20058
Question
The quarterly cost (C) of {{sport}} is ${{cost1}} for each session (S) plus a fixed fee of ${{cost2}}.
This can be expressed by the formula
C=cost1S+cost2
If {{name}} pays ${{total}} for {{sport}} in a quarter, how many training sessions did she attend?
Worked Solution
Substitute values into formula:
|
|
| {{total}} |
= {{cost1}}S + {{cost2}} |
| {{cost1}}S |
= {{cost3}} |
| S |
= {{cost3}} ÷ {{cost1}} |
|
= {{correctAnswer}} |
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0gO/sJKbiz2jI8z5SW/rrvQ534+mpV2QoAD+ONFOSl24vRS3Tge/SGMWPhXVrFpLZ+f56E3ZGwKfYaJPKd7Hz7JIOMF2bMEb3+3vtmBPL1F5rT9JkVlV4/KvF4v9drwZie20bObvqDfio7NHRxm08BDFJLVXF7rR3gXO5CeswGrwuENQe/ypDsxFsPmxRTAjOLAenD3KL5fAqU7lTNrKc6M8rAijI+x1Y62S3XxhmAqIL4kbMC9n8lWl1oWLOeez4NbybaG/Ea+9dJyc2/9wa1U6XfkAiZ3VocSWDBcrw91TWp4VyK5TRgr/rXlqocaHGGEr5bWimHwRkmxr+U0jimNSekQvaDS03FxEKvo9G8jsKHOpsZalRb0VPSLDlvhy7HtDoCWBeGu7kNYmsPVf9YROMcRisbxayuyf8v2Lg5tNcSrvKvHLmIaNsRyzNWCF1WEXl7A5L51ym/jDqbpuy7chv6xPS9n7CTiJe2ptclXJJtm5DmMRe7VvDvr5ZZLhocHtZmyVADF/SJ5r4rzgOC41LZu62OVANlS9dkI2fCv35MadvDtL2PkaTwAes+b6zruL6g78ozlylxvszonWnfiEQGVocoyPP2JWfSlvkZI1aiY3D2gAAmfTmsuxmOmdrm60hs247ougOhJ385/mKYIroEYC0zPJlQIKzsVbdbGufJU2ZskBY5e5CyQnLbLdOKh3UFD2EP1GUfKIDNSwuuCTGKdftYxPam/rFiyMVCSfq1W0xztbnaeR2NpTnZHcufqGdnHoVotBFbWt35sluyHKpjejRANMtEuVVKFI3OxqqrCEordPPk/JI0U4VtSgchUVseScMXQmFZbUMs7qd5MUNhmH84yZuHNQbgwG1voiMrWHWVbbowbSzYUQKTV5T/rIBVZvo2eEBhqvJzB8s71L66ND9dOhQP/2If5t/2wRBBzsz8H5Ahj4HfqyO+LMrW+ZehfZ+vnolbGzYv1TcCGgDCN9iRgGFSAvhIf+IVqCODwNzi+VB3dwT/W+sHCXvqwNX98c4Q1wxsYYh24K4CrWWD9yKgpDaPH5yEv4CJ20YWnJ2k4201mu4W2MmpDtryE6M30PixqCbTF39igIT62bKRT+xojlqpo8NPuJHFUirT01qwa+s1+acemutm2uLNeufUEHDjylq0fkQowVH9nxv1dNhr3dNp4SIhuAtlTHXw2RgLABLMMrr0E8MwF0NEiF0QxAnGO27xM3PLiNYPLEjaxJZDr1IhvuRf6AkHtMNC7AS3/2HrGfMD++WdMGhS0sPF6bOnSEUXFTTju1Kv6beoSEHX8ijUut7htMwxkBq9QiBxOwXvtyXAuaKRFidHzHlSYS0Re62fSr7L8B5sLFxiaQm7AjpIeGZZlbGtDqLQ1p5Hoej2RqbOw17h/uIB9SzYD+ueJ8wa0KWD0BQ6ZNnr+RpZnf+mKKJAbBK1nyJIaRLAiEEHjql4akYZf7gzZnOF+9nVs3fgQAt9fZpfLVj4I3gOGNY6b4DiwtwUOfGBDWmo3t4VJp8bmnVzUg47OKuZqSsszYfNnMghLF3hxiRoWF//trUjIs3wpKSE88IalC/unjF17VrqR5klV52JjIshWNJftq828SV1cwRcs8uIyBw6q6tHBsimH8LzyMPb8wXyt+iqlzcV6w1OgEHfPUO1lC0vokUGHgkJgZqZV1kdxT7p6fyP4jug8w+z+u3NDPHJJuzkzomHMtHf/2unnJHecLqijVZuX3msKpjFVSas7kEt0WD/5pMuvr8Bu538sXUdO7zpRwfILMB7WqkJMUGsAau82HsvQxFcpxSC8//QNWS3zq8tK4mmMmyuhEi/s04BUN5Lnf/iSVBw8CjSf8Yn7nkaDJi8Mgwe+Ntb4g0BdR+ShSjbSJpPhFOFQCVwuoggVnCe3tkHPYjP60q8TVx1z7n+A+Z1gQAsViLeK2esI9bkLyd4qo/rsTPRIzFF9N7RWPeQjlrJtJCVfPf8HmxtC5mCOlmpZIHiidnIyKcbyV5a66Fzh512SO8x3ZpE7FkqbVRfDqboQS7yzZue/04UT9vnSaGLTo44x5PggmjxuFTXnm62YFN3wiiKblAqDta1IGewf4IDiaOCnCtjLus1eHXTnXVHA19Dkeqzkyl6GBjUR7Lmg+7oMgoJalyIqpdK962Hh5MrWnlmFlvbzNfckrxUtnFRHkdnU3g28LwtMw69ixuiFWgYsRUeCPdofwXXEJftAeAuSq8sKNELmkIoHRKUiNLnePjRkh63mfb0ZWeihGZlfkLdeP9lR12bieec2T4VyRoTJe1sdnBBGFxUkA434GZ8UYYQ6DDFNAHvBaRD4nrethpZ9RGBtAwI2FM6AB8MO/G9GVtFQP7tMZt8ez3VYxpWrFR0UVpM2SyT17bPuz2PUSHxOAJyIC7jyMgtBzKb7hhKuN2mXyeyuI6+IBiUN8k7gH+8nc8RFgJhGRsc3bNCMuxOTLZaKZ563wDSCk1E1exL8bD/OXFZqH539xcuJXFI7fJAn24w7ClEPCCoCqzl/PVBfwDb931gtwQNm8C5mnabsF8nDXgcYQTdVdqwU19T2mVCvOoRnp4bDvvTJz1aMvGpt5Z6eWuItcVD2PFY6p6bl9EAUnHuQvw06QvogjPiHGc/HXoK+F/PaDUM8w/O+ulGJYEy5Tn+ELcOeVa5q1aeWiGEmeLfp3fURVEIcvBsFFSfxoSfa79EKSWugW7/lVAOlWfm5qcdbLhvmZbkH6fI1ppBol0Mi9P3aRNxZgX7O0NZ5WMmQODqgc1V/K1m4=
Variant 0
DifficultyLevel
577
Question
The quarterly cost (C) of swimming squad training is $5 for each session (S) plus a fixed fee of $10.
This can be expressed by the formula
C=5S+10
If Hannah pays $190 for swimming squad training in a quarter, how many training sessions did she attend?
Worked Solution
Substitute values into formula:
|
|
| 190 |
= 5S + 10 |
| 5S |
= 180 |
| S |
= 180 ÷ 5 |
|
= 36 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| sport | |
| cost1 | |
| cost2 | |
| name | |
| total | |
| cost3 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
577
Question
The quarterly cost (C) of tennis training is $4 for each session (S) plus a fixed fee of $20.
This can be expressed by the formula
C=4S+20
If Anna pays $140 for tennis training in a quarter, how many training sessions did she attend?
Worked Solution
Substitute values into formula:
|
|
| 140 |
= 4S + 20 |
| 4S |
= 120 |
| S |
= 120 ÷ 4 |
|
= 30 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| sport | |
| cost1 | |
| cost2 | |
| name | |
| total | |
| cost3 | |
| correctAnswer | |
Answers
U2FsdGVkX18ItTNNIMe6nMyHoTe6kipeEtVWimIQsdch9wsiGQ6bgrnMF53yEIA8Ij9ll8FTGWsubbCJs/g/v83vprM1fA69L86JLyFb9eJ85V+FLJR5Csg1++nBqUgAzr7qzdmEMNaB66JpcwQJTFqDFnNVkKuMJoNtfKF3/T1/geB757iLYlMQCEnn9HDcMSgZ8Mi1wQRbznRFOBja/kTn8+jTf2+qDOOwI+/7/eW87fGBcVC4ZfuX2ugtWFyR7NNE0zKSK1+uc4Us8lf2NFTkXjqJHneicsP2M3Mwcb9ggzlxXKc8j1f8qERRzzok6LRPcxFOnLGoQKraupdSUrAmKFQ+HWCL4y1qZWrmqD15bgYJCWKnzQxEVSJc//f2kXEwvy+wnN4VR6J0ElWXwUCq07ZPLgHZixxSa6kvMApu49NbpSEW7nxY5lE6wvgXJBA6GdIOukNRTQXwPt2N8/eTPakDwdjVg/H6YobOjWO8gKKhT2+1z1hLK44oqbsYSB8DtV5QKd5q0It7SK6jtr1ROvN6Rcz0BqR0+BUJ1vIcUJjVnc9LCH2X22x+08xf/rHpPKaCtTul131rnKQv0BTmgvZrwyopasQkXU+sGl7lYFsXfZLOsmJzkAxgYgXi8BVV/cvqo24NrIkU4cklJWhBUxlTOCgIdaglOLNJ6Sgwho7HqOgS+g9JtSG+MY3FZdAfXR23Ziefm661knwcvl6u9EZuE4RvtOibYXz4LPF2rRpgwjzk+SUvzeWXjQ/CAstyJgIqB6JipClcGuXl7N4PK+0ERzQeDE4qyKG+xwKHswk6Dvr9L8aIAptGnvY/xrRX3zm9Z5f1K8LS9tJlq0M5lkmE6rB4YOU+sYHOahtxP/RAC19K6N/yLwFxvPHuU1bydceQ1S1DhunWZSUfwRoPOUCcPt6zLqryL4eqTB/JmzLsdB5vIr61FAaDZwKKJjMiWd3O7ZuFdSmFfHU3qqZUp5C/bx2RCZ1rHazY6Z9eDi5zJ2cEgVROqcv6D+Xl7/Fr+GYU/Ahy0Zn4XwdUI7npfUhKRIQa+7CjLRcV47bd/iP+HYio70uwBrwCQxpoYerasD3W0a4W6ggWmB3edxe/eYnlT7Sf/bQxi6ZjGw6MJulMFUxVKeIRXXCbRR3CFbdnuieG6l/XGDIMch5ylQEwl3akZENn1M5JrlJ2s4UQOuPUXzMvAHp7JHwZUiJwefNtC657bLLjDPL7wGWKGUqxxcrDQMRvu9R33ZzMEJmiqUNp9Zaxiiv2PeDz2qNrChH/0GwVqafpRY5TrAEyIAyuN8wO0NebLNMZ8FoiGgRVzyPWxCjcYWp+rrM/jncMe1joOSqdHvBLCmd2ZhR3zy1sSadACi/U79D3lqkSetULPqmgEZKhyYMd4kl/WqgBxMV1ziyadYzwuaTz22j9PanhH2sSjZPA5ShfkAmGUUiJOjKQKCk/x0vIcJzwOVAcptEMisBFH69DnOcmzNkxTBco8lT+JsPEBxoi34F/3vGVPHTTDpQ2L+jeFSWetVB0ByXXrF6BDweW3KsmruQv78pSwBYulSv0WTNOI6tZGEDCabG3kLut4lZS05yaITDanY2rxklWaw6Pgoxc1WVoA9nzV8Z51EmwwWfHk4IITHUlKw4028szp8zhV9/Y6qgIYfDQxbIO3DZjDXxAhKPb23HiHA25FYbKYkgKDy6VPkFZmWJ1fmxRFq3nKajkNz/bMlik4Roe8Z+9sHCkoNlWGyr0mDwT4rbxFemXdj9aoT+1qgf8MsspC2bfHrUrTfmnRajf5zqJPKgSjdHjthIj3aKnJwRZ71wLHfx3KKzZ1ZwBs990w/MBx20Rjx8Hv/KFQh46u0CNUKiAhElRNEoc5upIdffREpmA7OsuwVkaVAnrWw9AKaHBvMSY2uPXAauCF/dxCmHXlp+MYx0i5l5WfA9ouwVJIYnVKAuk5nkOwjUmmJbuc5kh1yu5W/uk8xxes6L7G6jxA8eaA67LxcmojiJTPNYuChmBwoDQ+8kt3SjIRaU/i7lv7adPp4UB9InyjukbMsTjwXcpfuVrbZN9QrQGt/XSuPcgnPnDeWhlUzh6upxZunxU3FW4eNuoUgJsXZa/zmUPHnSfvOJB01Slxlt4cDoXs/v49/M0b6EYHfK9wqfVppQKyICxruZvGwUJDBarxI+f6kmHWPWaNOFam+aLSuNsux6+FQX2I3+EwsygC1x/eL+PJ3PYFwOsIdOkaofRfQ0O21XiZ9ay+itlkYRBj/WsiF2V4Fi6h28Cxo7BtKNq0PS7qi3tYMILgWaKb0cjO+4Njcvn/+uvrShb7HtlB1y8nE5OvrCXzMzD8LLKoSYl2OcpNTPuUsGJeZXYeYEJMP3XA3SIQGHeCbMq1soDDa1f48/siagsf04kXBdh5d1M0PbtpOVNRK9eldZtJK6L0kwFewoLFYQ0jnJybOZSZZRnV3yA7Y3wXzY17Pqcv5y5WgSL6JW0l13fycohjcmKwPbJ38PsDk33324OZClF2x6NjHRx/d7Z/m05XNLbtKjakacpD3IkdI3UjhF7ZDGafMPeiazLhxSMiNHDjBnv3c5yFa0rxn9TRJGYNVGsyPFFSJENqKQcQ+XhgUmpy2LVVPzloNEZT1LgxBRZm0/+3gQk3uA1rukPe9N3ggitdMdMXinPb/aRBgI8aZ8jxRkWUFMorZyHmEpcJbmwALQo/agt6jZ/MK0F78pJR1fKXawbhXd5A7Gh8/RnKrqUGTPIidXT+GWanQwrN+rDiXfbcedv5vjlfq1/0lT1uhL/1lvNGby3zJlzwcTGmfiaBXzukh3Vb1wjkAysMwXHGnh9KVYcGpZRX514S1rJIwJnP2lbuFw0GlXJIzT9pPcgoZ93d45xwu+lVA84BsHaa6EuYl5Wl98BaFec8wcI52r3Vsfc/eelot4eu2qkF4xyNycIJPLWhHhXkkuMNtN6yUdGKlCxE2AOKxUiB5VN/XFVdgNVpv5RQ2L0UlIXFSsZ6F0pA5d7z6z46pIJToQUf/AFvXwLJqg+idmfDnHoyTwIqjouPkCKl+4DH2JUtvmbTsy3vh72R0tDxl2f6QTkuKLVQpJ7SBvFVA5lkrTFOWxK+haSBuFOUnnIFUzxgyX1WNZBAKnHJeNGUDDvM+olYWLjbbmBUEsRpSnmOcdvT6Q//XcL9YTxrikmek2ZHT633E0EFd5cPOKNfs4Ljhz/s1XlgyLw7v5oznmAlaCLLvopViXq4ZhikzevKx+CFhq4AwwkuEzaIuIZvyBADpEGIdtjSmvdcIDV7ERCoNZ/hCjU+FSNwedtmzdkEL2QxSoXniwmhmzoZrQQCVLmpg7J5BMrTGWWMXqyf4LO+OgKEZTWxRqhr8QDkV4NZyJ5Xgva4SGjyUwG3uT1tzmZZiijYqX4DnKKqN7nTzhElGuEblqpi2FjX1YOVRBs/gu5YY1hwRoOOGK+DNAUQ9zwOTGZXQAQ0tAcUa9RdpOVtp9Q1H2IDmoK8FZpNs+6Nf5NB1Lp2j+ccoylMVFcP1vtX/s69SVYNzEFSEZQo6dgkhPw7EltiZCiNDqup/3bl/tMDcjXEPuGObEDiDJ5Y0nLV9tQhDSJvbXX87q/71WGx200rYufosKJ1qkFTarnI9kLpthrw8XRaa43tzTv77Dz4eZG1XQ78W/NR/oJTbtu6PWgJUMUeRVg5mZB3sbBAh9gDceobDnG4RICsUHR6LoiJxLuXCT1hMyeT4TDyYHhmnh9za5mWs4vsR5mR+VhTy9eWTs7zPmjq5PIwU53QKXni4zj159vHZqtFrl4PKuCS04dfuBBMGFaYNJwp/u8pSYrcbBNPpkW/oalWedTlDWmNZOWBI+33OP4+NwFz0YJ/lN763Kd3hr9br9XZY8WNzjvgsBPhkYKSa3Zbc8a1UUXeHRy+L0TEtSWGptZmqw2ud0bH2WKbewQeUBENozgb8rqIvJdfNiEnO2OqHiEioa+T3j730QVREO7+q9xstqSbLQcjl4RancR7xkLz6aSTOpUx0fYBh0xkhU5mSDQRrX1xFh3zy+5SsV94j7TTijlbFG4fy887o/JrbFbseJbtBoPemt5EK7qF5o1FzTXC9Hw0sa7VZYGIaeJuWcAv2AYnII5Gh0Y+wXSYX6uWiS6Fv09CH1NkLedJNmtAM4RkiRkyYyx/I1gzlsK9Yd9pedB4x8SkgyNTwDo2Nt9D4bPjcAQnQJLVuHJ8C1q9B5lXtzJ3l7iKkbnlWjDNOs93Cq+VA17tjPehgGh8v35eurGU0y2lpaWDfw5Z984SEvo3b8ulYAdZX498CtCUhyNisHxrPR1sGdF6n1JU4sE3k2RL0w1CySYczksRl9KAqAm3UxBj4mvbd50JhK9xhUT3nfy2DjDMsm1W4d3oBkgpttG6SqJQzabPy3gqJjIADfaz2inFK3naxotQgE+ln0oOm5O4CCFIkw37yAg7aAx6feKl9OQCoRZphGOiFW5uw1anKRlw20PmxWXVqNAcgZQITOq6IP/QpitfKJk8M3sxZnc3DMOhChCE5K3V5qNGM7X2O8s48BXRtS4IjVi7kcqssj0B3IWZb18N4y+IciVBg+z80pg+J4RJkIGbyvc2rMZGixlkS75b3hzUNkDBCropHLTYZpWLUwaKVn84IwsNeIxnfNjXssHm35C3UpteKtMUXdHNTOXQPSYQAdnDPWrlUwPHhMZCwvowAuj7WvYMVbT/M4qO5tw7eWHtXPSF78sFqWqloFl2WXXdDQGy0QRdK7bJ+1yd94XheXM1pDE/qjpXVSpDhsau7kSmv2DdeTKaePQnEupRU/zvnXmGv61XEHuQ8rFKZQ0omhdpAjLL91pqUT2oSOTDHowCqOfA/jyyMzApI3RQWJi6F/YEX9VKDrENK9+js+B5EV/wpYgRZuLrk+0OJ2VzgC1h0Hn9bsdGBkmCGr2dusgWutoOZz2JxZM3p04bq1X2ag2E5A6Grbf6hV3KLl3+EI/bkKR3QuBCSs6vP0oBy/G33WE7OwM82XZAwbQBDWqqTTkWO4h32Vje+B2NPKWTu6pC+Mp+eWc6JKg9jxjZRlE3p1rTOfAROMTIvpUBuZh1k06vJC7hP2ezBG4zBAcST9hAamw1M2FMDYO+KyUKGF0KKAO4aEEmHZWYI01jzcUYHi0Wcai3OaD3M6nPBnSdYwV+qXvoUZt2fKi8DB6Vlpdgd1mg3On3FJRKWcvc5cqhPGt/m2uDxzGyXIGMXUQ5lRdBiIBHM6Dtd5Vcfaac/O//bzIl4AfV0MOhVGEoZY5Gvxkh/N6bXrkkJ8iuZuQANBwcJ7nhaJcuNLsTLSNVfXHl26kQsk/2xeyphgPeO3Y3qrHFoX4fHBOF+A99vzqQJYXoGmUsP5otO8eY3yuNZT1TYfhXUlpKF4ipLXzjFXHGwezO/vCGokrS9jmaMdTE2d0hyfNXcYzZ2YtYXBvXubi2seyieCxwwRMt+3yt0KD+yWNIiX/cqyhSvNRV901qYo0vDbTP50cQchLNQcgolZJfVRaVk8X5O3WxPTIEy7W9F18Dck6HFJTv6BR3J6iNjT6YULMVsG64ihjlLdR2C+RFRn444CsrQadjmcQJBdPQVmsmMcDuzeUsB6TVzSbwpmpKdwy6bbXmOpAiIdNe7Cr/UJxFGnyVIj/30R0ODDfasrCooHlnelBu0Vihm5BWthzYSgQhxDVnG9/NL0txqtmyz+WcIPW8WTxz6un9jgkDGrZqEUdAf4HT06YH08sSQG74kB8ZwjoRttpwOHcWtPZUvwiMMtxx5Ir7ZOHZGQ/1TItzyUfn2IlaXj48y+4wgGCMoOpQPWPbBDB9QzGJARhi/bDldljArLbIvk3upqP9DS56IAOVkmJwYshVeXK7x20vLWfkOe7LYtd3RGIYuv8rtOx45KK60O7LZqiNyfpChyl1Xqb9i9XwxAPs9Pl2CTVBIydyoytP/2EuVvscFPfs3kDiF8Z35e9im1d/P6/AyId2xG/U9c3fM38FZbZ1eOT/Gbnj19CCD4r2+ImeIAkdkX4En0CIpDdKPbhfZVxL83Sof56Q8lEKr0L5fUgrT/+5qo4m4zTYlIGzErb40HD+vwySxejnol8GnMFtXdhgq2ajRCtJhexGSmaCHdCaR6rLK7nmM2YgmEice2FIvDQzBVYtW4haevyo6c9yW1Chx+lgExa1RipMHCFhDVtQBTnLxFyiHk2Kr4C/vlhlyf5y9n6l4XTZE3x30fvSZu05ipcMbTF7YxbfVWjYbBJe9IkEIbnG+iW9JKuwJFMQlZNvEDnQDrxMQcZ04zUs+5rRe5pLgUWY1CsM8QSoZcun5E8Kilsr15zuMetMCT0T7tqEsgPFdp0z1Asue4+7Xdn+DWcwf6CZCb/avGbhDLwcEgbu/h4lhgejooCCMGertaHoTr2qZ07JgJmKS+D/q581NmWp9B2cbHwmGeaiE0POHWkWjmqvikwW02pUCrC3lS0AtVTuanvUwdpUd/3hgm6jEBS8fzlRpVXQj575BfLyF6DUKfc138wLbB7JrUF9OnsfZ6Yw4zCP4lwaM2yHWYbz92VgfP97vU9Ow9Oz8TgVeUDC/qR8G7/grDiK/zDqI3bxP2CtU32/PKEm8YQThDxsLgzCviHNVjkneSGOMLnoCKEn/LUHiqqAH3ea/P4dnmx6+HLUzWbwPMmLdL0H9VUfGo9b5gnX4zJEsXdoitAqWWwC70AwI4jL9JQpSCfC38nhQ161oQDY2Ml/nqpCFUuVKQfXK/ozufDp7qypxPLXqUKOkPqDr16RyeCeDcBZTszc228HdK37ddQA77QpmX5HDIa/gh91UEONneYsSIfaYcHvyRuvA2cvPb1QYbcXyQp3XlRdUd0oKIQky0SJKt5C4N33fyQE2CTYqBtQwfSoXzOnZ2uKoF9aAwGyizmJcWkRvtbk8fMnBKhAmkxScmPqCTAxMjK7vvVzWQfh6bimPoXSQSWha1tqwuIMR+1vqgwTK7MB7tyMZhdnYGgVBt2GVulDt+dYrVYPeuBDSH3ZpfJbGofstWK0whzS1TEckgUzB7xBmPSpb/Eq+z9o1KwUvyKLt0SMwIIEZZomNenQ+DSz5zJVrjJp8pM3Hm058PjTpJR3S70tTQVYSPCLHuwzw9tyNk04kcijnGuZL2O9jl8UNckG2oM0ZBXFAvJsbf99Esv67sTejUgp9xNChdsFNRinVNAUIVq+3OK59Mw2pQrlzCkcnCPFdW3kE2Y4BDbcalcMCWq/uKDLcISvKqySsHqDsT49RZsvsYcQhJGCCLz+gpq5wVDDOLbAOxRjsrHlXSGt7KDqcOGIHTxYxmNWsu1k4yYXVsfrTjDWwopjyxEmYpr/eg67cLOlU4uVk1KevX2E5HXgm5nHHmFNS56nNVSmKLWBnJwqMNL6N7WF6HIn7Eqo61fQLZ6G8iGqfWLwzsnu8T9Z9iIWqamqE+iBIh/+WQtEqpIgFC1scOZuoW9hdxJKkolTztCrJ1uO7keXmIjewiYrNUq7K6pEkVAhxiEEEhse2WKU2701LI8Wz1DkrqZPyb9LBKw/GF3+Bpdthi4qGKGBKP7AF1Ekw6brPJjEHN26iMkgIzejE9AdS7Pw61j0Jutm48lMaE7HPQsTNCtA2P65nUIBgu9wUc+P0LlR27+kZM2J1P6DbryR2XoA/ZThGYOFqofgPttWU0gdiAn3O1C7QWPWKBv1fLPm0M0V+MXVz2H5tc/iv8cES8ynTB/wKFdGMSo/RwlVg==
Variant 2
DifficultyLevel
577
Question
The quarterly cost (C) of sprint training is $4 for each session (S) plus a fixed fee of $30.
This can be expressed by the formula
C=4S+30
If Michelle pays $190 for sprint training in a quarter, how many training sessions did she attend?
Worked Solution
Substitute values into formula:
|
|
| 190 |
= 4S + 30 |
| 4S |
= 160 |
| S |
= 160 ÷ 4 |
|
= 40 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| sport | |
| cost1 | |
| cost2 | |
| name | |
| total | |
| cost3 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
577
Question
The quarterly cost (C) of hockey training is $5 for each session (S) plus a fixed fee of $10.
This can be expressed by the formula
C=5S+10
If Miley pays $160 for hockey training in a quarter, how many training sessions did she attend?
Worked Solution
Substitute values into formula:
|
|
| 160 |
= 5S + 10 |
| 5S |
= 150 |
| S |
= 150 ÷ 5 |
|
= 30 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| sport | |
| cost1 | |
| cost2 | |
| name | |
| total | |
| cost3 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
577
Question
The quarterly cost (C) of squash training is $4 for each session (S) plus a fixed fee of $40.
This can be expressed by the formula
C=4S+40
If Rachel pays $180 for squash training in a quarter, how many training sessions did she attend?
Worked Solution
Substitute values into formula:
|
|
| 180 |
= 4S + 40 |
| 4S |
= 140 |
| S |
= 140 ÷ 4 |
|
= 35 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| sport | |
| cost1 | |
| cost2 | |
| name | |
| total | |
| cost3 | |
| correctAnswer | |
Answers