Statistics and Probability, NAPX-F4-CA22 SA, NAPX-F3-CA23 SA
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
Variant 0
DifficultyLevel
679
Question
A new museum records the number of visitors over 5 days.
| Day |
Visitors |
| 1 |
220 |
| 2 |
200 |
| 3 |
230 |
| 4 |
220 |
| 5 |
180 |
The cost of entry for each visitor was $12.
What was the mean total entry fee collected per day?
Worked Solution
|
| = (220+200+230+220+180)÷5 |
| = 210 |
|
|
| ∴ Mean entry fees per day |
= 210×12 |
|
= $2520 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A new museum records the number of visitors over 5 days.
>>| Day | Visitors |
|:-:|:-:|
| 1 | 220|
| 2 | 200|
| 3 | 230|
| 4 | 220|
| 5 | 180|
The cost of entry for each visitor was $12.
What was the mean total entry fee collected per day? |
| workedSolution | sm_nogap Mean number of visitors
>>| |
| ---------- |
| \= $(220+200+230+220+180) \div 5$ |
| \= 210 |
| | |
| ------------- | ---------- |
| $\therefore$ Mean entry fees per day | \= $210 \times 12$ |
| | \= {{{prefix0}}}{{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 2520 | |
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
Variant 1
DifficultyLevel
680
Question
A bowling rink records the number of visitors over 5 days.
| Day |
Visitors |
| 1 |
120 |
| 2 |
80 |
| 3 |
100 |
| 4 |
60 |
| 5 |
140 |
The cost of entry for each visitor was $21.
What was the mean total entry fee collected per day?
Worked Solution
|
| = (120+80+100+60+140)÷5 |
| = 100 |
|
|
| ∴ Mean entry fees per day |
= 100×21 |
|
= $2100 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A bowling rink records the number of visitors over 5 days.
>>| Day | Visitors |
|:-:|:-:|
| 1 | 120|
| 2 | 80|
| 3 | 100|
| 4 | 60|
| 5 | 140|
The cost of entry for each visitor was $21.
What was the mean total entry fee collected per day? |
| workedSolution | sm_nogap Mean number of visitors
>>| |
| ---------- |
| \= $(120+80+100+60+140) \div 5$ |
| \= 100 |
| | |
| ------------- | ---------- |
| $\therefore$ Mean entry fees per day | \= $100 \times 21$ |
| | \= {{{prefix0}}}{{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 2100 | |
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
Variant 2
DifficultyLevel
682
Question
An aquarium records the number of visitors over 7 days.
| Day |
Visitors |
| 1 |
540 |
| 2 |
660 |
| 3 |
400 |
| 4 |
320 |
| 5 |
450 |
| 6 |
600 |
| 7 |
880 |
The cost of entry for each visitor was $40.
What was the mean total entry fee collected per day?
Worked Solution
|
| = (540+660+400+320+450+600+880)÷7 |
| = 550 |
|
|
| ∴ Mean entry fees per day |
= $40×550 |
|
= $22 000 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | An aquarium records the number of visitors over 7 days.
>>| Day | Visitors |
|:-:|:-:|
| 1 | 540|
| 2 | 660|
| 3 | 400|
| 4 | 320|
| 5 | 450|
| 6 | 600|
| 7 | 880|
The cost of entry for each visitor was $40.
What was the mean total entry fee collected per day? |
| workedSolution | sm_nogap Mean number of visitors
>>| |
| ---------- |
| \= $(540+660+400+320+450+600+880) \div 7$ |
| \= 550 |
| | |
| ------------- | ---------- |
| $\therefore$ Mean entry fees per day | \= $$40 \times 550$ |
| | \= $22 000 |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 22000 | |
U2FsdGVkX18UZZ6YbFJLuiWWtW9BIBnzg8cCZ3x5g3uEpXSqyWTzbYlZJsOUfsAJO10pzMz1CDIl6PoV26Pli70wVBZ6klVVB2GZ8i3X3rkfJctSFX2KUVuVQF5/zJ1I3wA9CSglAGN0kUHiUXvP44ZD+MWdYLRASKkg3wk/So5yT8qqhi7S/oRUmYMyShg05AIgkAlW10DMd49EWfBXkTdbgZf/nAUyu/mBSfzo4JrHDCc7yXxDx2gzoR5YcV8oneAf0EP2J/gvhNxFdnQpppPmDWlZ/9gfQ+I5KLjuPj7HTByzLOiarlMzx/dp8/0TMJ+QgRL/C2N2K5Nza4iAvYJfkvwbax1WZI8GneMzDmnhp0T+q59T9/ZeUhYEtg9TCoz5R+Iz0UroHNzD5MJTa/PTyLJzmjcIE0w2wU/Edwj4pF4HtvQZvaA+5JTcu0djH9UD7E3NuEYI9M/gM2KR9QCYi5y2C08mDPVj84J+SG8vnug/KcIOfdANvSa84prOF1XOtYJ7v532yFkckGwOx9kK9I2CeLCiajj+/wQc6G/BayfR1vUvI+kTlVohtcC8FOXjPJDRQNfQje15g7msYMIfJa9bNGnnixIawOgj7eb3I52Oz1lty9FMfl8wO4n+4xI18JnsrelF04ecXr56rh/O5MZ260TW2EtPgNmk4+LU+VlADLEAdeCdfyktCRWWtUuyNYfp+VN5rtndW4wsXX9AzIncl4SheU5JkK7GhEjN83L2xVaLhEyFM6yeK3J6Kb1CT9MV3YsdivR+h6RJ+Y/d6AlpTZf+3RNJEa6r090LubkF6nopBSXZp0AWEcTZaFDqReaaJ+T13gzU/EpSZFuS2E8XfznSR2ddMmzzliZg/Zh+Ra+aAaehbUZ4BE7NUG35FHeql2pyPDPmvPrbiwZUosLNLWT5QLi4Hk+1dabgVvSHTbxDSS2oQ7PMxwNlhPaRYenlW3R5jYpXJsneAbics2BzralUULPORzou6owZXAmNKjhjfcua4PPsH7h0gX47DnnJF5NOCe1oWR0k6yQfQC90Add5BtsYt+hMndOT1Zde8DV2hG+WKkU96ktxDAjbX+9YIpHZeTdZExNenoLizYLo4YiZM5+spdrZQNEHoat3B9T0kJh+tKf72wKPOuWtOB6SGEYBoNkX7ejlvS7I9zDl8QY5FGwjrtwBEtb4XWDxJKI8X0t3jQjPi+4l1mcQ/3EVCkjvaYkefUsjSo3Qjz4YqgpPNOYD0eiMwU1BzRkHLFqokywSlxwL7+TtB+cWyKiEd0m60i9lGhXAnJO8OwZ/1iqH2AXsrWQApZxlIe8tWFPbIkI7m+V1ubEiDDWcLI9xhOSKYvjUSx4+ws/AbSn9cb1KNqwxdAwFyd9y+p624mCYyjJi79Fsf0NMWOGpWXEht7Bla4yosqY1F0lJR+TfrSfrTY7CnDDA0LDhW1OoH9Tf9BC2VjSPXHThpyy25dOSBzJ24GDPCUuxiImylgrjlSgqnqBLjXttHp26xdF2YMsNZeT0iKKMU62RUMi6QtaY6yE2URY7UWkhzK8Nsy9qKASx6YIMuI4M9cJCPxT4ZzZKVNSEpncUuMPt21kfMZ9PCjhCisILUdJZGxSQDsvsZxIBaa/bttzxpqhDIALQcVXykIRMXPmVxjKsYLW+vKrE2oLbMUr1CnWNvwTQ7qrij3w2V+4gOpCPMSy9UP9oqY+TqDyE808GekrBqRCB43hff7VfoS1plxbygNpxeBb5Hca6zFfuRmUoMwZYTnt6tBrxBA5Z7sIGbdZJwkl++UKP2OqdhstIctBWbkIeI8Sd/WE50Ov/EZLXEwJFHzGHh0Dz5IlvHzxh4oVYwtc3fxUhcqkrWPc+TrKjejt+xC0yue8hzec97G3xBoYhwWnBa6aUJqph6EJn/nkOuQpqd7SsaX4PSIU070zUT+HTvmX/CfE+7AEDSFcAFzqrLpx0+YEk1vLTpI3RjQ3RG8Kf55h9BpDKuHR20IhR2pIFfG/htQ7qZcFsaoINkOHQ38KRvohK0WuQPIZtdwwiIpsM0uhN5xHIko6JqB7SOSu00VMno5FqFmQ/kK+Sd/MNL+HHdW+/0YYupb47J/BhysvPO/M3NOv3eJXGZSjBNnZhl26T7vqgz0eRBvGujmzrEwJqPZCADMPKza1iqfYNZSbQyaTm4MD4jF+G9VIql5zUbhz4mBclkRsreYBE5wH+vPw7QQgLdG5P97bfV0OhLBm8r9SjfoRAlN/giBYPH4L3ixaJZCO9CON7w3bgf8rJD5s4aoHjo0BHcv4IP1rv+UljtoH9csTPTimEvF0ZNP8HewRHCfdT5E0Whr6PlSP4HlxED+8QF2hsjXlfbKNezou2KRsCXY1+GkYKw8LYipB68BlIW6SFi6KmJCUGGgBkyHVXW+ZzRFQb1kQhMt7DYStPzQ4YcAFng/JLCalkF7T80PbslgKSM/GC1r39wNLpX91hjkjaWlycYsPCFoxWUlGqi0TAcR2nYMNGnpMEsSdTQ1ER5YOtoHu+9uU1YFoUHWLMcy6Z57NLCtd05uIclvgg8pxhFS5GEdD0yDSeL35ZL7thEHT4o78WjElHqu4fmn8Nm91Kl6wbHqv+AGUAM9XNrj7kzgONsMEwVoet1cUxk6DlAHFLf5y14+CqO5kafHBwm7MAmXOfuj9NfNyuJanqo5a0Jst4Ziy8UjkgVaIiIXNzair15Ag/aooXFd5geEpWcmQkcc0UJlIoVl1Yz4OJ2Ki9UhChFez1cxVnvDuK6T29uJ/Y8nlUc817a8bOwh6qkEFYq7hmyTYXQlaZs/1gpY0saD1ZHDKmiKdWAVB90MKVEOL8ah16bDmEIE7twL5E/8FxFHediMbvr1TNF90y2pDyNZkw7LZKtTRIW/hrOK5HHyTnhAkjLFKTAI37O1de6yH4tsGp/KfRD1v3/nOJ/wNEuc4KHvz5tgo8uFYwCuSdVUV5ZKzNYmDbWDtiq+0dG0+OckK8J9SX6+fS+qMtzy7ftrxy9wtqgsbsnaBLZBhUQfZ84/kR22KWkoAX11MD04GarqVeYxKH8Qmis6sEuw3b+XKJII9g6v0UD1LKegTpesCKasq63XBgmCq1pw1IyhqJsoCBAN6Wfv7Q+DiGxlxQRbEgVSIKSn2DNHK+hAX1DenTJ0l+cwlrKk6Vou2qpRVeUZMwDxaBa0l+5w3yjwYAGvlz5b0sBI1rC8lBiMqZvjBwzBStdzzWW74eiE9EoPLaim5/BdEGgiNLRi1f7F6m0V31M/EyaxUrSQCTbhxbcZpjR6qU79nnbKh5deCgGlc84sA17ym0sRMZyx8F5YtPh9IqB/jIYCDo/dMknMpHo0BH63ZmZw3t8DVRc6ghjjBwKkzcwHkrtjW/pxbkZOQYNNI4VLX5kjdzcwCxs9yFy2iOaLn1aWcCxeK78/47gJ1UM8wTDoF3tf1KDMhJL6L4PVO24q1ezpvk0RuGW9j+d39i5ANbehRHzRX7YidK3c4rwmFmirG8By5EOyniT3VPVVW73qkRMO2DBzRqmOJKyX+M8/ae3SEcgRgyT8mi9bMiedGcNTXzSgeoZlQ6ejVUEXhNcWRuLRRqzHJ9UULdtwMCQOmoodNi12RcR3cHrAutZ7JXDWFoY1oG/6m7MNPbTky1CRVWy/A2h8jHKAu7njnjrUbXENA1ta2YeZ7jmnridUuUFe5TzpIy7bq5nOPUd+N+LVnxOZHreNLn3MPwX7EjhOvQhFrZ5YsSdyc8h/wM/U35v8w2D3gLWbtKOkGZBlvsKT5AxS0OSAk7kztd87Kg3APPdDTgS/P6NgFQDvkafI5HzmU/XimPhMqacNnWxiGvTLvrBQOxd5xLmHkvbIz9fHbXjYX7dwu2qv9BMzpVLSWSzP53ulvcraMOWSNjw+yzkHxQXC1ltwcAmX/1QVvg3Zwk0qVSPXqnC9NN44fUO7bI68a7CQhLj9f/q1/6wjUGjzRm+K2yo1hQ7SFcIJ8IhPLifUEyO2601+YPr7WBJ6L+KIW5aEh5qmfMN0y+Hi1ULBLdPGF2jftWTr2TxiyeUenbQC91PIFBLyPNS63y4+VYD9TuMB3HGuhHtAdVnK3ku9E/+SOttzFdl51tydC8YAVOXvB7NdTioZB1ZszuvE37qppaY7mZwcUqbbm03ol3AL0W6KZqjqjD5uBFPSZVv7Uo8I3i53Vl2OAWCGnOoEqJ9C7OxcL1IWzp5P0Iyng+r34ogFTldPFlfEWimrtSasL1Cn1+JhfzmPqpTAJbO30VbmR6yl7plwkFAdvqinyqZznsNBCHzc5GgYN1xRjl4VyLeq7Ql5D091EgnLaha+7psfj43NbMYIBathsmUDqnKr0sv8K1H3cK35DzSQYLz+BmWCe2rGfNo1osE8s0rLHpFAt/aSxbIwoSesZDHXVKiyYJbT87jk8HFaTYHnsamzKTEPJ3EYVyyIUGLGq95/5Eg55RgdHz5f1vXiaVeDyF8ZyjDJRc1RiuIR9YDFivHrA2fpRLsM20dbOwzTsVuuDlrObbAaHsrMWKTWBp5psLDMh+beDUzhfpZ+XSrjUrs7+HCH6P120gXt+PqUqSsgBxI0JYKtHxYHwy/Lgf0Pp4pNwgSkbX+3RA7OTWOOd4fCXx35bLZWDDSK77fl3JbB1VqDTrexxF6jiFRUoqZkT2UmaUi+w8huCmzZtwHh1wjJef+VwA/vSRAv3evmAbKnnwpSVkTgfO4BTRsQQ7NG0WH6gMgHKj/23AsprsqDgDq7dSurP85bowhv3w8VpFrd/DXym6RN5NmEQXiseMyiVmk1Px2m3WnmukJ/krjaAaemNGL6w/Dri5OJvAqws3BD9Np7jqW6PJ78u/NFHMiAxXRZ6GNRRXVqFrDXK6uCSzTfgpyfz/487mUjZoBPWQfoGhUxByQ5u+ntr6jvlKt46uY0rRPwj3Ba28Y25CmWj2Xc3nPHcv439IOCjutPykihj2ro0FQklmpcuw0NyG8bM+InfSoQ4WaZA/YX9h3bBX9NCEARZUOoaDKhZWsd3X0Zdu1ySyyrvkMUPEeFOzPPau3CO8OIkk834NdycWnMgucgzBzrKzEdRraeXd0gLLA81SFXaw8n3S8cFmE7slEO57b++3Kf8l7uElnGXgiFbIDiqkVA10fncRc7WjfLJ/e290454EdA69XDrocYmBXHdHW9MtWrreW7wHCc0pULdgI3WnmmecIqjxyokSz47unViyuKgIg33fKFlXma4+Hbhoo+Zxyli6DMeLb0s9wmEg3+jdrSQJoJTg4RPbhaeR/NJBhhnGCbQDJW/N6zPwdaGvNKjvH+P0HpeKAhCQ2cPof41+Vpn59ivV/8++JW1cEmIQR/14saDHg71duk6vhh2zvYGc6kpZF7fLFXO1MMpycVlyfTWcqcPL1lpIrNs1tmmgV1ujN0QLHYdExOpPCBfD4nSaOuUtGbj+cSqqMmgq7G/oS+L+OSsRIQ6EYyhGJU1/a9gpKwxFOJ6dOOPZaskgyDFwd67+2IO3gW4nncWpTo9qAu9w71ojRIWAkUDC+awJXhmQPpavvb1LY5/1TmqAf7rem6vfIBDsytDCYf2LNeaFtu1By5dchH8vOvfXighu3nbOFgBCDuZahmKcKLpJK66+EQ+a1LzaJxsSWsS8norYdWCZOXdbRr3lAs/K+JqmOXPsw8V1W2yUQ2GFMzPkPlw6BBEP/t/0JOMHe5oFfkSjUlog6BIv/ksaobFUsleWxr/CJRtbxMdTAtGxkK0XycEvM5aZJ+X25pqnVZXTilQ3N2clGPjDIn5ZPTytO4y0zPjPEnXxT//rwlqeACgAuEEsbVNPgxia1PI+D0vFtPrLN8NDH8BLDxzlOXVsCnHoHNVxloPu4FJxzEiYRsOZ8qtr4u2+XdXbVJXrXIkOhijgYNUZqBxyxqonPZuYJwSGv8bZlNRmp9yxWlTVJgDu82ei4TQWVZ01/xJKtvs9+I9f4Y4myxaxUvS7Px6AKB6QRCSyByPg2MWsfBHc4pYacKR0iQqyq7KcdGrEogFxVyPWlQadduiyK/lbxx8TmNe3oCYsYUkDr4KK5923YqkPuDVTSkE+KrHm0vKc/u0j5/acdvk+QsDfN8HAa4agfqjqvmKvWc1+qxyEo0uuVlkdd3PiQXvkozv3k/uJKPeb9PBQzFTzf5q1+UZ6c8/GczIFq+wtidlDik6yHr+po9APD8R6B80XwFqUI2M3N6T/iB/RZy7YSqEsa/+YRVujo97D+8rCU/sCRS5sAd6AhjKYiUcLusdnLRwaxkJz9zvhoQvYtQ9aOeGVqZl8UaG2bZIjqA6b/Afz1olrq8PezRZZA7g7XeLdsKBYukXYZEAdpGUC4EIdki/QYhmo/HElw93NotIdbdy/pmR0kg3QnSr3rg0K+O7OnnW5mv7Y+kDnhAibkJh+W0SQI2qjiPalvLKGphr39QIWVqQCUlJwj9N8v6+0tycgwNWhoaql2Ft2SSaf3tFQAKHOfcCE2qHUupuvkRHTK5NBT9ekbJq8L5uEBaJyoyJeZLrIOLtVaiV2F7s0I6zrPSplh9pb4UBZ/7WnLbx2WoTQ9XphOJ6O5NYPacBFryzgTk5LLdvyL7kf5LXX0ibYw2TN9p4Tg3lZHdNdQ4ScGuRIxExdbkynIlFB3LHan57VM0XypipwVCb7utPDzdbcz5JVOAA0QUrycvy67WomztMi21H9vXioesxmhAPwAp6qBfHPf9GFtneDgaDcGo7XZfhXaPdeCg3UDqAuWRFqhuPoEDw4suoZWUcmfmZXNQGVb12r5LlgYBBf8x9fFI7xQkNz1wFrjUXSDkT9J7Fp6pbQKI84DVMXvSrxpimTDwepibl/fzVFoDCtSVoZzdfnzC4Pk5HsLeQv+ELmYi8DFAro/QZCM0+UEBdXfcGRtm/yUZCvC/NEdl+3EUwV9g0lb4VFfnTzcrA+k6l/zkrlXONlQgg+wQJ0GSRb5Rtr2rmz3EgiieEJxoPes2xVNSMLIDmoYGV4geD6RRnI+GUy5/xheJ5QWId02b2K3Q5qsdIQU4GWw7LKCpjIW0jwX7dApmeEIRbX9VczAsz0kd/C4AV/qDqj6s40qx93714dLy7XwU8ngM5NQwdGHz4epOBfu63Jd4Cmi9fjRdXJy9iLaaKr+JpXeeF1ZHbRLWm/zqhg3uiOKuHAndQ3VR9Q0iqLuqsPjTH8NwxVrX3oQ/IM2nvrQwVEUuU5CW5cShTN9pfjHkAbKXuguTkM40Ybeck6w3oWa34AILk1puinx048I1VGnyYiwZIObdsjpl1oheswliBGHs06E3rwf8V/+Lf/QWn7IMH6oCmqDgajZE1PA4fL05REc47pSa1luwH3P9+hNwtwWcpjoxMnrGpQoTZj0gHA+RoZq8T9yfJd0tp2Q4DAxCZrSOy9HDtmUM/FLSiV3UdIqgNukDJHgisUSImcd6ac6ZrJWhD97t0rMv819D2ZO5H6fOz7QmSc9ndsYY4pTAeAESnuW2hXd6VYyX2elvfJx5ONUnA59M0gnxBTCuHKd+TRHP8ckaQuMr3z0t+y7UQSbIgY4/cXvpS9vsWFsUMMM8KMvpjYIspB3BbyYvoCynNq8REnYE/Xte0IRzqveyjFqkRstNywULWcb+/ZPLc5U1cWxbEtFXRyUo3l+MWt/C5RLf6BYl15P8DULDywkFa07OxDHvWgt7LoLq27xpBgTIzS5ekuJ4LlqV57d+zsaC1xoH1IaBvQbTW7f5ZqqRMsgT7sgOrX7UBNtrgcQCGuP3TkROTvZ+aezh/c1KoaDQ9oJGqxv3ABD6qBp2oZqcaA1j2WD8uizTIQoOQHeBdd0mFL+tk+oo0lnjb+HB9jw9vDwIfUn1pYWXN0mAbfq59IEj8Cvh+xc+7DgmikEBDoyuID4C6O3dfjnEAF8aNRSGRISG7jp/F3fFHHexLqBQ==
Variant 3
DifficultyLevel
684
Question
A zoo records the number of visitors it receives over 5 days.
| Day |
Visitors |
| 1 |
560 |
| 2 |
880 |
| 3 |
1500 |
| 4 |
2400 |
| 5 |
2900 |
The cost of entry for each visitor was $32.
What was the mean total entry fee collected per day?
Worked Solution
|
| = (560+880+1500+2400+2900)÷5 |
| = 1648 |
|
|
| ∴ Mean entry fees per day |
= $32×1648 |
|
= $52 736 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A zoo records the number of visitors it receives over 5 days.
>>| Day | Visitors |
|:-:|:-:|
| 1 | 560|
| 2 | 880|
| 3 | 1500|
| 4 | 2400|
| 5 | 2900|
The cost of entry for each visitor was $32.
What was the mean total entry fee collected per day? |
| workedSolution | sm_nogap Mean number of visitors
>>| |
| ---------- |
| \= $(560+880+1500+2400+2900) \div 5$ |
| \= 1648 |
| | |
| ------------- | ---------- |
| $\therefore$ Mean entry fees per day | \= $$32 \times 1648$ |
| | \= $52 736 |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 52736 | |
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
Variant 4
DifficultyLevel
683
Question
A Universal Studios Los Angeles records the number of visitors it receives over 7 days.
| Day |
Visitors |
| 1 |
19 657 |
| 2 |
21 300 |
| 3 |
20 900 |
| 4 |
18 568 |
| 5 |
15 700 |
| 6 |
24 600 |
| 7 |
18 449 |
The cost of entry for each visitor was $45.
What was the mean total entry fee collected per day?
Worked Solution
|
| = (19 657+21 300+20 900+18 568+15 700+24 600+18 449)÷7 |
| = 19 882 |
|
|
| ∴ Mean entry fees per day |
= $45×19882 |
|
= $894 690 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A Universal Studios Los Angeles records the number of visitors it receives over 7 days.
>>| Day | Visitors |
|:-:|:-:|
| 1 | 19 657|
| 2 | 21 300|
| 3 | 20 900|
| 4 | 18 568|
| 5 | 15 700|
| 6 | 24 600|
| 7 | 18 449|
The cost of entry for each visitor was $45.
What was the mean total entry fee collected per day? |
| workedSolution | sm_nogap Mean number of visitors
>>| |
| ---------- |
| \= $(19\ 657+21\ 300+20\ 900+18\ 568+15\ 700+24\ 600+18\ 449) \div 7$ |
| \= 19 882 |
| | |
| ------------- | ---------- |
| $\therefore$ Mean entry fees per day | \= $$45 \times 19882$ |
| | \= $894 690 |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 894690 | |
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
Variant 5
DifficultyLevel
675
Question
A ninja park records the number of visitors over 5 days.
| Day |
Visitors |
| 1 |
72 |
| 2 |
68 |
| 3 |
46 |
| 4 |
84 |
| 5 |
110 |
The cost of entry for each visitor was $12.
What was the mean total entry fee collected per day?
Worked Solution
|
| = (72+68+46+84+110)÷5 |
| = 76 |
|
|
| ∴ Mean entry fees per day |
= $12×76 |
|
= $912 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A ninja park records the number of visitors over 5 days.
>>| Day | Visitors |
|:-:|:-:|
| 1 | 72|
| 2 | 68|
| 3 | 46|
| 4 | 84|
| 5 | 110|
The cost of entry for each visitor was $12.
What was the mean total entry fee collected per day? |
| workedSolution | sm_nogap Mean number of visitors
>>| |
| ---------- |
| \= $(72+68+46+84+110) \div 5$ |
| \= 76 |
| | |
| ------------- | ---------- |
| $\therefore$ Mean entry fees per day | \= $$12 \times 76$ |
| | \= {{{prefix0}}}{{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 912 | |