50169
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
Variant 0
DifficultyLevel
582
Question
Leia does a writing course that charges a fee per session and a one off $80 administration fee.
The overall cost (C) is represented by the formula C=25s + 80 where s is the number of sessions Leia attends.
Leia attends 6 sessions in total.
How much does she pay?
Worked Solution
|
|
| Cost |
= 25s + 80 |
|
= 25×6+80 |
|
= $230 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Leia does a writing course that charges a fee per session and a one off $80 administration fee.
The overall cost ($C$) is represented by the formula $C = 25\large s$ + 80 where $\large s$ is the number of sessions Leia attends.
Leia attends 6 sessions in total.
How much does she pay? |
| workedSolution |
| | |
| ----------------- | ------------------------ |
| Cost | = $25\large s$ + 80 |
| | = $25 \times 6 + 80$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
584
Question
Briony does an online course that charges a fee per session and a one off $100 administration fee.
The overall cost (C) is represented by the formula C=45s + 100 where s is the number of sessions Briony completes.
Briony completes 8 sessions in total.
How much does she pay?
Worked Solution
|
|
| Cost |
= 45s + 100 |
|
= 45×8+100 |
|
= $460 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Briony does an online course that charges a fee per session and a one off $100 administration fee.
The overall cost ($C$) is represented by the formula $C = 45\large s$ + 100 where $\large s$ is the number of sessions Briony completes.
Briony completes 8 sessions in total.
How much does she pay? |
| workedSolution |
| | |
| ----------------- | ------------------------ |
| Cost | = $45\large s$ + 100 |
| | = $45 \times 8 + 100$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
U2FsdGVkX1+uQvA7ocyhIAm8715h3h30ScWVgjCjQWiO439SD7emaO5spcuC4pC3M4JmPzq9i9aRQ1RYlQjLfYd6cpwfr3E0g82+ueNLxrAn3pG4erbgJ7A3ZuA2wa1b5jvjhimhlEYFqUSKCaDWCAAttHkqoaoyLymBuo+isrVGiAHdppNg8HBd+lwEfIVIGtPLWM1mkRARMIJUpfSq8CEaRd9dwKZLk4EXi9LVlaIjednbuknOPWCAeKotzo9DNQbltdJelYuu5la8Mgthwb+NR6zS4WpfCixFF6vfO2UkfWCPJOnJpPbw2+YQfHabOqK0KCsKORyCsQXJgTtxt8Ez7QWDiUOwgI9NXxlLCmYHNysx4mukabjwriIX3F1xnQwfxAf8yt2AXw1BHoaGQHfls49phBfFSOh5QqDMUNGmEHLLppMruyM8WK1mjmNR/PLe4JqZeSqm99mONQNmYWhD0bV0dx2PVt5n4maqSOob0G760zBSIC50fy5YcY6SMMnzWy6HzMmi3oIaafe0qRkshJnvcXe7+hedGHALOXI0ld5c1U0kzyqZq+sKIIouu2idg40Gk9Nyeon6QRYVRrTBuYRlRtewWLsLlWeyzzpJsz7uF4T1aTvN/f39JqYVHfw1ENCq/GwEW7CCYOilwzMxUWDs8TKI146bnF1GUTkEkVQ8W85Rqn4RwJ6DPqnT84NNihDYbZlur+yrc+LrKe0zA9nUW0fYJCStnvU7W84I4ZfigDUY2myMyKOycS5BxjPuXj9CovuiB2zhHLaRn798DSNzrS7k+OiwyaJ1Ud8qbQYopYUhbN5kAZp0V3R5fYLhTGeNGcfYj/hImK3x9QckbaBMty59tIG08EtIR45nYzL4VbrPuEasSJynlkGmyEf1CIOh6nWenjgFUMuFoFee8GLh/pumtvMAxHZBr/+k9RYv5tdgeBoWFQhjbEkz4Y/iV+Cx4Ui2uNLiPbP8BaJysLAzap27O4WQXuBDg/izNuouzWtMaZFeDYx2hKYLrTLI2n4+iG/u58SknJ4JObWNRnGSh+xEsK8/cYrT3wc4WAkPR1HnJuSqkUPcCiyGi7FO+hXByZ8Acf7Pf7K0pwbOfudQnNiQEzyljFkJkhZg6gAHFto9Vp4HlFNMuc1Qrp/h7mS2sjW4s6xm27yiGOkWC2haX5SQ2MnUKXPPaDm42pVMY7iiv/aQW4+uHPLdNvVB9YZBivHAPNOSbui6Vu4D7EfoFP9iHQpdbBHMni7EnxQEJ3QI/JadHeIx1qlgTeMNUJYK6Wlg7RF76Z6fOClAcY6SANC7LNoNU2qJsCL+ZNFxt6choX1cE0nHSJQ5+lExhfhIr4JZqo3jvpN0eEr3oOkwJCfXgPsnUoynjL/cYsDPyay1tAnnTEJJ32yvr+QAtm4AB1S051R4gVyCPCvoatjgLteRZn98BPCAh+4xxuT5qNfRZcTfOM7seVFXihft5Fkr51PZ0X/jz5CA3SZ5aE2yyrSyhyu0BIYjwjIk/8Z886bDbYJbFL62WO77BgXceRlAM/P1KKmMQFvVl+UGgH7jHYhIlyvp0byvrVHpj02JdekRCt2MAP7kcwweQnuUFmoSWZps6BysQchMqAQTfYoqbTpd37Mz67C1LTCRTCzhxw1BDGkDVh8+s9cpbL48GxAjIcetKjR9L449hD5+PWIlyqLMKMSzSaU3M0HG9vz1GPoEvmieIqt5mdMG2rk0usqrmxOKpjksvQ2Gs1m+EimkHi1PWgq8KK+BI3dptEQ1L5z7o+jAt04qRYqlKX40nZLR6FRbSRdBbbOVWg8sA08O1JzjoOAICh2mqB6JwcXAnVtGyyl+LfKKotbDGSlTg5c9Gqhoe1wKnnJvvOpNf0/sVFOqQdRSCJ4Bk4vSd4lXKBVK9uDOREfbEpOzUWf2Cs7z01RMDWGNeQ24knvR6z1ki+ndlpVTgZ8LLajkxLMHwSgeBAWi35xix+AqUhT+VXhleTua/qqkFhgrxpqV03zqlgx2AUTYFxdSg1i5KKep544OBHHlkuGVwuEZYO7NXDQIqs6I6W+/haFl/DxgID6csv43morS7litj8v253aQv+VkKJOJGiaDFKKFXgv9f/gmE5g9ikVmO0PbBu0OD/UPn90JesJPpM2bYH1Ow9GnfSPKPxqyjRO9ozGZNQ/tr3sYi6ZbCvXsQB+2GpXoC6WIpGlRp6z+jafpGLZZOMsQNhcF2jIMHvQSfMsNG1/ym3AjCtvgnGMpK29MNRD9akgtWfStAWQ9ZbXlh/NctzgonS7EVONNREDTBNJgwHynkGgCxtz4rO51zdaggtdhIUWBSd8sUxqQ/wAELBnvnwiFY9VoLG9HOJ2qTPolFpKEKJ80KAG7QJQ80k0JbFzbzC81jfWbUoBzCA8G+RN1O+XjAXe9mjfcIiWCRsPqPjt5im+S1RTSFw1yOm9BPFy2OyJS3Hg4kk0FQ+40SVwf4s4VIJ/To5d7PeZTPmC3S5wqErMB1FDFLZLD7Nho+K7Ec5e16/7uKRWVojNOgRYTv/By0MTJ9fBPhJaUjDT0RVhNFuX9mR8LUQNVNdAqsb24WOoJ1tR/zGsoJfovQQXjd97oSOXl99OH6Hs6UFfc6z0M1tiyRVbdk5t0YkX550dngiQ9I8VFP8kD/2LIbztDOksGAZ+Oz3SDWciMidmmNV2rQZLgtdzWFdXzAqXwZ1AV9R/UnE/elNI8llw3hhmeIhrQ/IJjgr48U/QUuFiNy18rXqArJRsghw6WwyNRC9Bhfnb+K8ITw8WeC6nnee531ZGdWYW9aiWe0a6IvepKE3JPPVoWtlnAr6AsX4eEVj9Vl0Mpq0NEL3FYbDietvHrKFbW7QTun3xrGnFRBoz+ZxpPuUxbyzQe7uE8ZqlI+HWOP7HIdM4fG4gaD/ff/EuKdPVpsIRUBbdsH2W4jCp24FP1TRUz6RwjaUV64Dfo6ktC0qy9qHzXOCBlGIebDwhrW1pNkBZF34c10MY9x/+LteFm+TR8G/OGsvqcm8lEK5aGHZPZMc+yaNFB9UzgXS8PVjhodG0Z+FCvvkJSWRZzL15u3R3O8oEhop0k6RbAl/0KqoGVbUM2TSNthDTfrqwKgqRU7wjSrYo02uzat7G9jERQ/R0elW/bktuiP9ywqWZAdM/qv1OsUTBDvmk1jlKum6ZACZkgROO/zsG3/D+9y3+Iu3/r9c7WuW6EX3BU/PMAcPMDSD0BywZ6kuuCJPwLLsKj+pSaagUpbXv4qj+MN/UCuLO8x23iJfX6ud3Cazk9G7g8ohf1a5A8abtTaWTYM6ebPfT9fg2c+ghlG3woj5Es0/ssWN7jQIx0ZbAD6aDhNnSZw7d08jFBEAYbdmSKsPHJA2ROZxWiAACtzlcFivR5ujMe1doDOL2CChU1xRthl+RfIeyyK/PaVT59FstVmuRO4+FGOx+phv4nVJg8OKqceCKzP+79X+DdQRY+4QRmAVED8tKXPPWz0v/fUwaFXKQXpWiPUU2IdrmpTExa4tNmq32lQmQ0gmoBKFPe1MbiZcu7enfNss10ZFeiOhwFAJvYv/wjomM7h+1HeODa2KXsK9ivOUXRDn7KGEK+XooGzR2KL5VgfTFAJZf/gTw3n7/XbBW1BaqMBYJkCMKO3N0pmKQocsjPbGrpg2sw8HiLRf62ItaL7HQuMuBKQVIhSqoaaVxFGzo8HnmpEADJLj2JM6XXYNEh6XiUlJ0JU0QGIIZhF87Y2sInA9XnL0EhewHPoFwt+z+6fXLS/NbmXc3T0JgX/iW9g2YBahVcozlRewG1/E7ZDVkKonD1ddeNAyaHEpYo1sRRarxDMoYz1jsK6svAZGeDuEDOOj/eVsG0VbwGLOWpQkXvizkAj5HwEFKa/xlRbv7MYlbss3Z1fLAXkAaciHDwfuxfZASRA8P5CblSN6orl7Cm8fw88/661yAsZEsGMVPnsrfiuA2JwcVN9Pho0ir/Lm4TtfAMbrpK4EMB4lXHOS50OoEh/M+ifDiglV9REm6v4IKqOFYbkOxa0ccgYMO8HOcYyjqEmFN7/GuC9LR77LJOD+sz2IQaTg4OZK2altprtrQqS1dJh5mxKHhEzv5uK9F3ZeiAiWmD4faMbo6qGzoQTZvNYeeXnD8M5/sIaMRe3bYnqdR3hbnqQOvcIBIMFKFoGh3JBkyR5BahPdOCkAvmsR2TC6NNTx5ycBgktjc4kmOMuEzMgirQdXgL9lhKX9Sc+1+HgWskUBvyl+O1oE+s65JOdJbVVSqT7IGZcyfYgZbzZw+jZvQonCCCX0VFfUuuNC1WKfP2gHRhp6CckpTX4RdTv8vaGrrDxYDWP26nqSAPSSikkSGqOBU/41hI0yWfgWNyV718finEU4b7OCCCbfce6ehxjtAYQPoy8u7QcIAIm8bUVq/BuBqLEFpy7779fgCOmJnSNWvAoiXM55iRnw+fV6p0sd/HMpS4lutUpAB0F4b37N482N85vh1N6guQns5lnQFAZ452ZtKtntsdaZDrIEhPpOJT3GfrAF9Q1sZVeXB4LrgWYuFkLzIIPvCU3odNs5Ew1o9IHjupllb0qSLqlnZ52lwQ07dH0Lg48jNRSg8VERCHYHF4dYXakixSnSobJqsDUsvDd3Gq67yZmzttADFGsIneYz/SfSwg974YlBXHHWp4We8kSZRxJ6TWmIoBtaF1lpmPJ9RWIdYZkiAt4c5xnli2W5MPuC4EG9/pjj/D8qbmCqDDUGpTpKhs0lL2K5tQ2tArcODnWkEegM1JR48NediZisRJLE/RYiVJGaAOOUQboZjKyaNL1beIkw4ujk1m/elkiVDZNr/SCCMoG8UIJRyL9pb/PiBIRlxmJBwGOQh3gMct8Qdne4oNr8wOVpQWndj9kjSn6x3+ANCC4+j7H5XKgNCGX0qB5l4gBGXaWgE15YKFflwkhAM3Nn9mL5N1R6ccAbbkQhU5KOf6UxHWkdjpLOgKnYHayfyAtbz8QSYauIJq1rHHuw283QIL0FVFQ8/8BKjBG4PN5eXPobjC/lGnk9oTdtBfVvQn1IlBqZCUBXhGakxrhIhhp8ShH25B/eAx/3hYoOzQ7J+jizK7U1oHhB+bfprf3Ws4nwS2BoI6zZtfBsJ0n5BgpmIEX3I/alEd8hQhIKWzB726eckYxrXZlPZh6m4yBtnPi+bkVcpFGo+mJZZL2Xk26/y42Iv4XJT18D7Axh3rVHXXKj9M0ZtZ08kId78gANnrn6HfPF9GWPpIVJLuA7wkOTlHn+tLXegS1uh76R0hQtPy5eExVpdFzCMCBOXDy5AjZ7fjN58PA+NDNwvl+OO0OEeGIXpdZQ5gATapUDN8q4rAg1QHFrYIVNWISukj9me9gNqd+KuBFzPvQ2EYi+tAHLeAYsDIaubicCNYTnjkz9zudd8GnLUtiwb6tmKl2puoIW28VjL4TRic6wn6E7gnEygLV20bG3nyDxQfduXmFMxcvF3JdLQUdneOB0JA9POEs4UWuRpWO+PMIuSj5xup6KejMuaqJo6AmQEXHkGUdiZ81PsQrB3p4jUtWcFjOnvAzO+W+ixm6YrG497imqBEDtJe6ylMDQm6CL2y7iJmDHgisg6+HsAi2dCYg3gefT9z3JemBTj0xkAxegIQgvyBE/PV9Rzxmfh82Zb5r9oYOLIH0EpxefETenek+GHlfbSNyAOQl6fYD55zb38QGSW9lu++boFmU4sfTuLe+s0NI+X7vSs3JlmHq3qwBUdW2xXUhy0a6YsorFR7Ih/zP5yfsWdzdJcmJgCHvnwEfm49GftHF0lsVWRa+j0y5f8KvJxh0MJ7m1I24c5hzm6w5CGSq63CeG0je6l2ENGvBD0bpALosii4kWZLK+RnJpeWSAWufj2tMz7hNQ5e2qrfsm4DI1viSGkX3gZH35Pos2/INMyQSM7odxQgkNdSv9UYC5bNsaORnlVmD9539pnlMEiSbeG6WvBPdJjqO96RJjs+uSNY5UedKYXYNJj5N9PcNvDxEiWE8Wq+sumMRNKHkoDsY9Wscq+gI1WSjlnFHnXXmoLRwc/wEjx/GCK37L/0ZkSYxN+CGiBpjjj2VUnbcQ0ROmfuukOg7Y7mkXXPTO/HL+odp92rdOyulJ5C1Pki3tRFot6+I2Du+BZqjcSNB4g8v8zezfHvGYon85rNTId9zJEVfC73NRdw5L3m9sd+gP64XcZMwr1m3QWYsc/cJhwC8pAyo2CoKjelanG1OUgpfI8stODmHK+W3w3I3h1mxMsioijuDQpkm0u/uLZoZLbNYKby6//DsghcesRs/J2hkhRCuS5cYmeDBVRwcC7oUAYondzQTlhtIRk4p2ZOlhfYDHV/8pAvv7X0L59oCgHfhX7k/GF4axMIZ9EhbVUwljD9GSCWCz3I6ZDvmw5kIf45RoDYddENsIUy7YV6gYpkfhScFygj1GB1d2CDTDD3YqBMQwAZnSCS8+VwzIHWin40B2jhT1NqQn8zXUqiFNUHNjIJwsgok2zunlvBiN+cWwRMJBFauzltO8pBWn18/gK4MIisl0xzC7bBzA8AxMmFc6VHcLCSHcjqw3N8tHIg+GA39wt/WDR0auyfmXR8JelyQRGApk8G8brEO3x7RzZuRTMwKVIc58Ma2QNdktIboqx3RPgsO9U1iA/JbHi+4YVK8lXOnF48qaX/2ZYB3btxK4vj1o5GURgrBYZXt8+C2ekLRFSi4WL/Wj7ePStfSFlZxJrvcXy7K+EKe7N7N7dojGlHzCEBOA5ZqngFsNgnQuD+TSD9g3ZHYKWwbCvPYtGnsDJtiZ6AG1ouu1p7X8HJK1WnbxE=
Variant 2
DifficultyLevel
586
Question
Angus does a scuba diving course that charges a fee per day and a one off $199 wetsuit purchase fee.
The overall cost (C) is represented by the formula C=135s + 199 where s is the number of days Angus attends.
Angus attends 3 days in total.
How much does he pay?
Worked Solution
|
|
| Cost |
= 135s + 199 |
|
= 135×3+199 |
|
= $604 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Angus does a scuba diving course that charges a fee per day and a one off $199 wetsuit purchase fee.
The overall cost ($C$) is represented by the formula $C = 135\large s$ + 199 where $\large s$ is the number of days Angus attends.
Angus attends 3 days in total.
How much does he pay? |
| workedSolution |
| | |
| ----------------- | ------------------------ |
| Cost | = $135\large s$ + 199 |
| | = $135 \times 3 + 199$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
588
Question
Henry does a sailing course that charges a fee per session and a one off reduction of $50 if he books before the end of the month.
The overall cost (C) is represented by the formula C=55s − 50 where s is the number of sessions Henry attends.
Henry attends 6 sessions in total.
How much does he pay?
Worked Solution
|
|
| Cost |
= 55s − 50 |
|
= 55 × 6 − 50 |
|
= $280 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Henry does a sailing course that charges a fee per session and a one off reduction of $50 if he books before the end of the month.
The overall cost ($C$) is represented by the formula $C = 55\large s$ $-$ 50 where $\large s$ is the number of sessions Henry attends.
Henry attends 6 sessions in total.
How much does he pay? |
| workedSolution |
| | |
| ----------------- | ------------------------ |
| Cost | = $55\large s$ $-$ 50 |
| | = $55 \ \times$ 6 $-$ 50 |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
590
Question
Jo Jo enrols in a graphic design course that charges a fee per session and a one off reduction of $100 if she books before the end of the month.
The overall cost (C) is represented by the formula C=60s − 100 where s is the number of sessions Jo Jo completes.
Jo Jo completes 5 sessions in total.
How much does she pay?
Worked Solution
|
|
| Cost |
= 60s − 100 |
|
= 60 × 5 − 100 |
|
= $200 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jo Jo enrols in a graphic design course that charges a fee per session and a one off reduction of $100 if she books before the end of the month.
The overall cost ($C$) is represented by the formula $C = 60\large s$ $-$ 100 where $\large s$ is the number of sessions Jo Jo completes.
Jo Jo completes 5 sessions in total.
How much does she pay? |
| workedSolution |
| | |
| ----------------- | ------------------------ |
| Cost | = $60\large s$ $-$ 100 |
| | = $60 \ \times$ 5 $-$ 100 |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
592
Question
Benson joins a rock climbing gym that charges a fee per session and a one off joining fee of $60.
The overall cost (C) is represented by the formula C=30s + 60 where s is the number of sessions Benson completes.
Benson completes 7 sessions in total.
How much does he pay?
Worked Solution
|
|
| Cost |
= 30s + 60 |
|
= 30 × 7 + 60 |
|
= $270 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Benson joins a rock climbing gym that charges a fee per session and a one off joining fee of $60.
The overall cost ($C$) is represented by the formula $C = 30\large s$ + 60 where $\large s$ is the number of sessions Benson completes.
Benson completes 7 sessions in total.
How much does he pay? |
| workedSolution |
| | |
| ----------------- | ------------------------ |
| Cost | = $30\large s$ + 60 |
| | = $30 \ \times$ 7 + 60 |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers