pay per hour on a weekday
| | |
| --------------------: | ---------------------- |
| 9$\large x$ + (4 $\times$ 1.5$\large x$) | \= \$270 |
| 15$\large x$ | \= 270 |
| $\large x$ | \= 270 $\div$ 15 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
581
Question
Betty works part time in a clothing shop.
On weekends, she earns 2 times as much per hour as she earns on weekdays.
One week, she works 15 hours on weekdays and 3 hours on the weekend.
Her pay for the week was $367.50.
How much does she earn in 1 hour on a weekday?
Worked Solution
Let x = pay per hour on a weekday
|
|
| 15x + (3 × 2x) |
= $367.50 |
| 21x |
= 367.50 |
| x |
= 367.50 ÷ 21 |
|
= $17.50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Betty works part time in a clothing shop.
On weekends, she earns 2 times as much per hour as she earns on weekdays.
One week, she works 15 hours on weekdays and 3 hours on the weekend.
Her pay for the week was \$367.50.
How much does she earn in 1 hour on a weekday?
|
| workedSolution |
Let $\ \large x$ = pay per hour on a weekday
| | |
| --------------------: | ---------------------- |
| 15$\large x$ + (3 $\times$ 2$\large x$) | \= \$367.50 |
| 21$\large x$ | \= 367.50 |
| $\large x$ | \= 367.50 $\div$ 21 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
577
Question
Clay has a casual job at the local movie cinema.
On weekends, he earns 1.5 times as much per hour as he earns on weekdays.
One week, he works 20 hours on weekdays and 6 hours on the weekend.
His pay for the week was $498.80.
How much does he earn in 1 hour on a weekday?
Worked Solution
Let x = pay per hour on a weekday
|
|
| 20x + (6 × 1.5x) |
= $498.80 |
| 29x |
= 498.80 |
| x |
= 498.80 ÷ 29 |
|
= $17.20 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Clay has a casual job at the local movie cinema.
On weekends, he earns 1.5 times as much per hour as he earns on weekdays.
One week, he works 20 hours on weekdays and 6 hours on the weekend.
His pay for the week was \$498.80.
How much does he earn in 1 hour on a weekday?
|
| workedSolution |
Let $\ \large x$ = pay per hour on a weekday
| | |
| --------------------: | ---------------------- |
| 20$\large x$ + (6 $\times$ 1.5$\large x$) | \= \$498.80 |
| 29$\large x$ | \= 498.80 |
| $\large x$ | \= 498.80 $\div$ 29 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
574
Question
Fleur works part time in a flower shop.
On weekends, she earns 2 times as much per hour as she earns on weekdays.
One week, she works 23 hours on weekdays and 1.5 hours on the weekend.
Her pay for the week was $351.
How much does she earn in 1 hour on a weekday?
Worked Solution
Let x = pay per hour on a weekday
|
|
| 23x + (1.5 × 2x) |
= $351 |
| 26x |
= 351 |
| x |
= 351 ÷ 26 |
|
= $13.50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Fleur works part time in a flower shop.
On weekends, she earns 2 times as much per hour as she earns on weekdays.
One week, she works 23 hours on weekdays and 1.5 hours on the weekend.
Her pay for the week was \$351.
How much does she earn in 1 hour on a weekday? |
| workedSolution |
Let $\ \large x$ = pay per hour on a weekday
| | |
| --------------------: | ---------------------- |
| 23$\large x$ + (1.5 $\times$ 2$\large x$) | \= \$351 |
| 26$\large x$ | \= 351 |
| $\large x$ | \= 351 $\div$ 26 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX1+qIHv3a3sWFq10zhI1xUQB2t+1Ag7FLvi+d3KLmN1yGdSxTY1NWL0vohTZ/EMh8E82QovXgflwvDChIeliVKSuzD7ULkJuIKdKYmvZ4XLkPeR9K3jYK4OoYtr1VOpzV3mJLjSFKWzWiTaOegrbKO2cjZcd/mG/WkI52VOSiIT0oBMORTqc7d9cm0wVA/9AC7Io65Qi3TUYv+pmxRdHh6NYS3XOUtp5L85SiU/dluomWpz/jQxfC/lSRF4x6SZQCjEJALrYemR5qW5IjZWWgUaOHCpEfHtzwprr2iPvF6sXNpFS6Ma8zqUYxQXXkaPh/mv5C5pBYmj86N/gzw6w61XIAKxGwvIBipER6lFGYIyVLLfGSTUt73ydN/KrlISu3as70SpGsHyeTYEBDFmGJFcTf7aCg2uic27G2hqmYIaljzYbeAg2aRtj+kPbHLY5ZygzW03ufL00I8a+qmbsphoy5vLkERTm1VkIDxSgsy0LLPwMCxZ0r6wpCXBO7QWVy2MZlcu2EwxWHr0dlr+XKvKqNm8wYr8CWdL3wQ/SaZ5yAc/vwgftD0/sn12wBJl4VMo/UmWqYNmKLNTMkFyJE0Xgne6VMgnb3zWeWOkVyl3yG0mHBvpX9om6Ah4nb6RIpgA3Cns0uYySl0RLxdhpdzyxt89d7zQJ9Wu38NNhrZJh/Qm8kEBQHG+wcSNbVacBhHChZeo3wgYDHKECr4hNf5ktb4CoQw1zVVrQAh3g1dUydiBPLpPc3pRVYFtSbONAXfQMN8C8tSpaXcCPkUca3uBlmqgGUldLd+eJORGkneM3nFca0WRBto3Mw7kkHh/fYSNc44noJl89qeHDLfYeyfgiEF2s1uNEp5eN84neTOUb1hCflux89FN/RIX7tIKrNpfaAVOX3M3DAaWEeXFqpR2FQ0M5r39/IFFt6dvQDYthzW0xtY+UwXQkswsJ7ZJ5TFQwJ5FRHAHfZprCYv48aL9VFPUE3hbmBwmINiBPPGBfXHDd5/b2XpAXQSEntRfv6fzDUlMGTJ4vzS25bxHsNtQkE/OWX223BD/Tyfm9qAP0B2EI+X5PSqO7M4B9ADMWdKzPuYOYJm6WHSEd3Hs58IAGNNZOkWlSqZatcYrL6zsh5FWKHvSJ6SeLdX2RmBFFuWXJ9o7my/IxL21TulbQtPim8hlheUFbBPFl3ffX+u29U5bKDcoonbFgcGxSSt1N1zmkFg8ibnin4Q/9BFq4qj4ZaV5kXiLkaumPhOJjcBAkDfX0HkSwDVEWv9poBh/H4v0rgyyGfl7aQY8OeLtqRgKq4fM5rMuphPmph2FTrCCxzWQSEMN0MeJD6QoyosbKdV/QjhDpRYlcz+tvbPspc2zDk7ytl3Kgz54SZm6ngns7JGgV+1DFF67+rD55ilRz96Nf6zE+Aa2nASUkBAKivGzLLh9gg92u1bolq2BgL6LNDFrbbnuOB65I/+EgWfsoU1307dwrEuoObLavdUbNt+X0dSsHjkN/ZYQUraYi/CfbRJ0yM7UMMPnYcsUDykV/aUzESEOfrDBoUSLeHa0wP9xZ+MllwNmqBV2SB9BJTgDJdwQbznpzCB4jdKolcbgOGtvic2KHCFw/V4FjI9qBOTPtNPqZixf6rkCNIbTXDG1zbw4qEU+K7SmZJaGVhUPPMrzyN46N/TlPxdd0ps42AKxnrSIcnTBbVzPizJWyUSVhlzoeqbFD7Vjz4KQ7vziOd6aFG1RxmavGFfd2iYCqKESI8BuPboqKdPMOz+ZIOsDbcqdI03sJY99joqggZ0T+xht8454Q48lK0OYLC+CpWDqBEAQqrHcQ9FCoVgZOSTpswoyeIZIPLx8dlKJw478qMGDU2frw4u6jQRytsw+2dh8b7/+LnHp5oN6P7y6euBPM9aaHKaSuvxuVIVyi97Epfdal3WfBUEkfN+EYuwcjjfzIWgtH9o/MBzM4dRJ55x3S9vyoHyOJtdiB8fZHLZZQYdPMzpyemup+ILMbGusZc34/xQpFoKIFGVsWdDSM+eRMUlPDN9L5iwL0NJ5tDD8GQv0oZntLsHHEynDN/0QqV6YOm6ly9f8nHGNB/26aNXAD5czC69veSuYsKItsRJJ/QxYAgp0BBR7GTGAUZ6xP9Y9TZn91d6fT9uWFWWJ0lvFHnG9rz5belmY2zy0G74QytZM5+0uo49CbfY74QX73hf7qCbG01+6vDYfFEYQcma3sM+ObDE4ViVCY24IBCdqau2eWm4UPyJRb0bUgrhq5NoilJ0MIYStPfz+zkudusR2rwMPSMphQOiY8Zaai2xrxAFigdJGDYnEOaXtcIk0S+NlvG6y0FbJS+AWK0DW3g73ePIU1ELUF411rj48ZjMD871nx/vhy4z6G75bjIW7+tU+pGFy1JM/SdZgkLjXoYSyvrxT7FUUyknHnHRyfmB4CgYp8MFBbLUX4ru72hh7osXbriqR+a/VmQCmQdi6OmbeMtK20VrazHZSy88FAt8pL6GhJj4f27ynOFxvQsTF64jcx2pGZrGsRzfdYYPvA6hoAhVfkkhuPLN5UsueUHtAFHwnGY7ewkOHQWPaDBKst7OfVuLQiXfIlMPHk9PIdLnQBBZimyZq6JQl0zsCfYsmYk5dHHZyUquKfoITzFHTrGBq1zkY9zk0JAHLq7546yvmMJmIBvSptuvddaK5bBvCuObfLYnF7YaVPoDxCwnwgd4tWnskbzoQ+iPuJAFKM04fqO4lsCITPgZJSammPVRpF6RgoWsRYLTUu2mK1EHGws2rYBH8IGUcVKGULqo5owE2fsATA0gnvGu/JLQWJX2r9+Usdo8XK9jAplGB5QrBUbsMEhmG44GUp+OMbgcf1xqcFTq8D2/hJxIFTo3qu8KoELyD8hOqCWVF+KgD1cW/5vSV5hp07Tpi49bSdAgN0lQU5n+s3bL+YPHCQksRedqFBFaTZDhyg9BTj40nWEuxHdFiSJwiWpGEdxRz1x94d4tE3a4oHcpcbtBfxmSA1ieFbLpz5krzs6NMR01hMulFrvp0Wn3LrrQdmYFRUkFKpY4t53Km/HpWs0UA55hBuNIPe1a03x6NvQlAkrIyxXPaJBDT+k5zhMskYejNmEMSz6jazFAlhb3i8gRg5PRYhLP0g2PEv+WFoqJGupuyQPyIQptD+o6ESSTg6HjOWAQXZJc42GITpCqLS1IeNwEuKMZaMTk68FbkHN5TARroOEkR+PbsZHw6MVhZppM2u4GGvG4ijyyqs5WdntGIleGPTt5p04lCJN8LoCJAf9COdkwEuFkf8fz1QF+fPLLHoVxQgnSFs3Wrrx3+6EMftSt3tV4O0nwEXz9y1HywiQEA4dladcI+LnWf3DNs64yZq9HakQodPtHjm2kG/uKb4Ug9RI9QQ9UNFlceh1G7BWE4MNMFmwbPminr2mgvkoePpX4rOKRAOI50pK4jv6rjs883reEhgQUUo3nRQq4Ka11q7t1GJCn853PSqeaEocjwtATMiN8MP6yoS+MSBZx7zg5pU7xFHqRGNDD9q1VbjnxDKzYUKS1MiOkKZaXpu/Bezb0zGhMr4zisUjSjQMNwwXppJZodKT0h44H9wY9YNpO8dCWjVGQy0iE/+VaTL88XU2m7bkd/Gm4PVy8r6wjSWhl3am60gGeNmCpiNr2QsEjlsLmGPW5HJr/n45PuhfKDaRNW7aPfDNt+uSFxjs8MxpbKi2g++4CAmmH5cY/A0wau8b00Awz8dDwjms4Eu2ygQUtyKN0AHhGF4/FGxmQRsagY3cU/AuPqzVNVLEeZNwSqWIymQU3C6SaxxKJflbCgkksGm+0fJF+SRBF6rors8H6faDF69Nz0iKRRo8Rd4+w0f9sbjQ/yCZTPBCyaqGLWAd36eOjHJ5mBHM+bOYPYORTa7JsThCrg6hJ4dzTtOTDTtGLcCElRSAtPUTTfmofSM7GGJJrpTkbkxVTbDrewwwjSGD26pJacMtJrQk7rzxuCXcychYaHyZxUQk3aDz52fo7d4ZfAbL67AW1tcsu4Btg8I2FXchr+oAhdvKFVi2NZs4XVTh59k+msvVvXCpBXQZXO142MnhoVNKR7dtYaYNHKQ2wA052ZZqiRZygFyIox8QfgelCifiWr2+eJOcc7/4MpQKn+JWWDLyfk+AaKot/cLe+CPmkoLpWiMkKru7/fFKCz0NHOpmlkJ2ACbSZ+uNAmpxDULs145XbeHk+nq0E9Qa97jQaqpWKHi8VM6GJgz6H5IfNMfRgUL4gTceET0WJTQNn5RuIPezlJxUN4zMXBaNVAHLrvBMFCX2/cWtjKZL5a4mfwUMgv5RRgcHRSU2A3QYpWQp2ik/dVpd721M8m75qL0cis1796Ah3SX5n5XxPaU9tJ7aT43OjvMyEWaMTQOdoGV9TorEZrNHCve8OPBneqU5Ira6ruSQkrEWofNwuPVrM/TbnGCXRVBpSmxq77oCH1MWFu1VgQ4io8FB+joPIgQEtUVBxxEkWfkOJezCpPyq/jH9KXq3Lc61iObyZUNpYz7cFUY+HXLY6G9BMNbIKbIHMDpJxlqbXgFi0TpjdFHlTkiP5QUckkx5xr05N9lOeiqdAZ1EaQEgXzUgQLEDYO8Zb+IKsevlM5FLhggjhhbNfx7Cxj0cdiTl/Iv2XcHl2f/RCdEZl6gvAD8ssJhvZvv+bZfjkFEAPofVCzZAvZxC/ul2LEqFFzfMWqbJ4VIP/0XTuFx98JxOhBhShPQISi/UeQzSPllmjkyFq8m8Bl0D1kVkWa0/lZ8Eu8rmlgnOHwd5H4o6hKkfmnluLPzCwPeIlcxfnwZHJffU6PzXlnC3k7ZizFaZsqXQUsnAi6Hpb85gKH8JKDt88hVvlnfaTK6MAFprInF7koUR0tS8WzfmZJ9QdkfOtlT5b5+FSth1vqG3CHdL9hAsN4MoTbXuzdXi0rU/aGRT5IE3D/m/PuKSs08LW0OYBUqY4g8xCeJ0AuSr5uT6N1Xdwmm9gHwdE2OtT1mTmAsxQT2dZhPC6TRhOb4AsyVjKNYYOjj90G7O5DrWAE6Hr8CD6Zy1A7U+GC73dGxHPUjz6LblbTFENEe7saplQ4sOCr9xSKRpw2/ziSP98PyxHrhrjqYYbFw3Eg6rx2Zg2z2Z8SwdEzxQd6HL1rhU0BNUg/GKH6SyraSrrG9j36c9UH9fFV0speVO7CSOeoEparMRVPtvLgXqvM/W3RIqW0mOVUe1PHNrl/B1JLsOrJapB0Is15NsSoo94+O+0LSeqDa2fvIb8bbctXw0K81JytPglH/7r5FL2XYz6Bf/6IPPlGELt6XZbYVUXQ5AAkCSPMvHHKbMNb9XwIVb1gOlIZmycJ20Rtm467jiBntNsCnHQLwHKz3ZS6bUSaiz6WlVpacxfcsJI0ARC1uiDjUcQFwpn1QnF3Ee6nBg00ZkumVBTOlyPG0Oq7dIrh1YsY4owQ9wg5DuMUKIeKJwwNr9NJXrWIpwRljYAF8qfZS2wvzR/BPYClesy9pjQkseCNEDl3uSb/DKThaM6SQIZvAs/7BGmMsqW9vNZzznG7gTBAv6NHs/pR2KnlHM7UjupMLaonQCRTcQSuJNpyFfpwMmBEhogIaLzmv3YllcMueVZqJdO8vq56qodNFITGGxErixyqw27NIQX58ENp76BQ+CYrOzX6dH+6CuVv0ZnDlZp/w1oEKPuT9mMbeArY1Z0hfci3nXHaLdCpkJTqRIOFT7SlKkaPX9iB59omocAeXU6nzZXwrQXKt61yAUPXq5AvVe/G5RDeIDa8e6bpNtTqK20pxgxd/8YFqdiyFOAIkXyrBDd4OBm9RDqzGK2XNtIjWxRZ8tPYYvCD8ONhP+YEJ1wN3HBaBqKsO8thInJ3yQioaEOQDrsnFUy7oF4bQzUgvO9KoI0HDW/Uw/XOLXeUGPTShFDwYuZvuo5jiTugE87ajpNRSiTisRvvEA4C2y40TrAKiTxYg+3pxUkNLxdhy7FWLBfNdnA1r6cSbvLuefzABkGE9sVxk9kE5Aylh7SnZdPLQXJwCh2TnI3tZXRn4PpCViMIRsVC5dFUGLK+El4YtdLF7ga8Io0Lzs2GvCAME0pEQRpxekeizYtZCv9aMDZvJ1ZDSSVd1oWghvw2EnAmWPJRMjmbC1vDjYGw6IuQA9IDKwC1M+k1h+RcnpjO/VzbZLVzjFP+EbIW3I2B+xGf8tEdDM+1DEDWL2ooV6Z/OGl5sZnnAj/2WqzsANHm4Lg5Una4UD9kVjk91J0FbufKuSmcB5HGkCVW4JiyQG7omGD9wQs7r+1tJYMBDk1tYL3rUNFzEDkdL65Fb4gtttSZMx7nbxa1l47jvupHUmA6ZRTF3RdW60N9T7kpraW9W7rnIzuLcItlM2lIL39ALOvxljfZEYYis1gJU8822zVTcfD1H16ebw9JSMszMfq8f0Td4iTZaQBclCP3g1JsPMlnsfiar6tmH/et4cUWRvBSVgARCH04I7wYMndlHRd/x7yRbFcztu4XCG3V9uxIoOrPZc4V/1fgI+G2YjRHElzhpMXOS088jL+uCoatPhIiFfQhoB7ca9eeHM5nG7IfU6BFdl7KhGjw72ckOn5425hDQ8A4T9VkObW7sLaH5ZOX4+H9JCeYjxq9bJOZ+nIJDO4+Z4eecbll3MBPfnFeA6ERMXmdVcLbzaCUab/w7OBRAuZ5hYscjfmB2pkc1dMCtd0LRx7idDByXkbXJ+zkzoFKqOO/PYdD1wzjWZfNEL2NK017RT01Z63rnjB9PLGggOY1Wp/qVgNxo6JO45GZdI7XrDHwLVblMQj7LZ65p0xTct/s0NEFbj5/5kluna+KsGI3JcI3CzdNRV/af/eF3nB3Joeg3y1kh1z3F4exW9RE1XGaiYfzySdTQwdbmRE1AdsWxTqvTA4fyL62mSQJpaPrrzmWExgTLzoIOh64T50pZj9Yc6/pliKPMTb/SMN7ZTQs+amMYXf+jfZ13LRZbv455p8NBP/ijbZK/dylo3He1vE2tUAcWoRgGe8j9Pz0XU8bd5EZzGFxNJhVKDQtwChnWEgTgYAlIk/Ol4I4qNOBfvO5PN2ERYNV+UqXXyRyJ19aTP9zdv6RwQas9DQRC4JvWCdsKXyTAdMCNABFn5nP9LrPiYenKIqA/aNwBiXUsWkddTo4Inn2S0Xry9IZOvojEQdMuonX7XruBHX4+MtAbt/KkV3kqkgMJU3N13vmkcfxXttTmqyjtwvAs8i2LeE2nIIjLPS8CmQ==
Variant 4
DifficultyLevel
576
Question
Bodhi works part time in a surf shop.
On weekends, he earns 1.5 times as much per hour as he earns on weekdays.
One week, he works 7.5 hours on weekdays and 3 hours on the weekend.
His pay for the week was $150.
How much does he earn in 1 hour on a weekday?
Worked Solution
Let x = pay per hour on a weekday
|
|
| 7.5x + (1.5 × 3x) |
= $150 |
| 12x |
= 150 |
| x |
= 150 ÷ 12 |
|
= $12.50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bodhi works part time in a surf shop.
On weekends, he earns 1.5 times as much per hour as he earns on weekdays.
One week, he works 7.5 hours on weekdays and 3 hours on the weekend.
His pay for the week was \$150.
How much does he earn in 1 hour on a weekday? |
| workedSolution |
Let $\ \large x$ = pay per hour on a weekday
| | |
| --------------------: | ---------------------- |
| 7.5$\large x$ + (1.5 $\times$ 3$\large x$) | \= \$150 |
| 12$\large x$ | \= 150 |
| $\large x$ | \= 150 $\div$ 12 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
575
Question
Aurora works part time in a donut shop.
On weekends, she earns 2.5 times as much per hour as she earns on weekdays.
One week, she works 14.5 hours on weekdays and 3 hours on the weekend.
Her pay for the week was $319.
How much does she earn in 1 hour on a weekday?
Worked Solution
Let x = pay per hour on a weekday
|
|
| 14.5x + (2.5 × 3x) |
= $319 |
| 22x |
= 319 |
| x |
= 319 ÷ 22 |
|
= $14.50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Aurora works part time in a donut shop.
On weekends, she earns 2.5 times as much per hour as she earns on weekdays.
One week, she works 14.5 hours on weekdays and 3 hours on the weekend.
Her pay for the week was \$319.
How much does she earn in 1 hour on a weekday? |
| workedSolution |
Let $\ \large x$ = pay per hour on a weekday
| | |
| --------------------: | ---------------------- |
| 14.5$\large x$ + (2.5 $\times$ 3$\large x$) | \= \$319 |
| 22$\large x$ | \= 319 |
| $\large x$ | \= 319 $\div$ 22 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers