Number, NAPX-E3-CA22 SA
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
Variant 0
DifficultyLevel
633
Question
1.381.38+6.21=
Worked Solution
|
|
| 1.381.38+6.21 |
= 1.381.38+1.386.21 |
|
|
|
= 1 + 1.386.21 |
|
|
|
= 1 + 1.38(4×1.38)+0.69 |
|
|
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= 5 + 1.380.69 |
|
= 5.5 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | $\dfrac{1.38 + 6.21}{1.38} =$ |
| workedSolution |
| | |
| --------------------- | -------------- |
| $\dfrac{1.38 + 6.21}{1.38}$ | \= $\dfrac{1.38}{1.38}+ \dfrac{6.21}{1.38}$ |
| | |
| | \= 1 + $\dfrac{6.21}{1.38}$ |
| | |
| | \= 1 + $\dfrac{(4 \times 1.38) + 0.69}{1.38}$ |
| | |
| | \= 5 + $\dfrac{0.69}{1.38}$ |
| | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 5.5 | |
U2FsdGVkX181HZ8MRyuD5HS5Rd43vNefjGAccI0/lKs+KbAwVS/0PJoOUgvvnZWWOplJZ4eEJtMRsfP4dGuwkwwEA8rPOLTOyNImRnq+okw8LZiP2gRmmoqadDvok4fWNePYminh9xRrW+cel8cfwk2cyJ9zooNPwqJXhhNwEKFzhDot3b7bW8YeS+tvxJq4qtZ+KSedIF13uHWSFilhPq34WigyJsmqCtFyhes4fiMeScij9r1QVuu22C1sGDnelbjMs/iCXODmvtYnjyJ8mrFRPuXd9hfkAq9hkGzI7lRPOJJGZI6NLA0xiN2JMLuFGIyumxV9twCl5IPcgdp8hNhp2HJrogLOpXF1JbX37ZDa/iAEQM55HqY7SHTOSn/jAzfF+mSRaVsSObAO6ETCrKrJUh+VIQ8u1rFSesC/d2vg/b2g+4v9mKIV7XD5apnqZJ9vq/gi/q93yHnNz9ZyGsA0s4U4qGVZ/2zyyFmufI7ni67cu9X4ai8wQn1MsYq2cJgNKMKhzCyG1MNYelCVKLPdQlkeYeeIgnWLaCsck00E1ZQ9fyPLq3rXcfuPOJSOEQ9f0fAJJpnGeJzUjg5MUwo+k6UMHWWcGtiU0woKL7ksL/ajitneuROHna8W2uZdtpdvcs/d7muQxkkXhwJSyYKMGf+gaEY4Ss6bFrk7HuBxpx9owRGp2m+E0NyC6Y/ztG3nPLCBGbhmKtqDnWzpNZOS3hZciuvPaNAS/kBNG2IxO0Mwk8SYtCBJ+ugs3dJ3QjB/qyztm56cM//ltsVJbVrgwo1bJoPIQ39aqXRdcAUrk5iUlfT3hESGIlEp/dHDo1hJ1HHBEBhJMRRhgJxAP/qmcBIgowI40dMHgUBAFBH5GgQt7W04zC2FMlKXatUlrkh9yrG2RuIvaZ9c7BrBQsq7v33nBBFpD416FQV2bssF+8JUiKN4PJLPZFN1TY4SZxP6/SPaWCVBSEcK1QlOQnPbenQeZO6JT6+fg+XvZ4Nu+gse6vd7+Z9alA0Zvi8/0gZxjVHmSD2wZUhh/PGaEBs3yp+BZhmL40bdQfJk/fomZ0bRqsR01fXUGmK3lLk/pXxkZnE4DiNKf+is7oNOmXecid+WjnDYh7hoNBqJjGsHLUolVF6cvhkag4zwhj2PJevKsh+7WyfCXq5XpPRSmbvSYfbgUGvXUv1AS0XZwQiAZKFhlsVFbY8d94ah94K/efbj13NaM2zHdXnLlQL0N6IFw94XAgun/6849Q/o32P3JEVnV2I/wE98/Ut8DSBK+qmnETMpjTkCZ7m0ahoo8oiALoHuv786HymMzElDtn4mJChIfkG7mcwnTR/xdCBKZJKCkwRSZqDcl1nTFf8DH4KEIgrQt39gLf9gA6ASkQVUOyqhAYAMwsXb14iJHdZMowqgESxuUaG3rUZgJbjd5AG8z1NmzGkhOsePWbnus784lVixe5i0yz2P/SNNZd8RGMv+MqbtnL9gzlHE6agskjFV9SFii3d26Q8l1R+mMflnPuMnF+fBLKwYMXN864jTv2AscqOyKch2C7w2XkHNgbxYkRjv5qTG891YHaKjnb2aRVkYAXWFJCOjW6Vnpfr8xQBWZpTOF/DBc77bbeXoRRR6whP1MxSsuwB3c4z8+KDV+a72PUl+h61i9dKYDUZ/w2PYevr+BFZQId334jVdYFhLw7xCjcL+SdF1ReA+LFKKK0ZBCdrD57SJpsgeIhTVyuHiLnzE0vVBgA4icTNltZq6eLL9FbJO42Q2/l6+LcNM2moDqu+yu19VD09Eh53bUEVCUF8FHvDEXeAv9VmGSZkd3k1oTckRsoekqHCPy+CiaQ4LwKDKWqgSOzXU/T8lG72PrTJGoYjqJHqe6HCGq+9rzd1rlhmUdi0BA7tVKhfB0IlMkW+KZDTC8pa4v1ApnhoXJNbHSBTUy3WTJSQi891zn+VZRyBSwVQXx+OnF4Keo7lVnF8TNd4kPRB2WAsvKsIfliiu//vENFuu/t01cY80SCsjxXMWnS3YKh4cJqfvfZ/EZ1pdt+u5UX5oT+ZmPvrJI+VoUBRCz8mXVJm2jFEeuiNuALc2yZy2PSvPgQmh/bPWf4MelDrI7vEl4bdpS62/K0tLnlnnIsiiya1QmgMemL+HZqzK1TJwZ4Lkz6mN5lZkfereNJfb25horb4bdVxTJ4bzWwdd37tpObK2wyWas4YG/EGkhD4lPAV2T5JhtYAvb67ahJ+6mPzJI+4KqeQ0e2Dr4Hqb8xmt7et9ZYlqmk01bh6FtJLqh2qwN+q5BbhUhilQdF1NlYwW9bsz4jmDRVZqsqm+aqGwXj5vMdN/fyPW2hWtYxofGZMnXvNEco2iNyDAwXZkulrZX34g6p8ceJPVl6VtZX5ehiJcyWOjcooK/U+AuPmZeSep4TLPZ4e14wnLMkkgkUwhj5LRUXOLKEC5rJrtGao+dfZf7Ot9162FgepnDz/ewCfqubSuwtndVTfc2IgIurp6fsa+2WTzNjuFg5F4IyUPV7wGYmpMgDc+JNjfPaDlSEaMFZtFVQfBH2WZfPcBn1Movwxk30GvnMINI9ekU1AnqsUYBPT7y64BMdS+s8f8USy+mIhpOi3neV4NpzmXmBEDB8zexaW+SsNXfWAzrlSkflS7xiHssmYGwtSAVkmtXAdxO5LAlg1XbhCgxvIroKSEtAukP8dzQrK3JKvh16R1qwWLjtAk+EowjhPOPWS5f+J3zj/qOZzUhPzY8hSDc08vz17psPkiJSxSmCyJODTSGmgbgkfgPVgN0EJNY9prQCk/awnEdf2gjLvhvYhnHFG5g8cEpAleJ71Aiu4rfnOqTFwXtUmBf/dFhthOpj8eHliXpTNbopsOYoDLSrauKZB59XGIkKSTMweK7Stbhga7g8zcYkk31OhY/a0w4f13FA8k96XTnzP7u8Hvv44MF9gjS6B8QMBGpgL/6QPLEZUxhyFAVo8MwimyXhlss/YPIOiYiFPI0yWpXBhYFKh626jGbozQjU5XSHNHZplajwJZZWkBBiI4BQhOdM1BadYVs8iXxCUCza6nhaHqXlBp5OgvIAav8lKUb+qxPpx3OhxD+MOHLSD5/XUHBtDcfN17PCNORnXtgNsG0L4fWXBVTWn8nymu/vMGoRDAwf5YM9lxZPtCqGsnIqPl7PpmUAPNjvwtXVyJZEqGMT0+BSeSd37LQwic+y+K1ugBP7rYBsfYpvKI6wY7MF66y53FZoY8LUd9rjuLLtA2rMocULyA17rk2HBM4rlrb28VuhCfPW67ojhoHNF++8ke2TsQnVyj4M4ihyX1W0MRjLcOG1md9QkDgy+maKrsTx1X3Xc42KWttbGykprDFSmjk0dPm4KTYcXFVcQWPDMhi7fbQVUx3OIc5cRYTldtIHxXR41rxZ36pHaTGJsnf36rWZ0vxOLsIf6e5gDauWmMJjypUojHUeDwsOAjKT/TxCG05jl/VykCc2QPP8swgAtLHaoWz/YHk3Ev1vsrLQqqa16FXqGxxUx7wTVFWSGp3KYyZxyS6Z7TB+jTkEQWxGiRLGkgg6o8u61iT7YylGJGIrZZpxMF6jOWyJDp82r2mAFadYGzGoiohZMhKyOBmidtlYJgNdZ0ecl9+Ab47/9R6BuLjBLilGeqWJ6ZDWr+LFbOyEFrKqShKdrpfJ/xRNadX0Sb7ftlMQ9JD3bgXVV2EljWFLK8BDI97ioJANBcdb7nRLtAMAktTP6SEdDfsWh/OWvaJlD9CHl+JV7jIludQCOygBVfdut0ibHfyBDdOBbvxZRGPmV2hUkNipZfALmIosLxWdH1vEACTL/OCEltQRL0AjKiWKU38djprhtYpMcAAx0TeXyH9jlQ9seRdx8RCPlaMUiPqXAWXxg9gyQ5uOdWG+XHpp5eav8xYhMyOM9o7dDyQwq/WQ2jL/MXVi++xdFArzefpB6+fgexN8VYTlRUD4aE7vtqu2kIhIbavp9QYvsw7x+0u7VzNqGuutx5XqQsS5TyVIvaxp1P85SH/R9S7v4Klylmh6CYezbJn2zcxky7fFJIm5sl4hcJaNZnkaeo/23AvsAK1BG4kmqCNZRuGez7JhAM7EuXaRrHny9KJjlpq7/+zxm9Sd3+XF25wb0cEldEYpnR0SaNN0R1/tud9zyiGtPYBu8cR+vAk3LWSXOO2MZwOpykbGxenIt3SpPBFpUNaYFR9erDtjiG7CNzsDZDxpt7Lm8j7ghmTbeD+SwjC+VYdKPRIbmtqEguNzGqmR6yF/r1RaQ7GbiDFVSyKav6EJelCiFX3oqwdLn2BruQ9eI/yXpkTSG29mpohWlo5xRUyaUcZwvuu0Cw/2GGQijJh9oPtJ6XZ4J5MZkjyZ3EGSZhDhmyjLkKKc8TVDPRWsAyuKBZ+v5e//fJDl/FIevZrMne7rJmu952he5kHiDXiVyET9Y+O23gpeDdBHEah+Kc/g/Bi5Vz04+CMDhlOXxxA5+UOD1Fx8fnBUiBxRjXzH/Ks1FYBB7l/oRDqcjM+K116XCTStXXhtQr7Lp0L2mDcURi06X1RAQ7wjJZtVzwVaSYZvpKSQCAkp3SMLS+g0iDPyncbkwjqyp3A4ypnR+UZjONLNOYDg0C0p+QyhJwYYQYcVw3cZhPwm5lMHVde9TzagXHaQzezJzbGOs8BWYcLWSQT+65rIQY0zLTflLPktNsrBE8o48PGRUNuzqA2Pj3JcHXKuwjoQ3hXlJXOShlhzo91uC4vGZYmAryKrz7kUCEAEr+iPUn6A5rM851tD7+KpDV1eKTZe5cCDFAzDI5HDQd8HxU/3U8Ky48qpLSFmrvtScAUbOQQ4YPaSIa82zq1ZN1CBuLBrk+eynHW8O8/CuSJO7lj2Igp8250WoK+XeRDJa0k5qlykmnWPzHAdkCHTk9A+NApji3bMW+zIwPtVLYGLMBBn+VvfRvMCbohf2rL3XFobIQVp+tzIc6b9aXiatzdIYmZhUaP2YT8IFVsvmx8ICvAdPu606uztsAk+rwGFMveVKK3klngwEL6ZwunCWVBpd4WV8gvZbzNuB0O2xtqpaNsSjE5v2BNj0+gyFGL1eDA4I7aJ9R6cJHGyKriRLuH99IvSfsFD0URiivbhrqqSyrBIar8TFV3hJ9H2oDLQCQw9oNRy2yOtNEV4ZpPpdpoFXpXVRIkvTPdkTdnu2D0h2yuTLwl5b7khHQ6ZMqbgLEaPycvhuF3ABEwhmsDi9Pl+N68cdu2frUJ6iNPwmkS7rdZ+WboQzONZ9W3T1EodxpkA9WiUjmVOi/SQOUr35gHZsLZViDu8s3glWHu/mbM6cVdvkVenEMS0uQRt8t2ZS48fGE/meYEgjw/ngbPRELYSduWaJ3l2SyMfyEZX+//2Z1XARWZgNZEKmx16Ew400XCVkb6heYW1RdGi9aI9r7jdg2zCQJvyyLyzDAup/u2WC4fUNbqsBDpC3PQElMLI8Du8ygelK0bbubeYf8WqfNDm7ObSCJoDrN689zjJ2Dl8Q8LUwqAIn3Po+i6hZ86vXyGV7JFFKRNQHOuugiClC9N8YTRgxVayecl8zSQnzX8MycU/HpS5cYQ9LRanEUaHLqo2A8afQyRcg4WWUU53oH2+0iPpD8lgJrWmEaOaa+YNCJAiAYtQE7WMTWyDhHv38AutbkKXeRw6utRsNvimUqEo3BLK9NAmQk8wd6q9ksbG4BOnKk5632IAlfUQQkYDVPXgcSpDunq6Jgm3Sb2z6iwMFaHUgWu+ts9bCfND6sR/iTKRM5bNYHhWsrWD8ZW3oO6+jSdw1kpAdr8zcXKErffo+9zoy0kB8YqHYleUE3HKkVQ352fCO0ZLQOt/X6Q3QGhEPbGnMIb6wEI8MfA0ea/XaRgnR7kmZdMoOS40zQmAESl/noNsAvATWLZfWf9S3eXz/FGlBVgLNOxujFGCd/JOlRjYmQPG50nxCoZc9koHy7cfr6Cbmb7ajKJlVXGPFVfo7OgmcQQvwf5rFU48z66igBxOZXYxjb66vi1CMDZvGJ8kC98VqTxaowfPIUBJLxxFaEm2dWj5wC/i2ywHxotT/RgElp6bLh5Fzkez61QqYOXlYVDeWO+Bs+SATv2IU1GKlFmWhSX4v1wknDj1ug6uSViOS6rvMUFq38YQ1PionBToN4Y98lCHKS1QiwRGohRRCpK6ReunJ02KDbAm26uQ9uyCRiZWvLwUvJNx9R7hCqm+DOp18COh3JLoYc4BWD+hlgAWADdsEI9Iylhnm22+fXlL2dq2x2L5/qPMhT1nsqMysx3mR6c4OZzY15N26WCGpA4AFeToGvq0JkvRQdE+9b3tQkeSdxLjdqE4uxKxcQ2hCqdKhm00Bst93eIam509d1NLH6qS9xX9vUwZT5kNAY61+dkkCHGuWr2BH+mJkoet9zX+EG/UBScnWdKX306JSh10QbJLflRDeMR4Tzsw2gEf8PbWKQqc4qXbXqW0CBpRc0Y1q0j+br/C2hbmEUXDzX3GxCscet1Zi/Jnsh4/um8e7mrFR8VGq/dTbNm28MkagazQWMYnxHD7Srh4/eR4K785A0VIxiUQB5vR2t+tDrS0npXF2NbgwZrImsMJCxPQnLf1ZAEexMOrWe16MPXm8HCuErJFjumk2LvXH7xcabfrVSpxylH36HHcnZvmcFYEPr3DWGQTECO0ifj0d9Z8UCExQafSLLerAU8uaQFNKncvGBnAmSDmLqG0htE3SjroieKIYFTxm8+YLTGVobNXixiFvYLBa9nbm4HTPN63w6fMfVs2IIz01HAxK/Sbwe5m4FSXPIqmZmXU8mM5bkKKpuXJ1AyciPreANum7Wgn3EU5f0YFOFYFd+w/daPBdRP2Kjz1Q8VYCh4n9yGmiIB5fri08pXpWsCNrq3EKwp0i0C2pSlaqCs1OhrT95RiBRns+8ZjGa08DrO0qcXV48nTH0gWgsS08NET5PJfiTobUOHflCExHjZbE1xgpE+0z360xukzbKKnYcTNnPpraPqfTWybP/y4pq3Lcoy4HZCh2jL16XZyGAYO8N+rTE6eOwDcCjTrVF9eJzQ6ZzypEzGFQ0ZFpi5KsLXf81r0IcmQA4HWi6d5NhG8Li93JISuRF8MLejsCOrosDuDmqXefUVGngg1NT3N69UaD1Nwh2cVksprgJmZkM6eIbmZleWBHnKK3pIDXyCOFR3I7HRh7cOoVR+SRiYYL2MMwE7zW0ElJ+BHCoXNAlGNOTSani1uerH3T6p9qm9Jb9ntK4ZOvth/e6TPcYBGleNhnIwx6owUrGTTEJmFfFtu3XiSEMT7TVgO1jIwmfbU0GeZCJInFDlkYxNR7zipQR/QTb1GDiHICUEjcAQeT9W5two0RffiOt2KvnTjEGLRLvkGB+hGbXdhUM9+PE5EAOQRiTlRtnkbASJOtEinxFYtY5SmPjfxFnjKsHUafWQ4n/61gGa2U+Pqxq8dfws3UYoAIXyfcJpGirsft5tm+anRUGd9xQMbNWcahhvZJOx0/e5jd+/paKB48cD+pwUv3o2m1ifW+0IWTeJyPWN0fj4bBmYUTH9kN7NYFLYoadTJLCZiBF2lX0+sGRgxUebtANV09AKWqL9PHkzAOJnv6cB2Ut1ul9r7n+dNPDgE5iH2Qg7GlDgH5NVKJp0jZwo8EVg7TbznRLlbyWOuhvpfVlgCeJ+QCXP2GYTyPfKo6KzEiyrFJqBmp853/gbY32nIOHO8QY8furOY1GwE1uZ/3CqRNtT4GebF7ATujExJCBIU8eW6Si2X6ajVWXLMxc2OosKjV4cZD4yJnSt1qbeg6uw2autP5FUjbiIJNo1hb/MJSSgqgxHFy9qH+5Xi8hxhoPZ0WR1p3wDe+oyebTYouRWhNm0HONdHHtYdKnFWA7E+Z8bofZoVC+1Gkg5iK1V4GsP/az+9oZKUwlNkQpEJpVF78MILlGDTwe8owTe+tZGy0q2vf5MRtMQs/nty42wZ4KmcNjJMFYIyDNubWWcnQ8VHfVcf4bly+h0i7RmO+MDk+djAg1sWfWmnTYElLlDBIYdLDTeBGp2xGJ955AsAwtKlth4ZlEXRkF5Irvzq6r8oMHx2IjIdq0V6vpT+Si1mvw6v6ZZ9fdrifDQl+eq3XD62b1YFySUGzHxQE+g9XHexwuGT1QzwmIMzgRg4RIoBRpAkUqQrvgky82ML7s4mmyxiIKRaj8wXz1ItJVvsO+oohdhV0OOjVwFNVUWAs1YsPl+mLx33GU0RNCAWZN7v/Bj4ZO878CBEXhVmC0WNC2l5k2f4jGiNqPXh/Ar1eTmvssNXbwoHyIU9Z0CcciQb3qiP6FkOq9ugoVhT7ZyokGLbiEpykXDeNzGR+AYy0lp5JoKsDJ5YbY9zUa6HK7zbaqlv7p6TRlqN+JsfzrWlGLCvxEIn2mnlmqt2OHNe90G8SXllmLL12NwS+ysz+SRIasm6TYifd7cJsJgg98nJgeP9FMM3V/AGoZ6yzy6w8Bbfx2Y9itWg5iLTdZ23tU4njv2+mZqq6oIdVakJNnWhzcq+meFNS0HFA2ZKm9F79oQC2CMjPUyNkdYNSp/U1BebHPB8zg8RDGHKscgqOpQa0z64ycWogdnEAV381y2+fB42gPNdOuv5NDzQEmx+hT28cpddMsMlTiLqb1sSipIv9Q9jxQ6dhHdv36SoiR9HfdLVNDkOF8q1v9XD+2VNFk3DilkaQmtW25M6oJgxG8jduL0/+wMYM8YKewBxfutaW+6Q7z1LdTx3m3MbX8Xquy6mSxw+rbL+jL1F8BzalEx8AJo8/P4feiwdvGLipmQUiWxP+I9onVNDHtCaZfQUQ1KzjeaKATcBC3dwJ+nyoQW0oJP3ZXdqTLdPkPv4kinqYV/32ITgJQ62QYgdBCUVCU5LvBgEOOOZbLSapHs3MDDklgNLMO7+0WvUV4hiuPnRXuPqoHbYCewFMyn82wdlaORcSj1LIo6SMGukZ3yMQy+f4mt3iLSmkr6eJbnFEEOmpuXBq0dfRM75AlIEzTLJ+5d0TctttqdUpWjM67WLsavhQROvhQuaULMeIr895BVp83K/Jk6clqXFEAYDffo6Jx0aPB99IlO26WbH0Sd4sVJ0wsmHaB5TwVEDfnpMoAEMoX+7jOE2Rf35qDXeELc42XQl6JElG0FCm+Yq8HJhjZhhzL5B+cdroq96YYprNRnjWkqIM4nT/d+XVi9U+u8T7rHYM9umgS2HoOJzTRfq/Srf22Rqelideswsy0YAWe1jYtiqe6BjC8lBIehx7WdA/KUaI14kq4Agssjfh3Vwg9aguwDhFAjk64nHiJii/gG4O0EK6sO7Q1Ugx1SvfrlOgClCB5FEwnm4ZYGca3a1vkC6WVJi3aGd2hCQywg1n4wTLLNBl2MPIxWbhOzTegJ3raLt5rQDgF2NKk5xGb7kJOSBrtUYrPha/bfTgeV1jrzj6spwJyHtjXX60lf9uqLPYPviuieZf/jq/rFVOiaZeNpVob1oNs7154Lees+uJ3PhQoGoJ3ZP3hgj5ei4npifrxJG8l/hI1dMRwiLdhXsl7xvmLYNGqABBMeW0pLKdJHzEIc8VpTZKAbSaeyFDi2IO8KRehKIjmRBK9+dItqdnbHfDN7p23ZY83+ekNONjZdXdYG0+GIRlqO40z2v5RR6o+Wz2CjpdiP6Y/w42F2T3yjNR12al+O0Tf6Ygvp7Ddw0oOKmaeqxrDY5O3UYPjC5e6sU3f+D6qj0wGum2ra8qULa5yM0xcIZa+cGQNO8rIdjpxpwa16Bth3Zd42RAsGJ+nQ0Xp330c3wZtIsmDbDvuOYRicQ+LkN8+KOyJM/coGRjL7Djrn4ebdqYitO/bXRRsy3zl3yO5DbH9q1n30KSllLUHbJt8cVKyjpE5hdCXUAdY7LL9+CUdWmjq0StdTxmGOcw33tlg/75nJ00XC6wYAbkBQbksclDuRDqqSJNHutcDqY6oyGm+oqPMCrJXimWhQZZVL1A30vybKDMAKnLCZlHAVHIhniSNrZARK4H0mMWYA6mOkPzv3alcAN29gI4HRzLk23ut33+olQJ1/ByXlSok22UgW6d8flcfIbjkvY6rnp7VKtzoOD4xlVmS5qEwJTYJXqMbqtMppvd4sFc+97Y+4WtM3Vw+FWqDUcALISiBjMPa88zCV3fBXAbHL+rU3nCNnySk3QGj7mWtt5rMtrye60nKUVodmwWsW3Ylxq/K/Ju4rL8M9/Pd/PLIbUTjJ7c3P/MQetCF41tJ4Cs1h91wbxauEYv4oMrTcHWueMufR5zpcBMLgZaxvpRw8k4n8zvdJ7gnRLdNLXaNiP5LQiIPW8h3er4bzce9YlIWVP8BBxq/sP9Fnwpe+uiCxrduX4snn9flkGAGzgw9Kxe3X6/mHu2bHG2T0kKislu7UyKvOkPmaBlpQLP15LoDZmlOBdj5S/XmEezVJjMzV4kY5IN7zwh99qswSCIwQ+MiHzfmSRzieJ+Exp43wFG8Wzu9tX4Tvc2tOWF3Hq1/9pS2X2wwr83oASOffRHWB9EAZ7+pL7hTg3eAsPY7DJmGsnamsqKvUmWeANX3IQ9RTbjNvRqFmAheyDXIM6GWOtwQv3sMh+dhncJ6qMDfJwpynTkc6s3mnn7v/gZWNq5TEottHDZVzkTq2dhTUvBov0fTctDlIOxH5RWBFvxOC0fWJOauQdh7cbq+pzibcQCb2TBUYDWJmACOl9JdVoa5yZ/WJpaKdMWavqHmqlEd6MLBoZb6LRwi+jMpDKiIPywAPkVl7Imrr/25pTPtsiHRyDAV2+lEc3xACy30Ikz0kR6Ra4uTsqCrCUY4hzzxvf9QmP5O1h0e9nwYUOd2upXjErBdavF624d9AuuRHzU2lKT6jI/UDn4oWaEfNt0NpJlptcxFxKcIw+5eB43UU8wHLvw6L+SxoYKc1q89Gh+kLpW9LpsJTvD7G35kHzbdWmyOGlGiJfqaMMjxRB/TjueVLz1NIDujCVoaXvWsD3/35r5pwPLC1juNyGmWe1qfXD6Ifw64VN3L2k6RhZ74zWpfiluKvZx2DDMht5+oGS6t2m1qp2iChj/Rqjce7uSXF2+5S2UFt2BE4/vfR7ygwB8AeI+m6ipk9jYn3rIvL5afDyNNk/xYlBBqKLab8dLiRKdYrjq10aZ+mnz6qMp0w//6oN8d7pDqSLHxjmsaeBRpoc6xtURBIz4Qb4udmi3gRAxGJGiH3XBJ6sY8lzMkPRIWIbKWTGkbTgFjh7/BBN9AIrN8Rbh6CYQCCCgGCAkNq015kHTM4YaMlwNY01RMYvBsIEceOILWHjA614r0wh7tkwdI4ZNKgbnLwV7TQyCyIZ+4wTuvK2Ol86VZtycF8hxe0R9Rwqv2Y08ePdVqw+S/v47CQUPMWsW89H/xf4dhn2OTm9bbRa0M1t1tLHLUtMFrFRhC9elIibCh5wCZd2afISd2i4kXsk8X6JNaaqyCvEhPRqsfKyzq4HNxisQULRt/6Lnb60HTUCN2dMcLnU1NqPrJnUVG0mfsj7XKUQ8QFZQ1fNNOfn71ZzIUMjJpIg8eYnXpgW3O/6bgkOLDBXp2la7j092jmd9OjeoUXSl3jNmY4Gupsj4ebDwIbSpb7mNqJoKge/MIl5qmgQLJg1ld6eusML5oaSaTNm04TcRJuW7wkzqa8ZfMSUf3a2Yia1vttEIotr7vpJE2dp6EqLyoYlIxllvMZt3BeXuxXuqbwJKd4jCjhKMBtQw+AmUB63zOKEs9BOu3JM+C+nZj3yee8RaZa7LxK2UW7tJpntTUohCty17/XOpEcC9m5SKhji4+rk2wciqSnw/iwnDgq7Sstny7cQd7fHPSnwDkDSSvA+E85B15Biha3zUsDaUHk5ki6XN6NGl984Hgjxc5RyWc+w2Y/0TuaLC6zEutbVzjQZD9dbHM0M1IIHnR+nNg1NHreS0VjO8xfg8SQ83YRdbXbaj67Ki76sNeEDwAUOAT76z2joL078LfKwwbox8AiVnyuXUSYl76oZ2ZHAxOdlih5Zo=
Variant 1
DifficultyLevel
631
Question
2.42.4+4.8 =
Worked Solution
|
|
| 2.42.4+4.8 |
= 2.42.4 + 2.44.8 |
|
= 1 + 2.44.8 |
|
= 1 + 2 |
|
= 3 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | $\dfrac{2.4 + 4.8}{2.4}$ = |
| workedSolution |
| | |
| -----------------------------------:| ------------------------------------------------------ |
| $\dfrac{2.4 + 4.8}{2.4}$ | \= $\dfrac{2.4}{2.4}$ + $\dfrac{4.8}{2.4}$ |
| | \= 1 + $\dfrac{4.8}{2.4}$ |
| | \= 1 + 2 |
| | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 3 | |
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
Variant 2
DifficultyLevel
632
Question
1.51.5+7.5 =
Worked Solution
|
|
| 1.51.5+7.5 |
= 1.51.5 + 1.57.5 |
|
= 1 + 1.57.5 |
|
= 1 + 5 |
|
= 6 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | $\dfrac{1.5 + 7.5}{1.5}$ = |
| workedSolution |
| | |
| -----------------------------------:| ------------------------------------------------------ |
| $\dfrac{1.5 + 7.5}{1.5}$ | \= $\dfrac{1.5}{1.5}$ + $\dfrac{7.5}{1.5}$ |
| | \= 1 + $\dfrac{7.5}{1.5}$ |
| | \= 1 + 5 |
| | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 6 | |
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
Variant 3
DifficultyLevel
632
Question
2.252.25+7.65 =
Worked Solution
|
|
| 2.252.25+7.65 |
= 2.252.25 + 2.257.65 |
|
= 1 + 2.257.65 |
|
= 1 + 2.25(3×2.25)+0.90 |
|
= 4 + 2.250.90 |
|
= 4.4 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | $\dfrac{2.25 + 7.65}{2.25}$ = |
| workedSolution |
| | |
| -----------------------------------:| ------------------------------------------------------------ |
| $\dfrac{2.25 + 7.65}{2.25}$ | \= $\dfrac{2.25}{2.25}$ + $\dfrac{7.65}{2.25}$ |
| | \= 1 + $\dfrac{7.65}{2.25}$ |
| | \= 1 + $\dfrac{(3 \times 2.25) + 0.90}{2.25}$ |
| | \= 4 + $\dfrac{0.90}{2.25}$ |
| | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 4.4 | |
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
Variant 4
DifficultyLevel
634
Question
2.162.16+7.56 =
Worked Solution
|
|
| 2.162.16+7.56 |
= 2.162.16 + 2.167.56 |
|
= 1 + 2.167.56 |
|
= 1 + 2.16(3×2.16)+1.08 |
|
= 4 + 2.161.08 |
|
= 4.5 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | $\dfrac{2.16 + 7.56}{2.16}$ = |
| workedSolution |
| | |
| -----------------------------------:| ------------------------------------------------------------ |
| $\dfrac{2.16 + 7.56}{2.16}$ | \= $\dfrac{2.16}{2.16}$ + $\dfrac{7.56}{2.16}$ |
| | \= 1 + $\dfrac{7.56}{2.16}$ |
| | \= 1 + $\dfrac{(3 \times 2.16) + 1.08}{2.16}$ |
| | \= 4 + $\dfrac{1.08}{2.16}$ |
| | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 4.5 | |