Probability, NAP_10011
U2FsdGVkX1/DrDtqAD50SS7wmmFN/PxGg8DcVyl93Ct8VyoQDXqNT2njaXPD44pFLJG0+YyShaeMpxxSwXtpkG7+G99pa3DED/bvWPxGyNe2iJYjE//P9Vr+i0i9ZAFVFEOsBG96xNooor50fmD8reMsABWnFwrYDAAZc+Tqv4WG81nrPs6L9FFd6y6nHCVzCK5LfiHEdIgknrj0PTXjWIM8rIrRKWHo8dLMBpFv13zSFkkriwwiLrn3cSWVlLoy1su8kAgrdZsgQhpks0ALlwdvxGKOiJUN1zl8U22db/4Pe3LLzG5WwOkAcB4TJWLRahUMZiw/NrIdU5kL/JgFhVm5BtWkH50nsLBHPTJIn26OrLs7pBGFGnvWVnzfmuhoGRx1MWPk/6ypK4jJeteSg1/WxMbSZ/uR7uUOujxUV76ZikWuwPsYT8wdepXWdoFY2c/Vke1rSA304HFhdN9QcQey8X7L1Xt/NKySlDMSE4MifIGxgKSbx1B/Cp0I+O5Rs0clgxvO5e8bEnClzfDP+UwY5fKDje5veLElgTfnqhXfJJ1x3WRtLo2XtQli6oeTcyd9Vy+4nwKu8Sbi45YFf/XGay277EcnMYzfQ9KcOFx9GpeLx4AWnqxBEsZ3sw2BgXDJzGeidNNNiFMO1+FznbUeTrB8la/pgekculDP9ZQ6D56c3L/qNJUU6l9fOtcYYA0IkIx72PE61D0lUYFM3ZmngatkWPXMC71f2dd00JXY5kWBGuuOa7ekkbK/5+AzP/zL4gX4gfMXnCE7PLikkzEz+U0U/zFNoj6hRRALk60jJ6tAoZ6TBji6fJoOE0IOs0S9kOyUMBZ97j1Bdk3bbXlfThxljxIX3mrGMH1aMXNqfOzvUlX9AS1Cnuz3E/rzHtwWpncNywapWZl1niv+tDGRiugy+6LW/UxWVT/66zqOf9nWjYUSrTopxwCBOqTOfPW059lDoGeAaa5SfLmaW/KFYveLrAk2w3LMD9S/MdkiH/XHkqr1J3dr29W9rZWXBCstBSVLmq8OIcLjFlDHuHvnym3gpIKuyJj8I2jPQp8fsBx7nBBuWWNigUpQTw0T7ghUtP+/Fui9iFEb1ZKJ0+c7Cm511yt7kJnLmu+RcBfkrWVxCXkDeCVjzB1Hz/QfDQdGIQVRKC7tu1lbe1MOpwODZzxrkrgjh4J3qMW7WSX8JYuV9TYUmiI1m11KQptZPTi/j+SOYJOlrr4lmqk8SBiKThOtqVZMCkSUI1PPzcBfy+8amut2hFy0weNsMyzeGagVDegL1E/fHC2QdYz5t940rbRjZSQQGJaMaaTDh7dy9EZt4IOjv/aBTHmJEfhDBOjA0o5PUqgU1uZqq2Hagizbi6wKrxMFtnpnQZgu87mkIETpt9uy6g5+4dALy/bKf1hHDGmtp4EYGdBlHaEPbZq7NfcSKdJx3G/oInnl/eN/rai3DeaRHuz0PPOuXVQnmmW4x22FEkMDyItNycfiTVhaZ4JGINAnXGNw3mrSHYfsMiMmptRt/crWuiJ8D5gXPK7UJi74e7oe1TGahBV8yxpMmHNEC4l8BU0D8HXebcbrdDLvUlf3+Y7fZh/wifGDdjjVY3lLOcVgw/alSCuLCKVK34lEJqFzje2HIt5svj10qjWap6P/FG/D7ROuiY/bF1pChsgasHnBqC3+Lxrz3x9SmNqF09AghMdzz1gMHvnpeSWMzJ+2rR/wBjE38OD1TYAztCVpCeZEpXlR1DmUNeCD6sLStUg76dORuG6uegsg0RfjlVgkLsuB3pomAZ6D1gPy299v7aeAGaZa1vv6SPszH01Y6Q5IeuPS6FekFoDfz+DLz24O62b5iSDgiTET54wcUNn4USiQJVjYRkT+Xpdx3N5iWEr8SfWhyt/fF17WF8VgLOliXNtmwsCbEEJtQ9mtE7T8/UnDdDv5w53a0z4PY+gpUJhtz6AGfkY/BFsP+RGPsWWoa9s576JHMGQVTuAmp8AyJHY6CItCyB1ygbqaoXvjuXHAZTXlbaGuowrB9P2CIVYlbhv+h/x7378+nwTyUYfUXdDHXsSihj/zYROa5lCWWuXWHmvHLQ3+XGYIYWsdBF5oMljG+oCgjcPw/mlIjDQCo02yiEvXtlgq0K5ciOyNtVz6a6Uj/fdMqH+JUVXleY7XhfE0bUgU4xhb/z3Wrv5nG6mJwhPXPZCfYRdHkM/td50eaTtesKi48l4LikznkVsYP81al/pCSwj5uEdJ5yVBUuwzAzMi9XOgRRFH8pdhjCyA2DS9Uj0wFWZ2W/J796+IWLajagYjWCZ11B7c/dDNy9+ycdAF51u5HG+xm4QOdw7GHNqowRibcvhBObeqM7HcuMCA1RgkW4SbvSZQCUkG6j9p0c2B8/eJ+9OmBXK63G+ypiJPDD/Tx255lPZD3Y7w69e0Swf4sCtQNqa2/jannO7xJHbMFpXzzfU+UnfjFBbTvyPepmEOf/JKClZZM5vvwqHMz1xX+DV7Tf4ZPf/TJ35CnW3/OtBR4OFpAb932c6U62OJvGazivVnf1rrMgqmblAPle2wKXAOzl3BDWfpqYxqfOlbTS+UcK+57GrSyyNgGDs9fhGCsiRcF6WRv2B6+XvymRxlLDJ4vSSpkzumw/u9tFQDhYADvaGk+3lqCH4cSZIdlTkAO8600JJ4QId4gxpY24POSjvVixHMVrkbLLfmwD5gxDJWHXKDyTtVJQ6FPgU7gYAZS1Wp9jj78lRqLvkafJZ9dgYhfWJDMPLIy1WDEfV2vclcbeXj9RIboGwZBjahpiV+c6n5s0ei8U0du2abLRs+kEaJM2QlWqpiYKNfEl/nF+2fft1WLubqIbTZwLVyrafos6LKTp0ht7Prv4MB14lIDEs5fqoHvVfvQ2YZAv2AXrVKyABxTj8wHv8lJo016W34I/11NPX0onfZk7JVoBJzheXl419P2L8xYFQUXeV/jdASVj1bBjuLjpzQ6ORJkitnINfkNai15wFY6h59OCUl8xNY0XnPqukV+BM+yPHziZtdLHsAbr+f1wPHtR9f6+JTNNPvpYsIVM6zlqi1nFAifYzdKmJpUjhKmh1L9pn/rewX3bYH3a8sEghOdWOBNfBCBpS/qrmb4V8jCrNOiAYwmdEEakS+rkenZybODjH1QjjcCj3VklA9HqPyst0ny43jwtQPmtbvsiL9eXyds0sua409++69lR/kY07PG16NUcPKvJIz5pp7clfyg25SPYNAAxdXBEBfSA+EbVkMtvY3zT6Puaru6PT+hKLUf7cmO0pgUdOjvbMYFpgtHWhVlXWxSvEHbPCCCy7QgjyddimGNtH/U9/t/0By1jw0n2hag/0ljqRrnCVW74VkqPT/9FeI7g5SWYEVAoXkzMBhYfjg3Tz1ZTzs3lnuUOrUPygY8f/yRUTuPANMZcxA4oVXcBjH8CwErjx0f9+CrkVVbmLiqbkc5inKROHnO1WrbD9wOLODlxMBE80FAl87d/6o5oFnN9X+8UydiDgdCDYOqb2kROcOZYov+BP3bGd2H/sNHAUlXtbAwj6JRLFUtsuCo77+6bKkEjGVuOdfxz3Hl6cWlpwkpGbvyN06RKYPEwhqwDBPAI5q/GY3ydvk22/BUgWBSXsNFCL5gDhfIgstnWifxna0GB2nyKdY3uDx+PadZm77J9bfwvDNsOJbRqjfY6jDunfhHa4KuzuEj0WxjXWXDVMextVYQ1oiYhnzsZHBdh8JqU9AWMXmrHZ2OP1uw1RJaM4/BuWtaNcZQswbauLRqBaqz1jI4wM9d+S1dpbWqZVRLe1rRTmZW9zolETls6vpjSAB6HWvNyFHqWPwdVr6qX4ENmLWuQHJjeC3lA2kCpKrxivCFnikx45CSwAxKggzY9UYD+Vps/dN37Z97yRCX0/lBFmxydV+K3SvCEBiTv/26R4KV1sIxlj4I0qPWlQmfTymw1HhIySLZTxCXx3fJznjXvqNRSZyHZLPyitJZOQ2J8N/LNpjrLqhKAIRosko6g8Asa8NoQSJkBB9GQqRTxd6nSWj2+hqNbZoAhqQh+e4SIB8AFmPhzUoUNCPMnwSj6t37j9j/apo3rd/ugu6n0/hRfSgu+9Ajue+KzpHs+faCapUcaaWYczAc6CUqhra338XOn6iZuwK3viCMujt7fccWlW9tLs1T2AhuSVD+NYvuAThBEqFq0RUkN/9SBAuiSAYtm9hIgKXi4qI+7aIaXq3kHaaggcbVV3qKRwFOYOOtHNpyG0zgymKgL1JZLt2i/cGHZrjriaag3/DpYg8vSsPm0Dfb4rAfqEa+aD4ClIsLLjsjMz6FmmcYz1bkE8LrwykFX6BHuDPkN+L63Q4R5OxyJRQLUWuLnjfPFmFAH6G96JiC6MAZY8Bmz8vX5MFdbsS7nrXjcsDrWU+O3cwTyzjKf3//fQS0649/6NgKo99mfvRvCHXWDPd6bJBcHDNMalS9tonxhSkvWzOME+/u9NWpU/u5pul0FiYv8A6oJZYq/OxtSXVqrWm8XI1VrT+xOyG8/DdS8aJWWOmBWdm6iZroAT0XRisHVoJUZp125f6UqR7jkWbJPBIx/S2efBdP05lLauUMPdHv2W71v9a7d2ipp10+qKxDACYOhWhG99r/UC6ACoxC2jZi7DEe7JKxoGep40+kcZ3tnhG6BQdCxIrsftn44LdD3p7KcXt5jPTOYP8rJ75Onv2PweEsCs/fn+YvFGiD0wZvF+Qy56vK3xJhjr9De934SWKkxZCls28fi0iJV1s2cQnCDSYiPJWp7FzszBgt/cp+RTATiAHGmqPry+AXAt4LAKdgXsYBPqSnZxzAzS3vx2xxVMdbb98emlEjuydNE7tvyz3xmjC3Jmz
Variant 0
DifficultyLevel
358
Question
These identical coloured discs were in a bag.
Brandon selected one disc.
Which is the colour that is most likely to be selected by Brandon?
Worked Solution
Counting the discs of each type:
5 × 
4 × 
3 × 
Option 4 is incorrect as there are different numbers of each colour.
Therefore,
is most likely.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | These identical coloured discs were in a bag.
Brandon selected one disc.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/discs-12-min.svg 220 indent2 vpad
Which is the colour that is most likely to be selected by Brandon?
|
| workedSolution | Counting the discs of each type:
>5 $\times$ 
>4 $\times$ 
>3 $\times$ 
>Option 4 is incorrect as there are different numbers of each colour.
Therefore,  is most likely.
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/discs-blue.svg 40 indent vpad |
Answers
| Is Correct? | Answer |
| x | |
| ✓ | |
| x | |
| x | No one colour is more likely than the others. |
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
Variant 1
DifficultyLevel
360
Question
These identical coloured discs were in a bag.
Eli selected one disc.
Which is the colour that is least likely to be selected by Eli?
Worked Solution
Counting the discs of each type:
5 × 
4 × 
3 × 
Option 4 is incorrect as there are different numbers of each colour.
Therefore,
is least likely.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | These identical coloured discs were in a bag.
Eli selected one disc.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/discs-12-min.svg 220 indent2 vpad
Which is the colour that is least likely to be selected by Eli?
|
| workedSolution | Counting the discs of each type:
>5 $\times$ 
>4 $\times$ 
>3 $\times$ 
>Option 4 is incorrect as there are different numbers of each colour.
Therefore,  is least likely.
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/discs-yellow.svg 40 indent vpad |
Answers
| Is Correct? | Answer |
| x | |
| x | |
| ✓ | |
| x | No one colour is more likely than the others. |
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
Variant 2
DifficultyLevel
363
Question
These identical numbered discs were in a bag.
Livvy selected one disc.
What is the chance that the disc Livvy selected is an even number?
Worked Solution
Counting the discs of each type:
Even Numbers:
3 ×
4 × 
1 ×
2 × 
Total number of even numbers is 10.
Odd Numbers:
3 ×
2 × 
3 ×
2 × 
Total number of odd numbers is 10.
Therefore, the chance that an odd number is selected is even.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | These identical numbered discs were in a bag.
Livvy selected one disc.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/discs-numbered-20.svg 220 indent2 vpad
What is the chance that the disc Livvy selected is an even number?
|
| workedSolution | Counting the discs of each type:
>Even Numbers:
>3 $\times$ 
>4 $\times$ 
>1 $\times$ 
>2 $\times$ 
>>Total number of even numbers is 10.
>Odd Numbers:
>3 $\times$ 
>2 $\times$ 
>3 $\times$ 
>2 $\times$ 
>>Total number of odd numbers is 10.
>Therefore, the chance that an odd number is selected is {{correctAnswer}}. |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
365
Question
These identical numbered discs were in a bag.
Manni selected one disc.
What is the chance that the disc Manni selected is an odd number?
Worked Solution
Counting the discs of each type:
Even Numbers:
3 ×
4 × 
1 ×
2 × 
Total number of even numbers is 10.
Odd Numbers:
3 ×
2 × 
3 ×
2 × 
Total number of odd numbers is 10.
Therefore, the chance that an odd number is selected is even.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | These identical numbered discs were in a bag.
Manni selected one disc.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/discs-numbered-20.svg 220 indent2 vpad
What is the chance that the disc Manni selected is an odd number? |
| workedSolution | Counting the discs of each type:
>Even Numbers:
>3 $\times$ 
>4 $\times$ 
>1 $\times$ 
>2 $\times$ 
>>Total number of even numbers is 10.
>Odd Numbers:
>3 $\times$ 
>2 $\times$ 
>3 $\times$ 
>2 $\times$ 
>>Total number of odd numbers is 10.
>Therefore, the chance that an odd number is selected is {{correctAnswer}}. |
| correctAnswer | |
Answers
U2FsdGVkX1+6oMUkXsRfxO0b3RdXPFmR11uQgcNSblaNRXiMIb77GL7RJ24/W6d4urIUYZgKu9uNTHzxjjlfzZrjO4yP+a4eyDT29CC3uY1qrqzJHa9L51p7vzbw1RQrOQc1P61SVJScsF19h+ggG40YT0gbLx/bZ1gqOciIqn5IM3vpTfcwlBGm3TUTNrQnp0cqlIaHJs5tkKYkcyjnpJheGNDSz3SPXZz9DS4ceoPfux8+2E/6iJRradEuFbYPHCE5nU49HlNdPGu405MpVi3AOJPYUttwJQn+hJgzhpdFZYLNeL+ChyUwnVAZo2e2BjVcepvxbSUaG8fZeY/sV+NQm4HnmNhqVzU/6/chs6TloIBuG9EI/6GV8+wtGZdYKaRXY6yHoI7AiFQyr7i1CY9+Qou9Ts4TcBbsRITaAmiM7gYpSLFj5EM7DiJqq3G12YTA/yKja/4Mlkd4cR5pnJjGKGwufFSB+JaqDwgiuA57HgJOGhJeKJUV/lnzSlNf7R5ZqKgZk8R30EegPm5uzDLJzBg+4/J3yfLQo/20C1PFQy7xRwU28OrYNbMfE1YUVjY+27lmDFq4354xAKG2Y3IlvzFUyIC3JodLFszk83qwvtGQrxOobMKp6D18Ct1Oyl7lcc9qteiQM+yuZLdJMSs3R7eAiooU+hsQSOt+MbXqNUcUjvlaG2LtdKRoN4qi8e9NiVGlO0s5wRK6RqJooOAL6PoH8r2w5boBJfYDqVZTTJ2bVtpGFZF5iF4O2yx1LFcZousL9hE3l9I/44qVmMz4HJ72oo1vQfN7qYpG3I3Tgw2u8vsxEkFacoYwixs5umnsddV0T1ODHBX2uPMNxiaB5/CjNgufsXhBYHzk4aZw5q8Q6DY22qEjBYEyaHGZXzRFLVC1IsBRstiZCxy6boDqGydV1Pi1FFMx+3mFXsxdysmv47kcNACvqMYBO1CgbuWgIdiJRojbtQDBiGYV3vS3J/eJVWW0J4Lri4WEfLNDWoI4yeMQbjgC6zbRbGHjuYosASHGe8lYuZJWvvjabkuZhqCBxeBjDBcEmwkqofOvH57NHCof3O9u7ut7OuM/iO2lcqjot5cBUlr/uGMT8cHQDcayn4yE/6lYtx48NCWMrLX9w/vOQKe+IvhGDehSTVCgjcYGLFwFA6gqDM5/EeF5qxPtZIN9pviW2iRso0UQaencuU70cDGx6/F8Y0tRuIdswhklV8lAensJykyjubwa09b/PrNo3YfEB1Yk5Sv6l/HSe/PIwQe+cy++RYu4giSsTghQ8R+AJ0RZzXYUXg6nHDSYjyzL/vqFjLr3r8djb8hUr+40kXGh9AQpF56ikaq2VUBa09WfbzghbK1kXxQFW43Jv24Yq4NxL5tuglshEQrwv50gU5DGPnl+nPcEwBwo3cmwrOvnNzM6tPUkhBSaPAuVo7+Z1SoRzEseMr/3ucOwFcT1XHrYFeILtuEo0OneiruWESDKnbcJh1as6KoyMu0N+xhiuSn6jMT1YcptBebC/hkOsRcM04c7JRCpz86kAY3iL01GLXWZmkO5fCxr8bbjDyuARLtutcJie4dlXakwQakIZ55LUT4ajjC8+JGbiN7pJGqhCIEkt9lzweTPBA4GIZJhigcohMcd2yXkngoTtBfg17oTAu6ompgqd5sfkAUaNxqVhTi7B9qNy06d8EZFSoruEXkhNdT2zhBOYPVpE46xybbt+sS8J1mazVY/oj16X4kqT4fGR/HSfbVUuIC7jqmNa8ZszYM3ddp5F52nW5Qge1nS8qT32UAC+hI2FB6NpyQjx9fBReC6HSDgyhJpPeFJ4+icQ8TYpz1QkJ6jQrP5snIO51l2N7c2G5aUyncfeeIzqQanfGxJgOaqeLIG5nK8AVfEMRGCkxDg2wWYOkcNrQuDjQ9QNCubDu+Kz3xWVImOUiIQS8lzgpjbZNeo31dfr5bL0eL1R3+HL59AV/z9qNaZc7weQI/EyZFmeg3/850uq8W9w3flrkTyW6nFPYfuVeE75P6CcZzLaOWecFJB26tRxJHmlnYc60+V6P9OUisNnOncNJ69uLv8Gmi8FnDp6o/ZzJ93P+ppYLSQB3OcwylgdsJ5T4GPL65eC9aZgWOTG2K1MXEb9al8lHGjbSR0kPNfMtKnjI5UFC40HDXdxTAiDC6tLgxbnydpGU7pd6umUcddcW4WvQZiYmRcYNWZVEKNSUVWcq0qB/06aFRRHRe1ifiTBcOe+7MGrWu1DRTl52q58QOeYVbBBtNs1OnoFXGyVTPZKPSm3dkCnWneBMSZsrFtXzgsr1oIYKAucSE3gS8Dyk73avpk3Q10H4ogoM0j0uAzAM0v48EGeFgCIsVJJhZAE++PsVzcZH8/XvldtHxZahCc3ms5DhYJ8BCOri9/mOvTqwqcGpFEl2AEOLovwnp7iaHCvvQNiFuqUUQCgpIq8P17Rq3dQYD0HDjPlnBNKy2mPN+O/daP3ytvpoSTXFyU5fI27HLyZ7qycjCRjgb1Ht0k67V2JTwIRUC7fP1zEA/p7Ue+U8JcSfo7O5yXrlV/4x3LgXH+MaizMa7Vft8fJmH2bCmSDS9C+EZgToyUQIXMaL4nn40EK0XricdtYEydj/sIBRfdAbP9Bmu6f0ILP71QMFjQ9Oiig3M4pxFylrLd6U1z+5GRkKzEypahO5vwZg27QK+WxJrrT3fHCNe4kJHfEQjKLcGV4g+LiElH4/gJ6B/WAb9jzISF2TwQfVHWWph3YoFwRmFsb+awXah81Jgs7XKnvIdlPL9dcKQmfeJjE+dJhdOPUb9DWbkIEdHyKR315igIr5yygxmrndoAJ4oJ+tBLp3QiHzHS7PtOqMBPIGzsLCIBgO2B6pj1G0iMFghHB5uDXGRqeqDLd/eThI8g/S0DHEtNO9ugxZc+Hjby/GxLgaOB8JcpUUh2yjcGT3MusD7XqrCcdWAtCPDNi0UFxA==
Variant 4
DifficultyLevel
367
Question
These identical numbered discs were in a bag.
Gay selected one disc.
What is the chance that the disc Gay selected had a 7 on it?
Worked Solution
The discs have the following numbers:
Therefore, the chance that a disc with a 7 on it is selected is impossible.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | These identical numbered discs were in a bag.
Gay selected one disc.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/discs-numbered-20.svg 220 indent2 vpad
What is the chance that the disc Gay selected had a 7 on it? |
| workedSolution | The discs have the following numbers:
>> 






>There are no discs with a 7 on them
Therefore, the chance that a disc with a 7 on it is selected is {{correctAnswer}}. |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
369
Question
These identical numbered discs were in a bag.
Julio selected one disc.
What is the chance that the disc Julio selected is a number less than 10?
Worked Solution
All the discs have numbers less than ten.
Therefore, the chance of a number being selected that is less than 10 is certain.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | These identical numbered discs were in a bag.
Julio selected one disc.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/discs-numbered-20.svg 220 indent2 vpad
What is the chance that the disc Julio selected is a number less than 10? |
| workedSolution | All the discs have numbers less than ten.
>> 






Therefore, the chance of a number being selected that is less than 10 is {{{correctAnswer}}}. |
| correctAnswer | |
Answers