Algebra, NAP_70032
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iRhAaVCby+BLYcgWix6TpHTtTI6gb74alQEt5UG7wCBCeKJvyeOYSh3FQRNMZTTVGUilHCXjdzOiuyBKwBThfeB7ZfaN4p0pO/v6Zwucq6I5eOE+tetL4lI2+7tD2JxjKscrsiS1S0OeezVHAYJElkFmfkzjbMybo5p87dslzeLBrrMY9d3jyGt7le/Jiswv9tInS4sBI7puLfuQFsfH4/WvZNQ7/ZiGI0M3Cx+mW4hKlbwjadhdyx2MtuwZ2H6wKUjGyMeX+qy2J0OWAwgwKu656LzKgrnSnjbiON2Pb94Y+jpiehF5aFSS6bKlG+ju0J3aiiJBjsNgY/t+qplz92MEKuc0a5VrsfUHUvGefDTqRC9roTBEoO3V9dQcMo9SuL0/GwKqKP48gGftK3AJjGryfwMBlBch7zTDzsojNMohbMBQ1jMKB2nbECnaMcsWqjDhDDBje1XI7nfLU1+hYgBPBsI2GjN70msgLvIvqNC1rl8pF8IzUX1Efh++7VNE2T2vW9b1xFqx4+Q5ZjibJzFtbpZSmmlih+0eEwNat4XfFaysb1YPj/n4LhwP+Tn/oXx52bKr0aGDdOZaDxXrfmsTu3wMUZrSyWpcBFv3FkLkUkR4cMzUAd3SK4fctM6Ck25H+PmDU2MVWI2ZuGWtAdNZFnbALk/t/unkL4pbD2Lp61xCtOg6Ua+2NHl6Sr37axJwQf7JxjALzBtusK42khzQrXiXdtRTd//MRR2q9kMHE+TmAwbwmJny1xqk9ciyU4PwBbJ2IHBQTUHteWFp+mIs8od0nD267kIrFXpgx/nCA0tIm1fFoGuAS11X/hU4gKkJ/kjRpOkFOog/YeIm3EQdM2hNxhmP7N1rOJPwRl/aauQm1NkFqwNxQcaytfokCARAiuaI1dSj8Ev61OsB+oh4VnGf1dPoI3xx1Vo4DZYsF5qmGR39ohuzmBfjvHRJZ19t96tq3ysEuSpjOG/mDjLiVkI+OJsmlJ8CL5QnU/0hnsdyZn1m5A4w/zV4yDNP4+rBMIIDBMEoZckl+K6/ydgdcSlGUTY8ONov9XD1BVOtFvHV9REFTbGto0vLajCwg/pWkJ4pkHjdzyKzeKG3dCZiMpmFeH/MZn3di0c+/6N6BAaO9gaZA+lXG4oBPiLiHK+IvPPc+JKm2I4upkVePzjr0iCY66WMYygHehyHxuF1uW9u7aatqk/Jj9F0NIIpralr9vGHGK8JY3RHB7q4v0Kh0zSVxHBCv70oeC0umIZtmf2kQlj56Z3HrFmf99S41jjNRnQZzEwwYWQm+3hbzz9lPoySmqywG6j+XmOugoqUw2+oJG/KUo4BqagZ028NJotR493XczANZagftYbgKVtZa9YI/4I90wHqPtrDsqcEyu7HjAg+KSggpSmWC7O2CU7f7ig0CXS6fQlDdPi6NFodpmPty84EnFi5/8gLoDh7hosSqEMKk2kLQSc1m7yIqYzjo9ubJ10GuPjK7PPqtTv38605cyJVSxsMe8KEUYP+5RwoovVsEgyPm2yS4gPuv2MxCSlR1/8EJjBmgLpccl4tWC3oXk5OcuzXt93oRWU/5r8YoK/150MJMtwoh1UN7sc70R8hlwk/Sf0oysFVdmYQjNjau5SMgBd9I/96/T5h6nlX/83rzXjjHLWOK8UcAWxKLHD+9GOLiT5DCTRQQxSlDYWpZoaEAqfuo1ZhdUGM0BmvkOmr3HiRzChXjQXKF6YY1xDctWxxZwZ1/+DmhIa1cvg+EfkjsI62+LBpM1ZHxyV18U73Dl4lr/ju+TN0aNiFYnl8BSms8FZKAnhXjJXmhQ2gEQ5TMGiuWQYCvvjVk2PFIjfBeO8tasXBcZxIRD2kDKrhM2aK4bDq+ctr7kp+c0AUVKHFKk9ZkcvnAh1WJYGRSTXpONcw9hKepJ71iIsoi0MGneRLtPrbZjnJvo5I4RU5/ebL5CSwxIV7QMIInBeGQYX5C4KfybiujwlLMENqxTHzpS6ihMoWbLaSAjDv6De8QU01qNSCr/uhwg2aL0srvJLPzzt1LkYLsK+1A0KDWQW1frHsLnXB+H1+fs3BCiNagQCpSc19PAKa6q9whZqQettL2d8KhkaCIJusqPvzBxE3n1kGWA0blSsF09XZJb3F4aWhhRIicLsOP3A3+A+g5IIPMRdxG4mfFpUdWlArQ3v9dsSspT7L0sBRIOeaSwcN9CRSFgkolbpLjtEg8On+Ca94CSHaN/4DTekbj2KE52SykesJzQkmGmX6J0y1s8a85unkePIDBBqEM9Rc6J+i6s/r1QrFtFq44INqkqVtzveAs63PYafrpjmYW9iTwFaTt0xH0OARRdI1yMAbPpjP0HEv60d7FdWRxn93Hmlp/hWggkDuJtFaC+OufOxqKoNw7E2AKByGRaGU/3Cz+erSwaR7HMA5QD2S7AmoL/b7wmU3Ne1GC+5xzWlSMKKXjH8VPLl/aSycUTaOB5xReNgBn3hqya+22GwuYoHhsM/zNPVetJMkZj3sLA27cipaoVa6FB3EOXxQIDq3hTGrO9BYpMywormS5pSNtMRHdhE6Fg9zMs4ZRI9loDPgByvt1y2Z/oqE5HyiUmsGkdZsRbMc2LnagNZ048h6DC/FWOM64nCnqmWRkEriUkJSiMK4Y6/NSCF+OnaMTEPE4RlI9TsM3buq75W3CaUJMWlXT6YIK6aFak/686LUyAkTl2WSbzNho4PX3WFTOvjZ5aNVNGt5Y8WPcxTqrqGKVE+Na7WtDeqEWnMH7f1TtTEDiEpn0b5QuZyp+pCtZY+XcYGbp5lCGgi7TJS5x4yIEvm3nDzBkcpOh43z0oP3AI3PZoxgdtHXwWlvSsQQBQgdoEQyAOd+pnuN/D2B8T9u2ejrqE92bmjcNnjYWy/VgKLzoqjAL2IGvsnMadndc5wYcHNM5vdawjBOvWRh4eNkd05/IJku5UQPPp0S7Jq65sdCifVnz6TyPtLfrxvr/8s/nAjb0hU3Oy4Dizd0QzW8jk9aBjTUN/UgR+voLIDfjjztZF/pq5rEyeIuUm+Jay7J+wN2An1robKMebbPhMPqqcSYAAkYl9bNMeyy/mzAkZjtIeA3b+R4A5PeUwaCmOmeabQJo9S9D4DkjX1D5eTv4sfg8C1Pmn8sh0QFz99elu9G4PvvEmXMjHaLDTLdnENCLmAzL3nzy2SgURwmhIRWTOw6636pHia5twoFgxj4fVzJeu8ZviaQbk6/pmbOgc6gAdqkJE+aSKEBXSjOzI849dt5ihVoGU6VKNPcK7UGfZzr9w04wzBULE0JTAh2uQC9fVUHpHUX6HEhpsEDXIB0KRko/Ar2yakAHAEdo5TIwESitFlOeZerMuewAIwL28EgmwOdvXZxWRRG3zybyOM260MJeb4ZGn/yTC/1HKnR/1k+fVNzeB2Cwv8HVqBrweXaLI7dlZhjwv0GQNXO+HeTGfR51mX23+afFrsyX3RYk+HYzOWI+liLNed6P6Ehh1ojXpd3b8VNsOJhr5RjVUPMTk1mE/4qLsW+vJhxBKbUQgn5ye1PXFL0mPdr67NRZlJKvan5696kf5AGAm5BGwgAKJojLN97gDmD6caQ8Pym9PIu+UIbW54/pRhK9J3/9uAEaBHiiJ2PZ9U6qWU1C82zJF95JAO07VLp8UOpLtOeAeotmKOFjMrbnjN7mH0BX1LqahmxT/FNZURVX3iQ8rlWS43n8jGfU0hkvwN+Nu3VGDL/3Noz5txZMRjiMA2B33tFgTJglbiT2Bh7BQnR0/hrP4WQxORngCeP4lcBYV1w5gNJzPtAFlAuVim1y9upFQktkzgs0ak+/WlkBCXiXltJLiOquv9Y5+1e4rXQSCFYGkVzpkO/wDgzxbE2L/K51Z4r6xV4W0Pso7D7a5YB50DPFi7BCm7g2L9WiUNX2DW8aMH9dFx1lOObRXyHwe+OIjtjBRzJydOXZ7QpNuYwWybTmmoV4p8Qvk6T0tggIIuZmndqyCRLkKABqLbWYYniuyOlusfeIG/0DT5pRBDXoX3/ydkNv3IJqULcmjeQKfFO8/vBwCPPwuARHR56Rna1FRCSbpo6g2bYOQn59pm3AXDiy3rrGrRqoD5Pivnxa1xhOpeDNECx6J8vvgXUh/LmFbVjgRpCPYhcfiaH94/GhUGDqmpFbdGX4toG7JDP6i9/9xcushUXf475jnvfCm/sxEWft1sFls1jDV10AGk68xnLKBFHNgVcqSIdwGNlt+XqGzWRmv5VDAsUBRwesrCJ4exrlYHbEKq3Z9VS8noqMme6PfgdldjKKZ/6M9Vo7X5Ts9yu2pX58AM1+ypTC9L/ACvKCwlW4AKfjAz8g+OL2zpIDeXC8VmQrwo+OToc+JB90vZTCL3YYNF1bzJXm9wAomUvMdBBZqCZ1BFX130Sn/2KM4Pe43MXG6tcjEVFQenUExTLriXeurtVGS6k86GiknxpU5T07KTMNSA6dh7taQ6DpoTehYySrmdfy2lQ8A==
Variant 0
DifficultyLevel
530
Question
If the average of 4, 10, 20 and n is 19, then 4 + 10 + 20 + n = ?
Worked Solution
If the average of 4, 10, 20 and n is 19 then
|
|
| 44+10+20+n |
= 19 |
| 4 + 10 + 20 + n |
= 19 × 4 |
∴ 4 + 10 + 20 + n = 76
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 4, 10, 20 and $\large n$ is 19, then 4 + 10 + 20 + $\large n$ = ? |
| workedSolution | If the average of 4, 10, 20 and $\large n$ is 19 then
>>|||
|-|-|
|$\dfrac{4 + 10 + 20 + \large n }{4}$|= 19|
|4 + 10 + 20 + $\large n$|= 19 $\times$ 4|
>> $\therefore$ 4 + 10 + 20 + $\large n$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
532
Question
If the average of 7, 11, 18 and w is 17, then 7 + 11 + 18 + w = ?
Worked Solution
If the average of 7, 11, 18 and w is 17 then
|
|
| 47+11+18+w |
= 17 |
| 7 + 11 + 18 + w |
= 17 × 4 |
∴ 7 + 11 + 18 + w = 68
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 7, 11, 18 and $\large w$ is 17, then 7 + 11 + 18 + $\large w$ = ? |
| workedSolution | If the average of 7, 11, 18 and $\large w$ is 17 then
>>|||
|-|-|
|$\dfrac{7 + 11 + 18 + \large w}{4}$|= 17|
|7 + 11 + 18 + $\large w$|= 17 $\times$ 4|
>> $\therefore$ 7 + 11 + 18 + $\large w$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers
U2FsdGVkX18BDBLeKXs2P9IFX4Fl5OqSLpGX+iBajQRW50r65i0JHJGY9BuBG1gZjEAdLkuBX1sQHn8h071muld9bktYyCJiGQQ46Fm99ut17iEgmFEfxPceIVCg3pM8qS9C1+ai0lWmLG8pWfXbCeTTcHNdH4q6gi3L03Uz5hoiNLrPQXWgORpwUaZ2rDvihsQb88H7+Z1OrGAZuZ93MqALtcbzN5BcW9oJlwS3LDjizBOGCEjTEYG7zoNtKSUVTOK7YHWr3FEybZq0JHIFY+qpnzSjkg6e3Jh/+s3iR49XM4LKqnvxl+o/C7TQN3cPxtMbeCcVtvGEurTQBHwCBb0GGqiV9NRB+FTn0H3ho76HbEcbTsPUR8Zbjd0OiWmHlDlelLDGQv6K4v0lCqxmFV+JnGC27YGi+JxobPnrI6L4XFq/oBQlxtNHtSJAo0GBJwjH9FM1eKxoPYgeNVfZbEwKAjq0krEhj/9VZlSD1YQWvs5hDY0pa1Q9ow9eP38aQrR6rEo8SblhU1YC7CdjS8Ypuy6CHWs6JnWqokYPYQ6e3+CsO8HSqjf0515r7yPuopcc1F+zH91epd6NTVe2UFr8BNNDA0+axGFGx1S94wurRMEusGCtgz7oGTwZnPsopKvtj1AHojBGTSRT3OJr7SOYnY74VdE7A3A6HNhrm3q4/2Vken5GvJE7coyxi+GHTwgVwm2TsQ7KiECB2zxiZ6HIqKdhKnIhMiR17NAyQXVUtQgpoHKKeH2f4h/Cqp9iyN5SriJM/OAZi200peD3zWJhjqYQwodFB9TUvudWXLpTwhLCzVuX+Z8nnEukz7giqh5UU9qC0MqvFe9WRfY9En6OEe0xAM3THBNcIhk4yqb7GmQtg+WiZy6YLgF0nJZcCSs1kz2NwGqlWTbkztY7WMqLrsx+Rh4E906kzRL71GZ9IvtMfO53RaYzE6EHr9bkgAHM60Lqc/ZQu9ElZjs127UADkoLkUyP/fCIEMBUYOlKDwLZ2AqV9jEkxiOw4qprC7Anmx2kPJG8E8un99gywG8IkdNUczd2K7NDTOCM3ErPT4PQk6vrcvuYpdEGMN2MqExwP0lPwpWn+66gCCTKJ2la2ne5fVAuy1vhGVlFne8OtXHeO/EhuU+0TjyPIbOT5OCDv9QrxZc7qjlNgsY+YDIUPSglZxvnlspaaBcNSy/2zBJnApku8S9FOZuEZdUzaqZtJ0gsECFj7QitU6pR6PJKwwEbgicNKWwgCTObV9e23jxHuQXgCijQLcJV19+vE918pwUQhgAdZ/bxzJIqPPeeEyzXkANKgEPRUJu8TZj93dSjZwq+8SoZZ5a4NlbejWMy1aZCmMJ9fIeDjWpPUNrhHrY2qEDMo//J6LGZyHpFqUOOe/jnVPBDhawo2Rctubr4dWAky0F/FLs7eoEtFxUurSpuKFW6TrcDCTBt1k2lw1hR+3m0/CxauRq6BEK732eSo6jhVqFfkX9DQ3tP+6c6qLrlvEdrAfmwFPZUPk0xuDyb6rq7iFq2D7BhSPFX2rQNVQNwl37bFAnbaowZNkFa7DsEdfCQEOPK1MbfF0N3semllAVJXiw201/sY7NsKX8gYRPh9E/pJgMi3i+1ASokJDGyNOxQ7uPgtz8SqUcg8P+K6MscdFJtkmtrMpWW3uvWQDV+50F71TGeqqsQ8c+WLSDPXTd+UCq7UkKeWLwsAeqqYIqAg1KmAGQFHg2eeCGnms0avyKtZaYiikvJqELUJPlNvg37YYnlBWMYYsNZocjKETdZqcPYA9I3Je4EqpUvzSPKaIwvQbXXyFKn1Fx5hJ3oM4jGgTX0N5AQ0hT9VSywKC78SzgrEnu4jgQMeW9ocj9cTwcbU5VvOgjow+lG6VkuREjIW9sOJHyBrhAvHmdYYoDsYVb3LQpW9LLBTSOKhmdy16wEh9BSV+yAX5UGLQaM5Vq9lxJWd1aG0QUaMMGdwMO84Ah0641F6GWd/r3OyYiTVnZoeD3iuCtWen5HUw+I2+pcqkKVf+9ZzZXh1n0cWb+U7TZRscUIbgNeUlMiKl/HQs+nhNrWVlIlFXHUgXHiEHSw1HQN/pyeAlh+WNZiBn6sI16FAKPZVduzFul0EAUYCDmbJ5eZ1lOyiIad/YguOV+3SePtRaGwH/VGtHvyaDQ9eBiNJKL3DQQ8redOT3aurA6+MvUM2vBnabvPnn73agKVlC9peFO9dKdy3iFv3VgEKhKtnQab0ERlfPFbd2uZ2BC2YvlmOclVPtREOaCuipS41nEnKV4uBlP4bprHaLAMnC1MY/lZxoLM9TyIzHvhcJA45TR/gRvZKTH1053na6ciuRFnn9ngZ/G6bWjpvGxXuwNvEm+oSeIv0DO9yT1MnwoozCLKMfntYHbQQ2qqCRgu6ZSZFTJP9B4NQ3G7l76RZtKGoyPCcwdPjEEbmxdzoeAFVvOjq8hGdyWoyUvGDGly/UdZU3PfUN0CkuyLr0dYZiDJZvkWO1qyzdfTVJVnKzYYKGEhumK2/tK52Irbx/jAtDqXe0lAOl99q/G5E/wMutHOZVfmSuRIyUYtoOXJyjz/JjvzrddFsW1J0EBpbP2zB1LkESH2VbPiUCQyN+1jhF/y7AhoxpXsEhT+NzGHgJyy6cIYZzgAnL6luyi7rojozPsiEKIfLJTeuYSUJyhmuzdeVr0ktKDCEFP8QeaofMNlqPTIhNSIt6051JYRgHhedAX+nrptRdj5/Smuu/9lmUe+RdV/upfjLZau602xrqDK5fN0u+K7hnwaZ5KmZZGCH36sPG+ycKvW+FsYSAm/TI7Ncn6MR0vtPnBjqDNQiQOSqP+YxCvRQB8z04ZHKg5Pxc1z4XjzlRAr91beejgKlB8c3ZEsG67EbRrSxMmpb9VABFzz+Lat/nF73BkGG1N5pk6++4DNgWOs3azen8Mo0YtrMm5VzkFKtafiYl+AY3zNKmnLHH/wW75ncc/r40PiIOy0irc6DcQFc26AlFzzSblrt17ZFLGWSrbR5i0Jem6+kFJW1qdcQr4BH2UbXS97QoDCDgxLKDYiNA7KXSwXjq6TtGFFTzsC71EWGJDtlguANIBC1HMfdzQyEwOx3lp/HcY4Fa4LJN2nHNhNCz7XhYi9ggHnJzyWLCTGPr2dbArp6UncfutUdY4x/sKWP5kMqXiVTeS+/e/xfhgQfYOtwOvT5wYhnqFLivgbS71dfz65IRABjVDnOP7AsB5XxG1fWXdTr/a3IBB49FZpbaAXbXyfv4N7a1EeYE/2e020nIH37+U7yWfOjMsRCbbDM/fpM+BTV4cXaY3fI4lTb+HSqKeVwDX475h+Bw5qSL6mitl5rjrOpclmiTL1VM1HaDn0Q4luPQVMDSutTP6yrhCyxg30/51qoyAzekuqKxLpru+01s1FWIguYxw5EjXM7igywbpXy2MERLybyI0BQ2csmgdU9YEU6gJnRxGvDZL/wZl63vyCn8PF4twFjckTg58XLHDC9DWsLva9c/svxCWzU1QWEQmccyL+UFqhkENPVP6M7A1y9YiW8JAa3D44vYLsCBRcDJ0Az6JQTpraCKbWZF/Zt22XP2ql9mIB1lASr3rPMqnoYBDz9L5QZVyqF1ZErhMW1u89C8fBcccKwy1XqU4Y26NuqmC+s6yp4uCyfvMf0UrGzkz+4ETRbVlzySknwJ9VHtF5C11554JrG8xGnZKwAAHZZvGvyPNb+hBiQ9WbLcMMp21fsUVYG84rfy2iWPSNv2D2oRyMcA+z3uuPDqIzuTKg7rTfRy/NlU9sIntQ5dDnxz9kCxJisAyBvsnFLRACTOUUPXRhpm94j9HP6NSlTkacuBdyqSjoFChD/+CP2QMfrZX/nAh6aD+NhfQ6v5RFCtMUQok5z2NA45ENnxrFNo6KLjRok63xx9g+Ohsk3dM/ugQq8fbi3ZhItMyM1im2sqyGuHWgz3Pgz0PRBffBhs7IXKmHscVFactg1KghOKM4oA1YWqmqxmWXOD3xfY+Yd8s12RvUecBLnLcgStFq4EDcel2YJyGsCC2BkUxGebL0K62E0fAe/Xl44oqiMLZRQZ8Xp7SRkDeM8iiI6yEqamP9EmbtVD1HvJkTeMefARDsCqwBmemw77gRKGq9w1k1+P27Xk+akV4ENQn1SuzZ7EBkIQJMR6nl5fBELKE7oGmsujVhzHpbmtttsymiMJdOEaMlK4RYpAqPMqVhXAeTDDf+u28be4upoFbviyqdp5mVuoX2XvqFPfMsRs1ZND0F52cys4BIbtkwgD8lZgXxL4CoDKiBk4GKX4uh5AIJ3H/etkivSyZtERDthFi8dyN7uAeSXAq1ZKpSIp8Pam8OA9cWYx3fSoNrbJHdIogx02FrFsGm5tyBHyl1ues2JBVoX8VzhoX0ewg+5NHEGksLqD27l8CTwR5tUMFpK0Gn4zw4dqruF4oYwRNGMfKfcjRGsFMQY+6lwDe7nQjWuOPyySXtpwoW0fIkrlLUD2n3Vc/khPK1yrFn0ElmgwPGw8cXs+sWLDrDlEr44ra7ekEfwP6oP6pKibKxn41tHBFmstTQILC63RJMYwnZllme6acQgZYgTFiI/D1vbCpPTbdshzrgrHQrEEqLm2R+c9FKSmJXSBYxMdq7ogrClbV8W41LPh9Mq4PzaEHuLv+fFJtMwElq0aKAlvU+fnSAV7jRLbdeBZqklQAbd4ehr95yP3xAi6/eWyfCR47/utbzLMPeCfl0tR9HfmQrDvy+EzRCEnLQIR6es3EEl8KbJTQSeqL1qrVYyMwfb9ugyjSUO5X1bdIb9w0B6n2J7vjrOIC4GMHZ3eAxqd4jKL3oMAyXcczIQ7O2h/RMYduyM2VRRW3mHgCznXRb6ChDjoy7CLgYFBM9/pKhXEhUpdj74PhxzSPseM4IpBqHqsbtIwamIDUS4lBMW7HrWN4RGVoWjjJECbCr1FvON+pP4yJxsKYpKsAb/MSmr6qIRYF7ayzGo3Ghf0t0DRyGt5x/bV6Dox0Xw7XD4ZJ06gg/BBSnltKFpMVtAHdbGJMqADGp+DCNEYAR+6tIhS8ChJMwMJYF/yKF8qxe6pfudRMYHNOR7H+mDcLswjE2iZFeqTvND+r2IyloVuYWaifQYnITt1PoUV66Ph89EBpNMq5F+gCbYzWff8oLh1D21/2HHMc1EL50qIzwlJsyYbrFnh0i6WuXPCT0jc5PEVN++nSpEt5Nr6iJJVCQvV0xhq0gJUmulxjLGO4KMY256EWf9ZrC3Jw5+CcOUDH7MgoKOwUmp2iQI8aIDnjUiQMw5sySI3+U4sQTB37Pnmb+dqV39ytOAixMFvRiMpeygJFVKVWcAZnHFBEZ+CN7dWRZQDtvyXY7ySTDUH4dfQuM4Qp3lwLy2Of+1xQ3wbAWsQFEqDXCC7uuluq7nNCaq8O73ohL/MrspMug2ud0kGocfnG7VQWikd4++NfMmiTXNbXztJfaRzL7ub2qsC2STixlxF3ep61sXhvkdVeKmxYf+yz0deNzLuTXX9UiF9hPMA8ZfjPJlnoSPucVBUeVS44sXifgKyQ42togRlfvsEMG2K0vEZZlj4gMwUaV0T2s0QsR3QhFl1yHH5gdFfGkh1KoSm9OWVTSWdr6YyEFTC1JbIT+pRiaKiPPnPRlNN0IckxfHSFv5XhbfRJz9GVPK4eQunl4JUoj9MHEbYJBVfaFvQ8pER6TjvWLN8rDH/EQiNhECIfEVC0jynEjJaQzk4BW4yhO8dvyURS0kOr4MWazbN0FMFn7V5/d6e8BVRJz76V0a845pROAs1DSr1YqB2c4qLgSbwUOT8cqzx13BtacgfkGPwUXsqcGPsEzHlfMvg/db6kqw8foVWM3U921QJOB84Y1ndFDPCVasv+e1AzV5yaeUao0WPQvOTNv8Oro8i9+wujMKh6dqit3IsSNQd56u/isPvXxG3OJejFI+RXfr3er0CrNHcPh9plRJaiuyHGhrvvn81k+Ro67cBtjiIr4ZXxhAPKz7u/0gRwbPT8WvY6QSHh81Mrk6x2jOUSDhea6kwL96K11dS0x5HSi2iPvxdxcOYyk6rRTHiqokmRQhV9mFTh+g5sCTKer/BfePJuLQ+TFD9SfYv8K/EQo4RunFNNViV8Hs/peDkZHYPWM8NEqU/AqdOdhheQ7lPMKYQmuEOKwshDfOocKs9ESLKuT3gpqfa+WIoTQsukTy+VeInr6YGrh3WhbUUaObCAYq79xxDP+4MWd+WrOXm3ue5ipdjT6lFsf+qnGkuWw1vjUWICSnvII1bJTPNZsP6fDqWvavpUd6y3nIGw8W2zOF+CnypwL65aLMG/JQqdHUhs7qpcpgQh8zdGP2EUELPetwQe/1E5Uyn69WKsd0TTpApQ84uzL0xWTvyToWAUE/RLJwjNf3i7knq7apGEQXPyKti6e92PyDK5vjKSdoKGtQrorZM/qULa5RG2EdWtxkhGVbY5DT/vKTLUr37pDE7+wZgxiMBFSN9uJBH5Ne7nqKWk+6Ir7P6HiLY2lH1+riRkkI7odAp8XxUp5uoZDD9GP8sKyb/Qs+XeoSsaP4YJb24Ag7kgBru910wKGxmRfo3TUyTgXoewmkCtNyhl1xLAR4lS7x3RZScSYQ/Daze8p3VvpjIGlMp2Quz+2Hsaxy6C2pgGsktwu5uuFoC/DvgTtryZT2YbK7+bNpniKXVA6011ntBk3FCBgwIm8Rt+JAtwcTkfGvrIc5GpLkdIpGHyBTHkrbGVVSm4AVMY4wN6vD8EmMe0oEJmZwJubL2VPvHA8wGN+l7nTreQb4OK0zenh1NmNLfE6eGyYiwlIR23fDKDTNVc3crrTxlwcZo/diqiLZC4cEhey+vT4+SVnZDb7ytLt4BN+zaOPwyaXC6uB2qy1csqoARvWzmTziA0qnBtzHdpiuCjwYVaAzJLqe45Ejr0w8pEktZvdv7znpaj4uwnYSDJp860BfqVgU5r8BLfXBsiCNSC1GEfG5OpJcLaT1c5rm2QOIBLNMKjUadFA3LIVB7/5dCuwEkKlw+d1KDFzdke/4b34woHDCj1rzX5HxL/+yambWRAHXxx97Jv4RgxzZ3H0S4QHPMk90j15o+JUi6SbXjMPNANSKWPZwKzArQvji0FpjiLK7r1qp2HnoR56j5RzDY3xwvu3+B6v4uHvi3Ck+d5UBfdL2uqXRT5ZlqIwuMp/5yWzWGT8i7sZ6DvsRrH+e+1HFkidJhHAiwLARx6EjMod9tysO2/QQVHvSqYZlf6eaMAgrSN7NS40SflBKVBUjSjMy2GZRNP8ed2suVp5o7S1xL3YCs7gOLPXBrwQD4GEGa/CbPsHDM/wgCNM3iGA1yFhhLvKtxLo4iUCeZG4FasSqDeuwzvklT52RFVNy58GINEemLttY+ba68fkB4UngK92SD1NAfn60LVet07DnURL2V/ywNuNQyJFnPild3BumfXAcAth1hjHDcOS0EhfNqrw34vy+SCE1EE9Jb0vD4CHI3hyQCM5+l5+IA1JK2ckZB9O9nwe+q/xzWegBBu4OdyXvxb2tUHDs0I+aoPtS8WBOT9678GlRzrTqTIA86M1+2abU0HKh54rjVsQ9+HvJ/rlO/wMGclOdkveFnFubPQZZ37czq5/VYOaXXQSRNwOiTN9ZeEQMrk28daI1xfekB0RlhPICuE4OhxUhPi8fWZbd7ng5p/71knvi6iZAioKd+QeDHRjeBEttrrwAtzjLiFd5MqxEdukcBCa6V2C8/JdDVohUUiC4Lt8V8BioZZQR4hYwgbQ/SMR+RFsw90S6KzR4JeQHKdx/uWshK5t7S+CDotASckYivvwoR3oJcFH3uHcEb3wxSeo5AyQjn1qzczW5FV3DjRgtucxOXlKUMg6HdFgxnlYf4lIqQNHyGpt6rdwK0asuVcUfu9n+RwgCQfSOV28hiKZYCXYKW2rJXclwC+Wk8QYb6rBfbAWXZ+dyvtZDA/H7Bt84qKuU6XVQlKmyBli07Fy4KxmR7Tk4bSSRkiFpEOqAfG7hGcVwIpLgNDDTZd7e+iGEE7M+QAwzLGVGRsoKXt16j6xTFlvdEjEGEyD9joPX6e1XwDYnBBMoAyk7ue/lMv3bpzJot0h83zEriugrlEgRWAlJEkzQ2zyqdCdOLmj8OWL6p8p1p40K+FCy121guLoLkyxieBCVU+nfYj/HimRvYgpjjfTBhSoz5bH+zg+PmqX8vxM7sdUJGZXQvT9aOHLxUUvsVs41n7pyIet4e8xaxozII678sb3RHNlxoNDxlf7S13H6qpJ7N4NVqQtTiaBvQALmYrFZyVaos1x686bavfxtbm3ViFFHdfruoNxkastVzjXfO5G9SvHDuA0IfSgkEJp59j/3oswxQcQDMB1JZIeF948UoX9pQ0L80L/bu5yTeaWIgw9QQC41EVs+L0wI7BB8up8CXWFMnNRTJJmI2++XKYumhwXmQEHfrrvnW1YZvzwmRh5Zi48cB394RSdX/yeuS3uqJ8Oj6RrGOvUFA3G7fQ3xaTog5PYgjm/SNeAO6ShsvgP25rlePouAC6uwIFPD1UuDEZFJABnjk0O4HigTJIpJkLTB18OYq1cya2yRK5gUtxk/zEjA3ntwllxeUWuVPBimwhgAVStEQKgbzQ/xSceKU92PxJ9/RTPS9HaMPmWVrEc553HNWSE7JvHYbHqhDytcS1HC0j7NPUpE9T/5nlKp9+U8egp9XavqNMLLg0cbLIStn4iOf7PjYwkuxdozrEtN+YBBTv9KW8MuU4ekbDZ3bTs+3dYsKdMiMGlJCL9FPXM/wxeGQPzU3MivcudatSX+SHf5XasBzxjIuSJL9kksXBFMom//6hOYRSx7Dm64OJnafRHmaGOe8KTniMghAgjP0BE/4XmtrjmxR/a7RB9BiYp3OHn5akY9XXWHwvVQo7sVtgIEdsGk0t6mMsOAM2YnWUqhj1bTB8ng2F0p/9FlVwDSxwTnUkpawvFGU10nURk0YVT7cSPaf+R3ezZ65FVDPFZkW99k9HE9VvrArogdhsw5pxQEjI/Y1ppkpDcl0zhWei5lqW0AlbxTVrQIiq/Fk3MAu6BHudKhjspb2sPoslLTPEOPtXu4mjNjuRpzqHCLO51bPgY1Nnhb4sXSyULJKsqE6hodRovI3lrKmaIijUjinWK87ICXmVifdHQlcZVWO4honnoIxSMQ1DOB5SIyD0RgH97gKV/REQqMmc5zL+3+PzWcGZ2dQM41lnLe0ZNp86VfpsexFOHf7Lt/GeRPMz05sxi7hqHw3m4ljObnR2RhGdmVHLeoCf4tgGyF+0BHjj7vZKVD/k4n1aT/B6G2WEj71y2GCiCbkf0zh7FfqJCK4hXmexLFD45n10mW9oMzuG5MQVpmw0bFZTr7AAI1wNO9OAc8EuzhOoIBdrkoMBOVMdwIYsNFp/wMpnGtw==
Variant 2
DifficultyLevel
534
Question
If the average of 7, 8, 15 and c is 13, then 7 + 8 + 15 + c = ?
Worked Solution
If the average of 7, 8, 15 and c is 13 then
|
|
| 47+8+15+c |
= 13 |
| 7 + 8 + 15 + c |
= 13 × 4 |
∴ 7 + 8 + 15 + c = 52
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 7, 8, 15 and $\large c$ is 13, then 7 + 8 + 15 + $\large c$ = ? |
| workedSolution | If the average of 7, 8, 15 and $\large c$ is 13 then
>>|||
|-|-|
|$\dfrac{7 + 8 + 15 + \large c }{4}$|= 13|
|7 + 8 + 15 + $\large c$|= 13 $\times$ 4|
>> $\therefore$ 7 + 8 + 15 + $\large c$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers