Algebra, NAPX-E4-NC11
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
Variant 0
DifficultyLevel
566
Question
Coral bought 8 bags of mandarins from the market.
Each bag had the same number of mandarins and a total of 56 mandarins were purchased.
Which equation shows the average number of mandarins, m, in each bag?
Worked Solution
|
|
| Mandarins per bag |
= number of bagstotal mandarins |
|
|
| m |
=856 |
| m × 8 |
= 56 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Coral bought 8 bags of mandarins from the market.
Each bag had the same number of mandarins and a total of 56 mandarins were purchased.
Which equation shows the average number of mandarins, $\large m$, in each bag?
|
| workedSolution |
| | |
| ------------: | ---------- |
| Mandarins per bag | \= $\dfrac{ \text{total mandarins}}{\text{number of bags}}$ |
|||
| $\large m$ | $= \dfrac{56}{8}$ |
| $\large m$ $\times\ 8$| \= 56|
|
| correctAnswer | $\large m$ $\times\ 8= 56$ |
Answers
| Is Correct? | Answer |
| x | |
| x | m =56×8 |
| ✓ | m × 8=56 |
| x | m ÷ 8=56 |
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
Variant 1
DifficultyLevel
568
Question
Jessie bought 7 boxes of chocolates from the shop.
Each box had the same number of chocolates and a total of 84 chocolates were purchased.
Which equation shows the average number of chocolates, c, in each box?
Worked Solution
|
|
| Chocolates per box |
= number of boxestotal chocolates |
|
|
| c |
=784 |
| c × 7 |
= 84 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jessie bought 7 boxes of chocolates from the shop.
Each box had the same number of chocolates and a total of 84 chocolates were purchased.
Which equation shows the average number of chocolates, $\large c$, in each box?
|
| workedSolution |
| | |
| ------------: | ---------- |
| Chocolates per box | \= $\dfrac{ \text{total chocolates }}{\text{number of boxes}}$ |
|||
| $\large c$ | $= \dfrac{84}{7}$ |
| $\large c$ $\times\ 7$| \= 84|
|
| correctAnswer | $\large c$ $\times\ 7$ \= 84 |
Answers
| Is Correct? | Answer |
| ✓ | c × 7 = 84 |
| x | c ÷ 7=84 |
| x | c =84×7 |
| x | |
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
Variant 2
DifficultyLevel
570
Question
Vernon bought 6 pallets of pavers from PaverCity.
Each pallet had the same number of pavers and a total of 126 pavers were purchased.
Which equation shows the average number of pavers, p, on each pallet?
Worked Solution
|
|
| pavers per pallet |
= number of palletstotal pavers |
|
|
| p |
=6126 |
| p × 6 |
= 126 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Vernon bought 6 pallets of pavers from PaverCity.
Each pallet had the same number of pavers and a total of 126 pavers were purchased.
Which equation shows the average number of pavers, $\large p$, on each pallet?
|
| workedSolution |
| | |
| ------------: | ---------- |
| pavers per pallet | \= $\dfrac{ \text{total pavers}}{\text{number of pallets}}$ |
|||
| $\large p$ | $= \dfrac{126}{6}$ |
| $\large p$ $\times\ 6$| \= 126|
|
| correctAnswer | $\large p$ $\times\ 6$ \= 126 |
Answers
| Is Correct? | Answer |
| x | p ÷ 6=126 |
| ✓ | p × 6 = 126 |
| x | p + 6 = 126 |
| x | p − 6 = 126 |
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
Variant 3
DifficultyLevel
572
Question
Hope bought 9 boxes of pens from Office Supplies.
Each box had the same number of pens and a total of 189 pens were purchased.
Which equation shows the average number of pens, p, in each box?
Worked Solution
|
|
| pens per box |
= number of boxestotal pens |
|
|
| p |
=9189 |
| p × 9 |
= 189 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Hope bought 9 boxes of pens from Office Supplies.
Each box had the same number of pens and a total of 189 pens were purchased.
Which equation shows the average number of pens, $\large p$, in each box?
|
| workedSolution |
| | |
| ------------: | ---------- |
| pens per box | \= $\dfrac{ \text{total pens}}{\text{number of boxes}}$ |
|||
| $\large p$ | $= \dfrac{189}{9}$ |
| $\large p$ $\times\ 9$| \= 189|
|
| correctAnswer | $\large p$ $\times\ 9$ \= 189 |
Answers
| Is Correct? | Answer |
| x | p + 9 = 189 |
| x | p − 8 = 189 |
| x | p ÷ 9=189 |
| ✓ | p × 9 = 189 |
U2FsdGVkX1/EAPF/sxtB/Oir/plTQLTz17LeM+ctqbjFz/RplYb+KDXoNeooZBVkcpsMfJKO8QYwDYoXheV7j3uFLBdVXJRd5joLuArETggv/iKf46i9Q7QkZkJDHXrYddYAZ3Ci1GjZFrPLPN2ib4lkGNvr8BtLUTmBvsbnQrFEQxSdqYsQU5cZlZEl+qcHlZ22GNJc7sF3WN6VJbBVDwpmqUDPnAh/15D5cOes5sUkmVEJ19WYzSAIpDkwup6dSiw/ca/mdx6to+1dSgGlYuY2QqrifvBymMS+XMle786BWIxbDvAkSezrY7Z6/ehjDqvcGZehagGE+OsDFq4ewtI8Of2L+dXmp4JD9/0us/5Vi2ViIWmViQM9VfkzX3W1QaY+/9/e/Gb03ZpE+C5O7Rd/oG0xTKa4Xf+i+Mr1l7FjDaPFsMiKZV4y9q2TQdNeQtH6rieRXOMe3XdWPBIunenNmtlWzSqNSHdaISqU2hWYjoa3YwVvkAIV0GQ0SpMrr+3jApZeVm3Cy2Bq/arJLNLKjFp+XEAGnY5AuEQxagPtp02YyQAylcDiIIfFq6Oxkif0Pyi3z/mbabmi5XMedF5uDn+2Aw+UHtqO+rm0tAgxLxzWxjQBYskOUC78D5xEmz7ilcLLid67gspxeU5ONnxwMRLGAM6X+4BEMhry2IsVrGO382Bkno9u4YBCTZQIM0aBuZ5xDGC8bQpA6WerIaF+xIW8RtLvmZr7IJFVelXO//7jWj+feeOUEXEn5/RCdqLUi0MrQo8O9B2fSD1mZTnlQwoOS4vuIGanIlO0hHvY7NCKqIbNlO6mBGeJ2D6Ol2raUYybQttlhTVr3KQVE0KEDxHprZM3jXVN8tbU7Mnwb55hj45WxinhI3RXCMPqxxvuwXRU3q9T+QMnUQr8lmK3on3rrDCK4f4sIRTAwskwIlkcBQLdy98LRLG0Jz9Fu5jnEPBCysJTf8Za6DET+r5AjsteBkDLEx3Tp9d2Pr71+FOgzXc8fHQZ1Sk4Dr9LGy9KxXeJu06chJ5jON1zuroFSQ1TriMqhIjwtogI8R9o9TOpZ2n8tfFxjaKXDMrp/Hc4WnpJlgTD+IbcGC9+NTsxV/pusr7oMo3Bd03L2j/4LZef5y3X7hDTsuXTCOmPKkwhoXBYM67VZKDHDG7NyzHZm7vjGi3SRhWkxm7ntSloKBLXE3yZU9SbdxfLmGxHGTav8w7EP09513eoV52GkbN7NlPks79Xp50ryYixqMXF2KKa+VDz4uTkDD7dqIb5Ngr303b++ZQAX08WHUt+CwLttN2f1yT5lPi/6MUejfWDcWdsSq41NOYSMKpHFTt9ys9zNGCcEf203lhN12dNuJgJIgXydnTxTmWKWfmpsEpS6RkE8n5iC/41lTu9JhTwYdcrXtXz0u8FSBLcb/1BpQZahvVqh6PTkERgQ8t5PenVivoWVflCluNpzhivLd0QQraniq91dGfeiw+4UbHajOZ2sZNEu2cTlbS5MsBr35N0rA+nPzj8pebVD2wZ8aZZjHq6tDi/XPMj0wyW1dVUYd+0arURreDvePNCBE3AtSBSIdei6EhUNm9viNyj2/2btrr8C7Srd7x3uMcZVRrdNxcEQEWjoKbka5RwGXLzFvue11fYILpcSDmhS1n9jXYWajPYPyoM0OFKwEjI8hJXBqN+irhMY0JhWZuQKHKN+nq8CIRHLjH8gQvZVQXNIw4+IMerfl/hb4dXHe4iyo7SSU28hHfdizFRyTJMuztRodHuFxrcmXNtjfhTkKFbLklyzEC4c45D9m4QiAWcj/iQN8+Z9IKmhDJlM1DaoyRW09y1tzsJ7ywR1tiG9gXXzSF85U4rKETClPhAbeMa8Q6C0s/dQ0fZh9YinbWzAVBfe7m9XUhU7jRRAOxaWYiUiz36izxnVFddckBOUvOVY5YIe4bFAAa09kIWL+a/AwUDCoSQ8eR7E3tWEqd5yl9vwAkkOL5qkqRWfDLWBge2ks3wGbeTH15blR3auXptyF5F6tcyy6vY3Js6LRieaueL262MBlirEOrrKgnJO8wNtOZxlbxcnhEOjmvnAHsDmm4Kdu27PeDxuZ195ZxjjqgjvX4o1nw1hva7ef2iGaXCp3HCSN/bPuS2NetcPpcSiaatNyiesbkd/ngKIXFYT1O64nal73A7WX2tLh08l5cmet6nrkG//+ln1ku1qs6FksqdbZGUtEyxCXnyQbd7NxRO4Urj5h7PKlzHcTBbxI7HsUiz90Wu5/SK/y51I0rMxN2JZXX8O0ZTQBOtsuRkj5rB8IbEW7bS9MAy6rBcm7UH4gSNeKVvAzdGwdJTFbMJyYha7q9y+pzSSvaLR2GyOxuk7Uj871SYrOp0KquqmAWl/ZWCa1DWTtcRtFnjJGXpzaBgf5oCt/Hijo8RPhK/WtWss4d9fgtMFDlWGLNiQG9gQ8q8vhJQDZ1uxjn95EXuEybl5gsjg0sKSpcnZdRv5xBtiKSEWipokzbC7IYXI5lxz6OBMPrqksG29CFqs//fQxjtVTQ5Te60hfpMlq6KAfd4B8RWZRtyzjM+YlyXgArEWvYtRdzFLaqpQKcBfopRDMzSGStJTo8ZA+JtsZV4OIL5z3wSni9Nd4yAwPZXgVMX6/Fvrw/91tNOL67VOhO48WqdBk52JeRFeJ8Q/Er0vzJozwILWZfCCgGKYPjwY5K5vmvr2dev5XCs7tt3iP4Lqx2QKp+jVkieyKisXWIebRJSC2bBfQKGSiRBszn4yb5XSPy1Tv5UTglAjirkNIu1V/rvKCV/+eiWlvA0bbuJHPib+ZoWL9rrrbju7/89CFO/zz3UXyFQDo27JZPGQpt78EJwx5U5ElX5+X8+UXh4mnkEIAe9UGoYIcTv1XFYhQmpS4zozQz176J31JhGUwOfbNaEz+dflEVFpKC6NpPowbuDtH82yBisvN7Ur3LZT/aq7uoUqZMRKlzjm5z5qTHY3BofxEa50MK7Rm++getA+KhcK91Jhy3bOh5h3LzP2I8P0H5boD9/BTGSzEsMwcpeeDYdf542xdIw3mP81p+7Gw2eHI7Mlg2hSyxwJEvb435GBJpHaeb7feo77TSlPQe5g3JaZUtvh6tX1q+76IlPKcwHNCx7vj+TU+EploVC6ailHN5UKv1lahxM0rohhyrmDt6gGNE6oEiDGCtICUBzzrpCUsZnu3DwMmi72bKhvmFYMTa3BSbkRfzigdby3C2WNYa4FYfLukegcUDYlkBn3VlqgDg/wiTAIYTdGaY75Iw+IOzypXZ4sqorfHgqsORlzRO9l/QJGDjsVVfqPfUq5QYDom95kB8Yw686+ovBL0Q+NsDjkaKyw1Lb5/1IPvvzqZ0uVp2Gla62oRu6UPQDTKJrG4tcvaTv+txPm1I8zsKIHHBoxgy1ynkCJKrh9sbODH1+xhr+cR4w6baj1DIjLEDdieU7/sBvdEoXpIJKq7QWxYfDzyTcnet4Rf5R/zEXy3Vv0oOxOh1fzdyf0sqsUF8fxybzzMzlOKisUXcq67/CrZTNwu7w95O8pyPg7wBPYHGDBB+hOZJM8SSPagfBe1M3kGaBIDXZHgn6by+xjXA9WwIkXerGQTm05jNwDSxKgVb3GZ5jO9agzpxW6tg7QwZzVzUF58964kYB+Zf8Z9tjQw9ilJHIkC0KmwXDO3AaIszs2J0SPkY9MSVbYJsKX2fhJR5sRNc4KUIKPr38Z3Op3Dx5n+qjV1TGnd8zI4fliQXO1Nyq/9zl1Zx+ZcEdEro/XTdaajorqEcMNrJcu8mAQDgkY+Txp5L4jgu49iPzgus2FjGgofZFox2OxCg2pk3LDcI1H+H1D5lgSM3PolWn4HbXZqy8sWX/tTAIr5ZtaKvU7N5/lH6VgRo0c1svtmYDZiKPjIgmQeqTyVF8B5hGAtasuf0k7ilYrGBq2UspPVSXRCM2XDl8l9aoiwCtqxiPChNtq40A4Lyg0CLfQwk9rl4ZBRi6+UsJ3NltwGfn1oDFahAwrUTIQmLjwOKYrBGzQ1GX6yvoxdtrcw0CAr4X6iB/DRXNhx2rwmUKKkqVx3k9Zjg8/pDZK8e6+rs+lJlx6/sIsY4GUSqe4kVQot8UlrXjZVyU+UdPDAFFaZy/wfPJpXNS3OKmkzTyUR7LkGiQUeWiAgZnpYTq1oqvkmNFPuKVlgm83yTUvwWqIV2YxyBbEQqVyJG5qZSW0Zmx3ZTFg6EaAPJ5u0zJYaERxP2BHncoRgQmOYc7QuHzQuNxSqGyTESr07EFz4mrduN1mrW9g1lEB7fOCwHBToWFge9XF/yk3CeV3cgHTyEzjm+ylnpRZN1tpTjcRTzoZGnsrWU+PtNk3XLMiFc5jaLOjgOcmIYPu7KNMIj0oItmwpNE/BNjRgO/65AQg3YkgsClJpRTClIz4kZQOiRqQ4Kj3rDm9f5OcwhvgFgofNfjL5dPNBvN2Nb4XGITqY8ZuSCbzMh3PofmhNNpXdsLT5Ws6gYZfiKzSBTEouDAyCF8/oVcP4hA/8fxLsFaGPj+goX7T79jA4HX+cf3fHtIt5zMAabdZhqh9tAFWUMVHvQFvcOI5H0iY4x54WekbjGLJrF8822xUlDx/e4JkSEPU45pI4T57snJMV38OX3ATUrb2MKqNaM4zu0QLDsAKxYtco2ZUrjN0Bd0WLguBOgcxTVBgKxlaw0vHwOVIWZjLh2s2gpwfLZosfE+NyQzLTiguufDJPXYs/X4c9B+05bor9idzIcljKK2FeM6cikfGGlq+oFdybv3DmbEQosluLr7YsmavZqzfIV8eAn8HpHGJOqmdnp0cDuOZX0uArwC90snT9xXCqJ2NQ3/tqjdGmZnVgpxgt1VGhoUnNHJ3EngsQ18UHJTj7UO5dRiirPC9YV37Sumh++kuhciQk8pIOcT03XtScyyGRv97/mLPKpxAG4YlW4T7wS7WGzkon8RgkkO43hKIwBk+TpKdCxxxJZLW4/jZWTtWWWgM50fdP9d7IjRwWuJFhLpXBQnx7qcsKmE8opkN5kJMr3pjCOPjFV38bGNuAfzElvb0KdV2Kx2ZFNcDurlA756Y4M5se28YwPyLrZGoEoqGIJZZ1JaEbZZ/RPdTKFEz/7JJiVmRIydbdWs7v2hJBm4+n3g9D3Bj6hok3d6/Y0XSsVsI/8WyOswa45wauGhdE3vtE1pDIBn8ZhoZzuatu/cyBcq/0aSo6kjAknc3y9y5IFw4PHxyTuED8NbecaiYQiCPN07HxX0ZFCK8PulH7epyS5fJSls5vvdO3UYHbWm4ghlzLwbYHi6MqbIG7+EjuiHxCjPI294AZAyAiavG1egtlZ/+8wXgvZU1fa4kb+b09imaBJ9fgSz3Kyir+S/aUZhkKXY4QN8hUIwHlDpyY4eAw+PpVQqy2eRLRwg5RKVFcDlENemvASN+EB12MYSrSFwx+gitzujjqF/SLLs3BHmt7Yx5VhYB5GaryD58TR/PGUNPv0xcZk1ZOlfOjnVBcq7d/3GsfFC0T9hL5G048raFrY4r0GpGlgC87ZHtsXYgOd8wjvXJrJCAe/iDx6jkQzxQE6NQ/464vtAASqpndgAs+ckOoAQbzs4b/2ygjGAWmOYvAXkRnzjGabpP3c5gGw9sE8Y/y+M2dcLGKfJliLT1/X0hRT4SeHWHUUtmzYAM1DYigbGWnD7ISljWGjgyOIXq97j7evlWFwZmbExqppar6wgj95eCMi/G19qyGeJy2FP0Q4V+yan5iCwdMrsY0xnosevnzFlRrT7VhRnCb93lWuCSjMbOwDqUgNA7uDZaZzehti8PVpILTY6rfRpglQlxagxK51CBnk307HZn/d4bzOWeB0exj09KeyRwBVQxQY5UT6HhNuiUE4Blfs/9ArGW2B1JV22HNMjJiDH8dcUkVKW4bkYQFP1npgF5PoO6LS2934hGv3TJq2tHjYhHIgbFTOYu10R+Bou1DU3YCrb8IUjUCyk1vGvqOaOkN6pul1NLvKBnPNPg+1DX49NyrYXtSPbd0z7R09jWV1ZrVdXAlF/+6S22NuQBTcoLNIbMcNV0OScZ1ohsb/XWuxG1iPiECO71ybmSdjALwUmfCxN+eOA3Jg3VyA+7EI+lPV3w+xzs+Wfh4tlIwDdQ6IAwpXlNTUjv7YkxJj8tvAClagh3HJxhUWE9Dih6zUj3R2iM0PF7BtLYUnwPcI8kVsLP5hKTdxnqDJcbpuRSvICWnMi+AWu5xDys0tNI5fCA/oEK/RJSODRIxs3dIVHapU2Ml8s1jt3rN9nfO0ICy/kPjlxGdaEWp5AUvzV2CnEt8zqwBTdMFvcNLCECPSvRLDhL53vNM8DYcntdkXO+URB3/iw4P6JIIaLbuDFMTUKjY0zomN5qHVJGFVm8khvZqs5PJqNs0A5BD8ks5n6ah1KbfXDx24IAT3Qm/jQc5YUdoBBlsMI+R23N3+maYzCIIwVxAmTRZ3IBenr9H2fD+lliTocvM0KSD4cTZ7fLuKNLXLL8qqyBSuUbX13T85rD+G2+nuipwaLghtgwNGCD1qQv19nC9Qk2njNA++Mi9Aa3uR0gcURAqoM/ftT/DkiRI4TnM7QfR9+Idatu1zEJpaCRJaUqqqSTa2k46T/BZA0Wm+0psmzFjD+n7o1WIXeK4YSVM7BB0SlTnNDrEOU24fh6aXKdzPtI6cf6pXnPAj3wrOeQ//TycY9eus4afeY6AUGn8weTySSgAoYDDtXOyaY5jlN9ZiuhkTF4jSXpOhxPeJHtda5Ee8PNGLOV/XGDWC/S9opikQyBoLoEjeEK5Gai95PWY+i99P0KUzp6blIth064XjDKbucCez4bu19i++a98m7yjtlU+oXnsoYiMuAvf3HZ6wHmLWSLA+tiEE8A5gSzDeBa6++8x+m2UAUi5cge5mqi0dA2OOm3T6YiVK68AyhQn+62j7zJDz+okRacBYURJsliVz1BtHGTTPCTwHaC6IuKmkvLCMPAtv6X/zqlYUtlLv2ryEhWEjdxIEYOLzj3g1XHAh/aC5RefOPJkOywdktswwjoLLumn7MZ9Hzenc8f/k7UMTr2FeJU655srKV8heFBEihHLnG5MRKSKpMuZ7dJORp9MFkBidk3iyc+c3AVJwyca3bRuLnjFD6Ghv+Gq7NoZoy4Srcm46VlXoRdsCGHeKhFFuggEOx2nwIq7i9LEzgGRgBQMIXz+r/7w9sxN4p0XlaDbttswey0uOvKU9xwrAdGuCpT+9+EAX1H3JSMlTV58FsKWPZVfl6f42jIvPfanFhCZdPvn5w7l8BLMazVIV6iw7Q2REygVfRA/J967iMyAAue4SHOORr4GLnAf9n/sASkpfP74GOD+L/bT5rN1HfM2bt3zdQeQb7cFBITSD+yxGw/bOHVJ1dI3M6ubHDyvjXNkEs9pWzzAePfXmggxqNAc4AJ0Z/FREMFVQnPjNzPEGAE71NjkcN5VbvtZ3o7ykVJfgtihCBcxqN/zKqtw2AyXbHk6eo4G+iVaSXIgF2Ox+lut/A2EXvj1VoNTDXDn86wrRKbDAPq63+8oA3wY3eaOxogOZtl5V3v3JFkyRMr5g+Ei+/XZdUdry2T3ZHBSwNsvfcXkU4XdCVgOsMciQlbFGuD873kGtXugrp04S30Pb5GKRyqA3q4/+edtB4Ir1bZVKlIHYvfkqL3rYevfsdZ3QQNwU8CdDSFmRKoRRhIMqyVm1shSQfZFFbjgFKVgX2Lb4f5NqZZSbqvwDhj39XTmr7lY9pNZ4yU6rDJn6B4SoB33eO61YWpKppSvfjpf7WlB02r0GCPU8LxhLkYAp7g2uWm2nLND0g62aJTOuWi2tdRJnNp1UgFyBGTtupQSDnaNljqsy69Ve/s+7DufFTEnKXuNuBUS2zkU9r+swIlCWaXF3wkOLCt0vTCMgvImO9osr6PdeONL16fK1D/MiYA9ztyJGd4Qawfw3gg1MjrFgNkvA8XFBcsHVVhe2WKX5SN2FjyLvgMonR+kAfE5kSqwod1qlNP1h7OuAEwHqTUzUR9EPNTimN97yM7F3wKSTk9h6tKAEX+T/OOfAQ/ZT2Cenvjyx0LXwx+Ob6Kq2j7O2A4bETzChAE8b0g+LPL1/uZAENk4izThS3jRQjaqD2f8LmhYxGu9eT1D95bwZLzXMxZOSvZ4Nlec05BE9RcVX8DdJgwRetoYhsZgVucypeOUs33ms3SjuG4V+MdGywcGBAnYj+S+LEjLtewBAt09escYF85tCX0F2cfThRgOO3BQV2lRLzYahWaMfWqsaBQcMwuNicE+s0XGrSgUncDGdT5a83TeOkYsAfGxcnSdmzQGsXw/xMeNk7P2/f3Z9HnLwGFvHWRcj/MmnEcGPdflgQrBs9x9N1DAcN1LOw5EVda2HAKSwp1BZ65WIQCrsAPzRCytJscutieU6mlVvbLC3HoxjVZAT/Xodb3jZlddTwCGcwJJoRkOFPxAJx+yBkdsMfxpp1Q/j563qyew6Syl6i6B+zuX7OUxxaQy7HEVNmLKHFgrisYsYEIVI5L81KF5I85HwdQIq40/wzuXu6AB2dInboP9q+gZ0zU9nLKqCAqMgoPMrLLsPIE1y1F6IVYw6q2NG2xFca2FoVc4A5krjP33BHIMS6L0KygavnbFBZ467C0mG7SPKhS8ztx/JYwYi+ZXsthFLVsnHejE+FcUygYq7RlvFLlVn8C+yieswvU1WXdKDlvD/raO9kEjbarVZDOv+NNDLp8tAbEUjlZ5GAx5fzRR1rPG8d8bYavq70dJOm1BXCvxkRS9i2AglBPoUetBGlEgb2frubUIBkQmWk1uchkgptUteFOR8aZFUYNM1C4yeIHLNBHdezpGs6mKkVRRzaWQzNAw31wgcOyvk9qfOJnfj0WM2vs3de2r25f5HqxsyF5G1W5VceJqLZEIeYA5ghFQe/NLMqg+QR/Smv7dfXmXt7cpd7l+FxnE50mGhWDZWU1ChNzRJjHNJnRpQ1euSfeevck8OTRReUHMGLC0wFd/foHR6MFMRItkjGWRdShr063T2R8DQGPsXg0Oxh+Ru5kvl/guD3gFQyAfdaddwpf3uikW69m3d/gZgAJCnrzj+y8a+pSC729/tEUhx15AcP28/pPu96g8AnX2zmYL5e0isHJCGmWCdnFVaxGDuRIdo6rqwQo1Cs2KFiwMb9DsDuv2gscN01V/3LMDQGpe3Bjg8rw0LAK6YRFBzI8f+8q9G287FkBATJ/bUb+3oUeLxc8cxcJKsYRO4nDySf/vdPEePDErFUOzOihgwvoULoq3PgwKSHTfa0CgYlbDzDOgB1mPSGjcc4EzaZfC6MKZN2r/pDegaPjYfg8p57oKgBLoRHJ9rd7ts5XXC1CzE9ECPJTTrxvGBQBP+lImv4VaWJAqjcdbMluy/jddVA1dVgFuYaB+tVeIm65aOvMbwnY6m6fHZdK+l0yj7l1hdtFPrydnoJMKuytTJESJRjQUGEJaM6rgMl6IYZZ2s7PyJeQixzLHL4lwK/u21eDc3zwOV1Nw99aryux/SlDZ0j//vJFNtCbYsVf0ONWWU00KnWDbncHOdIUvwOzmjM38WOtvnr+vrO8IlE30U5ZE808eW/Kyb/sI+skVdHlnJ/WFzUf6kPOlXIYZ7waeO57Gl/eePfvT20gnVrERttnQe1z2FYAVXO9TJL2hamo+ojFgekstq67l0jCzzw6zUv5zdZb0R5n/XRMbPemUAhr/QM/tbx98KIRN/88MERav4+1taJVwU94mk0WJlqef5C5IDD78lQME/OoTIdlyr21G5CcxuHegDLrIS90yDJ5bE1ZZ+CBGkMuGhdMmqT8V+vmqIefL+kVCJqbc+FTlTLlV+tQmEKDYl8/V4822HcdxRn76K0roXDTujwZB6xMZYqgb/getgzcWMhjobH2nF/iRMM5VHF6cgbmmfuI65g3OLFzP3ZL0m9fT0v5Ra15hzEksw0xHKsn+Hg6HaD/iPDTj3AMXQbUGqPR2g2YjFVHIZOwZq3ZygrKOQS/rOVkcMKtYjQJvpGm2fSlNYZebpWlfCKhwHqFKGvUKFR6DC/KHey0EV/MKV47Q4iJj7UPjpaeBXgDjEZc86+ccBSf1vxTNaUao214gCo+oSvKNMiErnzIoIhJjtPoLZwybfIwwm75uv2M9jdN7CDrpsIt9VgF9mHgMXL2S597cWIa03eLK1BRyNyiGEfgambylt+P0XnSJpJI79dU1SuZj2JzqQlwhSUlBZKebE9rdJMkHwxmdRVgiakcH1LACiKYRhaVMmcimJUPrEvpIZoKyFS0Zoc2/uau/VvG6+sUZ2sKj8NaDxLIoHWsOLZGV6QBNmRGDrlQA3rizEmQuAvpUbpidE5fsbB2N998258oGGtZY2DgObtbdzgabWbLtkf+jaqK1KklGu0qpukhBaGgCUXPxdF3nV9L0MW+9Kvnx0FOwyw/aCCDcfIGRAWEn+Nf5DWCQoJnQRZI6iFY3k2nQtzZ5TimxCQdwUpfUTJflTtiJGYvFRGZb33vXTMNOC3J2TEiPPSKHZHBnSG4ASWEV+oJTOw78+qYdheYY9GzavYeqhNe+y4MGFAbecqFjn4cgu3/w0LJZs2wWnUOHzOF6BM7kBR5BF/8xpFU4kEcowiWIKn8+kf4fZHBPqM95OXUr9IjfgQQA6K53dwFR/qwyjPxe9jsWnCayF3UQYCN1xH7AJBK7lf8gZP1kuti+WgbC4utuukaPhH04cMIx7Qr8DMucVV5kRTJwHzsBsjAz+L4UPhop40e5ad4il40BaMKtAdLwU8+JSkjpvguJSrjDFYWY+kUoTUwqtVvyvmgvsXHjI5yvrC9dXW9rk8a1tvFuvgS1XGQCUt+pO/CiwuljfDSCDi5U1JcxUjIva/nVpdon5OCYQ2G6orb/aOzP/Y+I3Jq2ss1X6uz4nL/BGJgaCCHPf8WEh+isMDNgab+1ybWJK2ZcB2YmQzshvl8OUrnRnCIK3cf1lrliSP45csnKEw2XJTqmblEAxOn2tRz73/6LM5iPGSV4kIzTNLYzf3bO9l92iF1EYcL6nbTrs8E33O2mM6iR3AFO17j+GcVGmCF1zWOpjmq8i+kFfPbQJPjICGw3BUYYrNgTIbpTKuGo4jSKwiduTqvOXfOBv55KW3OKO3Y53ubRZlM5vngHjkA1XeOjnPoVcvV6bFbzjRYOiF4a5Uie0gih6DCR13NWqhFbXDLqyVVOEVYiE4j6qtNC7LoxKBUdHqquQE1rbJRxfN4NWdkSrkRwIJS1mQXha7dFjKBAwlW+iZTgVWl0kpP+AklBNavMF19t+PZHPlyJySynJz23g/4c7sm3Vm5ge0FxRBo2JXDsQW6IZNUx5n8Qx6iQSCunIfboaeh/kRET0H26SnzemuIrVEBhAdzu8eGGSz68b/Tgwki5ZEsq8KuI6eVo8bS4o8pk6vsmfOvmx6qSuMyB08XwZFQoMScJqdOnZaPXSID0jGIbB8UxPHgT2/9Xhk4wmptW/V405A65Oey3L3iLmMPlFr+6gD71vBVi+GYARd5aT97Ri5zU6/Cq7jTQzBQdTg3RO3DDusr8gNKBc2XKHlgij9mnNC3yMfCNzkbyMKYCrDk0MzJQCSpzqkRu6ok2yzAV8Av2pEysDji3+PwaVAdSGi+RalBSOSrqsByPm9N06wF6C8Wam19mmzbw30EA7Y4CmtKXf+oyvnnuam2V7KVu4wbWUoYhGWL5oHW6TCt5Es7M6hb4qZhDYe0UaRvGnibFWre5zJMNg/OO9+38le4RBYNRxTd3fCLgm+RQp9mvQbK9H+53TlcGoknKYctNgtH3w3OQtvvV6zPIioYuBL3AE4WwhRk4gnowi7C5SDwoy1vfSxwKBWKsjXD6UHgq9mIYE3jZL1M2FtCVPEmKElfpLSdwULEBvtz7BpdtoB4OqfQDD4UJpPAIp8mpefj+YScOEq4eWW15QRpt/8FtdMxq8/dC6oNHrA9CB5GP/fX3POLKR1CvViJB8UUBOCcSUDH4tvHWOvnpY/if7C46GwbV5ss24Dlkp3VTFjFMPZyy5AL/GkgV/TKkStSliIwcDR9qLpwBSXTkqLz1cREcV1PwRpcYhPEFpdwqib8lI8PImanrMpL6NwZ2MeiQHSnAHq0HSCz31vGobOw2DoaUG2bfD6iiTMePmMwAXV7TVvNOumhnzwrvUfqdyCd/IySczXkq3ywOqdnp5GWp/Kf3C5gqoInZ1j5EW8TkS6s7Jt35rj5v0XVBLNRzVqbYRzfFNhAgQunh1pWT2OO4PZSoIW0th0ayt4NJR5GwsqmEAv2BECocAayrBmpk1gxwM2j4XUkw6eGKKILuA/JVNyxpeFZSb3tU0iP0ve9Iaz1juoLZc/7QsykBBMJhc6I2GC+NkYmrjxpd2Xm5j3NJkrtwzsIOG/iswD06a6Juqf8E1JWOp5RW3i3A3KLTQ7hp+rOlcY8LzgO/hlgpk6Bvk1wp/yFpdee5jaNpBC/d0jyE6QcJF887Ufjv5FfXJU/4/TdIZMl1n8hoREyoowz63e71T56HwHfr6Uh498yCy1/a2aLMWdzZU/+pNcIE3T6IhpTPKIWhA3GGiOiX6hPnkBaBeX0m5YZj1yvS1mKVGJYcVZtqi1Ys7eAJmE/SzTpdMNpHS2fNFTalsdxHr4PBttxZ82ivhrTjsBvZ+JTtV3d79hJb5HwhnaelaJBymEJj21JvmWu2d3UCZ4sE179JyWzznDA6YlXpSeFQ5lvnOriOR4ctNTQxRczo6BIuDwJaM9zL7HUv1Nq7Vm67pYSH2MCXkBR5GhD9vuG+XbkEopFGP1NGu9MG59KoYORGtj20ayZ1XVioZgDPEJEjKaOh6HVBCOckDUoofT5xSRSiNYbJ68V/SPSqEZCUfpQ5zbr2HAKKU9XHtxIJitpfgljTQmFlUn/jd1ByyJYC0IPc8+vhAJc0eipxT7FtTvLl6BkU+BpiSUJqJYsqaD1NFHLKlAQfMxzgj/JIKOR6c63B3cuvLlTup51QxlZE5I/xiP7QJZ67kpQcCH6ZnKbORv/qprBKwL0b2G67FmQGgYJUDAH8Wjf5DTrTrL0MGeeGnKE79L8EFi+WufxiTEIECQEoMCBwjuaRjtgi1oqZCMpAaNMvhV7oaaPv1H0ZBt1BfTMfd2rcG7nqRRRYIjYBfqpJn97xZpML/XrY71w5jwOLIaZ3wNN6pdMrSSI7ayak/X/O6auSt/qjz+pqoDGPRvNtvT6iz0KPF/ikmae3kzCOhBTNQIOmNb3cZftNOod+VTuzghXurY0mDIIQB2xEFzOymAiP44p9BtG531vKSWVzC3knlcW0KYgx0ovEFT7NwoJozQilg0I++sBLUtvD1CMfOb5/7phz+PxBR0MxQ3x8g9JzxihHb7XJBfL4gvm63GnpPQhjujua6MLbhm2B/uuQw9p320pA99KIvnrrkyWLfZ59wCTrFYqzmkWNhe+ag82WxZkZgAxhZ/GjCiLyn8hq4DGi9+pRemivGFUR4EvENu/EEswBoCD9GNNSSRhz934UTsYKp6iHO7d6KdgrSI8LJwn01kyvRFe7ISLnN9xomuYc04kzEUmYuUEs4gQ1MIk3WoL9L5Zobr2Tu2HNyjaQE6FwrlEwZaFqMAfK0OTe0v991hHhVzNwNSXnMi3vksSC0Ybcv0ZyddxE///itXxLY2G/g1XwjVx+O6+61BTg5PHEuVViHGUvwmg7UKoTIhnGlm6bFRkdQL0teBdCnHhlWtQQQnfGv+2rWMU4FiUseo1lTyuBL7pUjVm+WCepROti/3s7VUyW9OhADkLl9cJ2pR7wqFpu/VODE3uvm1GeSlrg6VIG3V8ruuwevFBh4399NcHNMDY5qVYSXJN6qK6PqBXqdEWRU/jlDbM66ncIeMtWTCpz/i3buI/yBqqKiWu3HgxXvp4llxMrx3pCMRcUth6483VbJkf0ryvheEwKjQOhdqwNnkYKTw9sjuCxWPP6XiB59sUHqLs9AIh5LevXYL0Ah9ZJnS+MAVTUHme5tnA93/Yq0atdW9A5pzJ0RDw2njmbztGuzcPH4b6wQUNR8zYEBuNODWOsVPjtDuqBDKqHnygkcNA8Y0oe40tPSAd3k2HQk8UpYM1AvimYfwDvOoTuR0dJhck0Svuy857fPKk27VuU3s7Or129eLwuRS/lk7UwJ3pn0DFV9Z7WBUrnYn+NOOStQwg+ZKWCIljBWALyFaiFBdy9vcx9hByhBvNhNUYvTnjXjT02cAvWVySNjVk3Mt7x8g2smS7NfxcUMkPXNmdzhGO7A/YLHpRvAOv/BiW/cDpm7L3x6L5erGA8CRuv77ONLoXS/g1UcoSLPgg2cxhV4OOhFBCe1IAUZZoG2Qtt5XwqGYU84W5rIkK4uwH5WIDZcoGIXPlo9h2qiMuTYVy3wVsTxs0b0pWDBYoYWKeB/CD/piIK+GEmtzeSMgR+plCOen7IfbtaPDcEsaoy/2dXzE+6Qq7oUc46TlodwP68q7iGwdD65vJUh+H2lXLhtesE1CmVt2DNkjAe759AAYUzXXbxPig42TbIiI6UH0XNH22r8owCSfzmk5CddBSG+yZM9/1xgckbuHnYGvqCVZoWxkelXASJnGlw9IJPTi2PKp5y7nl7bxzYnNMwJExfwoxtaC0EaW1J35VCM+wKB84fyNCDzPaZ3woVMaW8uBnwS6bGyMCpXCri+1fxoUWznrnDK/edYBtHVOX1hWIX8Q0V7EF4nZ92zChvGAGx3KsHx6XS6YQ4ArMYhWq7sEkboBy2K/JHoqUKLwZ0vrf0iul1h2b8NFy4/2xdBJz6N8T1PuzEMwzGTHNq0IHDuRHdjQGJJ+xAhV1pWkV/6b6DokniqAfJuSthiYhMjJu52LIIs8/0w4E96YVimoLng2uPSvYRXCYAIvwKDL2R8kg4ckWtOZwQBCckH7uKVQK7VcCWQqHEVb+nNZQTLtm2Y3DA+Xj3iO6RW1GMcslzvB7/VU6ReGy2M4FjiLOUExG/o0qcoXBO9EJb96WYQ3MOLuyuolHk6Ts5Xn4osqWc/+ujbP8CUcHQHsGixlusoEjZD7UjU3SYVseeNJqsdw8PF2x/RhlyNaQv+W1t4zEL+/A7PfG87H8lRiDpt3Fb3398Wlp1kgm2E+1e4UneSLpb1KSwx1PJcanqZxaF8N1W3xolf48Yjkqp6EOpLfXvNQz8+OFKU0DpPPmKeSAA897B/O7aghMVEvlE+lNZP0QbXnpKNO8jQJgO2Bh+l9Jw7pzjNYf+A4ZfYu3D7D/gbNIlDV42dzeRk4fc4MIC9Lh+L6IIPD00Ec7zGHS1/JEU3BGoGO/M7G36EBhys0VOGhhJDFDV8Gpwiv4NLAbEh7fSI5kTCLTl4ZhHN8bB8gMyY5bTe09zYAdjTO6w6GekWcxK4zDOXXn3JMwmNKjqsETbTe7T45VxFv05jcY43EXrZibP9OGjpnFpQD12tV3pLpLt94rGBQFpO8ohSOy4Z+baG/2yx4sOzzVVCGSjK6UUHaW8/YQEvNa8d7E43aIJsX/w/4g+d7H3R+ekyTMdcJdsDxd1UK807zfS4DabA35GtWeE16jI5bhBy5zszv2JW2cv3i8TA5UmKJttI8NBlaFi8hIgkihTwaN58Q5kDrIXT7AxWgXMrtXeypCCTsFP0YDWYNcczg41lzJ938nVfLkX0hD3J8bdzU5MB1iCZSe4x9AgA9n2dJ4IsYkMkv5v56TaagMk0u2k/LSA1cS6F8othO9/NnpL9MmKwRdReQLHJGN9EHjpwYokLA6z1MmhZEhqzRVX0YjuXMLEoZj4yZiCPj3qgZf3QCro9irOCRch7BgaW8iKrEUgd/rA6oRIZouoaPi+O+MNuu0G4aSXsincRfbvYniTQqUUwrOldTKTH1ILgHdwJlVlhZTegdABEPqvjoF8d0i+d9VBCDJPeVZN5DSX9fTzZcYejHI/CqFIG6vOXIZtYm27rSBo9md9IN9N6AnQIvfTq2eB4luOln1nvZxB2/1pAm7pRDPU5l6KirWKU4/Ez5gduHIhlcv2I1z3ckO/cvJ9H5ars6a+2XLHz/Pb0n2yAw+2ENcYdKjG4KFHAbNZPSfpAKXSREsnMEDCR8vogb3hGw3/QhkHsvjdi9BeYeIxRuz2SazH7H/IJABUfD9eg0ZXO4jh/2xZP6tl/zp2z/FMGpCE9b3/Zhaq15YOqO3mFyQd1PLnf6voiDTJSz+wK/jzNmR+8xCR3ImS0O6drRNrzdd4DCcjSU8+anxtOYGg+vek3cHNTG6TSjLwn3RYzEZNQ3w0/bWj8DuvmQssZgxBpY9jDUcEpNwJQcsBJAf/IWw+efbSWcNzbLj5Y4RPvawpU8pjZ7XY3zEO7y45Ck2spI09HFpjUuLU3JKvNzpdCbssurzJzry4nJjjYeznc4k5JX59jmUT+I6S4x3jGzi3s+dMacBATpxe7T3dHiJzoU6dOE2BZ0gO3rS7JPGprrQ8KfJLkwJndEeFbj
Variant 4
DifficultyLevel
574
Question
Mel bought 24 packets of lollies from the supermarket.
Each packet had the same number of lollies and a total of 360 lollies were purchased.
Which equation shows the average number of lollies, l, in each packet?
Worked Solution
|
|
| lollies per packet |
= number of packetstotal lollies |
|
|
| l |
=24360 |
| l × 24 |
= 360 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Mel bought 24 packets of lollies from the supermarket.
Each packet had the same number of lollies and a total of 360 lollies were purchased.
Which equation shows the average number of lollies, $\large l$, in each packet?
|
| workedSolution |
| | |
| ------------: | ---------- |
| lollies per packet | \= $\dfrac{ \text{total lollies}}{\text{number of packets}}$ |
|||
| $\large l$ | $= \dfrac{360}{24}$ |
| $\large l$ $\times\ 24$| \= 360|
|
| correctAnswer |
$\large l$ $\times\ 24$ \= 360 |
Answers
| Is Correct? | Answer |
| ✓ | l × 24 = 360 |
| x | l ÷ 24=360 |
| x | l + 24 = 360 |
| x | l − 24 = 360 |
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
Variant 5
DifficultyLevel
576
Question
Skylar bought 500 boxes of nails from the hardware store.
Each box had the same number of nails and a total of 7000 nails were purchased.
Which equation shows the average number of nails, n, in each box?
Worked Solution
|
|
| nails per box |
= number of boxestotal nails |
|
|
| n |
=5007000 |
| n × 500 |
= 7000 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Skylar bought 500 boxes of nails from the hardware store.
Each box had the same number of nails and a total of 7000 nails were purchased.
Which equation shows the average number of nails, $\large n$, in each box?
|
| workedSolution |
| | |
| ------------: | ---------- |
| nails per box | \= $\dfrac{ \text{total nails}}{\text{number of boxes}}$ |
|||
| $\large n$ | $= \dfrac{7000}{500}$ |
| $\large n$ $\times\ 500$| \= 7000|
|
| correctAnswer |
$\large n$ $\times\ 500$ \= 7000 |
Answers
| Is Correct? | Answer |
| x | n + 500 = 7000 |
| x | n − 500 = 7000 |
| ✓ | n × 500 = 7000 |
| x | n ÷ 500=7000 |