20230
Question
{{name}} {{work}} that is sold at the market.
In a {{object}} that weighs {{mass1}} {{units}}, {{name}} can fit {{number}} {{item1}} that weigh {{mass2}} {{units}} each.
How much, in {{units}}, does a full {{object}} of {{item1}} weigh?
Worked Solution
Weight of 1 {{item2}} = {{mass2}}
Weight of {{number}} {{item3}} = {{number}} × {{mass2}}
∴ Weight of full {{object}} = {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
597
Question
Joel makes confectionery that is sold at the market.
In a jar that weighs j grams, Joel can fit n chocolate macadamia nuts that weigh m grams each.
How much, in grams, does a full jar of chocolate macadamia nuts weigh?
Worked Solution
Weight of 1 nut = m
Weight of n nuts = n × m
∴ Weight of full jar = nm+j
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| work | |
| object | |
| mass1 | |
| units | |
| number | |
| item1 | |
| mass2 | |
| item2 | |
| item3 | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| x | n(m+j) |
| x | j(n+m) |
| ✓ | |
U2FsdGVkX18BtPi5lREKuDHcIE0vsbhxqKa3ORspe1+Q+NAf0doDyO5w4qu2XBVAr2NBeKCzD9YTPA/tzGXW6hIFkPCJQjU7182wew387SMEKDpaq1IODOpG3bbNfMney0oC4Rfi7ahzX7lONEcbKDwzScWevNsyc0hBJhjP3tqhEUTcYUB4+K+dmFk6nZZvL9Tjta8am8Cd09N9RIQr8ZP/N7u6FdzO/mot6kajI42TWS6hzxLItCLXsu1jChUCrH4v3BOzYPR7j7Bi14B6CKvVFshrgGhwLKjMWsRh70QUC5uNqqJAR00u+UmDV6ugEGGJk0NEMaoZY0nSyCGeJgjOb4OceKr9FFvwqZu9O6AqWSK/Tmlw6jdIVKbICcOxTxYZx2zV1tx/Izjnnoe9WsriXLR60GPAdouDL9CTdtuQWwfh+58BwyLOgK1KVthbJVQ9fYmFri2KGLMcYSMtp5jClQqGPoc4zG7VeVCDTalk4Xax5GUR/0LMQzj1aBn7QCtoAJd015dYFL1hodN8RMluQrPwl+1m40i7PYoIVWihyCsfhtB3OnRIfcUmJsFkLfVk1KG3WvcuK5awKkNH2KY+UTL+laMmhOpCMGOXPkAFaiL1+qpru4J1OqQjreUi6LH+Uh/EhmfPB8ueI4qFlnB1l0RgtYkJUYjtidFelspdSP9uSR4ZmB0BNpqr6na2rUfcDl7ABC47iVT90xy//NRqnb5+78k5jXWmEdq03SHzCnptnfSuHwUY1vU6kv5m1wButtd76cTnh5XMqf+Oz4GCSyt+13ImOofWV2v5q3zsjZy/C84X2u0lE2xVSY1cVFdh3YfdCkB8++25Qj/c+IWZXLbhCVuZtTdOkY9m/O58ybiyJZtTn7x56oj/tPcnhmt73okVKPavqUSziTJQW2i5BUgJP5rEykwSMWDVDvQj34IWUd8IqBXne5SD/CNV9k6SGyrmOH1VVbvQ2zToI0lbePUXcO52lxOuTJuK9ojPjMmCPMl/RDzWq2Le8iU4CG1G0af8fFIGUjxltjrXNTCWzefu/fg1hPbdS5msHxQ1c6Cd7pkDqKmQ2tiGJnh0dSJvWwbc3YQJwVqV4yax5IG0szRmVwXwVx39popueLuFL+ifTLFWkOFH6hf15A5D2vj/SwbjNRrVl69tTxb9gLy0eAU7/9s5lAFykVg83prMo7LFfWh/+tywLRrrIchSWQtt1GK4cleLGPclMapF2Ydm9QB4kZZSo8ysFNOpBb5z/dDkGxWtodAQ7+vx6mGKGa46oO1Hx2fAA0s/Z6V0wa7INdrW8fxPQuukVBehUNDW8sOpT8uiX5oZkwUDbso+CEmt4lkP2df4RugVdelMNezNK+E9eBeQ9uV/geDv63a8bMuQ2wJ30HuUv9htODW9orSx3BUdcVDl6hEbLuWRq8Uzs9PjM19JYY/U336ESbP8YIsTe4SougaX6fOuCAx1KAffnr+JT00wB5ccmkoz0gZP8OALQmPAdWb5Rg1rBvQi2h0RfI5EN5Qlfp2pvP3CQrW8qn3d25BTbjCVv5vlJk9HGpFxM5TfLiGn4ejPdKrzyW75kFOof606HLr7DeiK7nNr+Qs7jtWgqGITYtT73XkIRfR0U9VVtIjZchyzeVopottSPi6QiS6Ls6uuLpw9+DHl6m0/w0QoXwd6EVVWW/t5dg6bRCq+dweNvlueMApm/w332cagZNyWByMGjDlxMyUxY6iFxp5TdrafSbXQQgkf4Qq6vkvU7da10/qWuvZpQ2upD98mHmXzsIClegVzawVzTNxnXbu5MYZJKh9SPWH66ryPEsXgVBJ973Hg6EG1ocxdpWef6UT7bjbMrZOwKRS2XbXNjJSEKgJJt/TyPSYplHdpfcuNBer/b9mZ6/elcDOSo/HBF2lG6ZJdqcp0FKNyhBjzd6PAUHMCYinezZLj71DSWzR+ChRLAKI7GnfK9JoLxTpuHetg/zlnDHmbiCVcL8pjwYylzptV94BGbXWHaEx218HNmYO92eM//l6aHrmI7Q+wR88uSSB4VoColABgh/6iXY8DrdGHdrPV4HzjbnhvsVBk9vhNdzS7DEviHxP3AtR1shaOq8m2v4BCGVgwFIYcBpxFCBO/AyBWsnwmrB1InSb7aP9EIIzLdMsF8wrMig+te5e8ZpjvwFQVfOgE6kPC/ZYuOBbaPM3aRXDWIfQHdHXHJ4v4/3DRsnNnDkCZFCKc0pUPGtyzl7wkRWqbYr7ZRHWMg53BgLdRSSud3uA/YROmGkUb6ERYdlNRY59qoXbUmQoH554dx2uxKLXJPuAP23phq4LhZf/ERCi+LN7MnR3ffizvmqUz7iecnJszzh8vimrGIyChCc5v8HjtC5nvlyQz+45BSLOTzzZP/Xtd0lZdERjUFn0CPGeMpQ+47fu9LWqpV/zlW8XhiTEbUiR8lYlMmFH4Y+8JaBQm8dEQpU+bESP9F3U5t3mHX77tQv7biv5z2bSZpyennlZSOWWqZl/JTGE+9Sn1T62Ul00LcZ6PE4HvlmMJjC3r/LxvpDvHAZbrj54G90iu//lsVMmwIgz2oj/7kpoMVzWdOTxVzt602vvrOVZKXBzf7PRoxu8gWJ/yHBrfwCrQWFVu+/FZ3TSdU+9UENgQj4O4+20EaKUH3l7McGh62xZWp/IA30E1LFnO6evR6oXfJ6Q4I4tqtk7sXsK+HGEOqxD6N23vEy+0H6TEijxT4EIrDySQQ9PbEIojI0qT6gPoaibL7fLap+vsU5XtKjLFwARtpIV2WfEm8cfcN97fe0RZSDatJ1gv5gSYeu+nza88QmgYlRlNsGehlv6puWVy/6cu1HyqV419nhla2vRUxAXEPT4VDcy2F02wLWU27KQHpDWW2bVryDVqDqkpsVt7IDr2WJ4QxePHJneCVLC/O+K6xonbz34/TPykQRxS1EGgOunaEPvKVkliF8iLB3YGC29mWBCEq0Rws3kSH+zEtIUJBTh7DgX5AdczzeV9pWoN6WTPp4Z5dnnVCpNLNriLJwdYHHJMej3qA8wgihQW5ok4ssW79KacduTbVyTzQ0rng5Z2CmbeCvApWCHvueV/Wt78wEfln8t4feVoNkdh+01/wUuJsLJBC2cd29CSupKoT19qAF3i8jvH35E3tuPP910wrHi9WxN6pEdLYoTOwsF6ns9WimnqvTQq6aYSeUu3ZRUD4hXr7ZJM6TwKWQ7ZxKMm2n8kzVU55OpEyiz/UM+6uS1UEKK4+KvnFxmmQqxPUcOZppT4+yIYxZJFbFw6pzw/bQlDkEQpgPEEWN6WdTo058gy0Am03VVen+rZERZxUZVjAHF88kJ2OHuHrENsnjFLkvabqleXGiKLxTyGXFxCIf+XtbwZSlccPrz6zBYQPUR8qxIPls2nka4x8D3YDo8vvNWJhuEyUBlcY7DMD7uCL5cm8MhwakBIumen0CvtXIaEi7ADu1y+bXvjQhQabCvhpNo2Z+xG0+WUnRiQlLb0REDaM1DE0WgiQ59UZRGFQ34qe/j8SVwGNRB3ZxIIeQnEP25UUJ/xxv0MLdCI8Kj+XrtIje9LxgVPlnF7mxoC0WTkUCIcxsLHxiFlcKd13BtxKpA0j2yOGe+KvrL3dNbolzmWVmv4/uSTzwlstnMcqYmlwVe9fR+DqgbxBohZ12hszzbtLQoz219Wu8m/eiofyvtbzZvTeUPzpT1p+QctwlnWxxIWrbqy+Oe9F8u11jbLnfVNiAfwM59whQIEb/wMwPCdo2xJqYqc1pHUJxpRcYs0r7A6b8rp2Kp05Cy/fmW9pM8EMVUg9CkEkICuZUU00486PmySyCIW6DN3WiiCX7WBZiMcrHoOduhomaBEf0DmlfOyM7TC2lrAOu1pIlDO6353QAUWshKkdx2+yNAl9D4N1UermXDVq3euHGV7OGgYRSsKdYLmr1TIFzgsvx7ku2L9MYtA4e9p2+ynHnjM78OnV/SQyAx33pMMMCEZe/GL9DmkIrhMun/v/PVGkbLJgk0kEee4D9bSd+Xw3bZic7MN3/j9EIo4vRty4qiwioKEk7fDcnJveHOZeugT+AoG3EUJPHKQeVZgzE33fsLx2jwqYQUU32U8VidN9Nu1yI+n+t/T8GOX3R+kEohe6iLlaVJRGXR5gRxPpsXSvYshcrVIDdUkyJuKIkE9GdJllGv7XWUbi0mQMNafL0lqCzp3VuYFYUPVVjA9ISguXx3P9KQUMzmUKJrKummseFR4Bvo38LfxaPVP4D9gMNfQW2Qj4GM6rd2A/XFBJncJHQ4vwnuEp34RywajdG5fXHhtNakSpY362tw4eVm7nvVVb0duc4MOp8edy6Q7O/wuz7lUXkzbZc02/oHsQWOszpFUY5yee2dng+LZg/PjP5wOL5Mtlo76cjP8LTdwaAZIWVv96QweScrnPzVjIEbHHidYFnX+eu+u6Vuh+Nsbs3krFvjNSuiVcqkpzCJjTSXUsmHlcIpiWad9HtWlXWhwOSQDcEb2Cq/6psGepYoEV7e/f+rs4Jq5pYLjOnjaGPtk0MfI8UgQPJ6zFeexHQ91lYMQ3PyTBsczRp3dVOHC5SU31xu7PtLrWiXQ5qOM86Rz0bDV99US7+1ZrSUbaKdFVVgDFF8ihLTP9EsLKozCYNnItQ0mW9vEcDNwKjtE0PLb63qE2l5l72zXJfL5wZfVHPW2MOki8PYVQlzOUTIb1ijtIr/XyOrrKUq7pRfTPDdFe52jkUPt7VTvbUTN7N21gDM4VgaQai4m2b7iQHIvAYr2I2C5uACtqhFCWpy7C1PZbY2W2XCsXDCVvvLaU+/a3Io+Xi3shtbNs7hfr8WGzi6EPfGZZCW4cIAMeq9kW5A/g8N5RFyUjUFVTcBZvsLZLBxZ3G4uQMANuVVyWJwFtf+4fN8rFcZcMR+9KlF7ZuEBXgHQ6JI9UtBz/HotsebTtKDJnnz7GmOxkNEcTYH+OoXMOI1d8fhNzF9Y6MFy5PU3SG7U+t/HIHC050bMw9xY8jtoRC16c5PxzAZIz8lDQFZq6rulst10ETs/AiO4FuW7uc6vmEEaC4ni8sNg/CL3n+OG5rYWBsNIG/etjPqNXmdx+rNEo/Yhj21UqHUQwslhPJCVAlaii83uRgA56YfwkGkAbAxSNogLdvB/yJJr0/zstEO/eAFKJf4JCAOZWFrkupDJ4eNr+wau/VkQTHYdNjgGSCWQjgUGejhBegL2yyrX3ZM9fgJ/i9k51kDOfH6fQkuRXRotkDmPUH1XCp3l8vCe1OTb5eac3FawV7M7yuuYCgNmL+V2dA+Wet2k+duseaWigCSRV+HZQz94jipT6BanEbDvPbRqr70oSkjA1/3hAk4cLJW3tKiitvKZwYJnsJ2HMhPrlk6C7+zQsiZqXmgrzOkq4GjxC70h9vCRACJiIcbnPSFMuUyGmobHeYs0Q3rKOt8rUqrcIVK6HP4Bamg/VQ6ZrmmDjcX+E2ONQuBaoAqdZuf3BDlSVbi7X4Dq8OhYmY3qNnILxoSzrE9C20xQc8yFaYHkCWOU76VdawFrPjcSAO6K5DA8k9zi45hFfj8AjzTZMMPPA/o+WcZEwr+LH1/cPhEHwsbQ56Q7ZNrygVkSJfrxgwLMv5wKMmfSv4YengX7q6vEUQBePnZ06KZm0RhYM18Pyl2yyKzP1Nj23Mvx7TRHi2o5XavALc0BZthlctDk4uzkrRRDHFlCPJ2+XlHvWSjuNzKja32rQDnEFhnqcLdhC8h9HyoE2JrIp2ClVi1s4fCwZa9QUDsKY+anFo4KSrrB8sHYBCPsYEHCyjFET55EHQwP8b39r7/MK6pY11dmx39R9hCRfBdVVbj8AhDfNBlRXtUpXTX1c8hvB/D5HIXwuyu7nMTJNjQBj45CWmCtTHd3XWkaCagkaYEy5tcvc9zMMS3xahhaBsm6XmCp7J7rYsMA5aDA/82IZyEJudvtIGEe1UDngUU+kl8kxW2wwEa0nLLfE1R+XrEXlBMJyBE8ZzNEb+mXxHUQ79Sj+FaOJ4y+MEOqhBehCNkbrsQ1JmkfUl9m0PYbgm1kQzZmFc3lJUL6ReEUTepQcf63kVw/y0uwufgokq5ODdqpyDP33IRC5hVINNruFu1TXMay8qMqSv0mMHpg1r7IbseTdNDmvnFEARg7WaZ4JTYLzjzIM5AH2tgmP/uXZn5fJYPcWkop6IN8qxXRBoecA0GNSO50bwEKvXbwTYr6HHvVtNVNfC3zv11In9QLnx/euHnUntw6GOHfbpJjkIclnV3v/4AqWgJVLLC8Xbv1Rx/+fyNEBRHQesmzxAyTKuTS+6HbkwtLPnz4cJ0RmxOraN+I9fI41tCwAsP0IlXxd9kkS9lb1mFywuwt9guPjWrM0d9NS32yKBdpIvbA/iobd6lVRMDDeddUk2E1hUMRnFqkvWpVtq56/Qo5rwP74gCQAwuIbYZsFfAmNhdNtkhJyhBPdIYcqpuvK9MDkWfCTbwHd8ARIDuXQrz0UFlAm3fFKj2FyLcFrA7pcHhr8bT7dsq+sViBMuynyd9ZlOVeuXLiri8Juye62adT309WjTt0KMf+mAEUYvITS0qbdI37hkk5XdYPR1Toywja80/X3h1NpzsLx8rKtNjJ5EihuJOvrLJ2UTHLS/J4OUDg4IXwhEiGRQvOmllsno90RmyyOxcVMgXRYyAI1XuFzdzUWSdERf/1+DMc4JtCK7fJM4pj71t3P/OVoc1Z2hQB0Zxn0BfBqE2zg0rl0V4i3sPvQSKCAlj3Q8LEkV3pLvkaNHX9H2M8OAjMWO+7G5dGl279DPV6co1yZRQ48ZIOwPz+bZYVPGpE0r69Xkl381aEKanhYNQA5JtsoPyf5755E9jrvtjyotQzKaAsvZuas/VeQCzV+WzHtj/i36qyo6/s7AzXOVclW/Xf4b5d7iQ1c7dVzO1cmCRDcXEyDj6hePFr+0R0xl/dm3Wxrnko48T8J6mv3+x9UT1WZ08SvuWy9RQA2zP5BVr1QN3NJ7tL8uErXFjXiZobnqD5Avjy5LeBGzORTysHSSvqVYcakOXnrdWev5VsHamkyMPFrp8pZ8lGlE116rPb12Bu+Drooz6GmJLkLbBt5F2Xn0FkKxdvGZ31epL57E4WfqqHCC0NgAaAjM99MXXQqbfcP71oQVNlavmcKx1ZSPBEnFgOyDYxYFoXKFZ3YWlHLClrgg3WI9YcTJaaY+DW7a4iRgzOuOTKkH6iCSbXqhnAKeUcWjtteq7mrC/ugH8SwT3qo2wXG3VtOo5U58XrOFh1/HkRSOsygh01Yf7Tw5P1HbimrqoqIBss5wn5mte4VfcistNnb6Z786zzXiOsu3Snd3SUzhqxRHs0uSV51FnqlOOnbF/ReG9bYx2G4XxRHynrctTzV0CoZVIjuZBv7vBM0J5RotwltTlyHLYnVXazEYorFGEpn+06p4KC02Z7+2rgVh+gThjsIUAdhW7AItP9oWsivmUbOdfPyUHqyPPw+v7nfJjxI4vFwSbh7/1TLfHgG2JOge3u/li+PuWHdDKdz0Z6NCT1JiQzxKjhKYOuZExTL03U834Uf1FnYknoimOLnDItnyojbpA7yuRlXtNWQSdwK4qOaOU8CB4mNY8R6zaDrO4TrSxFOcqHzhjBX4W1oM2zpG09vK6V4E3YsMMU50ofLRDuHeS3RztG4C7P3Q0BFCum5BBG/SNLloSPOGmDF8zG+howmn8kyxtHJv4JlOAS8da2spAuOkO6IEYWph7HRG1kq65ecPJY7y2X7Mq33kxRCEHI813neiRoXTaEtQza382AsBkl4KQvOnIouAZ+seHmJAHvfAuZPgmFHnfeCGBSXrePw8m7OTddIYYlvFnlNxn5fYnnSwcdMtahdxD11yfvLNezuw41d/3lMI2VdtzWgyXZ2t+1jJjqZgUmwB+Gm2ZHsYD3IRvL0S4e1pz+F/iAHSa8bwXwvZkG5NDd/2feTyLOqENrnf77NtZ8r+UnRyqCQDrpx9oBW2h9JF8xb5c9Jb397JCxlwz0BZ9m9acb94Qp3kRmUM+hxo1pK9jncJTrIamr/cwqfebjguq77k8srv6i7UWGjEoQuHzv8eN3t+1tgPA7/UYLrPTX+SaHZoC8lrmp49Qi4RjTj+JngUrBZpHYc/vRtqU2HtP3AUwoRQey40RcYdvgd2JqjWw4bP16Sy/KUsEhDgH/aIngPsain/akZXxFylilxARIcUgovMLarmxNgsf2cfZJaA+LOI1NiGtFPCz3KRqN6A8xcEJnrBOcB+syY+Ly0pSbRuFOWWMRXSlbK7JPXxhP4+UTFoyabTdwfgvTkDskc/cllwgT1H77ip8ll/9ZAPBpLuF5LQtFcES67l74pGbVx5MIHXAenYUGQtvGpTPTgW2wVEtMixYKfssxSR7p92+e3czSB8vV6OtZz8KwKI6vNNR32y/jLubr2nMWCj9WfyU8swQyDoyMP38k5AlwSaotYlKNwmV4zo1J6fB4Allqgx5se8XOQZXgCe0uBiqXLri6Tc4U2WTy4jSy4iR/VgR8QMv/VdXYkUw9bJVdcUTKm6DUGceYIYQkZcB9iB9F9RUBexKoRWmY3cA/Zg2dbtpDjP0f8WwvYfI4a7O0DLydjyOcV/ak9BXkylFbesVeVwcURGuy/NYDNOKRjuqhrqXWCsFrpbilxqdmu/jb51FrmbGusGUnBl6hck5DWhsD0LRKwsvJOuEA491kqvtD2V8TfwX115UNPPKZBH25wmwOvy3GZtbjYXPZH+edRAeuMyIBwMrK0/TsK/OGwMFIedpF7TdW1Z3sLU2/2VhgndgM2zXv8uJIAyOIc4xegVHrT+HpYgnr7R3/ma6Noq3w+b0jDTPYAydJjtI4whA/M2USFle8aHh68HY4Yj7CzBcoWMxEPJh4mJdMZ3+htuftUicWDWVtWJ645fxNLFaub2JD/82Nd7yNAu8zkPrHXGAf8uC77B7PIMvOo+PD1hxNOokwM4iCSqzP8i7WnlslTW2UJFxt/a9aBi5kkbmp7IU8mC3waduzz7tXDFIGDqej7qDzhT55y9a45o32roEI+bWfajhlaF2aImw37vjqulEHSebjcv3glJqMnPniDh6E29hBBhGaN2oNQHTzgCuZ3wJWsYd2Ri5Feh+szK3nzzqROHpwgOwvmULd3JGn8Pg5Vvyzq+fVBqA0/3CiHGRqxL+QYzNzzVFyfcBvSP0WN4KPPG3GRYSJQu2ispDsRH71EDBXCdVfPqBkErt+CX58v5Rgnr4A0oCrBqKUEk2De4Nvvi1IeMZnPLKfzjqlL9G6QuzPjY6nJ8ICYHu+R/OTFwvlzmuevGlh5ZrsKeOzRFFc3pJnUJmKRAgsNOE670MmsuHfffvTF9tlk0Qu2swXpRnm6uM2tNYikPbF69jPPyBG4CpOtWxZx7PPZy3OJPeJD+piWtAYjrZoaW0QoYZABq/o56/hrzjOKR264MfTfb4avGfZz1rFzO2Ibvhx+LAud7nEBkXE4adNIkn+FT/osYkhTK340qz328bZAVGl2PFW2WD4bSkayh18h8ydPldWzF4XZs2HldA2wD+wizOvaJqjfulZ+yZHNXCQvWSc0SUJCFhUZ0GIzuC0R4J0zhTVqQwPQ9AK5RD35d+IZg6QqiIv0/q5EYtCEVU+5zZk4rl9R9O9G1OBNgIhtJuEmO7BdoqT2yeNJaOW1aVnS9xdPij2icMShy81y8yI9V/AnXlOMq5dHcv3wG/wM0KcYsoCqcmA1YtyiUi7MMQcYoMdOsjtslYzf2H7te8eo/PEOKZC1I1670fmjo4KRhnDD3LASPtEDqJEYpJTKA/UIdKooIw7oQBmgOsGRrnKrf8HM0xX0JC4XyFa5+pp+ecn03ewysyWYh7WJz3dbEVXvjVzxYyLEE4awBC2qHZ26vCK1oYYBtIKrNXM0lUDPLAKLbQP83YnJF8KzxixZi98UuurYCsvJvjduQ8yrlebNBJ3c2UiRkP34PZ/DECNb9FDJL5a5Zk8Ybye7cFvK4KlZa16ksx42/7Hgn9A68ER/1zXpHPIJsB9Dc1poGYe4Nq11Km1QB/lqtMff8LfegVShKSEepyuuL7SXRAk+v82xYAaZ8lRU7jsIpsM5stXWrmAfY45XzmUWlDVihDrOBSpPD5IjwVwa8L5ikt5lnI/nbfwujyncQ4Uq7xL9T5OM/23OqXsJWC7t6t3PRqYm8grPhH4f8AaLCfWh1suswXV8EH6P3+MfdqQah899EG7aE8G0QkxLBKGf1D61jyaKguDgghy1gt5+owV/yxnoXb05bPnWinGSl0xeWGpRfrMou/tPJn4w9D7v6eGVEc2gQBoSxGWvLY7Mj/Wx2fg1Enmo2AO1KvdZIPShzFqLtvLT8eD4qng3KpCz1rHOU1DEOPJTNn2GQXTeyl+8IMJ3ueIXeFxXg1aQrDaOADZVAVagIy0GAnXpVEA4vpql+Ei85fCmMC5sO2yzk1SZ/kUcPpKlkWzf8o8JHzUMFymB4mxuYkTPtbLdCUwXJ3gzqGDO9AjTnVWSSi2BfP5wVvrWSyno88syO7BGygh0HJ/mtrzKlewuPlGRUUzRuq/G74R62URUWwKp6Y1wzIDZxjPwWLyo3f5sguPbf7fq/L7Sn25Kjf3WM5JWnPYVifBUSYauXDk9tYNnfJy2KXbinyA1jn2G3ZnfzJIWYDDLKpSV8afboR5smPs+5LdvYbZfF+PyCt1OF2y81/F7zSzftDmclbqaKUBPkQkKQa39Qx6dxlzv8Zx7tRdghu1Y9a1srOe0bRLJziPK8JmJwOCnlKOzJLcpD5TA4YGnsJLIJTqysDmL4FkfQfgU7t6NSRyrXSFoyct8R6aWyZ0IwkLghNgtwqmTxw5ojj+wvoIpjI0zz26xsFpTBwbBD14Bb7MGektaVhoZro9Yt5WUVxAciKJzm53NZnJ5YpqaSWv01BsI3FVmuyuJWV+mJfcL19Igqd0eJR/YGT8GzqIh6EAB5i6VR9TH95ur2A62IeYmEcggMZqzpWqDz2EfslcrAYuG6emprnl9gZEfOTNd3JLc1OKGnpdDeAdvE7vHHZHSxn5UScEhVybJcPHvykaLrJZ1IyV5uDZ/05Dm/RRtA5r5iqGYy/4bejf2UsAarJqdGutfh8ewCvzA0+bGE6tvncByIlFRqv3ixW3q23XR3xWrkEWMV7MxJ6jbpt/ISv4g6dSQnhFCK9ymngrJw8ePK6PpVm82sLL+UMXEEMvMcSz58r+IzIJ2eJ1c0HF6ughYjAgTJkbTS+IGXxm80sAggNeKhJigjqXjAldy0JqJ3MUG0m4Kh+C8Pou+ulcYkyYkBHE8pOSGcrJ1+Y4w77VStPX9d9kK8l8z8Wt/qDHFIxkD5/ArEuGz6+Ib4wRP/ygDis554AMr7q9qXVovEqD5FdLkBVSPRKOM9S5K1SFcj1DmDF7mL8H3HD93X3tssh/Bra7+cnwDH+pu5dVPEYNAAtYNHUKukK/MgXFf+aV8o5LnEBupSoT+Q1l8Y52qZttij987eSyjUa+TkPCsDPVYzzU1uvoDCEOUke+2V7UbJFVK/hMfaSJCjW1vxbOvGoIZAHDg+dIUdKIqCaognyXurykQ0dMLYblhs3FZOhGXmZAelWEixES6m4UeRxhfviwF2d3rXoQTJiFELL7Hy+tDy819r3YKyqdPfIZbFVEX8PZz3l7gpjOrvRKUtHHwhT8oWVw0jseYU5Xw+9JauM0RQ4F5jOB54gDIY7IpJr+SFd2WwMPWwC/khS31AlLt0Fr0lkqU2IOSIyALLyy1GtN2GXIaTmJm5NTYWqhL0X/CZVSZBC+OmY+vpQQeDx1MeP8PqK4+iTtdIuGHq1fyOQlX0S0MaMHxLwgVffZirOCrkGNFzZL2eSnRUGHCAHOrjl5GodlNX8+22XbvJ5FpXWibqKyPaeUZltuLalOVWOMYSe7T+OmLCCmSZZHFrZbDKjvbJo5tz54f7f7rE8RXgqslcV+kXhwk4TbXybJbHuwNGHSvvqj/3mYowKszClL8gTZY9BSP1SQKDPARoaOOE4BO+dTtml6qM972D+Cv+wVI2uV+wxiWnI+VkOMNUqDycJq6YgAatvirb/NgEWFcHT2bp3IOwEGEEI/K2O1RDFhuu7SIjPokQYJSBKNm5jRbd45zj3J54BkR2C6/nm57rLLgCea1cZ4uIXjFtkAJ0eKDhgR78sH7SsgKWMH2qcJJhOTihpUPCT2BTeHI8U3HmPtgEs1BehksLIt3nId5cfjDKayG1zZUhPkGE+RyKMUUu8b2rIOF/8R15jUBvf+7vYnqrofSqR9cK8ARP4i7Dy5W8LfME3M81aW82neSn7kGN/DHM1VXMKgyx7vGJS742ni7hLml3jIeEsSBzJotsj2wY74sNnyJVF1P+PRPE/FyJ0AZirICwIT5Qc6jGHcXZ5MRv/+5MyTLhBktSAjqP/cz73fDYW13ra4ze7A1CJmPMRfHVvBt4da5XJ+yZ8pGcQsh4jJ0AVTg1Gq647chjg2oJhFfqZ+gYeT2ildNmXBJ8/NdtvxUrrl1mHfyg3qy98GrOWkZkMrPWClxyP+qkuU7g0MBCYBWjRWJaGhpnYbasnWNDIwkUi8itKzoycuNguwGYfNnqqCW/5RAXdQPALtUVHV8oQWH6CCAMqqlN3C0wB/BEkHx8JcStKBEEC2K0M9wUvwS9/u9TWKT0QLOzk3ZEAzjrleUSYffz2OzqB/v1ka7taOPQacbTF+WIlgg3O2S2hMahnyrsIZGMv+qFgv6ePTTxC8aPCcnBjnJP/yAHVdpc6RxX349Kj2yaKoKYTtgLC3b70CdD86OUV9iCokPZ0LWLm2cK2ubo4ar3qDf5TgbveKQWRLDCZLs/gu5jN/bMgLmfQ7tSg+P7nbbLgQA2eixpekiPvrrhocjHzsIliFOKY3MPMkkVwou9R3qX0qEEcAF2FxfyuHyeDXiVzcqdariZRrg3U/ILrz072xN9COlrPMn9YB0X0+Kpc+qCW0cfSll9KwZUAMfID9hKVmNamUhLGkN2gtAGTY+EUpiJIfyxF594qhA8Yy74BlRTnhsBp9yeIDh1xw/2qGBTZWtR+zB7XEjDaHxzdUdNjY7qZExLf+xmLYtfmPBwpLDEoH0EihEwpkyCeOQwjtIcc0rZXg5eP/7mXFZ62K6BTVgUHBCMSOESKSHx8wKvd8c8f/9LVaQ1XwqjIV7DUB8R/fY06tCuZULrPI+6z5xMEpgPYTEeptNTxuWoU0ALhozySYAdoxn7Ecog5BxbtePk//b/uhvoahqcoUpXQZn+4ktDSKEbSr3SLNrRtBRSc6VyGdbsf+tV3CKaacurTVFbH2rRpP+RNf9JvpWfW9L3PIADEivwFPjQmFFgWL8JCez/qtJlQmac3JRE3n7f/Rh+pyGIfqSt14DOdIAYelQzBdt3feTF2qfoWpolWEYM/5lMY8Es2q2m1BrhabyVtpz+6XcIhu7h/1KRMAVfq0XAX4usYu4jO/I+BgmXY9tCno5Yj3NrYthFQhnXbXtayj4CZ2XlWXdNTydqudbeGd4k3t77fr6sa9hEDHuYcEUxSCgcMJCIZ8Yt0v1sd+nT6yyFNppVVH+rOj0SLPp+Z8gfAVFOltYlUhaQMSLSagWvaRGwhF8oiBmK02K3lO4fu9p/aiUeK1SwkdWPqhn9PFL5WueIvNqJj3Rdo8c0tVWnYqTm6ynDIYEuWPvE1IwyXZ+kgNvvpNMaJqYR4gKJVOBrnwiH/3CmPvvseJP2hMR7BT0CU3C6QkFNmsChggsLzup8je8q0qicOSZ5dWhYKcbiR2FBiJ7kyQcaBwYO5JXzwm2SgJcQy5CQugAeEgJ/ai2SfKHxppr8RoJMflcR88D46Vmci2AFap+bXbCm/tNISRQgaROQtjmfsKKJHF5E4FlmZTxFFnPywVi5tnhsDuNigr5iJcnmX9qYoxT9zLS7MXXgVndVvqaSD8dK8sx6ikI7+74Jui++VBTaeVEg12FUVuPZzz9wSdK1F7eJ6WwewXREkVfHEF//oIfiQFwVZC+6ifQ1fvoRp8K/e0j3aKMYP/gT2TWd68HjOiTovAKD3dGJOCSgsHZcO02/0fMPuEHFWYGyV3128dqyU/lhIJwUytJz/qHbIyZWDpqOmPDbYvNmh9s9wrp4zWCtOf9ne/c/Vw2oEJbywh6Hr9Ks6C2gCUVy7QbjLntXovdnET6fqS/LNPbpvb4pr+1sXVuEZbsdK9VwtJyFyybBdk3SDtkyW9zu9tSjyrNQio1qrH1Mws08ZUdGE1SALY8gQg5u6IpStYodl8AMIOz2H5qJVX5oDwj7ZAn1BFp9//YTdNB663+qy6TxChAOAkRg66NZTC2WciPG4MTduXsF7RdRrixPX1AqNIwiALdevWoopYGPhfWdJFVF5svZU7CgxTvueIQ8+Pj9vgAgObX/WqZymjV/k6ccP0kp2gTSg8AabWLg==
Variant 1
DifficultyLevel
597
Question
Isaac grows fruit that is sold at the market.
In a box that weighs b grams, Isaac can fit n cherries that weigh c grams each.
How much, in grams, does a full box of cherries weigh?
Worked Solution
Weight of 1 cherry = c
Weight of n cherries = n × c
∴ Weight of full box = nc+b
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| work | |
| object | |
| mass1 | |
| units | |
| number | |
| item1 | |
| mass2 | |
| item2 | |
| item3 | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | n(b+c) |
| x | |
| ✓ | |
| x | n+c+b |
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
Variant 2
DifficultyLevel
597
Question
Veronica makes confectionery that is sold at the market.
In a container that weighs c grams, Veronica can fit n lollipops that weigh l grams each.
How much, in grams, does a full container of lollipops weigh?
Worked Solution
Weight of 1 lollipop = l
Weight of n lollipops = n × l
∴ Weight of full container = nl+c
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| work | |
| object | |
| mass1 | |
| units | |
| number | |
| item1 | |
| mass2 | |
| item2 | |
| item3 | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | n+c+l |
| x | |
| x | |
| ✓ | |
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
Variant 3
DifficultyLevel
597
Question
Willie makes confectionery that is sold at the market.
In a box that weighs b grams, Willie can fit n pralines that weigh p grams each.
How much, in grams, does a full box of pralines weigh?
Worked Solution
Weight of 1 praline = p
Weight of n pralines = n × p
∴ Weight of full box = np+b
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| work | |
| object | |
| mass1 | |
| units | |
| number | |
| item1 | |
| mass2 | |
| item2 | |
| item3 | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | n+p+b |
| ✓ | |
| x | |
| x | n(p+b) |
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
Variant 4
DifficultyLevel
597
Question
Reg grows fruit that is sold at the market.
In a box that weighs b grams, Reg can fit n gooseberries that weigh g grams each.
How much, in grams, does a full box of gooseberries weigh?
Worked Solution
Weight of 1 gooseberry = g
Weight of n gooseberries = n × g
∴ Weight of full box = ng+b
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| work | |
| object | |
| mass1 | |
| units | |
| number | |
| item1 | |
| mass2 | |
| item2 | |
| item3 | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | |
| x | |
| x | n+g+b |
| x | n(g+b) |