20327
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
Variant 0
DifficultyLevel
580
Question
Surf Legends charge an hourly rate for surfing lessons and add a one-off charge of $50 for insurance.
The overall cost (C) is represented by the formula, C=40h+ 50, where h is the number of hours of lessons.
Kelly has 15 hours of lessons with Surf Legends.
How much does he pay?
Worked Solution
|
|
| C |
= 40 × 15 + 50 |
|
= 600 + 50 |
|
= $650 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Surf Legends charge an hourly rate for surfing lessons and add a one-off charge of \$50 for insurance.
The overall cost ($C$) is represented by the formula, $C = 40\large h +$ 50, where $\large h$ is the number of hours of lessons.
Kelly has 15 hours of lessons with Surf Legends.
How much does he pay?
|
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| $C$ | = 40 $\times$ 15 + 50 |
| | = 600 + 50 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
596
Question
Surf Legends charge an hourly rate for surfing lessons and add a one-off charge of $50 for insurance.
The overall cost (C) is represented by the formula, C=40h+ 50, where h is the number of hours of lessons.
Amber's surf lessons with Surf Legends cost $330.
How many hours of lessons did she have?
Worked Solution
|
|
| 40h + 50 |
= 330 |
| 40h |
= 330 − 50 |
| 40h |
= 280 |
| h |
= 7 hours |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Surf Legends charge an hourly rate for surfing lessons and add a one-off charge of \$50 for insurance.
The overall cost ($C$) is represented by the formula, $C = 40\large h +$ 50, where $\large h$ is the number of hours of lessons.
Amber's surf lessons with Surf Legends cost $330.
How many hours of lessons did she have?
|
| workedSolution |
| | |
| ---------------------: | -------------------------------------------- |
| 40$\large h$ + 50 | = 330 |
| 40$\large h$ |\= 330 $-$ 50 |
| 40$\large h$ |\= 280|
| $\large h$ | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX1/mzqGZLVbpeVwppoEwPs3GI5wkgvQ/l5uDjMsIZGdm32W+BPHinVnWU+yK2QFuNIU21zcOLLArlqb54upP7He4zasVq/gDyjyV21WMSk+ix3wov+Zuj3RR7TzWLZzfAzJpJ6i5NxB0YAchTtbe9Ke/3D2/mxRm2ZPm+a66cQKKOHc78bSFxuU1KNqaWKIVjeI8UcHZiwf5BAl6TSwLestv3M/DH/SAHqBxt2MMv5/2Pq3USBrd9KXLMqlknKXHDKwEj1miRysYC/PF5mhsR94rfs/DO4H/dxzL67+ll08wrzDaaGRx/dcAcxYDaXWR7xZ0w7C7PJl8C2y3ofyktv5Goe+m/2//b2EwMNlMtMOhYl8TbErcUvsoUTd/UoH0rtSU3H+6uThWSlHbj5efNPdFcMiB+9DtI3sS66ZTHfxIqkPgAC6453eD82p1voZGrnL6+7M/KkiwoWY8G4y7ntuT+tD5fPbSo7yIPPl8u+CcZEUrz8AWgohB6dwRKxM3AxaJsLwFIV3AkUaZgLwYBRxwMAM2vQ4qE/IAzodOMTcNQXjI3N/6gfJfPTsgyoZ+E32nEmhe4GeuHb/Yhd9/umPmkRRm9PaC1PdQcoDVuzYZZXUSsQjhRBCQZopz34UYSmzJmomEZ2r1vAT2JQrRnGAuwzgyk8+Jl7ziQ8WAOrjZ+QCKaGSuvalbRcyJ1DQminV/z2dx54I4cdPyE4qfj+/ln4s0xq1Y9nautDphcMrR3s58BVRxqOgexa1ARqfLBSoOcYk3WlVyxcdeNiyB+LTgOjW2fCk5rC8SUWUJgLVeVeQCDh38RY1lPhaIg2wC5iioQmjuMmt/Mru8FcYbJRSFeoQXEQrA2gTg6cmpl+1nBVZuMlvb+Oj9JH39ll875uj/BChLg1VLEcsG5mlpZDEu/xLPl1AXvzLkV5rYwNtmyBVTngA6d3HwIbwllGUyhQW1owQmEEIv0tFSaW/1NxhNC9h4k7aoEodK6hvytuTkbCsVdSNcL5zqIHCyU3htBUD52DGew0rrAxXTIo4KRY6a8L+IXO7KGDLkzm3eFeFZrcIHDqKESgY+Y/V6c3vlpBZiqHbdBX2RpwtdXHxzuHdPyaU4nbrQQAeMRMuPDppjkwmqn7qLTm1HgcVkdYuU6qSP3yZvce6WpTwU03OALMHw6751lxJ6yJIrOypqIJhXLgByBLJgQ44OWD+6czyWhPTUAoD5fgv+8K5iiaUneXT15SOI+AZAQPWy6sBk0RdW6M+cR9YNYsz4bo3ji+M2uvaHVYhXuBAVAdd0k9O+Tj0VtMUXmPu+yN/SJjzo8SW3InlBlC3rslEztfW+4zWVrjR0JzqXTXnMVToOzS+Pe9yPC0CdFot2aJezhlD+7H9LdiZ0k9GQulllRBbi6o7relo/pWKBMzT4rOfKFV55scq6fUEWdXRETP7ropWEAZT8ppmh4uCQJPG4bc17w6i4ioExYY+R/4QKCYPry4ynD6U2Cvgf7mN9mTRrX/4mzXZ3SWEPO85aVQlPRGvcQ4T+WV8KpRQK27/oYHMSooMkesSrKpIz68juwGFE2st0W/7KYKYBK/20n/SYheybo2l9Wnnw8ZjTcbpJh/TrSGj0TSYngLJYx4l98fgE3SeVnnGW7vHIdOVqQU/D1JHN77BvGgCkN//5M2IoLTdnP/pwUW7iv6zMR12+CJYwfXkN1IF4lDyYJHrIQJubOB8ONAi8PqLx+j/50f1drhR9PmCk9FjTDsv7sqbzZ1bEoQIS94RmGxfIhhFZByetH8H2lw7ejckoQCLXqSDnpG7PFxVOYm/qALwhjlWQ7Jr35L58MOELu/yID9XX5YhGyo12nFcYDdQKDh6bh/4n/HX9nxIfTTYgn9IoJ5jST2k/4VMWtjdUDQQPgVosS/O0YWFHUVQVKvuf3mqwgPiFEwuMk1wk0ddMutQkj1ji7Hp0aZpOXvPmtgb+zxgfVXdAwUBzWkG8mi1iXaNdBYIj6B73SOfj9yLmQ1Ipc8K50BD1tYQDsP8S0/A4+t4v499BzW4MRJ1MPSbYKfNXu1jWmXqvY0jmKMqZBL0SEgFaCEg2cGgtHKOhW1Ta7ZgtZZO71yJvbPFEDoSma6A4AowVsqftMpo8lfZd8cApXlmX9OyK86gbManjuYYCz0/d4Gzs8E971lr//ES156X/YZPkUvKCQSOkxnML9qZJW9LOqdFE7hL/ZgUVC0sS11vDQmp3b/MD3fJ7PtnvN9xTvrJA+BE4xqLMEl8UoOOO2o25WWkS14/TGZ79B7osQclvc5U79bnBj1AG4BnCfLj67d7NukOyqvSgf2Wk7RWRNdl23HeHu7aItgauWexK2xzwBK6G7qjA7HUD/7RbdCu8qgrdAIyJtj1JC0XoaaUXF9AiTR/O7ox3OzhxrVYolYLHcrJzGfuEUCgFRGiYKGP4ujmFRTOKrwWLhoXLdJtshtbPXIaP5xGw/Iv13JJu7UxiuSG5vwt5vFCdddFrPZfMPz5kHywby2P9fxQtB9fYWTDrcOh+BLWhGN+Qp2bfaZ4ZkXH6t4IBPKmHRMj2jn5IWBMFU48fo+boA53TfhVy4nMyp2gp2YtdjajLv8pRqdIXSZ2W7Ycl2Q9CMKxrtgmF8BJ3/CCBvCcWNzAf1Kzfg7uXa+1GVlVdd0v7RfQikKP2NXsR/fw/a9gRG1POjSMg2jmif3IpIG6tMo9FZY5Z5mRSIXDJeVQjeetGyk1vKWZFcNYGbl4mVAqWLKhyXkbi3LjmR/QPboJB9OmyWUhCcCiEppbPuKinJgdabSMqMrWKkGtB8NY6syn10x6gPtgNznj9EuPxjyNjH9oH/bgOml28f5bAjFcHnF/YGM5JLPGAWulDCx3iiuvJwGaFPTD3LQY5YqvwNuxtvkM7H8y+E7KExfR91T+oAGB1B0F9+kbwM6MUj/28U9x/v1jrqN0xR+zMKvWO5e8dmks9qj5NYQYgiTwVY92tf5RBwmfagf0VxAu78VPa2c7gvTepbuBYy3sGFQHj+42rpNC9E0GeU95bdHd8cROexk9KeIw7V+Q5BMbn7Lj3ouL0yXOZRsfoK5+WMZ0PTrxvAgEdet+XDTZ5tJBFzL7sT2dPb2nbPFoZoWQjrAgSImwvJbS/rksfcQVMtPPftQyJMjQ03WSAeGHErzjraFONIlVpHv1nys3V2WZh1aFDg/capL1T2Y/pGsJG3zkVqkeY9wmlE6o1g3SEyY0BdQ46+pdhqB0vqD8NKGpng+/DuoPnvzdrSfxeuTiAKC5osiUM2I8uoPgCBEEMJYGpic6pwJGqorBwWRshWjTeJ9/Dg79VXRMrv3+N6ERLDRMECJPzmclxTyHhTa2zXX7Mubg4luNjKq3Wh7MIQHPJ4rqoiASAD+BQsQRH4deeZseoSrTC6MkHAe8CLrwCAxHgB4RaVLiG7ZB5dFXAc5IBetJsC98and7nBQzAtyyIV/3hHzaLOA7MIz0iqjOUx9PF871Eu9UTKFqr94zWq9speNiG1tdlvAVCea6vbzIv4Q7F3CTZwPJlbxJvSrYCEsWZ1/75M5VCZETuc8i5vi8jKyNdW9bBTwARI0WH25HuViMeGXmNzC3PDtsGoTQ0OXMZlsNiKz5jaY3U0QlIQoLcVDPLBn5KHcAfgkntbIktOvwnmGuxheZoH5JwQdVLEizAJDyGRjhWuGouGOtJC9iaaq4vrDF7stn2EHf9LWs5U0/FPcS15tdiZBoNy0byRB/SN+VmgD0wTNvGaTHlNU9ieJ9GH0mOk37Qqv9KPu/cE0Cb8LiLba/xTcuMTqT02YtXfPcgNFE9iLnYTE8FYq1oUvyzwN08ZlleRT5KFlQQmeWq9FuooZLyjB3lGEWCyHngSUYPveBwxZmlxEMZvHIQmGcotAeUVyiyaXnpWl3ylMe+ru/CHKhtJkUw7OdR4jofWGll3nEAr05Eyvqn5jnyjsAqzw6EiB5LdkVoJNokt5u1ZsqkCXtfypBimyDKLcEYT/DLiGVANxXh/gv85nYYL69bRgXRWtgWVkcu5TJHMSYgxO1LohyY7emujx8A1xT6agNBixb22ghCC7bb0bJzb/tjB7NtnbjrpfpMrPpiHtmxkrJrQCqtArNqVtodWFvF+kcKpTQprm+EjeRS3tz72fvf3dBxOTioMGkOuM0JOWlR457sjNHVirMd3Z+6mSmVqSVfoDuxQfWGb+S+knXemSHKrkZGhdRZ17H6ASNYxGwXplwFxCGxpnK04o2SGk3tn+xbFmrAfefDeCrAIy+sUykVn4DNCYTWKOkmWr33HchdZSozpAhnmRCMxju9L3TCKbE+L2qk8CtCFUrSQTZfL5DlmR33FqzD0hdhuh/MgPuNyhu273Sx58031dlxNAxp+wdPS2cOfOjttZ9xzrqtI9iC2dHLgtOj8RNdQZVxzgVzV/WTrrfQ8ZNukVR0EtwumI+BkjQi2VPZgiQ0vdzTi8D9XY7jc3jBi2uhTcJdUYsJFB3MesEN2IJ9Wjf//tFf/zu3ZxGYmffcuDH16+y/cHgidDOhnCjkDxAPIdmpkiAkw0RiUEjQAyG6gwlXNG/UghTo5Dwq9sDUMpoaqtFtH/OkLi1EvU9eIm3vfxMveVbd8dhy9dJImO9fwE8jUinNFgZN7wc0udXnSjEZLTHHpTXhkST22HKyAe3WUwHRBuziQh2ooeSLFvf0RgQs+jiStuxPCnOAoKN/jsDeqjxrAvGELRgPWSI+JBNZk83OjuJlB4XLkQXlRxeDiG0GdzZ45XYFtPc+fus8bOKnSzOD1N3eJQ+IdED80+S1tOFZ/Me6HrAh9kKk83OuBLI+rs/TAIggqi1K7f287PPeIFJG4WxLVVL5OIqUkdSVaRuolNRpsYMNeJ0nrv8cnv4LaD/AMpTHogZPs/hGhcRIKzI4Wmu5WeSadAFdKTSQVs0k92sbP0UXW7IlrC7m90xE/b+0ylO9H4x9LTER9NPYJVMQ89FL/itDMfa8wy9j1iLOKLLlG4COONB6mEGpIMRnuBKUBuTAbveoRl3AqrkjbW4qmHuy071IhUVU78ZAWY9KdP51t2+RGQaYlO5VH+baAenXdczFeiwR6k3kfzjVURS5sp2BVcGcPwvIuFLraZzwN+a89njDOv0Zz/mvACY/1yIC7aeIUDF879AyluMnQu/TOKeKOlvrgRNIwT4KU8MOvaoPR4Hv4KnU8h011BHZDKZH/F/VTeT3OxCBlGRz9xXpSC0Ey3kkzyG4ySCcMvA8U+Q1/96D/vcruElcdYRmS4s7yQ+V+UsOmengsJopVcEbyEHa+bvvWoSDS2d6UOSLjMGQw/NL1qPQl+T8m/HcYhgyyzkbrFhlE2hMLZaL+0AOVOQZ87nyKR89Ub0DKXcK3kTyDr/nUX+HRn2UkOSzEKMCGPlERTjSXKqzr7pQqfrBM7B9eFG+JAvHAPa0pUAbbMfqVvlAy+PAqXhvJeNQSbd8DYrg5lqMGJEUzwTyS7gfgUNfJ+StI0r4eWKYWvL8JeyYRvwXFGNPQXdub5T//pGylpTpwOCHL6pYaG64yz7JGLrL0ermYbG0R66vMGmEYGPt6zIgrSc/H1Z/RL6TZeaTWX6YhokoiBauKjg0cbYWkqzcItQ7UjfHmfiwj0SyEQ==
Variant 2
DifficultyLevel
578
Question
DriveToday charge an hourly rate for driving lessons and add a one-off charge of $38 for insurance.
The overall cost (C) is represented by the formula, C=25h+ 38, where h is the number of hours of lessons.
Benjamin has 5 hours of lessons with DriveToday.
How much does he pay?
Worked Solution
|
|
| C |
= 25 × 5 + 38 |
|
= 125 + 38 |
|
= $163 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | DriveToday charge an hourly rate for driving lessons and add a one-off charge of \$38 for insurance.
The overall cost ($C$) is represented by the formula, $C = 25\large h +$ 38, where $\large h$ is the number of hours of lessons.
Benjamin has 5 hours of lessons with DriveToday.
How much does he pay?
|
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| $C$ | = 25 $\times$ 5 + 38 |
| | = 125 + 38 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
585
Question
DriveToday charge an hourly rate for driving lessons and add a one-off charge of $38 for insurance.
The overall cost (C) is represented by the formula, C=25h+ 38, where h is the number of hours of lessons.
Rosa's driving lessons with DriveToday cost $363.
How many hours of lessons did she have?
Worked Solution
|
|
| 25h + 38 |
= 363 |
| 25h |
= 363 − 38 |
| 25h |
= 325 |
| h |
= 13 hours |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | DriveToday charge an hourly rate for driving lessons and add a one-off charge of \$38 for insurance.
The overall cost ($C$) is represented by the formula, $C = 25\large h +$ 38, where $\large h$ is the number of hours of lessons.
Rosa's driving lessons with DriveToday cost $363.
How many hours of lessons did she have?
|
| workedSolution |
| | |
| ---------------------: | -------------------------------------------- |
| 25$\large h$ + 38 | = 363 |
| 25$\large h$ |\= 363 $-$ 38 |
| 25$\large h$ |\= 325|
| $\large h$ | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
580
Question
High Tree Adventures charge an hourly rate for the high ropes course and add a one-off charge of $55 for insurance.
The overall cost (C) is represented by the formula, C=21h+ 55, where h is the number of hours of on the course.
Dora spends 1.5 hours on the high ropes course.
How much does she pay?
Worked Solution
|
|
| C |
= 21 × 1.5 + 55 |
|
= 31.50 + 55 |
|
= $86.50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | High Tree Adventures charge an hourly rate for the high ropes course and add a one-off charge of \$55 for insurance.
The overall cost ($C$) is represented by the formula, $C = 21\large h +$ 55, where $\large h$ is the number of hours of on the course.
Dora spends 1.5 hours on the high ropes course.
How much does she pay?
|
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| $C$ | = 21 $\times$ 1.5 + 55 |
| | = 31.50 + 55 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
588
Question
High Tree Adventures charge an hourly rate for the high ropes course and add a one-off charge of $55 for insurance.
The overall cost (C) is represented by the formula, C=21h+ 55, where h is the number of hours on the course.
Banjo's charge for the high ropes course was $102.25.
For how many hours was he on the high ropes course?
Worked Solution
|
|
| 21h + 55 |
= 102.25 |
| 21h |
= 102.25 − 55 |
| 21h |
= 47.25 |
| h |
= 2.25 hours |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | High Tree Adventures charge an hourly rate for the high ropes course and add a one-off charge of $55 for insurance.
The overall cost ($C$) is represented by the formula, $C = 21\large h +$ 55, where $\large h$ is the number of hours on the course.
Banjo's charge for the high ropes course was $102.25.
For how many hours was he on the high ropes course?
|
| workedSolution |
| | |
| ---------------------: | -------------------------------------------- |
|21$\large h$ + 55 | = 102.25 |
| 21$\large h$ |\= 102.25 $-$ 55 |
| 21$\large h$ |\= 47.25|
| $\large h$ | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers