20057
Question
The shaded {{shape1}} has an area of {{area}} cm2.
{{image}}
What is the volume of the {{shape2}} prism?
Worked Solution
|
|
| Volume |
= Area of Face × Height |
|
= {{area}} × {{face}} |
|
= {{correctAnswer}} |
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
Variant 0
DifficultyLevel
523
Question
The shaded rectangle has an area of 25 cm2.
What is the volume of the rectangular prism?
Worked Solution
|
|
| Volume |
= Area of Face × Height |
|
= 25 × 8 |
|
= 200 cm3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| shape1 | |
| area | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/VAR5Q17.svg 222 indent3 vpad |
| shape2 | |
| face | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
523
Question
The shaded rectangle has an area of 60 cm2.
What is the volume of the rectangular prism?
Worked Solution
|
|
| Volume |
= Area of Face × Height |
|
= 60 × 4 |
|
= 240 cm3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| shape1 | |
| area | |
| shape2 | |
| face | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/VAR2Q17.svg 120 indent3 vpad |
| correctAnswer | |
Answers
U2FsdGVkX1/Cga3ZB3d+3ULCbYMj1N7F9Gp6Qqpg2px0FDPluP7gkLCH7oBpMBq9Flw9DZdQ2fwuKyyXdZZZOFMorKgiJDEuYoNO99qUrgYzNcfQSVMnp/V2nwjpq8jNws3FutdyKWZj7c5KTS4YIsThvtk0tToGtZeFrFQ55NJcA7k1eK8BcEV8QWcEgu36ByQECg2gOW4bQ4npOvPcJIpeCartKY6A+XWeUmqmrrLqEGQ+wGN9mcDPSjn/+wgBkxznsqdXRnkE7TCskKpEh8nSYLxLuObxchbjbgSd0XGoqHkPB+14F1gXrMZAqMnbbjrssjHz26r1CZkHKK2FCaS/aOOtk2qoCZajA3lgWDvms3RJP+2O9p6o6DkwAdE3P8LagCnUOTZWutQP1/jPZ1MI1z3QLy+bTF34pAiSl7SWcz7GdMxi/yoTKfD8TIRA8+dmq7W+oFKgqipneN1GK+cuw5Jl6Du2zXLdV15cIiiSuUC6pvGn37KyGKAbQZnH//nRrojVQjQscUy3K7XgI3MKJRX0mQuPm2jlU/ADqP3+mY6yO+lyW10mRWzrrmCUaXDD6qsNwXcs4+OskCrshkLNL+5bST8WGiXjjQ1+As5JHSd61p0hS1EmULmsM0Ehpnrw85aLKuw9ZBYUGCd3lSi69sWtzJ4dy+mXxaqn6x1G0GDkB83SMltaZyec6Za5InX25gFNUb09aotNvA1OYeSeSAU7Nx6n+ExFnGEuvwQ2cCF4J1hLNFVcTLG8C0Tky5oi1FNzAaBNQpAv+AAEndgxbiYy5HzQzwfctPOx2MUn3seNbgOzRK8I4oIu/zPYZsfHLPq4wSBea/nQEmBgqt5DnQqinpVfEQcFuzHDpen+fsg50RvZy9Q0fAyYlxXuiZ6mukZn4RtffVMNkyUkncL0u7WqVIE0UeuvW4Nlj4HucYRLYD7kBs9fG+DhHs+jHHspvr4jex4ch1blZH5V6IF5F+5N1MZ/pUU55KVrugchfG3PTD9b7g9WEn3Unue5K27xAIv9BciVhneCIbia5j87WqGPnIV+RF/NejUXWIUh2CSjg4L5AMNj1Nswaey56i81Nnjc/6auRG6laSFghwd2wj0TUKztxi07ggkaH3NhOC5EKVFdGasLF7FWXARBb8JR3WiQu0rk3vYLMmDLv/9ABQKs78nOKp4ztpbRdQrNRGkT5NUK/E3JnVJqVYwAU32E26XRTLrbYpyIq2UiQKFdpZvI74H0Zp0G18YcyOIw88OO/hboBX2WVx7y3gkwaUgTqi+GJ35oH3G0WED0mt4k670bKpC+Dgt52lWWaViv4Aat+x0fpGzazkZEdf72feLlwCcxuWgeC1N3y26jrcugX/VgRE+sbGg9TRgWhBkU5qPNo48K0K22cJ2+hQwmA6AzCX/uvzXRxSKvIm+52ocSM1ZmflkopXlle1JSQUjZjfJ7dz+EFk+Bi8c8BV7sWFahDSpkTA4az+jLQx9v6xcDLZ1OT8idGv+oZH75j9wCs7ZD0w6EdT5HqevV2AwvZqHR6R3YoKaV+JZQi5NbbbUCN7VqcDsc2pUPoESVIhTF+9x9eT0sCaAgXedx+wvSSIowBh0v7NLEBqgIsFc6d7fhN5rVSEd9QU4gsKNsuPgXBGIbFCs8oxrPtsfeanP6gKRwyCAfohjstXnqDNPBfaSaUwOjGzexsnbYEtozB7MuEPFBRhgBPLbS1e+EEjUIuEjxLZjPUduY2ClFZg1BbPY+JNlje3Z9twkM6xxcEpDT5H4RGWNPdhYPm7kjMjdJTCJONmBep7SS0tsrcFwDIssZnPGRR7R0AndC+HJb/vczb76Er6xKwil1Bu1WeQh2bsdzagaDJp9vpTfBbPyATjEgVFAPQBpf6fXdTgspXjzFVtZ8ipRN1meois0bhFzSKtEiJPpgSB6+Y4m718z0GODjpKC/u9vhiNxJOETd16VFLCktInPSP5CPoqivRQQI2Kfz3VaLFMr++P9pv74wGgHAnOrQySkc1kc7Y4qp8W1GEhA+IBWBj4AIyUUOkdbTXVQq59609ijdgFLI9OBp6CFR0WQHm/G5mcVAyfuHXT28P9SJTgDNsojgW6QOjl6VFo/S2Vk5M7wAF1W1pRZmRMjf/srvRcRzdw04xjoMuNpGYrfg2GjPg6CjqwnAhHPFafhjILT2iJi1kdn4YAFG7dt/oYmAp3XdXLsWvzTSFB5pRkLA5XENfctKetwiSRdHYGdWUq/EXAoG0sM4R5rFB3+1BHUgmoFxh0DrBoYRmJk0cY6/gxdesgUgSpw8aOeARFnJ+GKggm/ynjY7tDDrC7P3Rkx1D+Sk/sUEhR2Drd+aJU6zhK6/TnxY6JxI8Rei5ehouh9W+uqbF0WfcMJie+QsjlD/XdB5wz8s87J3gkiKFcn1ZkA53hOuS5AsiPvBoCHBQhBxISUFDr3E+G/Cy60Ls7+2eF9q4vQ1wEX+XDg4izcNZMj9Et+F0sl8uSEJReeQkFbFn2wYUYrV1wO74Qzg4raC+xFB6wnGZEKoTIYKS30cacHgLRpvPf+HxHkFgQfmjtaDVxco6J787wI1u9mzh3N5+UycbCP3BBukh7s62NRLO9gFQ0MZEK/M5JaxLBWxUn4zuGuK+eaeUgqM0fYBobsuXVw+G6rCEic8NIGhO/Z1VJ0osHO486VXRbwPUGs4JW8w9JuG225dlspFbFS/VokPRMOaNyz4NTW3wqyWFL1TzUdf4FiDiX2iinBVBaE40Jn//iyxQvWBD4mJXtHHvd2LxJuWPSjwnLW+Bwkge6AXHYTAREGjHse3IUm9Gb4AmW2dpaAyP1S2mp8wy/sRTqfu3D6LObZYkzn6FvjS6X00A4fx9ShLBUptOz9oqrs6oOYfLCFa0IGAogT6qHqiV8TP/Xe8Wg2q54AIMcdyZar0uJUEw6c2kO5RO8hrXUa/bcpG4GI3skM0z1FuaIfg7GUlz8+4LtMJLTePM6o9V/qhwCmzpO2YCNeODznzXVw9aVJOGQaw6kZm44q/V2cN0sYDjwvHL8tb9oaW235mOVId2HczPWU/hgJC59nhVj3/k4i3Ef/5WAJgof2qrZOxtmZH/fL0Bv5Y/XvVKvim9GBPtSgtZFxoIPRtl4BC4wK/u+sHtZhbP0+xQ/q7vNG2TNMNtRTosA04Vtj9uhxJToiUQT+2Ht3rf5LNLK6/Cd/Gz+TicvX/fxuoPH1fJeW4AdRpR4lFVqT8HkbWsTV+lqaugx69a9RF8AFMKeTTiujDlI2eWvbu6TTfVws58XUr6M++wEy9PMIuJhtgLMgoQjlZmQfjyGGh+Ia8jYA6I9R+n8Z47gq7ocfLAVRDbVhQcSq4s4G79+AFUciAZRF+2vY93E2vJFo+xtsgZKovKQxrSA7FlY3DhSXw/X6542rhMnOwk6pwsLb+ozczdJURrixals6YeOi+HuuA5MrktPKExme2QHwwWaqqxZRiLioqXWH30v2U2FkhQ9ffpKopAUPc8OMvN1uUnUP2vslefFCTqUhHTYyZL0QS1oAF1YL8qcjIamWzvoQvGfalDHfCWC0eHJA4lcGVJEhtAXL1vECajh4yNv9OC3WX8BNCi2M8gvvEjRsaTanm13L8/euQtzaVDTOehsgYO95TZSAx1vMfxuZjCpTyunLPOXTKTR8+UotEzAYlN8gyrH+0OB2Kfz672O6j028dQevHLf7bd0JTH4t+9r0fPTDz/O6wwCsNDOJhvTAlfZ2sI/nx3Qk/M0Tj8Rm5BuGRejHaLm4kNZ+2ZMgr0k9dCOoCbglmBFK5m+LaVdzM60MUCzPJvZ3HPadSFQSnYfoqV5RcWo+CXxCKiRf1bjQWKaHGN8HlUID2KJVoNCD4vZUsuHZSfKDR6bI1yk/qHFz/dxQIh58rKLXv9IRrOjbpTh3GnrltUtAohmAdSfSO0cJyfXNOr7hiwhNlkECxU4hvPz29dskbOqn2hyrfqc5JbPl+Tm2oDd+zb8wtSF9V0QbDPQo7EdL+vT+8oSLc9PELIO4FwHMzLH4UXuqR0y48hlgm80DmUjdN7u2feT9cQArAKVjy0JzFCbVggjCYTSvJ4jYorXUpbB6J66+xU9tHV0dtj/C4nZXo+QG3iEKFtCQypQ30bY8Y/v+cuGu1MG5R3hG289USRSU67IbkT+ZrmM3RNDr5iXXW8gkY8hAMX8Yqyi5X7uV+pbNOt+AGHAkkWIdZXEBPloVfNs0I/56rBL88tPWptD1VlOTRXT+S/QT2VU2R+rsY7xKflzGM+r0dlyUJuIN3ubMWeVMw2j5ZNmul/D5XzrvMs/9ph/3+ZAeN7vMyx/FWXr4GJ9jJ4xSeItVRM+Rn+UwZqy7+t6zlTseDiI/9aq3nCY+z02J1hqgQseJnQ7bB5wfJYlBUjnNGapNni8SXOKEgOfXq9w4Ne9af4CpdYYn6rB6Tc6K2vxQwfJ8e48XsCshgzYzTNGd/b+mkKUx71dI7LAf8bYgqKESo0VkHdJ6XP3Zs4vwIcU44dvVEy/vl8O1X/2pvvtjwld1vAipzdd02u52siMb7ScdJkDllHs327TmfkfrvmyliRv9N9X4kDKajjU+4LDDMvukgiORmhX1Sm9CPP5baaJz1cfz3oXQvs4eZdVgG/6+Tzg524d+58oI6d9V1djXwPHejfcWTnKhtw4Gi/CEyY7PAs600g0p+0SMRNRHyRJJ8X9heYxdChMh7V0XmsBCZAhb2faaNibmZVL5y1YNKZl1T2s1eHH4M3ewvCrdda2ULDJwq3trw2MLeOwIHMrzeA6FivKQ+J6+TI2Xz7RC+I7wvkSkDpnGMDDosMfC43uedbulBIPQtU7iRhffTT+e93KqTAr+fplofK0MyDPHf8VGFuBkowR9wGwlKyTTv9pkGBBvcdJlYsQ4YwAwXkNpbCL9Xff3pZzgYnWE2uoBTow0cM8HCZ5GH+PQh631xSyJCaiujL03KifG/eYjtEiET0KcJaZ+p+hRp2UfFvZmEVPKpjmrzdVGxa4Wp5OCc7We9a6PYROfv3PYxApIE11UPlOyj5nnyuEnhyF/b18uwYoivgi/LLrbzYJuSiJh0O6z6Qnw3TMjIXqx+zxovKhcDTxrxXWh2MTTeoYGawDz20wVs/sK1vJ/BGM6r3bf3cLacGq0VdA6FttHd+f+I76qs6rcorGl4Ewnoafo/maXRWwqT40uIihSsh1bxiPSIN6d739Kvhex82KwF/5/PSTN395iCLpE+VajydwO8/hsbfVkmbgbbe9B8OT5PsmF6upE4foY+71bFndkxiRLwM2gliyIMNyAlfzKdBlPX2yjbSnnlc/cQIZQHJx83/p5uq0OFHe/Nc+1YXJhHYfxnAtqUC559U/WkS09Uihp83cHMrC3qal9hVqSxL6XW4YrmvTvG6wLAm3X1XhKxR8UrE9ZNpTV2y+b+16fQegFyFnP4xfpE53UEGbsknmPjFoMjTXrMYjPxd6ILr+bTP/9Pm6GXAYsO2ur/HTJMeXYU4AFI7haznYbKn8J3qfgsq6Iy93XRbrs9LfqCEOPdJC6n1ScSYDoE7eCfcTfrnZ92nc6zqhjzrRCga5yOlZpsfaQ+Qw8jAlsSxJw98XGreZEA/Bcu4bJAdl4G4L+LHN6YS1LLQ9WcxdIWqpfCGvvYVpvXfTiY8EgClSmzPw/svRCBvvY+N83viSKPphoeA6oVuqwK5w11Hjdf+/tbdggZ1AeH63fOVv3oxx/JDKKvFZZjNes7boJ7ZA54QLxQ4Ouybu1sL4wnbVE16fymHxHYWihIasJ9DCTRJxVuA5CBu4fKWY+vfsz3yzEkykV8ioockz/ugG0eLSBBhSbx2yk0sjTxTgvR3k29iwsl2VmzIf0HKLj+0IsAetyxBtGYUSw3a41cbcWe/BR08H+IRpJyADAE9QtDBkx3/cqkwHrrS2QK4citygkaWEDSR0nzRf4XImBEJeR0tQAzbE1jN+iLlPdtmf975Kftah/m/bdXm+ipB5k3W+79ngGL/Eypllr2VbmQF1o27AJNDTqHueKMlmt5y+6KNRESJRyn+28dZ31VpOhMfXPWvawUiEDNMj4Gs+YRdY8NB7nHG9U7Qv2Lyl8hzOCgNCW0Fv5EV0jrn3s64rH9fQK+Bwy6qGNkmd63hUAInCCUi0mQ2M6+fus6D4X9Fc9goD3LEg3aHkk+5amCVyNY7UhUcIJKFWX8a1fozJ0hCetnf1Ytcf9kUgwVlkoJNnrCSL4N58cpg2NHqOIx4rz5OEH9VmXCNqd9BO9YsldYSErawcoOAQZv6aJb4Mz5ktTki5siKm7AzNKb+tG7FEuhIubAKb33m51RZT1QnI5su9jaYLP/MfWrMkGo7tSQT+y5vqAlslqRChaxmqQ0q/blBKgmbxbQh0JqlLxBr0g08Q1e/SS5lSGnfrgfP/LS1Bzm4jrEFSlLsfqyMG6jB8tEH6vOd940Klv2ueCQxZCr93birxUOhaiRL3EN28Ul5tSaJyPw6wLRrBVJFwm5myw80GZ8adEl9tIiEc/dXMOMut9Cw8cix72uan2Z/xhHqqC4REnrlAy88oeHxd/LVVokXZf8fPeg/TfFPcCGpzaVcww11X+jD/VCprJeoPD6ft/w5g5OnG3GqWZgKNmN/k5UW33Y1Z4aUrJP2caertJ1Fm2hBREI4RR20rOdlxM4zKCfqABcQ8DQ55EBLJt4IrrqM/XOmUXHOkAodv3mQ9IYxQZ0siqTQ1crAeCLlOTH5VH+tPAurtonn+eXQ/Jm0PpBFNpzVhhaYZMpmpJTsi+ZSlD0Gnh6bINWdWyV2dT4Lb9CuUJLIRmQxCplEE/Bv2imvOleTv7tZE/FnXx/K4V1m41c9RCcddemjHf0RaObtUiTD7brX62WSDVlPMSefi9KmEnDrwz6+maxCqQZaunm/NKfDxztHxXf7ZkykzygIltkzigN1w35s39tqXnxTp82b7Z9S3EIvGB1SPwRc3eMy0v0yQf90ImXnxUgDJK2EB7rXIQFMOPWEPusUsNaUYXMiYuvV/YMdv27ou+LMoNZ3Ha4lL3vcj/KQtDdX4+urYVDXMXQgvWOwuctSnHGPyf80sm/jvsk8WvflQcJLyx6HCIhAv247F9MZVw/vtDimFTIUl3mKok23Z56wuNdH8v/29CNL7kRHhkDpWrxEGtoh8+1LQeQAqcaOTHi3mIYHFM4YfSBxVzZ+OZEFsRS3wnLZ+pxu2IhGqeCeJGfiSAAi4eAFCjBG9o9Jbdg2fxyHg+pJQZEl8/BxpbTUpmROF7EkW04snVp1CIAk4US5CHJqDiuWAFdy5zTZDAnqOTTQqKcYDH4es4Jw7WlPWZjtxz4/GK4LbYqeed11ayGbiLvzqqeW2mnVF2HPN61W6XBTno9WgN/HfMn/V3gRI+gJ5ZZpY2B/zqLoXUuFtKjAmsXo0XZfkxg6tSSUbaVyci+rNo4QA1nrYRq/or9pXAjEkSgxXUjgCUhAJuk4J7Tr0pk56HkkEAwznZvDsagmL4qqHxcG8ndYxKF+hta27Kk1Zy1WU91rQzf5SfI1DXeXvdyVh9SfxTiKXfijQUCacjrVspHktUAIrvHK0udUb/kY227iqmVM9wP38BuawPvd68u/keAQryFq6/s+0yIYqP6IThj+Td90vH1wJrwPOpvycjE4EmdnjHb+mkZSCfL1xHUczvK6p6ffT+KUtUzJLa+CdqbPpCHCkhzQaC07duxyrIxkuzrpc51Xyq5qJ6aQSLlXyh6tMj6m/I37gRTHUQe0Dh8TkgxfmOyIuvMeyzSYVeUSdwxPbvoiVBoKLIvfwLOOrrhveFDU7icAN3+S/KTOdNJvCsNR3GOmgxTtRfk9UwO6Nn5dk2pH3pvROSMAaxn5mUyfcEbyl1MW73eQtToY5JbXpY0dICsAd7wIGgwjrM7hkg/tTILqCyn4cH31n1KYIAcDFcUzTZovnfFYm30KafsyioG3l37YVugqxmSpWnT782rnLL+xfGwc+FhxPenV8SxYbP32txYgjlL6JsSNfGNR5O9lWGFpVs9lHAF8CQ0vtME0HXepeOthjUvgqqgeccN3Sier4R7PQ+w3NHx3SrCYj4WdoEurSV+Q8LRqC20yZVp22RKHJwr9o9q2RPpuxrqIdLAwkYU0JXGEAVmm+KjW3ZvLXw/oSQuCtkc74Bav9PwONAFI9jj4w2bVqUjDj0ZkO8bnBZ7yHKAX7MQwJV8P4CUev+JTUnAQ1SM9LVL8FrdcRgJau+5elewna4pyvqjK0hLEM1bIbkK+mnFfNlyvCTXHEHPUdHt/LyAIlXAUjFIo+HWRJ/u4xXWgFFWpQSbdJRS9R3ODeKGoh2is1oqJPwGFnV5nqBm2bMAjjuaNmPhBgdPYua49N+XfpMmZy1JmwPVVO3FZI5kpe1iynqtpVwsqqCjfVjuYnXFz9g9ejOILraxpkGHPyEk0CybFet+0Vv/E/VfD/W8i0QrnML7SM34Iqk1UDyeZK8u+xidfvhlK1RQPjHD5L57B89m5aGpnfvpoaKKGs8dkd0bQwKTkw7UMfibvJcADn216jAptvR6kllEHQhZWoW7OYXWp8M1Rx2yoqwXXsbDRERnXc+uYESP4HbVvbD8sj4KrGsRX2wirnYnO2wzRy5En/V9KZRVlnEW1cHuxsSfU7xDF9SYuvb6qCpmERftU0PMW3Aemw4LY6T+n+WlZIPQ4PP9BesTBBkilQKsOhAYYG6VAIta/TOiLmu+vr5/HVgz0ogUQiFtMmrJrghba7vNkqGD/E9uungG6ZlHMnaiBaGk3MGhvQhzOEASmnTCx6tDDw6Anm+SZ3b2k6L5ny1ky8poa5iZUt2hSKzIhG1ZpwKxgm6Kh4yUSlbcBdD40mPAyLfIMUr83RZOppKVfZQSylucMWSdN7tjVr8gKFJc78PUPMq1GWSD5UJCOFHEyYHrlVa2vOHLrcQqE+d/yo+K76rAT++riE2qMQDbFM8t4m23nB9J/QTkqkurIh4j5SyZKZjnJKSOqm4eHdX+DgmQoJ6HXewbc8rHm+5YPGhRzLPNM21nbyA6NQmMFJcsnTo5nWoJfZOE3Awv4MQX7PYym7DtoNRx9xIzAoubK9jVBDr9pdd3MIdJH66rddao1AVfNuzwyFLJpL6IbjRffVOHrFleU4v9xBNCqyvhs0JAbTzUNTGifnGGxeOCOqgyKyXu7ZBfn9OlARjmPy/ZPHpmz0ludnqqG8cPbJLZw9+SIUPah8X6LkgcofJn6aorrlVDq3YsUZEwGp7BDSUjaSqtdOy1wdqbbQxQkwMVl1hSm5YZcsIh+F/n/ogiD3370RTaSkuhpru2S3rPvyEGJxkADAPhX1t66SP1+K87/wAG/hdThix43E06JUHsNm+OGLDjbKF6p5p9j8sda/2NuGTQx6ShJd2ZdmoF8t98dFxCLm4zQA7Dm/XY//DbpgR5PjcyW9uB6Mq5xsOYiYs1uug5CDVZfwfpnAsETUGY2i2X9yFo3EQ8U51FhnUsDkes4d/YqhyYMW2rbY2UbXL3S2rFA1h9p+CeiwdsgG2Kp4Z+pTNAT3+YZCQPObCyDyHzDsFCK0a8YwJMA0UFfg+SHZ/PknO45m78+5dcarkOVUgGkwdXE2l4dGCqCaNxbjJM3EHfF+VUzMDQLd3zC8bXTxzEPqi0Ct0pWDc5+WesoN7ODQ+zhLZM4ammqo6AKqGMxpEbhce6+2WSGlRzcWcOX45KZwlmkwGH2ARlVD2enT7XgC9IF+c0K9sHe2gXUBOOX9+W33xXuCMPsYZaIZN2EAr2MmzyAhDoPcZFSsuAzEoMi0RkV2+G648jEDLWZy7+hyGJxfOwQrOobv2G9Tab0PgaQrbWv1wQZ8pekf2q6T+WIERKua3QUaP960qMXZhsvsElGdbZsotLSMfS0gOEwM1DONzp1dnuod2ZFF4d5cwg/qxHIGT3QLw82O+HruyKqlXo/6bGt55cnfdGtqQ1Zcq9cpLHaMMerjCoJ2g0C9FuIMsbCizxL+Z4maAz2uZNKEbv3pUA3qbvhbieS66mhoMrdpgOLTmqsOY4JQ85YHr6IJe/7SVdOXeFB/TSRx3kX3QCg9MwJXVOfSLLWntotrhwz/vtBa4mHFqc/t+pOKwyh5thvpeiwpKS0PCgkYAy4LQAN0CmMYFhmrZ7V1jQeF311mVmGEwcFSO2sESEfaAC+fEHim3fha2Va24xSQasEhz7ylzK2H528SsKeTt3PSmeGv4mvZlYj4kQWkRXMAyXhh3sCJvF9FGL1PUx2xRftV3c/pyBdpZVxdvCVFn90KMRZTkLU8Zr8jPg8hd1xf5Jg0NnomtHfUCIQBca1CsC19I8HupGilR57XJB
Variant 2
DifficultyLevel
523
Question
The shaded triangle has an area of 80 cm2.
What is the volume of the triangular prism?
Worked Solution
|
|
| Volume |
= Area of Face × Height |
|
= 80 × 5 |
|
= 400 cm3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| shape1 | |
| area | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/VAR3Q17.svg 221 indent3 vpad |
| shape2 | |
| face | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
523
Question
The shaded triangle has an area of 40 cm2.
What is the volume of the triangular prism?
Worked Solution
|
|
| Volume |
= Area of Face × Height |
|
= 40 × 3 |
|
= 120 cm3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| shape1 | |
| area | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/VAR4Q17.svg 120 indent3 vpad |
| shape2 | |
| face | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
523
Question
The shaded rectangle has an area of 40 cm2.
What is the volume of the rectangular prism?
Worked Solution
|
|
| Volume |
= Area of Face × Height |
|
= 40 × 8 |
|
= 320 cm3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| shape1 | |
| area | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/VAR1Q17.svg 220 indent3 vpad |
| shape2 | |
| face | |
| correctAnswer | |
Answers