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
Variant 0
DifficultyLevel
619
Question
Here is a plan of Dave's backyard.
The total area of the paving stones is 18 m2.
What is the total area of the grass in Dave's backyard?
Worked Solution
9 paving stones = 18 m2
∴ 1 grid square = 2 m2
|
|
| Total grass area |
= 27 grid squares |
|
= 27 × 2 |
|
= 54 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Here is a plan of Dave's backyard.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2017/12/NAP-A4-CA17-1.svg 450 indent vpad
The total area of the paving stones is 18 m$^2$.
What is the total area of the grass in Dave's backyard?
|
| workedSolution | 9 paving stones = 18 m$^2$
$\therefore$ 1 grid square = 2 m$^2$
| | |
| --------------------- | -------------------------------------------- |
| Total grass area | = 27 grid squares |
| | = 27 $\times$ 2 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
635
Question
Here is a plan of Garth's tiled outdoor area.
The total area of the dark tiles is 48 m2.
What is the total area of the light tiles in Garth's outdoor area?
Worked Solution
24 dark tiles = 48 m2
∴ 1 grid square = 2 m2
|
|
| Total light tile area |
= [(11 × 5) − 24] grid squares |
|
= 31 × 2 |
|
= 62 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Here is a plan of Garth's tiled outdoor area.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20303_v1a.svg 400 indent vpad
The total area of the dark tiles is 48 m$^2$.
What is the total area of the light tiles in Garth's outdoor area?
|
| workedSolution | 24 dark tiles = 48 m$^2$
$\therefore$ 1 grid square = 2 m$^2$
| | |
| --------------------- | -------------------------------------------- |
| Total light tile area | = [(11 $\times$ 5) $-$ 24] grid squares |
| | = 31 $\times$ 2 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
622
Question
Here is a plan of Rita's tiled hallway area.
The total area of the dark tiles is 15 m2.
What is the total area of the light tiles in Rita's hallway area?
Worked Solution
30 dark tiles = 15 m2
∴ 1 grid square = 0.5 m2
|
|
| Total light tile area |
= [(10 × 4) − 30] grid squares |
|
= 10 × 0.5 |
|
= 5 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Here is a plan of Rita's tiled hallway area.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20303_v2.svg 350 indent vpad
The total area of the dark tiles is 15 m$^2$.
What is the total area of the light tiles in Rita's hallway area?
|
| workedSolution | 30 dark tiles = 15 m$^2$
$\therefore$ 1 grid square = 0.5 m$^2$
| | |
| --------------------- | -------------------------------------------- |
| Total light tile area | = [(10 $\times$ 4) $-$ 30] grid squares |
| | = 10 $\times$ 0.5 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX18NcRyjcbZNHUfUCMdyDh65wJBSJo13yZsB4AHAckixd0LuioAmBdDItkt/V/nunxJtLJCcjVDu1T1OZTvxcVv+lfhGICIzf1GRtmta3a88Ew9rXHrnAucxJb2n8X7ovUxZvkIsXXFlQ6+fP6UR8qYtna3Im27vypW8mCyYLj+0tyl0Dhqq8gAZkrxnYSqGSwNSIg+u8oRNM4UJxNCtBB22fyTexUnmuiiWm/Vm032N3xVVeXXv8uCBO3d2rdu1DWSnXRziVHRTMHDqrgyJ2liP2LQ19jeBIbMozFN1QEvJUg1cBzAVXyottNdfHIAdbk85aQ+leEd7QAQ9cmjzKGTzYwPVmcnQFrlf8SuVtKBJ/6OlF6Rf9XZQOLn8eDJeWQiiyEzUtq9mU9sngNE/idXYa+J3JXHWJ9mxhQD50m896gFkZdWYfbrX4MODSnH2Lj1xurXbJwl7TENMlHqK5UNWQMk/1P1+7e67neqPNVL9g2lzV00PG1yJ2bgAFvPi0num3pfQJeYqd5/nDhEPmzaTk0r51B3N3ybQzcjZ/VihRUoU1CTwIXQbbbMCvn3za+4p5JwODEbXApC0OgWmqUyT9/A3csIGxoFh/YdTmsviTpX+D350a/oSBY9UVIYK9e9W7x4pyaNZBwrrhge1pNuedqCY3qcEsIkPZKzmkHEXwpZg0j+IhdmvIAt3bR6BGXqbDDpMuZ9MBZYxaC0WwNWnKWeqNicYPD2goG/wT1UibZwdbDyAqVPLYGpsjz26bgMvBKHLCTDv4jEIS6iefY/iTYnO6zLGIxdYNEkD+Q3uZOn4y8PmuV2MRoIDR/IUSt0GH9RX+1Fzaj26Tprl+PN8igeBtkx+wQP+sBqOEiG8bcNb9T5MmzsbmhuclJyXmFj3pqDCYmenTKXjK+BDtQct7mS14fLm4KAGI3f98E+ftn+wyFvEoVFTFuxRxkv29o5CzRdyHHKtNYoxV/52ANlAcAqXOjbJ3Bmf1UCCu5LcCBWE5rqNf+/tlHkiFUpPDGsqz3/zglIJnJio7J+pfRleYOjKSsF7hKuW1of6uMISLxInsx0hHOm31Ej8Cex2iCyqX4iifLo8f8AFliBXdSexbdtEqR9YS3QW+4ktPMnGk3Gqe1AgvXL6z0QBoJliahfivuESGkdXpFcxmP9ECe44e5LJIxH431CvrsvU1hwH/sDUs5Zwmf5m7FI93ylmnZgAIJqUzsOvzdJq7Sy9T7ebJgiH+hwh8YmOovVz13dg1YtuCv1ajOMnxX+WSipjTSywR8/oQw2NGShZzFDy3XLLwLCe7W7nPoG1WHgplA33msb7s1KmyVR4T74+hTj4EETXxLOj98YymzIkN+50b1nn3IE5IQ4o/fsCYY7GJc3gn9r8GJYSlqtLATmzMmnsb6U78g3HYxCDHO/zgYstCU+QVHNn2NSDdDTqVclc3LMOhSRxpXANaoiNqdpzaXB/u4T+01sbYg/9Sy26LR/PTBXoLw1oupjxqiUy+lRtGjURhUAI4VNlJ0XlpYWjU2gxs45QplM9Q8yffBpB9pTAACjoxlNAiHVSCmaa5EvkCoRLTtJK1mi55/RX4x1R6b8h8QKyANSOQpoNKDMxzoezExt56wxgKNBbvVv/h/ZFhMrSopO1AvzF2Je7HBbydNQKWARY1h6aavyA+ehWloSzbS7dkI+59k9livoQ+qLtx5JWoWK/mJh2q3fHLjFeNsrGRaDSqd1zHZAcZGAu3M3ORsk6hUgBFlnkyMyxQSHk+Q4LZpi15FB1hVnSKyKdXlOFH+CfnySUZ9k0rIBQm9LqEYKYUjfNNscx6Lz4ks7sPY9K8tHcl1jcEtuwZckVyFzuWPNGzqEMLTLWHGk2nttkLUUvr1qxYtdXJaxppWga9r0u01K0Pk2I7udQN/CdmlWAVXseXMHxYcTZHbgiSx3M/LuDaYQjC65UC2LqcHwe3VMec8SPw15ujrsYp7xiHEKB+SL+6OrkZY1KGCdGWUs3SBCc7SjhOTixzaDp/PDEaFZRC6PfA2uSFzRp/mxn3ZjypW0CqIdTn6s14reJPdWeh62jOcOKrtrjMr/9UIGWTvjPpizrhrhfzItOD6k7QLPzGuHv5y5KJ+iBWnXGMEzB6H9IIdEBBGwc4RqyQs3jKoqNtgmooMDQqnu7I22syTbsuQDEmajT+l5lhM46+KLffGo/4dOpqBh+JuMNXVrp3GyNL74UkH0fwrqm++yQ869v6cSQlhV/EmC0fWdkUKNfKGufanWQyhUNjrM8QCTOHwntBreThrtPJaf+vvq18u1xLa9HGk7UOSz/AM4doZjXibP8L55b42vNOWY8dXwb8KCx4lSIzSAZ9Jx8EexGMVu8JSRPVWVK03RvQWApI6gB4/lrJvEY5o1cBV92BO2pJQO3L27wDjcRlNrm+bYYGzTzWdkdqqowshn4RT2uyGUHiGTNLpW5k0y8nUP8EpzCD7rbQrnitAU2tJyaFlO/ZnRzSpxSnGVYqN8DFzJhfEzVOUU8DjdgywQu7GlX4+S+UOjnzrA82sJ+GeEunzfcKkCIqWTx5FAlryt0raZniaO5qIiHLDQUlC5YHR1W0AU9VqYHur6NhGdG8FMW9t+MlbTE58ahgvly3L7y7R6+BImXKFLarq0gKjOFfdALTLMWdYpv75r47n8Qhew5PzbJTj1MSKvjKXOy9a/1WlFVzajIvIOyZKGa0xHvchMmYKxdQJ/wNYs/7nsq6GzVJ2co9/ilebatr17VE27QJXa9XIC+w8V6smKbTWexyARRGMXQuoIbUQ8rBj2H7PIGySuKJi+oMPCxrakhuD7StkLocCe6ee0TdnB8/KM6UqYdh1oGPr8V6uBQYk4iURceXLq9encCDzKZlxZpSPrR8aHmkRKNlSEiG6GNC77mXqCeOlRsRwwfog9lGAEtewc6ihLd6CUHJPE7cFNlItjoQeH+b3XqP9JSh/R4XsgR2920AVXozTq3xVq2v/dCdIBqvwAOy+m758x80D+VbFueuRejdcYgnY5uiCEW0tBh91aQfaA/yO5jKB2uBzQj0kFJf5UIX9cMyFXglHsBr1LsWPHF97dHOvPVyCSqS6v09I7aWqWlwcDCK1ViaPulZbjJZLUPmQImTz1qT+pWsyzsbnSDGfS95IMT5yenyJAamOAIG/FPpE4M9aV0UAbnVJbdV9Z1vuEF7DRtgHoIBq3/IXraEbGn6zGn1/9txy9y1WrPpzeBXyZHj4t04pWvNH8wIDdM98ypqd24shS5hh0Z6entzrd04y0EREIc8V77lAQDYsfSSRFHqNngmK60noOZlZViXOW5qgSgPY0cyqvJJZlXl1B1coj4l8Rg5a1N+v3vQcXoiJvGXz0E+S/mkEJNilb28smXhOkdSrBgOYT0TuVAdYPb/sOm2UwFkR/cxJfdR8oD3Ld0obq3/IrkxRKF/HQ28POEd6MRRTAPHLjM7ed7irZfzNLjt0AEHowO5BJ/YqTUprvSKxv/7nnfjZ+lTL+7R947URS87xkkklwnyM6pWrzLBQSjE9gP9N2GXAn0ePkTZ/ehhD10bkxVHJZ4OfizjCdYxgSvVgijiXbObhVACuqgh1AW1nx8u7qyoApy/viSVSARM50+5PLiRsV0wPsp0sYVV3/PTqY7CrAjbx2cpvsq3ZT3YmmxUq0fUX24MqQTIhsqk1bHcZd5hI7oia/cBxoE2xmZkbyAb6oVPL/vzuUHjmjwW4Wdbeqrg9nVRYecgmnlRCULrBVspXGF2ZUSOjNiWnS0NOBWqLI4f8v7WRwej0WBJu0U3hEe+ecz2+3a7byBVxGe5Xo258PIuT6iLsdOJws2OiaPoOIl4bM2SQ3cIPvOGb4SY0vWBSE/YQgLCDMKX//7krmpQHAzYoRF6pYGcr0glvYCb8+6mGzMKeJ4xkxpdH9Gb61WN3SjZTVUrSo9IQ8v0Z3skL7Hr57u4HK4Q4kiQ59zIt8GT/vSxRXrQLHe3L+uL7AAQlOBrhTcpEvKgkQzAjauFEs10a6xfkwA7Xz8/HUuIq/a46I2XQ/79UmVuWRXDoXCuvXnwKXz5Yma4+MR/r0FvBwt3tYpBkiqq/pjQ0UqezxdbJsf2uOFOoAqyUflsM+74m5Pkvz+KRUCXncxASEkm+s0v+7Az6hhPigYtGlWALJt5l3YCCh+gYjs/Mf5blsIufnLzSKNEINmSz6XMDI8RzUiBWZ3hExgH9tjKkSGzaRWItMgIESks4k1vf1v1MQdBrsMsTrXqaF5JeHyNCVX8mUvIwF25SmvLmu3pRjkdhVdAFGnoolHE/QP40fkFL0jjhHGQtPOxqfYaBM0Zp1cm7rU/o4X82tTikB5l7S8IP8K+XeYt6htWiYjVu/iifBDTeR/u0/I8A2SWZu9N7smRY4iiyyYuGOaSOVjTyBKvVW7kviATczIO4j/jpLm9aGyDt97H/NwNY01wjSn/KFDWJb954Vz7HU4rZWu5V1YHRaokrooyDG2ZKCZaw2Zs7fcIqdndWCO9iBJxp3KjfUGOBFRIZQhI4N3rn8+M4PYum8Z4l2+tgWI2vj5Mx1Ueji8apI2N/KB98dJ2nla0jmiiF+ZON6sakTytgvH5TKkeN1WjlVP/uK7Hqrfdu24nZw+K/S8u/5H45DM+LUc9s3qH7Nu+xOSgWNaDJ4jPs30Q0+5oH7Me2LV6vPR969Yl9lqQxjcrbJRxMjCpWQsN6xnsZNVAsbSCDxzN5Mrdy/pGfAMLhSF0mVU5PQiQ415M8wQX0/fe+mbC42NZNXDKUvLBuHQW4oJMaamwcOxEivHpdEw893bS5XEY6rTiK4zfjZLWPEDGqrjB9N8vvgcKkBg8+dkKOEhKKTrjXb1qChKazC7CSiyWwWG/5IJezScx7jk6itsiu7eOudSSRTKSiieY+tQv2oSnVwDL7aT27J8x90FB82xBNv9nghYJnuiYp3bSo5pPbasJBMsP7VwSF7hJReYsYKtvmZrCO5aS6fsh6z28+pm3M9/hxqqi982XtwnHgkYVcifWToo0F/DqY5203yyo9gGN8SZw5BUFlsr97jJfIrj+dW9/2vhMFuzqKe4ZGAHUCy92r40k/xk/aZn9IJM9wGjIjZ6li3UA/dpKEhm+rBZrXsYPRvHqK77uv2kD38HvUKmpCBgls0WIP5689caDEHjbq04T2OWUQyem/IV+WqsY7FyJnklIueqg/id5UezAVwNm+BjXhV1LIYQZyO9wwrl6WzqsMUXPkVQ57+EbLYFg7o9XPiExgHV5ew/+L2Q92kBCRfGyJUhD3x+W4AhgeBQmSWOEv134zYIvSHOo2TpAF+mYGbRj/hcF2UDnRpa8e8O1jxVe5exH2cqS+vIeGlMx6qHd16czxeMLYwXzgWCCiRqaDJpHtIAYRGJKz52rJoE/jyaVF+rPkJNtEd5NlLT34iJXYwjQikqeDCg37MDfana7hgnUxEopPp+tm+zA+CyqcSpbSExIcSLBjgRqofi2HMCUAaDNWwU+zE9uKvM2q3T39NBtMQM5FX75gzH2ippdGxrNfLkMSOGAHvfN3DBhPKnUImLVdpGVXHDNrRKTDvpSO5Ho6W2J734As3NOH6gBfqk/0dLshUGNo9HigYsggzKM1JgfFFN8vNvHmICSXyZ0D3Dj5YHL7XSiMATrQ2nsEb/7ZAUsF6s34ydeF8M6ksP7KngCAZZyp53Z0XLKJAAIAmeB8XqLBSzA4AluT41aTHGUim27dDfARXJZS1hRkuWmTAPGfwE49Djhp0O4OpfHQZZhNhZSXxUcgYMMlWQc9CqoxPFwKijRP2exJiNQ/xeBQ/0jc3gTacyXbGVVmXEHEw25ryaHcUBqntiZ3YhGlSkjf1JtX1FZgVcH6P5VTNz8Txqn1Eb40y9968U5e7gAEhH8vLYEF4mt8PA59dk0mLoHrzuLoSrwRE3UKizbCr7RZMp8qVjDXfAUQEPWPgNbHd3ftWCiuKTVUbbxpFNibFGD2ChFiJE/fRQ277fEDT0abl0RaoOiK+zGFzpiBv9rjgspTy/EqxkIBpAd4QExpVCqgFPcV8saMnlhNw7JoaNQAOSPDr6Fv+lVI19wGNzfBwiZmBGiiijZQrsq9EPdBOyIj2cJC9pITDE/N5763TtqOnVA3au17c7qWmfPA2jazb/I1Yr9IBpugFtHINeePDl1rt2QswHp8EyYHTjsscCNMUOJU37KkcXNfvMRxF4bnSitR2hwHyNpisIBzqlqoQ8By7K5VBckouPZ9C2lySplECM5o0a9UKnuH7rVduf4C227b7W4QF0NWk4p+aMynSvct0mKDpGVTJ/Jljn/XY3P/1rGzJuYlNzSMB5PUJEIyqYIxzA2Bd2gbiPViQ4T1fM1flYc+XW9yg6Z3OF3wfYXOcPuv3erOEghSxozPtNIPFL1CLqdfLh5xteNJPVnGpWznqP1FNpF2xtLqekL86sAovKJowGpRZPg3/WyXT9eT2CSJTzEVaC+2jv2iLYGtRHdFXY1k4Fy8slbQY1uDGtW9V3VdVu9rEOrxFWHwSWVE/tlCVG8W/uYM/xTvTpCDZ7157tBm3Zp4dK/SxUm1HSLzzBe3UybN8G1d5znKPxeJeoxYM2lXmh7ElGcVNArQ/UshI5SiR608h0YE6j0ySv8xMzUJ4qtj/KGGVQVZyI2A3bF4q4DuR30/2YSSX66rj9OTzePEqyp9dvS682/NNUha4DwF2iHX63M3kms1a+8KR6ga15okVIoaq/i/s+FxVUAWk/07ZMujy/BnFo+WFt94JYMG/tZLXGDQkCz32cWl38WrzWeplZN0GR48/2uuIcn4hznpSpBRP5/2yjDb4tcoA+rXJ7J/g9ajsTc2HrUB/Et3cUcwWPRXxvzwAhN16gAHXXwdRbHNQF02Uy0jXpKWG4AayhpxGdJavZ1K3YgJeKuijm4fWLO8HqH/Rf6bz4aXcqGVvAMzfcQR3i4XimfzbcZcoKdMMOMTd4TDpyDRfeFL5lytS5VWwg9Jhd9w9h6X/cX9P9EheY2dLpSq3hezkLw8BPrkmX/Z4HEX6z45i6gzRTCBFhjx2j3LGdRFYVi5KG5wQdCk0g1eElauYJUID7DNdVLFKxwAiXAAZO+KvJPxunIkLtxSnaxpGgjIaLgvwqirZZCy7ovOm61QrokD/OHGP42qCf6fjRRbCxpSKQfnlcpw7cLpxTopQLrdAH+LJsjhX5NW97XMbZE+6EmQqrvleOe5bIgWfLsPfJ6Hz8akdvnR+nff3T6Zth6AkckrDCfww5gpiW8zrTvEby0hhWc2QwUPOQpnUSSxJoWJjR66P+xmKA3hBQW8iw/OHf3fEg3e2k0WiCnwUuq6A9iMPVabIN2Ih7pZvbbFrhmIeL6MEaeMXCqv6vcUjE2C+1zW+Jkto5T0E9IvTfHCMYr+mRQK7JRMdqMmXju34aFErvXjZXT2SzegxkOtJXIUOWVcOKTpQjfnpk3TuTWvALifJAVStePoC6bPVOYkr44bjr0a/UIWcn3H64LHJ2G80ePkzkmUd1J7B3o2Lll4EDTO3myMiCQ1z46bteHt3n0TtizUiaReLeGumVzh9SG+bkIqohVKNoudJ9AdM1VkOC4lBaOdEv2JSP3mUwTQMZXcjAcFE0rmI1PSY+8GoVOIUVgwQslz+Act0bEBO96qwr/3JFSRg+jEd9FR5cCU2HPuUFr/q089I/KNM+Mmhxu3ThvRtUfvufoITNxSaPyOM+O5lphCTx5cjeyj8xIfs3Ofh/snIJzNO0/+UstvR7KM5BKyFNB7si8+9+J9bkSmst/PvC2vzjCovYKPkDa8GjHobPogWvA1Il1fXqYs9+kBZiu6Db2eK5j8/No2LMe1Sq7hQFaCRcjMZ2HAKjgjzsYLSmaEFTylogs43qgIRFuDtlj7SzKi1BKqyIjUjsK15VbQXk2ofaP2npzN5aLfQLKv5pLVxN24nyfxWj5zCokvZYGTzOYAyY8U58ec3pMzOzi4vKXUmhEUARzAzrhblRl6fLghOtUjP67HlTuLkFjLsCjPSKGAx+7c9SKdXOV8bu7spJ72Ma0nOk6ioConiBuRgHJ++zHMFPA+zAuaWxL+jFGNmPNpx2cPJY2kPUDi6UAYQMwc5NHUJhESIZeSc5V9VrUlmBFUiP++2gWzD1sRUa0Cm3wsbi8Ztr3MwBnovTm+sygr7koEWzYw+8+MlvXX9eN4yuE0/FV8EndaxMx+AFmbzbUqemzS4bQjUiREloXJXzx08G7jOFxu1SiBa/wJnkUIp8GXhl21aLp0N0M1mIPGec5r1IR7RsEoYxlOO8Vepp7e2DJmkez4DEaZjbSwB27+d62pdRvGbQukulHrZAnJTjU9qXw3089kCB8mT6FVmlqnLvqTRSQD5iH3TNDi2mBBZ31vn1MrVYtuzL6h8Zm1Vlc6UHOPyJ5LMplVKllwd3GLIgxmliAosGQS8U/2MCjVSMjKD88NPw/GzFge6LE9T2EjbRHBiRMmw8IJ1nVHEZWYnK+Bf5ubKiLPre8hMX0BTAE8b7m+YwRKsXm20qSRcWeOHmJOfwpyemO10qsn2Q7YbKZA3T0HUTu/vkJHQOVo1kgPYlOMFgLCsgQ2o3aqK+7cCCrM4Tlj6dLIWHzqiKvh+QhCsoTH0Lh8EGDu9Doscr3N17upzzgPY5CHU+2T/UsvCZG2wTJwqAX3pd5lXUONYiZH7Ux4eAK0IMZlzsm07mGOH4lvaV/xdk2RzIsojDZU1lR6iHoQyXdqRXyrfyxwgG6Hf0moiO0zt/7Wa7ZDeE+74+JSqT8aelJctnWdQOTvnIs8GN/Kx/cBGD2z8PoGSBKLKRiuxfdm2cqxRre4szDeXUK49AueH/g0xRXqo68FyshXAx1sO6Dtk8x+8HQMebHa0ZkAERcS22WUgEYx8um0gCKTN+SKkAjI+tIx7YiLNEnKr+NN5d24gzh7wCIfDvIOHVOeT9NzUz1Mz+58i8GQ7vevKzaVhFp5pJExYVYSJ/qg/5Ix5ZM4p/i9okMk884SeXPKuAwYFEpZLBhDFq/dBshqnOYzcKVoezGvZP/Sm+Op3fkBt4mYNO1cdbJZP0GGl3a10Eiqh9I1NCzVcBq+rkfwzLgqq9vhO/Uz4mDTttRQQKy8tGvI9ZwI81/r9k8vkypDHqNReF5h/zSPgfwxGrjgTAoeQwhnMmBdcZUyhd/pzgTQBY1dOWKWTtvzYVDjMPolk2a4yq66VtBuW7coUSKiLOII7cVupbPF4N5ipa13njaDj2JHl/iC9XA92wksOORqCCgmIXU2fuOoqInsEH1VCe7zcLQ1OIJp5IXoQHsKDO5RIm/OFM4DKr3LC/sP6vcKNvEXaUulTqHM0KiX7QykdqwenTFFzvwqKfLid83jni9K0xB5SWE+JsD49AYA8DGEv5HZJlPOJyIoxGGPh1fwtja/KgSu1B/z/03pDw/WIaAkxogxrlC6EGVbp0GH2lsZPWuk3LHG+IhPwHd5PiKTT67LVTSgoNnYTGj2xBacp+Mgg/KqaNNIsu0OrTEPr5VIL/S+NDMfnXlKTmVFMPYW+w26uHtCH++uX2e2SvyDqapbTZm7XECqAS2Ng82YYcUC8Hz6J1Jr5ejgjhfbqOATrLmpfHfNdkEmfZpoXvePFbo9o/TWvIrv+NEScyRSwfM9HT0Rw32owNvXCirACUPXmWM8koEEhdRPyOLdo3TfqkzQGZ1h6wgTqDtXMbMWiqg1BydNZtllSLHJeXDePXDpIFInDJwfWOxOWuocf9ogprGM78SOq4wOyjGCS3ANxig2OZB+VtOIEpQ+EyaEplI3WMXeOquKjusy+l2VTWFLtcqXhQ6Oiz+/efwyPBC5VnmcOCbyJ+Fxde9zge9HDo6r5bS1LlHJs7liFceD6zXL/JQqgFD6czNzZ53nsTXTzZTTvRkWxckJqVCIKywlzS280wN4I6jI7cDQqaNP1kGjHrqpzaSqnbDuvoPXFh2RVnQaY8tGPnfgtrAlkdPNNR01yGVLFUKiSpag3b12ld75K2tazS9dq5zvhQ1zceT/xKk+6QEHvGhR67HcAJNQZBKSgCrwDk1rvWqVQ5EiWc8U+gBwYuMd8PvxTPdkdcvGre+dki3Eojo6072eRNv6RFXehwrGLhMAHgqA/va5Nm8mpP3hV+UKQAHO+DdFhZGPFuyNGuxN6xYlq/R2oH7teQk23StjGJ5X2L1NjmWDKBUEbDZv/kGQ8NKl4PpVPsEzAFDyw3r9klTo7nsWEEEviO4Rn6nmBOwLdZPKG9UpfDVZU8mDjKRcM1eJZHGt4dOoa3puIZcAQ4pjX2+gXjQFWCdwSKFCCac9VQOS59uF8OCvMV28deY777YPuSlfZvcSG78azLhca90K+Arz+YnCruVISkpDIxqhTTHsAfoRYufOY9OfA5dsa+8Cb/wOJcK1xcibyG14l0bYhlNsGCIvTUyHwZuJvskUn6Dt9K/9LmefdwltogHCdLLSbvMk3JxsmwOQj7XvsHcs7eMGl1x68xJEEgR2Q74zdbvO0k25aNUs81RXQntAOaaSnCDhp6KSL64F7ByKHstu0WQWL5UXUAj3b/Jsp0UvG5+07LrfnfT1IOwRBGa5oWYUsDrFUsmErT1yo/W9hG66IzKzEaUIfY0OHxLn9GsvJ3tmrIyxQnRmsTQAIEU/6YRpU77IeYzND6sPHH9lgQi6yCnkgjGgJ9f+2uamCSwM8FY/CJte4ymzgRSJfkKoO6DJsfLyCRdlu0w7Ncj58ylxoMODnHS1Lo+O6RZ/vPrFVyZmOpI7yC2MfmBA1y4cMMZcZK/P6ScNqnFeH5oV2tNWO7+LHFj86derd6GqUgmZuFrnHvHwSnqzCKFypLGycbuQixArQUXFcP9K/DghXt4YJpdgSKqHE8fosBv7rbZ1ZrgkMfnH40eNBle7YtOVOTjqCatbc28ivCRmOG6McoDDZA3yyON518rdzCqNzFaNBU2iU36Mwl2dnVsJ0IYm+2zs9N6xrz9G/xtX1G8y/uJexZyK6AvhEUIzm5HYkr4SjN0geLXLw/mlT5Ko3isWYSWJWWg5KcxKc1qDhDIECuO8TWNQIis9TQrzDlbDjYHOSv/18phn7gIHd4j5t8Vqe0gMUbE/husHQIg3+7J6GRfGX8IRMCpA1IpbRniFuE/jW+vfTEWi391QXeKgmYuUZtwoCpOFnHhcb0cUiVaOB5FtAXMokeaGstOJswPoDtMW7hf9tqOHOjt7yzo8+Y5t53u0AKywStGZ+faA8t7GK8djdIwAwSAzJVIH+4/HekoU0pYPX7UjiBKOZXOzfwiAMqDBODsFKgNYIA7M9FHJgb0mbas1tyqS1jIwk6jEZYd2PipM+EQDQc8DVorABavU9rF7WmIxCFHQN/28s1TgDUancYrGQuXMMH6+K0qjLKKQDU/fFDfodkF3Yg0u4odLF0WIoKrwz7FYj5Q4BwdAOiXykuysVK3dKxXpHcTdZKG9lbNG6ynvDa17jmaG4A69DC0H/bcO3lJNHzKocJXFcb2goFFkEDhPRSCtycr8JEInSG+fzO+qIe6o2XwAEXX2TOaW/6mPhr9FC/RLeKkkeQiDIxLVU0HizSiqfMD/3OzHNhPTQhdJ8Q8qtQQM9sCrrgLQI36Ous+auqH2Nac/UYsJ8O4oACsYuZ1pilTp89NcYyiJMLckLhbKlCL1YbYZru1iI+UtPqjvmdvPKUjFrHAzMM9V2UIrHQnbYZaO0TxN0+DlermWW50l2pjCYu0ShfifbbuyG1ngU99dQgNBhQNK4M7DAs7wNHw/UWc1Bk8KWUDEWNiPZVCINGS2e/8NsZpx8eQfIfaZjnmMH6LLbydeL7cdUSzCnrOCLk6sk4RUQIIB3C5KlJ3l7hP+T0axM1cLTi04KWkOCaabSZ1TzBvfj/XfjDEZo+UGEmldFbD+DbUthwdGpFaOmokxCmdAHB8T0NPQpdCLt7KU8kxPB9UMBEsZ5maUue4XJLKww9q8Oq51OAdqiyxLHhEek3WDgQgSWNWwSIuwNjHdtWTErMGVTc9Byl1pNL5OCxMalC+LwPUs091I0EhuOQ8Q/rD3bePaUvxo4hqDx1IBM4yNNt2hSpOFTEQ6z0k+aZgD1Tq4uT4ePNFl80z0JIlHIbbr9FvbsG4FbDZ2rf+TPWYkz8rTI06514lQ3c94CmVPpJb2wx08mbORmuNtgH0AWnQ7DE+nVW3CcDPr3rUEGPKdmaCCdwhlaVD1xdBGNhX2OwjIA8E1FmUjveDqVTZix1MwaWi81aZV1dqotM49tn9mnnVFHj3sT4GeZOOrphNt1P+3gGJf1d3RP3PMOjp++wm9ZGqv5M8eFez5bTHACyDZ1hO1EWSgP/DCmKaNeMOZldSjwrCsHc+lT6/6Ge/kyXVFk0nISTT3dB2rF7iV/o995yJCJYC467ZeZjFeduJB7BwAZFLhjW5hFW6tuHng/OlWYUwgFk8d/vcI1t1vL7UpMOmXJ/AIBgxhmbUlwIOS1TIOkQX+1GIK+Pfp6HCRIEZYX+cQ8Pg0tohxBkxizH4wlCKzi0ybrzoslhikzsyEkWd4pHKC5iR34NunK/JlUVhZ2NX69oBWtQ7YhNpaNfxrRU+WXmSTG6Mze7jnMt49J9mkgxqLhSDcgz5drjauwU4yBuaamOvckYbJ/rl4Lv5eJqzo3VORLgouFMLLYeiPo5gEnoBECrg8X9oy2amgKgKG+IhNkiqhCQms3zLzmL9VV/YgcM9Y8a+oODv4nlGb4gvtnaUlPSfcYetAqD61lkq7+QrOrHqMOvOZ/5Xqq1tjmhi+9t+bEwcUWuvR3/12SjDIAkKKzT1CEikhPS2rj2HT3Biskr1eJ/vjcaPnnfa65bGeXDvJQAo49ZySM0ZvFJK5kStlNuG3XM0IpixRaykmwJIXqL9t8O5n31524HWY8TxS2YVKiIWCFM8xgf8G1HIJktVAYnhdtS29uTTr7VohTvDlRReapgACYYKx2fRPel1NhKV5hKxpxutGKaaxa2rQBKytec/MJqS+MFwF+cwXv0Xtbtbtea8NbeqbMgLPQgqpDskJQSCGqkeW4U/eZ8wBsl6R1qKQjv4YRLVbJXpOlnSU7tYRUZ83RqfICpZYChWW17ZKOqtE6mSam4TkbREsHt+iCj8XTPS67xYuVln9t/hl9RqZwkI5AaqCKsQqYVYzq1ZlyQw8oW2QHOYlndjiSom7eZfwX9safMSYdUMKh5Afe5e8pfX+tuKFp+Z9YsKaHd0cBePUcmnw9qW6gPVwoGkE/WAty/HyTX8zIzWdA1RtG6AAAVLJ9Wioc340ij5KF8c61ezMGi6U4SeupaJw9+cBXgKTTQJAqDhTpce3t66AqRHVRMrAvU1R24FDPSqA9pZpZUIKCSFATbN0iInhNE5z2lHqsMY8DCu3OtNnEOhQoSLDzxxqtm8iJ8c2QAMLvSDGZkSsYzt6HYqvrfWFMjvt5nDlxVFP1KiM5JL0mJHPKBew/XJpcbfjnhIE1io+/eALpSHIBIJMHq4NWyd6u5NgXvuEamfVdZ
Variant 3
DifficultyLevel
637
Question
Here is a plan of Reece's tiled courtyard area.
The total area of the dark tiles is 66 m2.
What is the total area of the light tiles in Reece's courtyard area?
Worked Solution
22 dark tiles = 66 m2
∴ 1 grid rectangle = 3 m2
|
|
| Total light tile area |
= [(13 × 5) − 22] grid rectangles |
|
= 43 × 3 |
|
= 129 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Here is a plan of Reece's tiled courtyard area.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20303_v3.svg 400 indent vpad
The total area of the dark tiles is 66 m$^2$.
What is the total area of the light tiles in Reece's courtyard area?
|
| workedSolution | 22 dark tiles = 66 m$^2$
$\therefore$ 1 grid rectangle = 3 m$^2$
| | |
| --------------------- | -------------------------------------------- |
| Total light tile area | = [(13 $\times$ 5) $-$ 22] grid rectangles |
| | = 43 $\times$ 3 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
629
Question
Here is a plan of a stained glass window in a cathedral.
The total area of the clear glass is 36 m2.
What is the total area of the coloured glass in the cathedral window?
Worked Solution
18 clear glass squares = 36 m2
∴ 1 grid square = 2 m2
|
|
| Total coloured glass area |
= [(8 × 4) − 18] grid squares |
|
= 14 × 2 |
|
= 28 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Here is a plan of a stained glass window in a cathedral.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20303_v4a.svg 410 indent vpad
The total area of the clear glass is 36 m$^2$.
What is the total area of the coloured glass in the cathedral window? |
| workedSolution | 18 clear glass squares = 36 m$^2$
$\therefore$ 1 grid square = 2 m$^2$
| | |
| --------------------- | -------------------------------------------- |
| Total coloured glass area | = [(8 $\times$ 4) $-$ 18] grid squares |
| | = 14 $\times$ 2 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
622
Question
Here is a plan of Jonathon's vegetable garden area.
The total area of the seedlings is 12 m2.
What is the total area of the woodchips in Jonathon's vegetable garden area?
Worked Solution
24 seedlings = 12 m2
∴ 1 grid square = 0.5 m2
|
|
| Total light tile area |
= [(12 × 5) − 24] grid rectangles |
|
= 36 × 0.5 |
|
= 18 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Here is a plan of Jonathon's vegetable garden area.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20303_v5.svg 500 indent vpad
The total area of the seedlings is 12 m$^2$.
What is the total area of the woodchips in Jonathon's vegetable garden area? |
| workedSolution | 24 seedlings = 12 m$^2$
$\therefore$ 1 grid square = 0.5 m$^2$
| | |
| --------------------- | -------------------------------------------- |
| Total light tile area | = [(12 $\times$ 5) $-$ 24] grid rectangles |
| | = 36 $\times$ 0.5 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers