30085
Question
At a {{store}}, {{mass}} kilograms of {{product}} costs ${{cost1}}.
What mass of {{product}} could be purchased for ${{cost2}}?
Worked Solution
|
|
| Cost per kg |
= masscost1 |
|
= ${{cost3}} |
|
|
| ∴ Amount |
= cost3cost2 |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
571
Question
At a health food store, 1.4 kilograms of dried fruit costs $11.20.
What mass of dried fruit could be purchased for $48?
Worked Solution
|
|
| Cost per kg |
= 1.411.20 |
|
= $8.00 |
|
|
| ∴ Amount |
= 8.0048 |
|
= 6.0 kg |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| store | |
| mass | |
| product | |
| cost1 | |
| cost2 | |
| cost3 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
571
Question
At a health food store, 1.6 kilograms of mixed nuts costs $14.40.
What mass of mixed nuts could be purchased for $45?
Worked Solution
|
|
| Cost per kg |
= 1.614.40 |
|
= $9.00 |
|
|
| ∴ Amount |
= 9.0045 |
|
= 5.0 kg |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| store | |
| mass | |
| product | |
| cost1 | |
| cost2 | |
| cost3 | |
| correctAnswer | |
Answers
U2FsdGVkX19H7vygIMx9wfAsiOwCSLW19IkWomJFpsUGYfpXsqugV5pXLcP8KTnprXicShV02cWnsigKcFYZX25WBInb3f3rmPQLEHfwdKCfnZDOhedeSHnpK9JPm35xP90MybgwNnhcpYJH1ZbBgBO/mhYHo5Bq8eXuvefZK4wPmTYigHKcRON5M4XVdlkQ0ngyVREoJKGYexgsF7y0roPDorspuCrBn2yj7qkoXcnvyZb94cXhmKdKK2tZfx2zJnYVoQ4VseZsovdggKlAgrG1edSxMnmSYKLFFAVAuG4eBsx5yU7iWb4dB1KALpWiXCMi4X3T8C9DzgBpzy7JaO0Aw3tApMXvONB1m1z7SckAwWMmMUETFUnVi5jJzzDF2zdcxOZzUVkYN4TqtzYxMs1961SJYLvPtI7Edt0m3vnebr1SptT/q8fXIWLPxSvTqZgjT6F8GW76hCH/1Qrv3a25QLOGBkXLHKBk1Vt+6nS4Lxe5tHndYQYNi17Id+u4iIMTvAy0/kun7D5O5iAuPCIhm2lxzIbKpBf38C1MiNUeO/WIfHATOGhF4fS4EyKotLV+17pH7EmRz6rt6049RXYee1ePMHljAZNxE8zmkKASfv4UgwyvQB+H/BSVSZCu4FlA8Xyr0ih2ZVzuQNKP+j2wMRM8Vxj2YXY7gSJkqcAISgfQ3rkY42bP6k9mxBGV002FY3rYjnwPEev5PLWSlCF9C/PCXxUbZIVvhkXepxEzcjIiQE66sjziD7HDXiCS9vnxR6bq2XTRKlk5/iInkt8U3YkLEwzrGoN/TtuxtBYk0HvBnpuweDFsKiDrnZKlbbIvq8fmEqdRflyVhd7lBUQBHK6g4EStxMZNqdhOvk5M0V/FYomwWUcTCSDtUoCLO105D3QwPA/mFnJZNxpKHXe/9PNyowcwc0qmaqoyx5DdT5XyeiNNkopXwoNXXpztMWgT5xswCi2rz0sKwxzXI2l9UPWgDahlf7IDleRH3+k4YReywDr73+aoC11BA89hDowuRwTpH2yJ9bG6GxxPRcPFgk1IrtmKXJKF7pPMix2kbREVw4jy0XRZNHqoYCJB+qGzmZgTsc32cSMZaoT3DyOO05GsV7Nw3OhB5FSOY8d7qc5BoWVvhCGSkYgeRwn9RlNy78KkDq1ZkY0NRMXgwkNzwSPkNQ5aToEbyyNga+NvNBCnmHbRwcOXn922y7cw9rddaTDaR0GzoBuxszbcDCsnSYuMUeP71PBuc/HxC1cfVKRAr60lr9qdtJ9ODCW7f3Qg9j2hJXxr602NkrbzTQyfmh4dpA9J6TKTp6oUpOsuefe8xAiyAfQ+i0A92dPj4St0EXTdApoPxOmWXEv2KyYWHgdIZo9+W0XXCO+1LAFytFXPhk7bIwXI4mZ8G0PuKjfXUE6Fyyx8dyUxxAGrGEhtl6ieNB0GHqeE+dbXqxIxm3iBeTWnMXjXcj0AqCn5xJsylIEuOuSaXZsouY2zr4xKb5BZGVk+26oZlvTd797swaSZlZbzCMJPAL7NR6FYyHDNXn5DWpFCizbDOd/RDT/OZvqV6M3m1InuULpf4gPl3oj63IC6an0Nh0kK5XO35gLGWzcoHwRGHRXb5aGbGdnOGiGMvTe2vr6em3s50wnrYNSHbnwWtb5v1m9o3JeyAdJM87FTLY+5StrMNbhVAb/YWqRi84FQFZRZpAlU4G68MkKP62g6kxYsognrfZdyTetqPk+MC/+VdhslVXPe0ip978hR51UkWwFI3oIU9NZyeTAuFEIWrJ0TqsTSDxeCEW32qjN5Nn9jtQfZV/O9tCrnUOvfiWmJZJEuJ/TFiWoqmVJZ7pjRxyqkcAI/74L7x2xayNcmRdwvmdtWPqorA6ZNpu/aKCl/iXT6taoq8NgVeZVfQcdRG3AWABVeQ3bC36v876bT6dnhLOMY1ofUq0bxQs+uOdALCclf79HA14a1vOTQGW4tXSQrylpCLgB866i0KtnzTBZaEDyzEj/GQb6f0zDElvYlrYqNQl0+oDIS0NctIy4rHQp08xIsfy7kW1Oa3FJHPGaH7d+WHRlG6/B1VW5AMAQRIIUlQJg0fM/u+81NFBD4y1m6DFEutDDXJcrfVJKgGdwFXpCbMhGCdknTm4Dgy1DYPvnqfC9Dlr741JxktUKEDfgojN+WpSPlIxEyFPhevZiGj6+bXEW87baa7spp9azc3fgsUTONyrziW6Mnn+E3GsX10wWLayUgJAKcdBw3Nbo4nwxaCiRozA/ERz3QZlas1OjDxWtJpeKvahPWb73ygkzEONcjBstrtU5Zpkys/J6AaPdq/CiaN6LjMelCE4kruhVETZ38UxmdHkHwz2wgZnMK3I26J+OL27a56EDXQtp59WM8ekMJlHjVVYLk3D55Ejk8thyWzOsiF2gNtYMoCLO/FanASkxoQ2Td0TVrKGV1nngZjnVxv0jlWeH9CVYaw6/9V2pu+Vr/bT4AggHZthkwY6jvYsVMPtuzOL5m0KVTtv45pgawvM03JBPkRWmxQMdZx54TnzZQ1eNjhMtLJIColPiCY9FwDB867WbnjNsfK0MDpQdtCbUwM8Nm5itRe1OChj8/jEIcwC4GhQ0XiWKaz7xN8G+uH82RTGuQBsKP75C5Cvgo2aLAKwszkhbgVkAwEmUuQm35dgLwD8hB+t7QW2VDbb22Dm47gQyOzVhbPuKkomByd4cU/Xcn9HYU2Wj6EQl4BM50wbtpt61WcUi0ZItIPoZzvpT5Yl9VRvTbEQ5n50Ir2Z1gnUUWvu9xfLJqv4HG7vefw+ER0XJ4HXgrO5buZVSxucM92VIGxABiD3lyfFQbwp7k4/ZMHGU5xMk0NxhIcyQFBTxMglFBSJstt76gTkKpuBRSFyPSI6Z8hXrfzdYOKcOCiSPCoYdUAJTfJY9sGgAYTbjxQnlVwhJRnzLdWdkRxohI6UVZfG9Khm1NiUIb2jjcE2p3SzglY2gV5iI6pd0Qw2pU7T8NTFaYXwhYe9LSeLa4KWyxVzj1SlOR5sj9mW7yFFzSbvxKcs2RBT3qN1a5xk8//ejsJNP7MlNKxWC5NtYTrbhwzyXL2Lv2v4gfA2R6IBTao7MvZwGbVMpW+s6xTwGENBPNifQ2l7gkY4aori0myChVw7tscsDHagKmCsggp527O7lofyn9rkejXJ9JwiayZoZ+aO7VUcI48WLao3KM3QyJYvbJWCaJDLd2gYOEDsxvZVQM4EUpqwyGbtVym4691JLscboWViN4nezmL+roTnyWPLiCZY1T9RCz8PT6uv/+xDOAOqIgQTA3ghtYO8r4slrTAselCFuhA47kS7afbC1JWpdWnwRSZDWTwkL6F3LzY5UQvCzKsLmJZ0bOASKlIgdT0wy7KCGNH4e/HYFlym3TYWZsKVePBT54BxAQUFxMaO/K4cIH0x5dLvkyu1d/savQuLDwbx7KsMvig8+SubkTImKlYIMpKze4wmynyCw2rq2ce23gE++SN4s135IaosYd/UwpZd7gE8q61sIo/v9/eWQqU9OPzhdKjozmgehcggiPTGoSaxXlWBknw8NsJF+P+Hlpoz7P8/tHUedpeDVKrNkoFfVMMNxtoRGCB/ycRL/yjxWbs47+L9ZFcohTinbd8uHF+Yomyf1kzuOeV9ef7CQgXYePmccV28NDDsKINqA302Ua7vlYpt1BDi1vp5aeN4Bzi0M8Soc4sFEgEdgvto9dKhu8bMM/M00ECWutdzmASJG1vKf6mYflCPQdB4LOP+WnMoMNOFRH+211RxuCCHdfof2KtmhQZ8YRVtf9O7/IaJD1/PaXgfoH8wLZnA8W9D661IEklr9Ci+UN8A1KcQitB/K9VnYdxZK43SBfpo/HBocY/PthvC7e6nNB6V9EG9DEWRE7Lsr6V8+8iz3u/Wuhb3E8jGnGavyCqduYcB4XfDLq5mkRNvyzC0C526/pnmHwU7ZaGoosqotprIGX0oaP7t7fsZaCMnid96nZibU4jf09nRS+xlSsZPIbQDPxw1aqE4aAOdk3K5MgfQo2Fiqz/VQ6DlDn4pNunc8hjQiD2+7oWXFiuoK9Tohh4z3JrMCyTVPdCk4mmjxU1c7LrPoSyDhBCFYUTch9WdJtx098ikRgtDUEsSU1M4Y5Ys6L3dhRiJqU/3iGrjIx+sqmacT0hnzoGJDzAEGhrEQfMv1IbQ7XbyGcynFARL7dtu/ZmrmAsP+GG/TVKAMZ03X37s7cJBIL3RbIyKwYci/S3AMePRMgP3o2SV0d/TtpTJLlx2fB8x8CHVpDPhquu2io7ZgdsQMxDUKHR48f0YSSCPyuDll6p7sLXNeXW0uYyHVPLeRfwDDJHfc9AS+cdOxlIHuCpq5JdE6lgvGsvKdBhqVgoq5qM3vsKDvxp1tyX9IA5DiSJDUX56BjKqk00Gf2scM4gZzFuhfaEFpFKjvHD1+Lu/E9uEFj3oCAAPiaT4iUpKO1n52CmQozn/2GcUuUIqKMq2DETL+vOZTfT3QvkvI56F5jJ+YCeUAUj6IArt5u2n9bh7VbZG9APCdJlq8wfj7TCV5XHQB5Lxy9J8Crrhc/rAvvEnojtCy96o+9+pugKzCkcc86GKRHlVhTObW3XQGbKrh4TZD43YWSODStgvVs/2Um3DDocjzuTcjLznSsNf4397jpyIAmp3jE7NYcaiY4zhcXl2xbSoy60084dbhTsX58L2Vwg4BL2H77cnkfuYsy02mci1PNFGkWK3YAWd36c7U7zd8RblWGT5KPsFtx3VdbRq/5zUQ/qBjYxV3oUlNvBnzY7extZyOq4CQLOvW15tqVCXq+hyFMOvutyJkwmltVmn/ghEPktfKzlPR+sDL5JJZ24cX7LPBYFM+3xK+t3eZtZIUd+t9dQ9/V9EA4JmRlXEZuynf8loVGCWnkc7VzXY6yj1EZi0psqyNVBEQyd9HXpC/xuMNCwUNF+FCQcm+3fYneoSpqRDffs/M2z9J3ZlDw97BUcXbk2paSAVbdqXIR80NPDFKmPonSTadSY7nakqgkgZtjSue9qOKal6HbXli4ucSxNsCQad+VSMib7950aDpEtpFpn/DkBs9n7Fr9CRkiybBFTgdwvRpzy2UkIBu32gYmvLGp/zUm+qEkSTrNo2NG7mlUvDd9ukCmlQPPDSZOhIhxz5OMSwXVeYS/YSwJszwHhUpodGY/DOm7b5rW+mpaCkCKqdPA4ixTuZW2gVRC7Brzb4sUUSeFMFQNNTvBRO+nKVImtwxZJlIT9aa2g5keiTHXsqBHmrSmYjAYbeJaW5QT2Hke7kbGJoA8LlUddyUI3CH1ektHnQdFoCaly+FUHvVr8Vjo4huxpfB3hy2zN3y4ga573kxsx30X9BPm0mAAoOBMxcNB42SW7SQlLn3RBLFkT35X6uLzlYFXyNhMZ/YZnwBm8qqEE8dPmL5bKTgO5TwDSotJEQN48IEuw6rVCyc2cgmlvoALcBf+EoQmz/u9uAAjE53q1HnFMapzZmBLP4CeTA7/EXsxD8aStts1iN5kRKG+dBV0nj/zc5XpavIPnamkLpZQmQYBA7P0ZJ4fHlvVxJOHLdjFn6iGhlDJBFtDE40flOiim8IF7iD6ya5ujYSvClXToJGZyDQTTv0mmx6rB5vHIrKygrsUtghSGlVBVTijC0KrnHeR+TugRzCHi3h5KY0w2NA6FPfKNshvjDz0OSeEXe/FdvLirgLi51ke8+cBf5ZpPA14cOGbth9K3OCiHZ9osi85Lp9XFu0732BL5ILePHYMBlQX2azikD/Y9fQVXqvmvMfhYIre7WSsElEdTcnD0PkOEO9NI6cL4fCbxfwbYtytdxZeGIg3zf786TQFY7C6/XjqWuMGNmrdrRnPU7Vf+j7A/mRwy1nqyQOSpMvTNYrRh7RBpkAvOYntYMF9491CDKckvSr8uMQRdKiqAGSLl07ZbqIUtMAIaK/nQ44VLpkWi9ifjqFJcXA/0nzcGUdPozc8qVgVXXRN0VXpsZCPnAgxGgdSR7vL4XtCiZgWeNKROY3aluJVmIVliS6F1BkGbiNoocTPDtXTVucKiRDYeD+rmpeyHecZ/Df6qJQuFeOFo1BiXPQkD4ar8MCLhVbSyNOdKPCLA0IRlACUbNly/L81WHBtEsAvEcr/+YfZEou2U1RCEritXeuWa1j3DzVB8qdQnXkcJyyPgUvSPYO9vYI/Bkx8Acy+rRTEDJcUqWd1AMQzjNfi/X5LqZhS33BezdYI4qBUS2c=
Variant 2
DifficultyLevel
571
Question
At a butcher, 1.8 kilograms of pork belly costs $21.60.
What mass of pork belly could be purchased for $72?
Worked Solution
|
|
| Cost per kg |
= 1.821.60 |
|
= $12.00 |
|
|
| ∴ Amount |
= 12.0072 |
|
= 6.0 kg |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| store | |
| mass | |
| product | |
| cost1 | |
| cost2 | |
| cost3 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
571
Question
At a pet store, 1.4 kilograms of dog food costs $9.10.
What mass of dog food could be purchased for $52?
Worked Solution
|
|
| Cost per kg |
= 1.49.10 |
|
= $6.50 |
|
|
| ∴ Amount |
= 6.5052 |
|
= 8.0 kg |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| store | |
| mass | |
| product | |
| cost1 | |
| cost2 | |
| cost3 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
571
Question
At a health food store, 1.7 kilograms of walnuts costs $18.70.
What mass of walnuts could be purchased for $55?
Worked Solution
|
|
| Cost per kg |
= 1.718.70 |
|
= $11.00 |
|
|
| ∴ Amount |
= 11.0055 |
|
= 5.0 kg |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| store | |
| mass | |
| product | |
| cost1 | |
| cost2 | |
| cost3 | |
| correctAnswer | |
Answers