30065
Question
What is the area of the shape pictured below?
{{image1}}
Worked Solution
{{image2}}
|
|
| Area |
= ({{times1}}) + ({{times2}}) |
|
= {{total1}} + {{total2}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
514
Question
What is the area of the shape pictured below?
Worked Solution
|
|
| Area |
= (4 × 5) + (6 × 20) |
|
= 20 + 120 |
|
= 140 units2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| times1 | |
| times2 | |
| total1 | |
| total2 | |
| image1 | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/rQ1.svg 360 indent3 vpad |
| image2 | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/rA1.svg 380 indent3 vpad |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
514
Question
What is the area of the shape pictured below?
Worked Solution
|
|
| Area |
= (5 × 5) + (4 × 14) |
|
= 25 + 56 |
|
= 81 units2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| times1 | |
| times2 | |
| total1 | |
| total2 | |
| image1 | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/rQ2.svg 300 indent3 vpad |
| image2 | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/rA2.svg 300 indent3 vpad |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
514
Question
What is the area of the shape pictured below?
Worked Solution
|
|
| Area |
= (3 × 6) + (6 × 20) |
|
= 18 + 120 |
|
= 138 units2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| times1 | |
| times2 | |
| total1 | |
| total2 | |
| image1 | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/rQ3.svg 420 indent3 vpad |
| image2 | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/rA3.svg 420 indent3 vpad |
| correctAnswer | |
Answers
U2FsdGVkX19Mebdf8ica/riZH+oJof5Nggflx+HMtm5V1VobjEuWAAusnw3i1IijjlgMy9AJO1L1kLFccyCxHu/hgXW6OvYgbpvOU7ok0L200ew5AVZ4bqoKaoiqm1wB1ooOKdNBZKNLD4QQvsxDyU2+fc8nr+lZWr3ydq/YPrGGp/zjzraNxjRMFVpaQQrwtKL/Otu9uw3zQoVJQj3V8sR+QZAmrkdJy91eS26VqYyembeihUvCUEx8gCENkEk0QyW3mFBeJeDZrfIOHdp/z6lI4IvDelZ3qbWdYQioaCdPwQg8P8GFLzN4ReMA36Yi6hadsO7EFuhR5ixN0jY21yKc8TZirRy0CaPNQswa26aoFg97o0sXji9LSCC6bLBKKsW2JwejmGj23izRLUMWSUJKZQsON0NnsNH47C8A6DM7C0knJcom4zYnuZiqmxOPRLwfi/m6kj58a4xQrYmuFxQSPb+QTnye0y5REtBkjaWMOH4HcUghEWhu1m9f74xU34tvBgOQhrnJHLJHPZ50yEbD56yNWy63SvFGODzQjhzqzTjoFaKfIws11sG+kz3lO068YXxWgF+0388tBweXbeFk541gWapNn+49OnBX80BgMvecozos8VWMJHsPzJv8cpkmz5o7IXgWkcjBdx2TIEy3wSSrDjctcm6bz6EiNHdG2Fi2UdOPmSFPIpkfZnH0MhLoT2JQd/n3Z1C3MhnkojDhcVoNJHoR9l+Lc3bsf8hgfcpCNibabp2uneCod2nK6Kd4//d9fGIu3WHXriBYY0E2cKuyflN8VKdE7JG2US0lvaumsPl6LDZBntcqZgB3ugBUjsmCyvC+mCoTAbxQrqB2r8DiIJ43r+R31Win7KGP3gYOoLISeAV+IW0VWrigDsctAZi8mDOafUMKl0EY5NRHGazSp3+e6Sj6XBoRUiNNZnMvwqsrhZS+cGeHNUNwn2ZmJBhdhceb4zVCJ0i47zNZXjGNWp4X+ZgV6iPkJnO+RKfWAHxQEmqCqi26pkhW6P0d5fZeoh9IIGJSeyqxhYvjdAobTOeg7684/SDHLq8ipqnza4/UYC9vXCEmx4VCSzzAvle/Y9sN8iPTW0UtMWsWOCiPZIRM5jMETcRV5I/iLVZJ3347ZQErbZKNaGO/YMQ5CfjU1VBNyUwg/qkHejuKp3Hv+6Qba79jULBZoQEC8JrjVsBpIc6y4uUDUDYnCwnZmNZlnpYQ64LBdqUU0TgG0JzPPuXb0GBeFZgkTy5tt2IDJE6laF8Em5HPILY0xyofES7smx3qYUhWMu20VuDDM+wN+hzw9wAiESFOKPImRBZDVyvRclsMBWyra2+KqNoTmMNsNF8Tiuyd2bTW3gyDssdKb+Jr83+hBnt7j5jviGUoLqT/xjhwGXXW6WRpxtcAURzFqyLDNhO2gosamFyFkGRcYoYTPGQlLhQn25RoliXIFhbsixQuk3UZcvfvc8xcIkMZu1/Dixwv5teY3I23RtjjBo3R6YGr/2r9S6hED7iMz+6qtdGOQFMjYtJVEN1UaReiizxZciJaUoo791Pcvd6TvsutWK30xpa9hYAPm8KzUQttryM+NIEJLRagMJJTaynkPxfmUOvJmHedx+jh0VbTZ+ZrlMrioVRgDN8TgRyG8e5/PZhGuljCQxhU0AOWjqGXEMEsuwgg6miN7tejKgTdU5dxj8QNF5c/fjSy4gmgIKiEoiKBCXxCgf4kLr71BUX2Aah1T4mG830uMpWNlb1v/vjvdMqm81xorlhVOjp4auT6B1JWRI7fAKk9yNYQdnSDBFuVKdAJNStBIrSswj5nhANlYRwYxpEEbd4Llc70g8jaaiWnwcXrb4YF3Ay5RMOZaYcnzaRpjLMk1jUk3xKsF5q5lw9kVSfPm39xCwrMP2l3uwQieKUUmjsCrlXOnDYhCBvgRildD7bD6cxKTIApzgFp99t3cDjGxCSvySKwXLZs/K5Z6H1YUrcPi17b+7/0XJ0SOLhiSQuA+m9l9oHFjWFSn25fjs5DGd1T/qi2iv8Z6ovdE8eg5vm4UJMinVy25c86AjFHL4NJzVUmiQNbdidC7ItQXJ47tCbMR0Q+yelCEsFdoGeT8Hko3SfyAyWuowGpnwkW2zCCFVJEjYCcx1SQYpT+HcEHjXawPyu5vH7YxwJEvnRl+wXSbD7Hp/YQySdYlnds+fy455LRjQDtrL2M3UA5aUL0ZgeLKHTChOsY0gItjNII68oP5xdCTmvvIC+6M2cNcQFxPEB63WMD8O489Mzgubr0Ynb9zn/iatiEmFbD+yCfDelxXJR4EA7wFZh5hYsajLv0D2sH/UVDa2jcdDhgRkajl+g8ihelY/OGTTxIzyoCScpZsaiyqJfK68EGOgFYXg0S3H0mR3VUumswswFn/F2Y205uiDhz5be7peVD/j+p5xqkqYvTS/oIls5ZLt2WE5sHhpVCmGIVZahhLSmTNRIbCQaRBHcP4xQrDelPhzkRn1IqkJsc4+p89JMiV4XycB6mqSmGdUz3jJyPlzRz2BkxMqSIAIznTK0otBmV8czB8hmv4/8T34cSzrjDsindEoY9XaW/DKUhFYIVWkd9bQWI9sGC5bGrIF3xuIo8lfSt3ZFpyjsSfSZb/7AoWOAP2542G2Lt/ymGoChKRJLr1+Omy/7oBySl66/uXXpsFG049DGiC3ZpZAI+MGSMEmGg+8jVEYFOCyjatW+ByjPbOtQJJNZCHVCHdlh1JWcwjWQTDR23bSb/0U40ksreOT+eS1ZQXJgD9bs/HJrB3GhqCiKKhLH9H80t4P9gLYIc1Dr/LlguuujdK/bI3wtKM2jmONvF8YtKcqxD/FDd4a4BLiUTcPGjJjScB2OspJlFpbFO2DutSUz30SWQaJVJPdfD0PPjzGdysuw1tURsOiKWOPDPfybhyAFnssO9dAv3P31qbSAIldx1kgzWiHYVQi2f3t62hAJWAsIJWufB6C0oJIgHL8YDgxpvy6evjytU6OXx1wGGmbKo/jLAN0GEJ8bMxRnX8Yu6UYZ0wnGggieglOes6jssx4Cn9zmUZFvT/Q57PkHLGe/oDch46y7CdcbK3cPt91+KS+auIlYCN6Roe/n7OqrexKnsMiyipJiyFt76DQ3raTmsPMuwgwaFRxkO6QcfaD964fyWsKuVf4AhyTwQguDvY3x1fUiWl+9ZujV8Zb007yj0gsKMM3gIPeteyJTguvcD10SJa7kOPpTeHgzfjM2SMCoGrzdVC02LuTfKK9gNOIlWa7T8m15UFzoJWhvURmD1X+ydTZHzCm4tpIR6hEtpsnTA67L8Y4zh/TA9Hv5JJPasXIytP+KKtp3memg6jotpXFoAc4qwZegF6orjM0L7yfvMRGmqbEoHi8UF0SFJvfqX9PiVSpCgxmHaGaWoGQ78XjkwtD/2+/K47u+pFPMImgxKdnAEPbWpII95d6j0Qc52Ghnwhv3FJUo4n5QycD49SnDII1YJrn7H1DpcGtKJe2cEHhvc7gdCc3b5HdEO9beAFLpM1OakxdGj3TB7bUSGTCv3F9Se6z1zlq7yZjr0KHRq2G7OaQYDyKjnQc9tNPFZLipIQ3shWuV4I1uVkLFyoiGjDOENkJgX/HWa+R03GYA86ygClQJTkuSTW7wED6816E7FwOY/85vQhdSDTN+r35gLMn/N2+8hVH0nXyAwcKiJD3aHVL139a2RZyaYitEpSAq//6+L/LfD83cNx4An6CZx6FpFpaHVp8MYdxPzzjSu+D7UTBZPfPETEBLWzX9f7BJhmEa3kcWZDYOKKy91G+ceTRlY53GRauhq7UV491vQOgJNIGBgtCaZ+TACmX7OPUjx3Ch4ZS1aos4vNdPoxsnXlqx6maM85FnVVzOiiiJkAUqFg9p7ZSHt5nQ2NlZTRFU/yiamfKFDey2YotfGcD/D2z928n0Fp9KD9wzfMrdvPLS5h9E1+OOxE6cN3ih+ylplkLpq+6ub8abMtIDoIssVDSr098NgiAqsq2Q1LEPi7KqtGKlejFD+yP1MJeFdgFmFIbtqDT1ZfS9su9W5bg12F/Ye9DBHu/l1zzkd3GFXUhVCQN+vc/U2jSvLaiYzaXpf1AhlW2kpeJEWGuScDJX/Lf8CoPYLe7gYwryZjP5c+OCdNtWHMkH9R4sqUdhy8jaFXU8GCPo7/rcj2kqYwaWPUVRd6JELLZjaRLSP3U8Nz7vEm62ACVWDq7Crwt/JBgNHMoWV5lbnGSElflxAWoA6gTMz3GwLmyvN6jGcnIwMYRCxGhBm0+9ly6JsqlKctehMx+EjQN6Z/ic4Qk9l/p1XmaVw2ciNdYRHEQ3SIJaN194/kGSMZ+t7aAhBuFZ/IBvzC0LqAMf8kfThIWJKSLmGJJVxtEB37U0PhbablbJUWk/5SFCiZA4LDxwGnJDEYUM4w1AArXXAmAbwWoWRViMYXxuLbnUSyw9/cgSVt61Q0oIutC8iRW+o3VVwmwkhmGuxRra8NwauCRvjdWummMqsSXAVWQKdfx1OhTnXIlM145ubak6VK1oculbH43aT4ZdO2oCWl0xNMariSuSGb34AM+PnqM8MWWBCQxkoGFWvUVEWzgInqbhm9XHWo4Lgp/SuuG2Z2nmfhaHHvcOhZKPN6FblHBhiGo1dbs3ZPHlHlOxiIMN1ySpT7b9l3f/iBYvRZBfAe6YFX4ZjAJqSj9T7d4optGh4Y95afRilvGPLu+IM9Wu+DC2awkSHswu+aIs64zGdeapnwztz4sLVitvkB3A7F4dUnEwt46Ja+i3JDmRhpq9LEJQvEwfyBoG7HmEqGgaS0VtiJmDWJTPKxRIrELOvh1Thr7zEgoWz8t6q7r5ZjAtgC5SC8D6vlTEkDzVx6dQ0/vxrvqaY8A4K0plNSwk+O7FkN7PJtrxJWgXWMbobAvSQsvTZm8mJekIdRo//pGHUjabq7SKbimSyypTiin/zu0TFeyf1mGjASuWhfHI6Sh+5WkW/toa+B+K8IRYg6J2Xx5P4Wwyjnonygm24CgzTGToJ7bOyxyWhx/KR/iewzQXWyTaMjR6N1IE5v08p5QVPJZnNFHXJe+PSdOhsqHBB0IqX7gIv1UqWyMkncPllD0Ruxok4yBwVpWr4wEEzwJffJAJlIucgd1QeSX3CKYlK4EvOOhscw/jOmaS2OMl+BguCX/wknL/AWINqVzeIhNBboUkGyAwE4my/VFDl3Duhw8SR5MTTIXB3Lwbu6f1M+panvnozT6B/CE7x7+bhHlYVhC7+c3Ouai+67tJsXxpOi4nvBVspK1b/sRiAeZ99w96Oz7DN2Onf0rYff5eUcBm7oBIPbaDDSMsk9t0M/gpz7CVXcmOTIxrpVc3KQei70DXDoisSl5P59E48afVrZLZlexlc1wH4pew9DtifFe5J+1Vju6/vb+XxKEGgbIH/X74Kl4jBDghNgQS0fXzZ29Mv0lvB3s9uXTVeHYEhcsQ0Negz5cXTblzDs+25BFrTx2NXyJ2/naIBk6P+mf9ubO7LMefyD+LSNn1YaFJbpcK09ViRzvRxexjkYyM1xOgz9qaBhq668DR5Vb5xhoIkweHEGK1h1WhIdHKAgkfmkmlTF5MdbWvFaRo+Xx8NbDL50UX5Qa+4VydtDqU7zP/TzTpTLlRZVl5WWvdD7DVM5vI3kV8n/qlXzGflbUPs5sIGWm3iGnLl1mp43PjUADby+wVnR/CIoNINajTFuxmD3KLNU6FpxozEiTDvV4kkiZTHFCOMPJr0QvERian1vSCeL77d/2FVp1VpAWeXGEZmkg6liN9unaWP9D85BMkehB2NPjlKhUX/TeqS3KCLEj3L9+x5fo0PymRS2MbasE/PTGJIIz1WKZzgg66GVdHx2WJoZlv3Fj2DHLkhtTgIV4wJu41nstZfy/d3xjINT4c8P75cR6Qw4/gw8UdBhdEz7uvqiZ/Yk2qwsid0118NMxnI3eTdb7Bxb2X0AA35hUR9oYCh4OUr1MaQunR4sUYr2eErEWcGNE/u3BeOByq+SlvRnUEuOaUeSUJux67mBBK2CK8vdDgSwPvthrhcWUPsQp0Vs0pD1LNaWjU9jmBd9eaH2h5QaE4No/XRi9RgT31N7enbQ+6tgYqKQy3VcYABcQa+EUYc9VakQBeFBP6VJY4NrNVxLi41ka8FUsUQNqGAyuQ4G8IqFeyNWMt1b+HAsapniOce6T578b7//HutR1tejnfoLeQxA6KcWWO5XxWk9Afsmqa8J00g0pqsN9dVbiK97PRc6GTeMGTP4OHdN/Zt0MmCNHW7/+dqYHc54VvBCnCUXH2owfFMzPdy7JzrbJKZkp1yPhP8w05woZy059A9d3uOCPt7Bv9HhkFkscue41UxQ6sEK2M7c7TBwXXFXCy5kjxVnOcO3zbiZhPSBb8aoFFclQli679/mbH2342cH2KDh/IpDX+69vmzDOR7xoWYXQJ8Vw6M/mM9oYXgFCynNtPYO/vUkyEuA6akHyvIusxSSOlkXlVBdA9IaMdHrSnm7Ol0y7zpfv2pPboJwbozOjDG5+uYEIR6KXNtPnq/bNFYavcDR7Y7zwaGxoXVp6NSbkHnOz+m25Oq/TiwUlcqq+hTZ/4bjGEGlQmydPE7/IG9K1b0vTThWkTVM+yn/AB2Xp/ZkYrq4m60ZJaHnYNBjiixYAtkAYUOYROnPiliJxd7+9NKvEIMZlfc5UrXHlpvFJEHKgeA8Fb/4HfJ/MDTCvfJB6VSbPpYFG7Q0f0tce4eEACGDEJgiuNNOvJ1q9ehxvl7HMx+Uqzf8KjCt/kqnGa/l0ja6tOkAUM4E4cxf/IKwiBKUHTLA5bb6ZnkNFhy9e2dPjwfiPluZGklgHIXvy1dLWZJN8ecVBDHkA9xM1BMxXREdJYB8fR3QxpYR0GljLe0oElEjaumSIZ6WYqlDdWi1T7ApX7MZw0WUP5X3z24rnxYMFcO/kLTg9R2kKfSiyQzDiAysQRKyoTgIhjh1cnTODLgChl1R3odQB99HBTc47osej9XPnOLIEQ2gQ4nOc7NiaGAA2JpAvyFVFcUBg0u24mES1yTzOqjKd9Ea8Y8wLVTGQwNb2CkruRUFtZCteJZPj9wDfNCceQfneiPC5hIj7A/rI/v0yr2/oSwbRcMGIge/EiDidQSkiIwhTy4WDX/4boZrNljOYEGYV75oKr00VdCLQ4rHhNjFDbJLk1MYLS3oSCUqHTNqZEKGOiDWzVNkuTykp7xYTggGXqFRUzhILlBcXouQa1iciDwcD1n9HUzX3MWWV2j4nIy0U6LGsxNDozHMisbqHISUZtmufdDQgQydEcts8q9LsQ3njw464ygV6idax7+oLQ4RM22pfib4PLb70D2ShApHvath4u7Q2pNHkGWo5d7sWkK9E8r5TmS0F46VO+0rqnErDKSjauUtC+sb6GfWCjpMPLYDzvkOt+QOxSsj9f6DQBLtg9BCqYwI8wmFGIV35IV7Ls/Q8Cneg/vpoYrGFyPRzA6Fj66/dR94+mVrvLU8DdnqX7kiVQmsszCq6oHGHRkmh1EueSl/QDB/Piqck3ja5x8SeNRWUgoDUHLys72Vl0a5k35935h0xXgzR6bCJAzIqe8/jk9os2dJJqn/Uz+UBoCMI9yjnRSlOTHT23yBGXwtVOfTiFd1Z/K6+vuCndEczdojf3iyIZTIeFoW9HQxptpimva/rp+S3AhRpIEwe7e9lISZ9O3yME+vWP2MLwrznGTb+ugQGQ5cN3+GmzwoNOBMobMOvRNpXB8hDSD5VtsnNj8KcVOP2E7fuqXpkYhA6Ga341HrWyy00FMyTBVHDhHlAdt4sQnP8UnOIwYgLnhAJi23sg8Zq+xkEPsv8JhA9Yzxq4RfQ8BTgGZ0DUBjLlcVmstoSOSjm/vXWdkv46+2KpX+Mkqkm7nOQx9KQ/T3juHw14f6cYLf+ox39HSc/qQdSTQK0h6GJorapGKafPDYK1Y/UJh8jAMtXlKOOhQV0UxYKsV+fr8aVqK/vKsSEltoP/d8QAmUJ2kh+OKCMv0rXG0Nh6uqc85yUXUG+Y8lO+aLfAg7rpvLy9klaW07upLtm+imnBkBUniBhs4MqA1mlvnZqKVLrV/ivoQ7uCzjqycHWSgyHiOESm8DDz8XC5L3USKdgAq++Qv/omMJiXzuGyTkYWIgbqO4xAl0AdVT2auwtWR/XzwM/ePVtbYiB7szjITRC/aw1A4URm9mcp3qbPT/570l1dSDwiUHpacXOYI3PInienJdANXIRVEQYNn/U60cOTmJ06fSs4+sLMndxJgYKaL3mYQTMtL6P3Z6DyLxkXFgwFfSnwUa3nkEX6OBIgIRFgPV9QHt668ifQbAkJQCIN39I8udb68EYogsj1CCriW6CWZ0J7vM1xUYTIMlCWqZcj0zLX8aUlDbIM5qDFk2pJdaH2YWr8k/yQ8p/2V5UfwoQvVqQ/FQir6D43KD5eWxYlei5R8WwMEkZAVbaXJFVn+Pw4zAukE/sT3RxGrDni+KAas1XkFv0gFZGO4aubWPEGqcJHu3nKHzxzbPhNpXwTbSOwpt9bZS6eQyN0dPJZKtxvtbnuN5QGw/awHttswpT88ZYZ0U3yvI2JgS334C0ou0u/l3QtheJy8qvCA4wEbe2GnJaT4iaHDFOe9GUUMa0mU0bAC7kUplKNlsHNRuapeeJ6wvPpqcQlu095ZX9e5Ao/gHJFrn4HtkkZ449RGXI1MLqjgv3MsAJbFraJxF8ZWGXSDl8AzVQn9dJmm31Pgx9aAeGOFFtS06JDgZnkB3x0uC5NU8pi3/eW/X4psu/XH0MpB9Cyf8PMwKWRsNwNUezyOTR52G/LZp15qLZSGX8/W8ni1oWDJ4saVc2WewGADj1vFseoaZ3iBIYOU72A1A9hAdHQ8
Variant 3
DifficultyLevel
514
Question
What is the area of the shape pictured below?
Worked Solution
|
|
| Area |
= (10 × 14) + (6 × 30) |
|
= 140 + 180 |
|
= 320 units2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| times1 | |
| times2 | |
| total1 | |
| total2 | |
| image1 | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/rQ4.svg 440 indent3 vpad |
| image2 | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/rA4.svg 440 indent3 vpad |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
514
Question
What is the area of the shape pictured below?
Worked Solution
|
|
| Area |
= (5 × 6) + (8 × 20) |
|
= 30 + 160 |
|
= 190 units2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| times1 | |
| times2 | |
| total1 | |
| total2 | |
| image1 | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/rQ5.svg 300 indent3 vpad |
| image2 | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/06/r_A5.svg 270 indent3 vpad |
| correctAnswer | |
Answers