60003
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
Variant 0
DifficultyLevel
548
Question
A triangle is drawn on grid paper.
What is the area of the triangle?
Worked Solution
|
|
| Area |
= 21 ×base × height |
|
= 21 × 6 × 5 |
|
= 15 squares |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A triangle is drawn on grid paper.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/06/NAPX-J3-CA11_1.svg 220 indent3 vpad
What is the area of the triangle? |
| workedSolution |
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/06/NAPX-J3-CA11.svg 220 indent vpad
| | |
| --------------------- | ------------------------------------------- |
| Area | \= $\dfrac{1}{2}\ \times \text{base}\ \times\ \text{height}$ |
| | \= $\dfrac{1}{2}\ \times\ 6\ \times\ 5$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
564
Question
A triangle is drawn on grid paper.
What is the area of the triangle?
Worked Solution
|
|
| Area |
= 21 × base × height |
|
= 21 × 4 × 4 |
|
= 8 squares |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A triangle is drawn on grid paper.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2017/09/NAP-J1-CA11_1.png 300 indent3 vpad
What is the area of the triangle?
|
| workedSolution |
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_60003_v1_ws.svg 300 indent vpad
| | |
| --------------------- | -------------------------------------------- |
| Area | = $\dfrac{1}{2}\ \times\ \text{base}\ \times\ \text{height}$ |
| | = $\dfrac{1}{2}\ \times\ 4\ \times\ 4$ |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX1+xam5q76wapwXg9LuVoE95HSf0qLEKdtpMVAcXkXNQft5NfVqDzgQiHTDE39D8yvYeuMkJ5B1fCBhhJs1vjbBvtYnxbNKdsDR6DQAzoEmL1n502PXyW/nUOOACSFLMYeGMM3Z0ZQuFoXI/ZUeZmQszWJ4EeUklK5G+kkbpCYrNeQ6f7ci6Txp0KwhrbyzWG12wK5CU1j/7BplLcgtTnpDYyo5y5YiQDArfGCZo/0DrxQ/KTGgO1y5ggQNBR9Uw05XDxMt4OgRbhtG5wNftsNXme9q3G/czlgb7ZQG/XLMyCUPeMjJAQd27xTLnFIj0F+N6NJ3FG8zftvXsEL64s2M6bMFjiun4UwzrBVR41pUKebs3KLTlANINnCxsZDZaRlW6dH+5rS6isT0+4fFlWeOLSkSi/y9iW1FNtDY5T0hR9hl2Q2WEpl4VJjDEGKntmyhsi4Vc0cPtehLKVoZBRrvXus1MNvl5EBwWzVqViM/RORAJ9A11scFVD6HKe7WRZKzbuw1U9JPHGGuOkDL2PxsTg0mkcHrB6mYBcwQbHfvg0xWoDetoT0juGU7AUhn3fL4mQ50/X13xzF5Hs4KElHZDmK+4IOPeEGcKK7d7RiYidGVcnm3s3V1UgcLINRTj9THMWcmGxHsskSrI0R1VXYWy5uP15MnATRhX2h/yUT9+p4n7/QcpBNU/eG7/7FIkXkFLufo17EByX+ODpDuda5joCHbtTf2T8to4zZRDFraATuAGND+NUhYaWV8GF3+JF4BBsWsnHqqkcFKFeGkqNOXcBosK9SUUfV/vmOCAos9g6/A0kzRzq2SwZKtEK4oWZbI60rCekclabAt1uOgwYIrPCtgZh3GT7MvPHbLUpZ9YSAfaDa50xGQuamJlBvN1QHQqtNKk9MkFsaUd3cIoA1kicgfPiChAdduSxj8gGtOyeQGZx92x/KI/6P4EOzi7xeXM8k9+xCI21RTO8MRB2SMh3V4gq6QzmRY/0FqrJDjKZorMnYb0ITUn1LifgnPo9vApwF3aXJp39oaaZrwXbVBOtmVtTauT6Xi+2F3+J+b6hmEw2hPwTGhfmvymGW3KPxhE2zxZc5IciJbpl8Rql2RVMjfkIY/fRyqvV4K9RnpvS7vJrIPClh6nusIX32C6m5pHekdG4ZhyMYzMXA7rCVHuPzXvRlQiCXqEZFLmTAgjL/8GbR20gzVp08mL5fl9P0bAaDjPuHUoY2I0finSIcndhIY/fnRDEmEh8q4tOLhtuTbpL8CMj10TUkKoA+XaQnkWj49/Benry+OEeomNHM4mHkYu3JQoFriD/N3ucAr7JNF5uDhKQIYwCPDGhJBcYCvXPLqfJP3Io5WtmihTX06APwhdWTXa0ur1HrzLYPSUx8Irf9CWMPXX6NwJMKi8Mt1qsbJhlsQ5U1O3HyEbKHZ8WQDzbM9ichacCd9kNPCqygY6ljk1vTYSyDimm69y90Nc1e3hRgAyxHzR9SpfwGDfXsKYAh80qdbb5xILE6R72Wqe/Rco/LKUebFiHI8Lh3AfmznTce+4NLGizv8oqmii3loklvIN6nliGGjgv0bBs/wHctFJ9lf1zy/SRaag1e4ywJvkezvPkYIXJ1HfKJaqfOSa0d3+AodyIvK+w3VCYZIp5/uVmFNhAzU59HXlP83loNHsouSleOGP+ke3GkU+/Voq4ALo4Qty0EnLoo0a4v3ozazwABe3vtIGy+ZoYaGpdA4gigx1/7pMFsgiUnIpNmzE8kTJJ1OigD8ceQL6nVDwoqvbBBXaC3aEV3zB/q6NSU2kKQlCHK8vWc7QswXcbGH4wEIsfJqBSEPz1MDzMzpSaUSfM4S6Gs/gifvmEuMJhLFhYxZU6LXUzMIvlWnYytcPhvxFlQXOUB155gNW7qU2XZ7Rng6BCuED1/S4eiMHZIqnZc1bL6OrehlaNX5EdYHJdaJ39QnArTB1qDkSkVM3pQpK8zghuW3FuPOlwbgbEwJ4HOeYQ7aqtYzgYWm8PoHyB3TrSGnKr6hCIUZZV6KgS6OFtVR/Sw2pEQyDO2WwNBJTCh3/05/zdDg7+R8S3zB8VlK2LNuSCvU0S5nEQj903b3u5bCJbd3UxtoNDG1qHLVeyQO4r/96NwJdWFP6Zguq+BNvWxoC+WRofZWzMLMtnxhjpIg0aEPzZ00u+anOygN1Oy7w7GQ1/tBaX83MOoS8jBl8poFHFGIhT+T0EQQbWiiu8vSzOVsSV4GBtBehxa94Gbi0gngfGm1mRLUYxauPZ3Owtgb2VBTvp/wlwYW+lcmCluvUrplRpMhIDEuWMjO6dYJdVbFbIKQnXFANk1p12Ny+5PZ2UIjB5QjXvsgbVmNisz8oSP3KPhQ4n4ZvRilAFuzJm8yxUrAMpxETDmz2di9pVo7KRLtnsZTyYluesZiSZuTtZrvzBbLbpsIGAPl/J3nRpk5dy8tDuHUKiAG/a2HXHGBwhb1oNsjjwxGtnb2rVXpEW1Ghuzp4ZIVfDgL7WIHUEOYQob2IVK4t6gePZlGLuZ5/vSYVoocMrDX5/xVO129nAPjNbUf9UK5arYXKaAndJlGuO5qvrW6+7z8D3GwSbwKWcNw7tnlDknBdj0URS1aQOtQQBs/m06uvlqDr/K9cPYTYTTUcI8nQhMpfuyrK0Qo6ngNPLZPMH7P9+4BHeku4k/vhV2waEFtD8guanFCvxaodZ6CzjP0S9y/RAulPjPWYUyqVcF2vSpCf3b9itFNmxaKysz9mX0KCW1QaoY1oSAbNgqmq7p4hfzQ3iewoNxb4hdF5fq4KQ/ZuHU8UfMdeE35ZGFpQO9MP9jlIhYzC2qp04v0pWs4DZrm2XyUIWB2SUDZbWx/r1ssMhz8q2BNxF4SYUdqRx4PfafjyuchofTK+60jd1mFFzfU/N8kgO0FnTfOEdCSFvt0HJdOJZ6SVkDyUSZnxdguzs429w4zOp0QGHtOPBhG+JI0UVdnvlxXKyIx3ZRFSOKOQm//k485KtYiC5Gsg3qxBlL7MQ75YyVCiijZ2FnXhsJ5xsPKySBvkfoYEgspHU65sMiBPGXGMt5wyT4BX+7rWGko6pQSBOhNsN+MIdHaLkym2L0e5cmpIS1Z2cM+SH/s6gvsDihsbyy+kpOSSoEVrTsB5Rh0cuSnUOiuH3E42ux9m68dc5cevH2OnW2aIen87PhgBi5Q/Ia1lXD+2uosrn60Ki3titojF+T2lJrAUvYpDN2I1G9b+sjgd6H1Ua8mrdoOgYn768S1aXBqBHuLCWXp9ETXAKrHHv7H6TTmbLFTv3ZpyRGEq8sWdtV/Pk+MgncNuGEzYo0gdBhg0BSl2G/U8ehW2upd1TmzgS8y33DkzVqHBRYel2MAoOPSeW+VhMSzicc8HN86p4Wpi+FsW1XddIlgKKXWcCnZOxoMziSKA46lM5LxE864aSX/IF5DdV4axVg6uST0aulhiul/sx39hv8QRUCn6lQ+UVJs+y8VnuvgFpN7K7Ei5g2sIDZuQGND4mRnhv+NZSuHZz27cO9dOj+UCWSuxBw3+O0lsZOJTghPdA/xKct93hiiKpwYfK5E8fu7LXatdYJFy3dSQVKlV0s+LPcFtaYz/wqHVDP4Cst2rMexr8dbbxpN4cnQjoWihldvKMbJxl4qbRIJdwOCbWIWaAZv2aqwfPAQw6R99XZyfpqjH8AWsTo4Jc1LcZzbE7QFRPPFXFqsDKJDZEmwSM+Th5KW3WMp7GbfjeZ63MzqVxg2LVin+LlZZ9tRP0FKOBSq99qL8lkPebm9Q6X16p+w89HIb3KI7Wj5+Wpv+TcfJX3YoZbEpaU3/4PldBRLu10fMMrYiu4YTU0hHHKyjNKWi29sDhKXb6ZJPPkVCEMsf98aFjtGIUGCpOdBB8WOTXWev0GVJ2GqQ2m+/AVz/EgZIb3v1U5J0ctfjBX0/cxBxcWQw2yYdD3o0AonJ3z346ZKZJ87XahX90CrSKP+v/rKDbVqC0oY5UbsneOSKnJIQXCwfC85THKRCh3bYnZbUOKjXvFA/NQbWzzFb4XJ/Q+AdNocaDq9oYTGNVGBrES9dliDjAuAZhJfWy6CC1DuKfqLxdHFfLWbD2o8CLlAmHkJbm/vYXxeFvJDIRvlndcxOyxWtWRE0bkGglnGbSQaa/CKppEGg7iad1gSLQavjLQexGTMrW3Zwd0zvx2awHY4fNYejrdXsgert9oZiiqi+5KMfChEj1tnUk9rt8mxifLzi5ObTpAHy/HxRaOYBS3Mbq40/UvZXtn2JVc/ORGb0mqHzbhjxHOEQQCPz//l9ac7JGR4/toczbQq8V9OSfO5pPgirFrp/dH/K7R5eR3aFjlk5lfjuCSWa1LOav83KCdV7xi//uyVp6c3BwRWaQPunnlRkjjEZB1WHlKb8XiwTNT3cBcskpHolWlUFi5R4EN9oitqKGIyocCBNZDmsfHjbnh/SRnk/pGJySowjS1NRoptWOr4FVgnxC+0wn9kKAu29fPsmWwEhuw2v5+PusrHLOJ0BDuGI3SERQq6/cEQEHuWrnsGrdsPFbmedI7mLHvMz4rTUw85XeBfUVLebQG+SalrEsWVSkbRZz+Qi1OoVKxT5HmuDh2apJhiuintCgmTd306rTQ9LNdBMdtf+IFlp9iA38Td2bQ1B40yLbwPctsngjejiKsB9syI3q7FpifuHy5+rPzWumC0+j3NbG9ZLmv7VM816IlHPIGzUi8Uyc1mODuQtD5GlEPhWaUKFSCVaSwvgAsAH2fsqvOAVzCXCQaGVe39jgVPUhTnGirnQka7TUGlE7h3A8MwqOYitci58JYgGLU+5y0lsxQUL4E7qBUIYpR9Dg6EydK5zvqH66oK18xLgBKIV85w/hLgJLVnb1qaVJsi6XETjy/Ash9/eh+TCn/9Gjhne7vsTfvgi7EXnqRk37UIgL9hADq/e817ek/UJd4jHoDpLOTb98G+JFNcfOqJnQEP1eZKCCW5sLgM2BSpsLUwFQwhp0uGocfIwrMR4CKEmfeXW72xe8qpbo9fO1hD77mVdQAIxaBfdYIK93g2EyZBn5aiKag1zqEWXhz3mPB+TQQMf2StpZnah5rH5ad23rTr+BIZ61TVYowNVJpWMQJYJKNMLejaW7HsYXKNZIPTX8wzeX9ypbbL4BWSuMULFeiQLaPJTOOgnE8wmpBUGcnyxpjaJ03oWhrMdHEWnIWmQo0jGykQYlyrH8l1p4uLuN+jgfyR0DJYb/rp1PdIwH+lRGEd9zWQfzz7Xul67bPYKlKaNtU5ru+N3OK5m4Xh8xrf28QmWqWdFWSJ5nJa5H0hnUYH+bdRwV23WZHR+9b06kO6eFE22czEujpzgtQf8a0qWyAJppoQnMUcW9Zt7dqX7STO34n0JObOfR+UGOLrQZMCoIB5qRdGirqidO24scHxW4GZ/KLu/evWgb3IZ8/B6efzrwTlxaqSQLTCnvFHbuZK+nss5GfB09wAtmPS91qd25N+9rryapACbaaAjOuxKcnyLc7A3ZZLjT6QPuyXDX1mCidHwCP1shsapaCjW5BuEMxBpiIWusmC/BXNn2lFh7fghQNRbEhvDe3/D/qJXkkepHMClwdsUxpEfpSna/dyo6oCZVwRBNpETus8duF4qjKr2AFxH8zwNMF0Rwy8VijTPBebgOoYQiQhN4p384z9S4MO/LjXR4b01c0obN2LxiMSaO1mZHZDIZ4LZa+Rwp+yNNbRH5cxwSccqF2tpzEbEI2UpYb2j9kaW8WKKzDx70ImOe2BbS0rLLImnxeebLMM5Fc+kGkNuHM5vYUWJoXKI3XXERSxkOxjZS+wskWOdVCwT+xftYWuI1eDnWEoab/lgmaH74V0zXnEESXAqbhXyO5E0AHiAfbm92lRHvVrc3cbuhS65txj9baXNTgTyNZQXIv2cD1ZqpzXcC3+XecGe3MgRFL+q4Q7GmKSC3RXthmIsW5SedFyqyO6hTJCNpKTGWDD6guobSlen5RXklV6oA1KWDw6p1CN3WjCL20pxxJ1RI7anzEVa4tQzT/mk2W3u4osdZaFCG1v3spRHlm4jcZPLe2hu4GzO5rxT7iXsD9YKoS5QpaFdGSiQRN4ePG+5n+jVH+6Y1oIlcRz3lBkmqx9oKq9DyN/d+M41cfOhI7POLqywwdXuhHkIS1TnNGHF5B23ajZCTsSnPoD6IiFOXoumNib7+J9yAo1kGyTRIfCLyzhNauxJWpSBdtlYuuTK/voVLlo81Rdxu+PSunssdPHIlYnbwDl+hSI4EanS9tjJwMZm1J75bT1dA+metSrC5AfU8ABTggQesHMELmGfobOwpoSUhdHJWJ+YeApRBeNvlGOSXgXbfl5gRNFIt6euPzPwI6SDxrXrfa6ERPtJoLukxbIIRjDCLdNQKywynXGsn6RGUuI72SvWR5b40WSleAW9eT+O/ksJ/I8BT3cpcSTxiaVD7Uf4bDlGs+XOL5tYKsm846o6wXfJKROvhIhmMG2J5qDqvpZpHiXK3LI5c6OLQTZXWCPWyF9ihfnrq/KpllH790aZsKD9wT6S6kuK1zj/svNTgvqbntMt7WlPLX/6Wkzb4iOI15zvqDjx3IeaD5yVlq9j8XXeVsnVRf+dl95nKdPvg3GF/PyAs9aSulEhFtOOP8NSDzmfq4j7YvnlXl3NgJLJzjm10O5G6gpKvIGCVz5nOJvf9n0JP7fZMbkApQ6LtEagdipJ0B6KKDhHGgQbSzYcCex1659RNSEwTJZEO7mC7iYthAFb5pGo9jgf4Qu3+kK/QbLEUrMW5GTLCpjpJmE41JlYaODxkP3v2PTkoxFzV0d/1USrQGFYOizQ/G6/9WSflBfD61BBwOPMl73+u88gbGxRiRnWb9hFKKwbCF3yJ4jPRl7P/ppT51ugOoGRuQL7sry6GGzl8EcPRaBPE7j6coKu3YQ//WDipiZ/pq3nsmCe28nOgHbT1LpdQa1zrExgPhcRegZXYBAtrjEwdbwmbedYBzk1wPcHrLvKbG93eNhOVOROPLRIppVQNqQlIylkGdXA81qMkTDDE7XM956b6eMIGtFCw6vsutE8G/x5tnEd2/e+2hjDX358WWC5Ma6VsHf5KaZGsvy/vb6JGqkamdyGCtleQD+sy7TlssOJnbGhLpiwK19tyBJCkLVTExlAmKhJgrl4Qe1e5p7OipiV40lfk3FE4Kr/vVQ++ka/tMFrH+07tY0mGak2EjAXXc9rJCG925N9vf9CQN9fxzbzchiK5ydSFEKWh1NcM+Hw6G3XY0xRF5loC3QLUGCkIP52SPebGA9kjbUnfAQ7Sjxi8PXdw6tywZLLT6ZhP0i44wZftjJ419XeAaUT3/NMteolJ39hnbeaKF9v3WhLTVRDuNPGhkUzAw3E+nX6JevHzjftcuVfXT0NGZYrRG8tJNk1ldROYuUzRGdsXaGUNnB3luWWYpZMdAiFkn7nqBY+HP4sKChqq4el2IJgH7fADow8apu6kljIYDj5EBF1r3bmNkPvC24F/5bHOWW7HHY53F/00MNs8GqGOG7/dcfg1k1bss7ZbbOdo+sgm8adZMMcmvjkcQwDcDebRtGZISoNZ1iRWBsAMNINfWY1uECZzhVL0puSFOvIUCfWK/PO9x8DRB+GXpS8WtgvjGk67fDDy+gDsqzsxrJV2gEuP20oiMgxgPgOWb4nxC2vjGq9y5DJz2cZ8rbjEzr6LwXn6xTzRFL25Feeacxt1Jr84p3t66B3O2tweO8RR5O6xn4t04MfhWmCdYC/dXF96UI8F2xDzTwpXzrLWYitrjKWt1CCuMrgRncemzL615/9NILNBZaffVu07UKsDsSbWkqfh/kTaApIK9DoD/Y4gPZqQqazyhHeNN/i8bf3ikB1yR1t5WT0bWmDG77RfsdMnA5DykzQHFyiiUQ2fq2M6192N8UEND3cbmCFX5aHmCTQdhe4hdnR+A==
Variant 2
DifficultyLevel
547
Question
A triangle is drawn on grid paper.
What is the area of the triangle?
Worked Solution
|
|
| Area |
= 21 ×base × height |
|
= 21 × 10 × 7 |
|
= 35 squares |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A triangle is drawn on grid paper.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_60003_v2.svg 320 indent3 vpad
What is the area of the triangle? |
| workedSolution |
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_60003_v2_ws.svg 320 indent vpad
| | |
| --------------------- | ------------------------------------------- |
| Area | \= $\dfrac{1}{2}\ \times \text{base}\ \times\ \text{height}$ |
| | \= $\dfrac{1}{2}\ \times\ 10\ \times\ 7$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
546
Question
A triangle is drawn on grid paper.
What is the area of the triangle?
Worked Solution
|
|
| Area |
= 21 ×base × height |
|
= 21 × 6 × 5 |
|
= 15 squares |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A triangle is drawn on grid paper.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_60003_v3.svg 360 indent vpad
What is the area of the triangle? |
| workedSolution |
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_60003_v3_ws.svg 360 indent vpad
| | |
| --------------------- | ------------------------------------------- |
| Area | \= $\dfrac{1}{2}\ \times \text{base}\ \times\ \text{height}$ |
| | \= $\dfrac{1}{2}\ \times\ 6\ \times\ 5$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
545
Question
A triangle is drawn on grid paper.
What is the area of the triangle?
Worked Solution
|
|
| Area |
= 21 ×base × height |
|
= 21 × 3 × 5 |
|
= 7.5 squares |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A triangle is drawn on grid paper.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_60003_v4.svg 360 indent3 vpad
What is the area of the triangle? |
| workedSolution |
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_60003_v4_ws.svg 360 indent vpad
| | |
| --------------------- | ------------------------------------------- |
| Area | \= $\dfrac{1}{2}\ \times \text{base}\ \times\ \text{height}$ |
| | \= $\dfrac{1}{2}\ \times\ 3\ \times\ 5$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
544
Question
A triangle is drawn on grid paper.
What is the area of the triangle?
Worked Solution
|
|
| Area |
= 21 ×base × height |
|
= 21 × 2 × 4 |
|
= 4 squares |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A triangle is drawn on grid paper.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_60003_v5.svg 350 indent3 vpad
What is the area of the triangle? |
| workedSolution |
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_60003_v5_ws.svg 350 indent vpad
| | |
| --------------------- | ------------------------------------------- |
| Area | \= $\dfrac{1}{2}\ \times \text{base}\ \times\ \text{height}$ |
| | \= $\dfrac{1}{2}\ \times\ 2\ \times\ 4$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers