Question
Stephan makes 14 loaves of bread to sell at his bakery.
Each loaf takes 41 cup of sugar.
After he makes each loaf, he counts how many cups of sugar he uses in total.
41, 21, 43, 1, 141, 121…
Which is the last number he will count?
Worked Solution
|
|
| Last number |
= 414 |
|
= {{{correctAnswer}}} |
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RWBb+gBVQUzTUpznpX7zwvw6nGWUyWft9GvvMTs6ZHYUrzVT8BIixY7p8oE8ODXyWMpqEMD+9h2WnE88FgRLZZN3Ya5bTF6HMD8JVO/Ft8Tikd0y59QMX2KZCQh5YYLR4qjAZ6Nv4GwyY8Xjm69n3aKenpFQXjBtZq2tHSCR3BmoMdM+jk2CEaQ8k8sKptkJLJe1OKJdh2sPjrNhi7mZ4fnN3/QZbHO5/D+h139vdWmYM7pVx94MDIgn+OVDYQiaDwxV74ZOTEw/rQYi8K2OashhDX0XfIDN0cEJ7IzEXi68aoCm0qj79yMy9fedOwzu416OqW0L+ZZMuSaZdYaGey2UdcLtkR3Uq0iftR9KEO96UqlPTnxxj6/5rSGqGrNbs1xDR/OYqiXiPwVjmKfprj2xTx4J5kkj6EQxjf4d62hiArVyaRdaoJ6y4wJm2R6hEjQhH2MkQQhYtFPuPyNVOW4y8JMfSzVrjXrPt6TJ9xMulaMjCbJY6wxGwqTpNcaVDPv4r9NW0uF/QgK+xQ5vTFKFDR6oFf9UgyklRL1hfSsbj3IPZk1tmT55ekAOvQ86ihFf+x8gPX71mHFYQ/2stBgtVUfUn8rvldIOzL1txNSVw7qqiI1FwUjFeQUvVtlfG7sQ9V1DQAd86gCcS6adsR8WrK1HtLe4KfbBoSLeiLJEaBU3HG48ThqVcMaHNp66iLB7uVn31TMsUU911RPJfJYFrQP8Bnir15mBWXNxEJYRqVzE21NOuOXETW9MdqHMobvhpm0sJXcOXPbWJ78WAxI4kGXR1uKfo6qkgjTk34fo37+av60bKuhPFK68OCZ1bDIY2AqRHpx5VufVr4PEljgsOspzElpiguC9Zv+iPp6dZhI4Bm4SXBP8Ff39fChrmIIjFNPt8ub97fQT++LKIc9RZP7qudnRuCMUmJ0gVKLZIKv+AJX50Eqf0nC9eRNJUnMQqfAGdI6aa/kPx8oJm2nrI6x+UnmDKsLpnIK0dQawp0qKn5+xiNND9j9s7W+ypM8CfnIXSI4JEUEkYntflfR7ddZIuKFm2AyR4xy+YHT059vtAbmZo+PrXECEyTIqSdAl5cWol0DJOaNhUY0eU5JBfHCYJmzkiaGimYiV96NEoCn1yEFmmfeC0lWSl6SsoOJcFFai2O7udDZo4LOpSC/Ci88MLid5+bDXtrUjQ3aQppv66ESfFFIVrFIH/jb/HYku4a5K9xkJxg16QtCJ6qzxLzcAeONhgAEUmaMLwMVGODB83aygUvFFfUHJ0NV61Q/6eqsPWTa6hAq8okJ/sj+ayGjbQz5+LIYyJ+WVulTBqKuYcibgqgrDzN0eRIVHplTdrMqY46owPjvhjYleEvMkCEl/ui0R3j93RlXsW2mIf4p5Nw+nSX+0WaWV4XAz0SZeQUzmdNQTNnOandxp7E2KFF0UfK3ixKzIEJWctV4kWjsysdlwr4wL0paZMmo7rwk/DE/mWppiEAVXNoAG8Q7dCK8KXnR3VjqQp0C+QQesig40/E1QPxTmuyOSSXaW6BI9oKkxB9bsbMuKiJPKuEh0lw07ew8XoPoBluocDISFZWj+7516Pytq9epFm3tO7JBoPQtQeg7cn95DuV+kfus2z7Hr5dZmY3ZBX4QOWw7LnTqhEhClgSAoKtpUJq7WXUxtHH5lGvKaD6i5b9mcDUmW3vfHRg/SmVDDoRqO53vM7effhBNq6sOVQ8j2qTCLfr1iCrIdt+ARVkQbdk29wrdsldgZeoDpIMduBc+Eqls5Ts4nLYTr9q1qgmkZPnjKH9w+IDiXDPwlLNzt+RNYA2bOsZw8SKrL6kv+CjcGSVgcDrPm/aQIT2QeqVYaupYZ31jR6CTcTIxalRsqP2WVpZ2fpFMjoi3EPFjeMfWWOxPZyNO2sxi+QQzD1AoH1ju1secboeSiiCHjl69luziDJLdwuC8xHpMQIK9JiZu7UAC+hQrDqxi8Px1hAnvwLV7NZ8H+2kK05QSmeC6E9r3KdH/GWd7dvzPxQ1+s8hJe2TYPpPvW8z2KMhcSLGoxHYvgZKZBx4N9xm5CkrMkRKHmi16LeghHkVjoyOpTwsX5AKDewPNUbFCsk1lx6nfM0ILRof0euoR8pRO3SbGib3IgvLSfUoDvPaKw78ArPGWj9t5aeouWsajwFF8ZGhKt8d0U5eM+GNr6i/zttged4649hCNbaThH5aZlt+aXBqgageSDWgFY9SzsR+a8J9n/TnH7FEFNuGlDRTUZEveWIAQi1FcvzEgPOiOgu5QvWW+e2qjFOmOTYJSwWu+JGEqQ1dUQ/DGPDisn2TWUUc9nHEtenMzBYNzKaQCKxkQvy7NEbq2ugpaViWHiK4xFlo0uuveV7RDFhfmgi1hP67p5eVDP0LYOLv3d4rbvqNGVDqsnNF9rnL0bh+J9P2knykdZEdnInnRqymfIUHGgWCgODgVeyLrwVG7uTJDgudBHAndSPAKjUYbTLcGFGR7F2IiwgbrMW53pIhkUFTJFYFYOkNPsi1Ye0QPfhskNYToH9D8iR2TXXqOoIyJCMJbRS8NhXuRH4ymEkC4TSKb1+1xMi/O9z3sxhyilU9H1jjmnOJ0pDcppdDd/YlRvVgWHuyHY8IyI6XuFc9V9WjYUVkrikquqaMFPJRYNQifNfnEViSZn6LuIJxifOSVcXNh774a2UKTd6JgTnaDfZkksmfeNlz4lVUteW+AYnubWH7fGJIZTWXZvBNRUf9KgrIbh50IYu7vVr1HCIiPQvMkJYCVohBaab/ivKF9tSGI0ZnCOCptzUXVTXrAwPVpWgTbo6uXZArcc5xnAIzKip4ZTjNfIFANqT8zkCqDGBylCWUoglPznUvKjFpJmBEN8dfuAkkqxQ8VxY9Fu/9Hs2GhrWnEOBb+yP06Mp/7JtkscJg7040EP13M3l7Lp/r4xSgAXLxdESHYSsJj5SmFQ+WHoF1tynCVYaTF0jWyBe5ege4XzIVVVOzhrGJLkKSJusTK5faiZlZa/cEufl1yjlhpuhSoUyJq9i86rf9Vp5UH6hwmGqnfzcAe3vCEBEfrBV4oJ69CpQS3rVmhXYUTX832hZ9nPXLSz9XVoqu2877kWRN+OtfjPB1EUmPev7A5nVNZalzr/cJpJPlkFKFu/YI3JeaJYWLK5BntNM0rX9gI5iGQqI4yrNlivEmzkORLQfpUImZnPz7W/0MZlGvkypLQQtuWyRtwRcOivY1cvezItT8lw+bJi1K6w7zmACjLewOHPM8XmmmGQyNSfWtpbrOC4e8lDbxkEF4bKhrkGNNrfhu/V+cUS0sH5FD0uDL33PsxOHOWGZxOtXZmCBkR7kEzzaF2pu/v6OUvqCZVaETa8jVxO8+IMvQJWgc8xiAnVaP+cveYuqArP5Ve+Qp5VDuMPKaGfRNMhN1nRb86TYqL4gmQlHeysv5lqVF/p8yrawLetVbXs4sZcavpbg0k36wCkCtNBFdu8IR3Y++RcME3ZjB3G1ANPAeoWAfen0HxTAm31G1h25DalIlX//WuqhFhLEDWOAekLRVl+RLYUpYgj+MMtpJ94gNDMuoBSCYPxV8FIH93qXWlGjFvylpBHlAGeyo1JGT8HZoIWA++9dgk4a5YZb0tdyyl+rgS4CcUq0F5gKPNaWI4gLkq3jeeKLwszVildKwJUTMWKjww15c1ISXYYKpDTIoV9QtNkFIq9agnTfkbcbt/Yv/LWDNRQF0/AcaAJz0s5J9UyX+q2P+wM9Uyzuq85mVHH5JwIJqxojaOT/J8pE4sGq9nvXmgd7sizaN6J8rRAoqPvDX4FNRmW7nM+hxDCj2hNXBc7G3DnUXFN+RKoczNpqAo+j3JTOQ4bzUrEHB+J8YKB41pi9oTj7mhY2L2l0NSv/HbArU5VlWjQY/a0X1zNiZ7f6VR+sKfSGGkCLTneRahLZUNVgQ20qH903D9IX9guOexq/ZSPKm8rHlqEzplKStMhKTtuQUTnXa/+635NX4St9N/5aCASR4Ck6gd/aGkfc2LkQND402eR0NS7d33MhS3pyQGJnhhl/DK+dA/uA0TtG/l4aAGjdsM5PcEqRcNBPo4tXsDTGaXLB/BOgA7dkJ4HTbW3w5JVeiV9N2jMn48SqZiRaPG4Mbcbmferya7y4jr+r/9VKEnTFg2H1NOdMaIqpHw9sgmxWORbDhpVKo/PvkSaGQH5bRo50CSSjvSxS3/YWIUpqWYz7viKTFiBZAEAPo2vIYPbWuDHKbtQwy1veLPPSV3mJbMr1z6fFxNXYsMjXg5NA1sMBSdXFNZpP9Zho9o4zraRPlW+5sdDqzbGtL16du8n/1mUu+cLh8SKOv1IT+t6HE1AzmJz6aUuJG61Qz2c9/1qy1Idcge9eGGqdUwECGzdhufRB9ekLmKJyTTXfVy/i78PIUqTnUI7tYohPLIlseXGi+Br64XQDTOCzYAnlgvteQaYR+iChni2RUqUbsMF0b5dJv/rU0eqmPoWkoqhj4TNL5tUxZAliE3ANRa0qpn/SwYWSniY52bnqTQ+UgS37hA4O/fggxI+U6ZNz1MowCPRJm6xl5czHES69MSaJPK5UvlKr98e8Gz1WMmot6KdfG0PX+lxPilcUm/zh9QRrs4tcJnPMFTY1Nmz5+rtUTGJ5NyGnyeDeX7iwyEBdtv1BUsQN+GIilenjesDocrKhiycpjztnIEy4hQrNpeuO5gWEVlfWWkPk3Hcu5MGfInSFAESREBgrv8RQx3TEp0XKDyXgHfE/mEdGbSH1aJrb1h2Bto94kRNhRlQe0FoN/s/mzothIeoK0KgPIdjD3MdcEMsbuahD+SvY7b70RqTTdwCaAY0cCovUS81bpatNPpno+OSzK6av0YE+xYL3SnAMmVXdNTqCiINimuO5ClUMrG2TZ1IXeQq/WWxCNAL30fK1cZUNKi7m2ROXbFdAOarNX8/KMoVWI+5+eUtBxZ1LmRJTGjR1lTZg7TyW18gu0l+fTsh5JeSUn2UV6aSWt+7md2l8+BzYQ+KWlARNFQ+zGQFEZ7tDEjFCpIxAa/MgSTDk4ddgyl9lBMUuEpi8AekHDzSighDk9mAOYN1fAidQun1+VReVW6jkQEMt1j1nMC1mGrTW91J3qRA8zuXU1O/qSx+689oKaJiahcnN9JPUHDiwc/rOea9gDTw35oJtdGZXUiIYVL4043ZxrufQuhm6c7VVB4P4OdDFsgOqWXmVRusx/NmeJU73SI7ngC7AG/MC6sa/3Ft1rQiR4M5Mwm71A4fgPVtjoNFJN1bsYobsexlsYYE+8dQVGWiSuYcrIPPcJreK3bksLqA8MTGq7d0vykQ9hPhKOKougXZNdjwj276mQd5XSTPbb+yjKBdVrIEk/X9uUwm8B0HESOw2pNqPTafk+Ju/rsWtDpf1RAfvPGSG+7BoEHBOGgrD4B7xdNfaHCwxxcuHeoyFZYSESES8hjMBS2FzevIoW6lfSAUeoRtZD7sL74/vPgpiuDjXWUp5+jGkL4/CywydztqvvjhPRK9pN1Oyni4FY7hJARQ9gvV3G3uLjlXj/yzJCWFstqSqaikksdZnYDqMiJwPP8lOx6VsMK8U27v230H1L4chhNX398Gcf9K5P5nmA/y6OZOLZORCkO0LbpapR1M5o6MR7rPv7b724tV0JV+7RbVTXsM7T5/50fxI4AUE/5UnBwnWRo1nVpGwSVwGeHFLJ0DOYIVWySRJ1Q522L9p8tKTtE8hfPumQFTWt4G1jSyiKzSBwnMiLXSrK43q/rjhyyj4P9qPZTdKDfxueAttsKdiZpjRAqX72zj9g1rDigpL0weoXF/H8hr1RTR2xjnair1TOFeVufveExajQduis/IL+gZhlBx3vc2fUnuqIvlkQvSxGLfu3SWbaJv3RkoF5g/sCHI2ia/0Lg7MoWEWPl5HoFwcJkz89fKi9YBN3NKeKby/YKGTi4fzQ81gOhvc0u4gawnoyHCWxGwyFibjd2VzGtIAnD+GyoNB+jAVyZXnBoApLguaqYRXRhYkh4cbn3qcSBnq30WnWJaOc26Z92bFj4mkH0YUbGrEHHxOimfptyLZ07bKOp7E5at0TuWWOztbmhYHWGwNribjhVBCpTZLz+7Mxp6BnqUAZMYKXfoK1IIu0W/f/UgasfeYzHlVPc8zDHdEOnvN9Mm0tklk8u7aGkQY57JxEG3KtlRob9i1UF3fdYUCLUZP6B6hW5xivzL1tNRZXR4Ye/MoF4RDJe95ujz4p45rGR8P84H8NzLDoxm/zJDkfcVCR4I8dlaQpGzIiN/l7amvtmhdudQLlzSBuNrlOTIp0AN3gbyH7O0nOgbTwYD1WCw5z74ovVeQ2X+q6sSoeFn66vUOWWC6WeOQki69dwetlz/ZE2K3cUI3EFEWZ1+Gk9dr+kGqhCKs+cvI4cy3favciAhZ1JmDXIDsaxNFfHveREnuUkxSvXy1nVfhjozMumBq718nB8zsF3wGBx9inqzGV1QsRcBIgZRITSZ61cu7eYi3OIfIvdlomWfL3v+Rueqmf877tnYd3W8pR975kgf/5+pGyN3Ff7A2NsdGt9w7MZF2Nve34KRuw83oJE3+qNpDMIw462lULzW4fDuU8rShLpisooS45pEMpNa9fsLpxZGP+yNWJ+UcclttQ4sPcwz2rr0f4MvNycnxZvn/Q6y307WmTcoX/BDfflAGS4H9XDRXLzA6AlvVadNwaqMBrC4y+RpZQwLrQ7Da8CfP7D3H7I00BX8xr1MVmCk/W5JOPtIkU9WLhNfX5rBHRY3FMKREG3Qtfd7Of507w1CpyZW6BJNPlY91wybmBoDPFDYzZGOiBBNQspLYasxdVu+x3FguFf+UIxa4rv/1gtSvKArLrEUuO1F0vZDgNKroxNZCc48JJlAKcfmV5bqYsZcboNxl8Jfr4hdLeCEUMZ/K38edLNt0GpQd11P6cLOoVcBcfWl2IlSp1FXICailVgBbxVNMnI6fBSQGn4CtaXZs+lhvto8bvXNxNXMbsXyRLioq41PUEUbGDES492/MK1H/asjUpBBk0rY2bUtQdLfb+ub/jiL3ppLRrZKXANZKeeT1pz46v8WuZTRgCXdsIsn8biLz1XFV5j4ehaG54LwMPhv1mPgMmKns2cmfjU19QdLBsxxRpHoNicyAv09qyPNT9jXREhQCdVdcSQYcMRtCPYQ/dZCXIhS0w7iZHx2H2iKlfazmazjFu497dHNw2wrSf9k0yrZ4x/y4HPmE/6hy0J8sQKDIgLd1v+KUOJ8u4BfPoZ80WxRP68Frs0YmWVwkwsTvx3A++hCc1OQlbcBglHzgHtPhlpUnWhikjQExKg8+1YylejjIvAVtvMhhe3y/Oe6eQEf6gV+4sC18P4ywU+UM9yFAGSuxU8hJ/+PwIiZQeyBaleRxrB9zhNT+/JSKzn0R5xJ0oAwCrhAR3UqpKBxDskCQItYKM/Lxt2d6c0GHxpJiFDggzyFlbBUPEBwqgS1oKztKuKZBZOO+dwXXrfSoxSMmiCMnI+X4x0Bp7hoQWd4U9NhEQDyEZMmRC3h+yHz24Lx+6LZPNsKAYt08PZyMrHvmfwhenz3ctFADoWNNOHrohXPpA32S/kZw8A+LI3wP7oxLJTrDmdnNowrp9a4o87cQg1VOVQC7QyYBbWtQtBIWxI8DgkNkU8syYDJT9ZLR73eTwffbwQ4//wVMDeTBd28iINmPEOGXmyY7Y2+eaOsvQ2bdp4XLrAbjTsSWyG9vV3aPjYQY3fQRqlOl4clgmVEfRyXHwxHM0c8YtVI2QPfSrm6dJ6mT66IPMzzaxGnDcSsMkxNvVy47gj8OnTGuvs2wNVnZq+Y1r+SYuhyooMiri22A3rE7hwTNIe36uBRmWrRdLU9xrJDBFr39wbs9hVWl5mLStPnIKq7FoK88qoChIFZ/5gIjptK8DJecaq5OfTf0QEeHe9v7j36YLXtIwCqQkTIM+XjKF46nsP5B0vj9TvRQl10y+Rho6gVK3mV5IPGMIrRgvSsUmpk4n7D8ykA2b+EHNZyFlhIwRBCkSnHX7XdYYKYFSTIk/mMoiA8fnRre65l5gfkd9lJvw0+ucwg1o5GQ34V5HxFOPETR8r1ErPdmtMMduMPBy0QlCUIlVKkxCmX2tg3+aKu+9ZKHLe6KrCxeJbrXr3KKFHD9J/skLdi1S1qWvAPtXqw2RlsVvQw2Oici4ZPjVYrf9jVrg6r7/2A+k+dbuXJ1acLOmgsNJFq8F3fzIhdDnNma72wHmv0r6Ybyuii1QwZSCQioRABNWWmRFX0QeAQVsCklX0jiJqfedgJeIWmc8IK0hd20JfF+q1/SculWU9TTuHRMOiu/UwEqNMW1PsSo87ORh1K9/rI3Bqk4aL4a0lOl226vmTLSuMlyNtbf31TCx6ZUD90bc9c1g7q33p7LOvkjUVOswfhA9iAfTOcuYYMXbrjh+wtgVNL0iG4Q6eNq77NotIjVrbbcGfc0QTbFqJIteufvatYgbS1t3PKeA2sZJx+SHIb1rN7A9exJ+Yl69fLPWPDTKdT2r6bjfZqDsAhxzsAX4obQuowU0wz6a77ZiO9t89Q2SNDluSDA+D1r+XpuFcsiXKoXI8toL5vjs67YdDLFOuq9/51wW523uiTin158C2AepCf2ADIKJ65Jr/dXC1aCKsYpm7jPvw6lNDNzZ64wW3PcvNxD4oTSleHhtDwPEOSvbth8s9NLhQg1RxdfDKb3j2WowpPbvbVOpNTFH530spJMzix3Sx0+GiED41My3zIcXXwZlirTP5MfVBzHy+aZhPcoWm4yewj/NMjJjVH1COjMNYKDzMFsGZ8tb2i5Xpwp7uCRQTUmJ38y1ZI5ewlzI365tICKkJ0ykELoGfxVcKgm6/bEJ+wfl2Cp5fBltPjfHMtirIfmVBynvpUoN9cJo/hwE77TFTm4bPf5pq+EHv19piAGxTBpSE66cPn3LE4Y9q/Vs+hOmGvT5XRlPAg9gSyiFXrmQvISKh2wvHVOzFj37v5mcyJM9/AXH2FRGW/O1hPeOYplYMOzRAGNVoU5+bWrDWOQDygtkEs4YSXYA5kbF/ZQYMFCjyL4ODJvb+sDVIu1IZFtNMQceCHvmF6D/hCb3cDeOF6MTJAmZDwoKIHfawiyKwui86BeiLgydN3XMYhaIXUN+VYIp073Aa16tx9f35XYtsYxjGVJGvb9/5B2cTBif8B7q/H4AhmMKuShwolPJ5vTaBOSDZRtb9EDemscr1NikUH7LdcHQlbIQhUKH4SDnbms2UG9YkwRV7S0ksHjjSBXhxgyOSj0epGq0gsjlpLmAVBTP00fnUd6WLSnkru9wK55nZzxPUNeHx4bm4iKHjsUjARKrZLFck/d+bGyGjSiYvi8OqiH+vwQv7mrZZ1tlba0FYiC7nOcbKJIPxcOx+UHPh/Qv9GvgjaQHr06cI60J1xmHQdCdI46aATKTFrbPMXmSPIIFpErG7EvrTDEk9HHusZF4ZmhtLBOrY0YKtO4HJ2T9IUKqqt3LyQ+jewiVqAt3w9zncOIDgpqdiJ1myxIEsCbGx8ulNbTxqBpQcjCHwMk2ljvMez53JSRVpEnzQZvn7DlbhJOnpkH3kMJHfnYl/sSs5UGB2Dck09nELrlSFJ3UnrG2CS+7fOSKXC/xaaonOJ40lMxQWdFMpMpG+QvXCSrZRlpHAkEW87wQMf/AUjQPotMgjZ1VSO3aS8qZR1XnqBv6D5lvuS0iVmTGxkzsRDmwvhcCUZlupLdQW/13w9ZwqZhRYDpVB8IPEngGrdaIpiCcaSYvWE7dwBL09Ijfm+lM1ChMxf6BNPa83nhmfL+74yWk7VgT8EOYyv4uAccPEVF++Inm3D4a4F+p6qZZQp6XtdW6UIbQWGnzV4pFunG74NduqPTvk6L8eLyFCJXVdzwHZ4FU9evjauTVxWCx40dQGmeUFS8586f6TBAe15jqQcEz73q0fo5lkmudkx3ZJry++qzkBmZcRxbq+R6RcR3RzEIKbv3OGlqRwlK7V+X7ECpeesWLPOquPT4vXWEQOA9ylxmo+LYFuyDDmxgZf34S3LiVL4m/305lhtlQUCtOGdm1Vr5TsaU4sx1XANdz9jVXZ5rACqlTQm73Zu+9EeR+1Ni1hupAOJITtYOrugDG3D6y9BqLO2di7yTv9ACCq9F/XFsu8dKHYlqUdEQPlRN04UH70fIBsR8PSxSYWP5XMgJ1tGzB4um/Xj8UqyaCbpxdOTD4TlxOGbWhheCw0qAGM90EHvsh7vIwmrJp4+pSCNTnR2/bbKzAStWzxiXE5sgAW9LPvOs8bI4E4BuKoNjs6ql4VEfJ/Lxd5mjURZaBAvBadhrYMRSBFuXeFHjvUJzdA59Diig5Ik7eCsbC7hbKaAkxrcRsSC1G0+TyLrbcAeElgc/ZHGTy5rCcfw1wjarQOESgGIgH1FSCiYTb3uVk13BKbBUv/YO8ZnMwFIkeo0kbj5haCNxs6P0s+26EgH5Tz3lGEDK0hGfuzrXhSzdKWRwhzdJEEEVnOC5SV98SXAKuHpoOtU0ZKzK2aBk1ME5GLYwNL7ZhI48WoFGcP4SRNu3nRlk8yMqGsUJIuyoiYmxHdcmNdG6clc+ngd+EmKPMc8nSLIh4lkJw3isQC86BxICoto0YbxtgQWSwQjopNC0m1AjKlurgdLPCTyyN5JpcZS7OjkO9MHoOu9O/+KcTBYXP2Vw+7M8B34O0fdd51PMOirBIDQwC7fCHEUKRNeGzNffFxXjwGi6ERh4srOpz+GKPJ0hSbMu/uWR5I4m1AUy7/Q11zmcJlZbTJnJBThE2SWuBIrX+GMEduiCnEgdQT6GWFWWCm6EEyFXv62mhpU66OT268QtPp/AQyE934KpcJtS4NZP5QjvY8DWfueJqR5R2YpiWnm8z91lAcErMUZJ4ps+W1erBlSwxpbW4GPeZg9UHUFPwtkqn5PtCnlhXPnUDIcDlN+ha5U3KtldTfqXzrKf4s2o/bDOXeAx81BLqBJweHJqCzsLWOFH2b6/nQW/yQwnoJl97YmHlXw59N4IR9qx4yRgVUecTy5ddlwaNrpnshVzcx0WCo/lumQJ72yM6EX9syKcU0Uw8S6ojuEOmYMwLVtGad1knRcKdwMAxf28KZBdq0q9+s/7bw0AdvZwYwIOqmkP+5IuyUy2jpbFu2A2tAt35duONxTEaH+bItDuaPYhgCG4WT+hAaFqC2bv8luo4aMrLp9z5LrkjPxZM9EBLBMmZnESgxx6mgmppUtoDoPN0FC0vhAVgZSwxULUFlfCM9CNTq6KDgddMRajRQcX2YFrMFcfdaSIgqTQMrSwibfouh+FZF4axr0vUPNb7HqigEcrP65nqAzBAnpgmi60FpoekRx7F5NMIzj0Lnib74dUHNmjVGKBYFkNTJU71rnHGG77w0CQJGMPZczS/IGL+IhapMyxtjxIYKQPxMpjWxh9KecTM93kJG5YUx6aVwzJrRYktHBPqg5U5GNxnV+jKNOlPE+P18J/B6nxgEq6imIfupdfk+QOZXD7/W/uPul46D5r1dTQgjU2CQZUMngjpXHpwQtt+exwGx7HkEtX3sn6NJlrHOv6JUD8jKCeHmGg7gkph+E+mq8PfdNLDfl7NXbXW+Ofdct7iBDv60oRjWhn3fOgx7xwtxpXZU5IUyI3wSIASoImmJ3pbEzux5VDEVZ7Qsuion7Ot/JmWcyHgXi6FucK47KIFgNdT2NWDVZlenSZUoLMp7+uulDSRQ669C5HOJ/GXjA6ZxGLE8MnNSG5FP5kMsQeNUBhWdDrJcrFASkQYmWshyuR5bd8ahe1qeboCISCq5pOmHfJDc4+EIfYGyshK2CiIVACzRqYxdHE4iQRZLZUrqJtIlOd+yb4NbkIOXPo8Qlje9m+YnB+uAVg674TCDHF1H6ocEOdrXzMxiyxIDPaCj/vEc86N6jtT12nFqGa14Eom5Ez+WBK4juwN0rwCuNSDiiD3eMSBHJCJZkxandKALwD02zXUpfpNwbeMBb1CUgYgk0kGjhqAMPIBaFi4MeOzkGohRsmBTYZNmH931KD/6EeNZoYTRcGUWCl3tAP7HBvUpWezfQwdWq9jTo8iF2Jvp36A5zdXKBmmdj7Q8YF1NyasNF9csrvHyy2fupzUQ7wIhIho9HNP5sWqIBd2AbOc+wcGBD026TzFS1i/2wevbszSUmMQhBFCAGIrf76wPKOl7bYTQgfvxuqilXu34AFrblPnrWQFxYnyHg4gmWvwtNW6kwLEPZkfz5ryb065+iSMj+e7HtMKAG8JYE9WrlBZq5x0GFCwp02zzic7F5a4mFiJG6brahbVyFz00vQLFHLEKlbaPglF0Yxk44l1yhUj1m3Zr1A8JqPgKfel4CAXnqI2JsER6Txj+FdIQTSKQEJTGo3IILk8epWsiOUeTR0d/89ZzdmSlmQNTofzOhCfkN73mswNh937GgYonIHxjn05i5AxFwrRKeyDrRhCSf+H6cMHpP+oj7kuLrejBnEQ6qE7kmsbXAEmaHnRlJ2u875oQ5NbYYB+7tOm/BbcmTYQN3mlTghJTcOoFaBDXQqcP39c4nQNps9FuML7xpM1AAe24hi5ZN6XyjI4X5QUom7esEtrYj1TWml0XjjaEHrHXcyK1qUKRO7HvT9nsavj9aAL5ml26uJ9qXN0iSOccrPWsM9J0w2RwtnCPZmJ+q8cNAoBK1qK5XqAVpEoDPiKd2LV3f16cXWtEnyf/u0TlLvTcRNtkwVF0moerpAgNsdsRkNSygpL8RUyAd9SbsrHn5TF90kjduUiveUKhJM7XEAnz9IXLut5/XS/e6SBIM8koHyC200x606tvrzJEVtjw/MD0VaVhC3V9J7/LKZb6nCmwSptCPlbaBMOcZu7t18zBtnlSL0WjGeudFUdlUjWO4b+EdQVmutafA/sNaUWElD1vnwmlua73pLRMrQijo0BdOdKYvt8UmgZfDShcyect8Njz5g1Irx7IxcqKyTEggQ3iZM8EyTkZOoNJ8iqb7iseWBT/FTNHh+N+52Sq1PW7HXyvjyM/ztAUOsM1YM9WFFYaooKw32N45DRA/0avCtg7ToaxSJnqYE0/3D4vGF7/vMfGdgImsuf0f81s5+t8axO8DZr8lXHy881zOZSV9OvEhUPtttF7i059Hnv8rcgtyyIvtTczwCxwOuXK5Flc5vIQOXQbvY4beSlThtfMXQUszEP2dNcscu7rRS9Wv7Pp94lPT98D5+taEFB2exXz0iHn5DBtnbKzrSbF92fhEn1sh3tIPWdwIaH9nbIrK+WQx86UEm7/TpRceOFPKa8EBQDgAIB3SmeOLvlt8Eva4pSZUM9nin3BqvRjW8uCm0Tqx7sdWtNb6GGeLXeMop+XDvasKWRdJ0NtGZ1xee3InbR+dqXMBChSJxtkL3NcIp9UtXhhtvsglcNmWGjAb4m+uwW/eusPHBxxdnyaS1zZuhFBSivl7APQHspV3SU84lDlMMFNd//1Y+eqZd1KL/zscB5fhqyuM2Btb91QbTe4pJVr4nnXEYkne7v2hFWox3kVR3IIwl35Ci9jhAHxGfcpL7QL7hqrVjVptXudZjgUhVib5fMscPLDxR2KYB+56yI0E11sqAFQcxnjSOOWErRR4aM0rmNATXjv1EpRmvQNfsTMw8+/I29lIwbvjC3U8cJueDzxXywM6e9LmbeRs02pNUICX0gn007EyWpP0uaTay/DQa25/eOnsV9sUpF3naPxqjhWuyU1f0ON9QtJa3zlHhLu+RfbLq2+xHRkw5RjSL4GRxAjsWnaVFOadWrvAgnXkNYewimAzG4G012KNY3/pciOzWqK5adE33ZIba3OpvIcgV1svZbna9RLLHH9qzr7tD3PQyutdTruvuWx2ayEaAAIqBpxZezq+hmlMP/Z6+7uJow4ubuhMkxuUZX/nCsio0avWBFOZB4K/aoGBGDfZXwHGCDl95pCoOGfH1CTRfjL2r8Un4ikz4B64mwv6rMCS5oF/agtWHarNBXULTJ4MqshVaO4eS2giA2bbYp13h7c694Ccy4TKTpSmKKw9sr+sj0JY0B2Ht7+BNtCUuX80vkdfPd82CrKsmPesQKhx64qAtXt9cao/t9wZvAmbDz6IVhtTJuMY1lHpe+PCOGDgw+9S3/RQj8OTWTkES6ZYvLNIMO9LJm0s8Jyc8FOgIirj7UsqJqT1jIemCpWzoWZfYE6+HtLmeWG9d0KMkAeh4gyHPSVkFZs6I1gSiF8tq7k922E4gIL0yjpLU1ei9uF4t5vUATNocj6lSeEuoCFVObwDCvxDAcNxUjYAJPUDe8f6zRFEX9+VOiB05to5owk9XY8jizp06G6CcWv4DszULGHcW9HM9yw3lZS8NNAOkgXMioltLHdMgqryjBl0eznpwT3Of0kDuo7EYJKBVJCB8Dync01XYH43tVwMpECxKY2clDnacjZkRXnk2SdQk24EIuJW8tKkwCNg/W9LbPX9xj1fo76N3Vlv2CCFxs2HOcwU9QkUd3PeSA5aCZoRhHyYQwWvEmswPhag+x7rDHUQrlCGQL8rVEDFIIlFBRcNG4Zcs0tD2t0ny0N3rIjWDEAPrObqy7mlltStlHArSaokdiIXO48zzeooUOH+zyhN2JmjzC3d5BXMz7daxxscFKVxEKzwsJ4lf+x16j0KSu0tDJdTsObTGVYakZiBxhyesvtoCainvZuxItFM5hQmCrmqB7PDV6ixLpoCqJAKXiJFn63N2hNfvV/VKSE8EhtApB8Lk//wFJPLoY8G4lL/nuvlPHlLh3F5osv8lHYZMDTVnoIRjOux9+rSe8kz3yFpsXgc+UtHMlZIsTh+q5AyvdAuM/RqGfYsNC4daZb3xdMNn5Yjva6hnbS8o645xX6BvSfgSIptMyeQxwJ9aQdq/NYxynW7HI8u5RWELk67x5DzNSMLwZt5C5U+uane9pCj9s7RFjVIEft9ad4RSy5yfZ9k1q02C8jJpQugNa+6ZfxeQ2//LfGW+PzNSn0jk+SUD6dF7osNkQIPmyco6ZWHGrp3ztL6Cop6GgjPTK4+TW6mMO1UTshbDuJMjQKPCaNpvWecRnkZ++e6yE9dQz0QHFZp5epZ2abqZU5+333II1d6solw65aabBMtdarjWSqBBxMi8sWsTPMIS2MW2IlyLn9OPVn3zgecZnWCyIOIQMyIZT9l3yLj1jQc3lsyN5KyIXT8o4u769k5faFFWgioBnE1HTBI7TJS6Z1yz2p8dsx7QPbD0cDuWpm6Qgb1Ec0l4kKDuBKo1y7VV5BMw+BGasa0N/jUqFdAjPbhRgt2RreaSY/6PdBBpRY68hN6dxEOb1Ez+Gz7ORvZC7YyzAqfP4NCAahWYEX4Z11OHKznh1FV7QlsuPOoL+WZJvxM6lQINI/GR3xTwepqRcMmYLqdsLrb8OvRo5LPUcZadYRVSbAaEI8X76vFBC3HjgYkC9mW8URTFajvlMRpN+5xkfU4rFTNvDh67V8n1ZqlrRai7rt6dEEsdo6Ke6O0lQVB0u8GUsasNOZHt9qxx4BF+OuGhpPdM1VlUghgRKbz5Ryfz6xKg88sr1xIiYnyxfeDn54OaQz8cQPZgabKOcrynWslxXIt1sTWKyS7+1xepp4JcU+d8A9A9f5Cs9hbzboKkmIl4n3DmjI874zZ27qGqa3mI9Dd+GTpdMUL7fbZcyuYxC3YTGc083YxEd5fBmpKatM0ImHgO2ip+K4nh37VF7ji8c8LBNw+CIXY2MGs5VdpVcZkcrTnt4Hy/KHDyJG8Pi21iJI+gIADnn6w7YweGBBlM9c1h+P2mDw771zcrwBNLfHRUYmpP1CbnjNoqS9ClAFFAEN4jeU0rzTs5JUA5J4jz/iOLC+gnm62AfAemPciYquLyU8mHiX3fsPD4jkE8CTeJlSURL04VrwZ8dfEkwntCuScgrnyPuqPTFFzWx1sehJsO9/MyWuZkWC3Lqz1uDxIC8zPuiBx0tk1A3AP8afK7L0cmsggIyMShvqJskZe9NDNZ79OvmtJOmqiJjmufK2YZNZozaanlOpmEvnNoeejH4nOG0se+EjHmUipzOw3IgPtCEuvwMfQPxh1FSoz0LNMdvofVuQssuIRevdO2hkugNBRWK2e+uSej86gShzarDJhsVFGWs/GhZQIy9kAuhNWTnrjGU+oK9UHSso4/N+hPnP3EswBFwcihbUuUY1oFr2aAbUO5fR7iYB4e3eWrj8w+JqKyyEoeLRGqgWcHInmnejOUJESwYW86TKNKKEU+m11cslt6lqTXt448DRB5z9TbiQHDMHhxgMQTYm4yk0bE0fvK4al3MNPupg7+y+gsPR5yHyzM5Z57z+RcgCIFLOqGRLjWORNf5CYURlYuRthErLN7PidWdVjPKqJ4AyxnclomuJjC0bPKGx5ERnx7oQMBheg9Wbn
Variant 0
DifficultyLevel
599
Question
Stephan makes 14 loaves of bread to sell at his bakery.
Each loaf takes 41 cup of sugar.
After he makes each loaf, he counts how many cups of sugar he uses in total.
41, 21, 43, 1, 141, 121…
Which is the last number he will count?
Worked Solution
|
|
| Last number |
= 414 |
|
= 321 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers