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
Variant 0
DifficultyLevel
517
Question
Matt, Trish, and Kent went to a pizza restaurant.
Matt and Trish each ate 81 of the pizza served.
What fraction of the pizza was left for Kent?
Worked Solution
|
|
| Pizza left |
= 1 – ( 81 + 81 ) |
|
= 1 – 41 |
|
= 44 – 41 |
|
= 43 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Matt, Trish, and Kent went to a pizza restaurant.
Matt and Trish each ate $\dfrac{1}{8}$ of the pizza served.
What fraction of the pizza was left for Kent?
|
| workedSolution |
| | |
| ------------- | ---------- |
| Pizza left | \= 1 – ( $\dfrac{1}{8}$ + $\dfrac{1}{8}$ ) |
| | \= 1 – $\dfrac{1}{4}$ |
| | \= $\dfrac{4}{4}$ – $\dfrac{1}{4}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
519
Question
Ruth, April, and Yoni shared a box of chocolates.
Ruth and April each ate 61 of the chocolates in the box.
What fraction of the chocolates were left for Yoni?
Worked Solution
|
|
| Chocolates left |
= 1 – ( 61 + 61 ) |
|
= 1 – 62 |
|
= 66 – 62 |
|
= 64 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ruth, April, and Yoni shared a box of chocolates.
Ruth and April each ate $\dfrac{1}{6}$ of the chocolates in the box.
What fraction of the chocolates were left for Yoni?
|
| workedSolution |
| | |
| ------------- | ---------- |
| Chocolates left | \= 1 – ( $\dfrac{1}{6}$ + $\dfrac{1}{6}$ ) |
| | \= 1 – $\dfrac{2}{6}$ |
| | \= $\dfrac{6}{6}$ – $\dfrac{2}{6}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX1/guz3mu0TaNwk4jkEdCIlZ/YWAbnhF/Okj5NKQtZQ82zY6cI7O40bFiVA+4Hq49aPGG02vcwNK9J3g7sgNvXrcUsFZQZrbJUogbSvszmSi7gnZK0ed/4RH6ExbWLjMwjIF+sRgS8rmJbClSbVw5OL+42ceunWr7pj6oRk6XZgxNfHdjtHGYwjfXDnbntot9FwOLQjZQBldfnMdcAhYT/i7+WNaxOFmKTdv/dlKzXHHhaBCXu1104NgF7AVZCXmSp3QuJVzm1vfwn7rp75QrZhG6DvxdAixbWqkX/Csh1ek4Squ4gGOWAySXgaWzZzXk6h3aM7Jbl1Fsa+Ey0z3AIY6EXpuRvmvFDW3nfx8A4t2pVRrcXz72dSe6jsTvofp2xTYuckdKVJpVBPEapS0RLmdODQqsNsfwfEFSg8B5TjApUchbTyYviI0Dfx/cyXCXjiOR8OCCfMutSDuLrzBojYlpKPU2fRXuG8HBFwQCCU50tyk58gyEi8mmZ/Yp6uOkQ38SqECSeWlmcYgflNcNZNesN5n6rUlzJ2Q+2Z4KK/iRBjaQd/SHRMk7Zknxr4SVVc8Kg5KRrfrJevIM1BWiR9v7Qwm9GqR6inBdRMO+UTtSq3zBTtvCOjH98j65csUGg0M7FbQkvH5apLs3UbNI7Rf1gKkIrp/8JW03OkQSvT3kuzKVF6VzdtbAEDijO5A7AguPblgr4vpxkUC+0kUJKaGPNAd3hh7qa0DQn3UkNoc+Kj+eeRB46ckGbt2fQRvkfv9HfkSMhgIMxA5JG3TbgUYsa7vv28GyuO0UcZhwRcalJm7KgiA9OFsQwMHCNNtO5kjNSB+PDgxsUAf2tGgRUp2KTaHqvlE8L43WHsSB/RSrHufx+k3UjmhpQxmteNKP7C8yhnN6cyUddZUqEt9E3/k2IgL/T5bh3iEGiUShs4ujsWdlXYIlOaeAxZvzzn4oBFDqIMaOwPYgTJz6oN48PQxy1EtUKl8qNTkR9/BfvxwriHOxpKr+31rAFI+Q8DaFPeAm6n7VIvgMfQfVdq3yx0mSN8hjDWbLjOxF/52PmehEnj8ncsdJ6Idq+UAVCr/o2d4z+HepNvu14BISUdh44DPLTLo86DhO45MLnGMQMXYkisUgu2Z9WeBPcLeiSwK8lyfSRVTE6Kz90P2RITI00NArrS/YiMCWrHTXOyFaeER4e0XAHJN7B2rXMQk+dVl5GjhaYxmq25foWuoLW+5eg1knA0iqlgiBeWaQePcDu0BshKgWjnE5L3Wu9bAHLI7xqZ2RnkVKGyO+qGbNzBWLvRq5/hjXqe6xmwrnV3kTgMeyi1swtJiSGJ3zjjXxXMCluhCuOxeI4XC4kXRvDzTLNGivisg3zByd6KrTgRJkBbAABaA+dpxbcE6sZ3ZpZtr+j9qnWnId49PBsfhN/BQvUOgus5P4ZGmGpO6x00zhirn05sSNeEywQY6cWoqGp91s/UfIBaT4UMCdIB1gIJ74xESKVa79FXW8ZJpZR2aNb7SXKwtKx6CBXw5WOQLS9i5ntYuUV4PcFfZ5fTVeKTOra8SmenlGBfJtT+VneEd7xZme4C/Y8H0zQj7N5wW7af2NWQi8Ql7V1n59Xxe5O6X+1gCVvkeNC4hoPOsxyZOG79hjBLEQNAEB4zLHmyhJtWKEh64UV/DuqmISG9HKtww5hmeaKwc4nCNZOgatWgfcqYFc30hlOplnO+c8N1b8bA7MlLvhFtMDC8dvox7J3A2GsJZfYZb3ILrnrEWwK5s0CeFCrVs5RxBVUoKUHzvTVhG7VZuy4xOzrBBRQztcoidiBONdvxwArwD/Qlp3e1RsZdmkLEtpaWg4VR1gC2FX7d7zCTbibvrJ4Rtg6yZv8ZlUwgTqZsmLBmeRFVMBCWL6NZ2SOsWuo4rT3CTEDkLzF4WdjJ/C29MtB/0Y8GIKr9Fb95Jf21dE6zOwAt1DNOxS4djJlx2nKoL+ACT0biwIFPVjbbOKOWfWYWwx7hdWOxgcGrd0uzhI/9vzjgYgO0q+eSfsrywotu6IYC0fqhLajVns2ZXVbDhZtks67Jvfnrryib35fX0eYc3U0rDWpjxigxVk2/c0ZfXPFUJSSsWzK//qedQ/es0831hXv0xf08orD9iLnfOG7KH4uClsDwK8aYBhenLzHPujoAva8qoRtDmmQ2jwTbc0SWGiGxwhTm/4pzy4l1Is0j56EkOsQUNhDezKgIxw0H4Kf7L3gC0VpMslXLdOkPiKBTBlGHJDeI1eB2RIHPAL037/3fTlwevEykRFBuz8iLD1M4mmlJiF/ptDjbCyvxdq/Z1EAn8Wau02GSL3MvW57dKNegbx0L6cp2WVWMr2I1jd1yZbwdwxYru8Z1T9P0T3grsJ/X/nJmhJMfYJSomrZLo1Smgi9RDFj3rBFKXT08ia+bixNBY0E2btdPEJTg4B9dFAgopHW8OuyrBwuBzwFjYb10rcFT3Z0hrmwNhXkh1JHErvt60sUNGQMa7GGJ2J19Ud/+ikDqX+Ngmv2QTp5zgGkHaRXXYZusOFx19crQM7ra0IEm5tJuFqOAwyW+Mnkk5uiUDRi65NjcCUbByoWZBBMkDwvTGdNcOl58IPy0d9ZD3glP3pKGEysCtNrZvjDRhQrK40q8xdyE5No3yb/lu1SRimZXDcbfkQDlBUDslSovFmhze+tz7ypWrp9urdfNaW0pFnHN9IVhrvMCUES8ndz/lQ7EAi6xsHuEBavMZmfw49JeVWzU0YqcDQSs2DDpUJQ06a0vJgl9yumOrpg7qKg+LW3/rTwbWiojkYG14tiNe+kjc/i4T1iE4MAcTbaEjzpupBRb/GobIX399vB97IrNcboIA/jb6HQDWxrofL8iHCMOOFo9yYUcHgCCdE2NfFBi3pHa3gnxoyg1XHWvVfPcfdlbj6rPSfNB8FWYdRZ3dAZiCGL/fwveZs2sQT2nBb1cq3o/eIzFSXUpBp7h4mgg66M1P02WZgI/sf2+7JuwrKHaNjKyPM/eeRriI2R2Dg070BKLR7owMbDbeJBolpiNMqq/hVQHzFW15iKeqoldpmS3Qb1UTvANvmsv7xpl6kcty8qgUnY+9DnGL9xamJ+gffW6SGTzj24J+M14aVNsBYoSu4k2IOPazMM7VKt4ZKSuuYZhm141MNr5UDkOAfow/+BLDU6EAP8FcMyUA5jR1cdZmYP5iO42KG2cIlbDUUrF1pp6UlLKdS9DA02nTZh2+cobTFICuMhMFFyHCj6CwHg6nhmk1fEqUupRbyg2bEXDfYLHDcPHeYqCFJDQyg6oNNh5OihhYf+LuqGI6QO56Kl1WRPy2edXJnJXB/v8w78oE9wU1CsdW6CvshP9F/ipagkzyQ3oWZ1ccuRvcXojvNbuU3rZ4YDFpHNOlzAXczeOA6n1V3ly27u/6W0VrB0Ui3JrcaYv+kN9Fs3QAlGNSzRQo1AyQt7ffIqHarLDJdvyFrtmxik5LGYY2meLNEIQuLctEWQVj2hW934SqL+cp572RrjoaPaz7OSUvwt5TT60VtucnacyXOFO/3iwI/tkznsXbfLYlEnaOshpqmSHCOs1iHVV8zbDM/HyrDFO36h/8yb7Ut4VxddBAVdKBOfyFfCov3Giyprx9btBUtfN48u5S7RKhS7AN021OkxM6QpKaQLonJW4HdnBGdq38P145AVl4dND/ASOyWQsJ0pn+Ujdf6SVx2IRKiPpi7pa3PMHl7TnrODRsxN0g5fF6yegsY1S4ZkzVKIaBMDyWffRc9Vb5BclGJRzw1So7cPXgahsQkACqlK1emcrrPpVRPPVebtaOXoavh7v8sRZfBAZnHjPF4O7HtZjc2SKsNy7kzw0iWSSiob2EWJVDr+fIoJ6xj1sUv2qkM8xx5o5lIsMJw85rUGgY2C3rr/65vpnFXN4Fn6lcRPsTYEBPV/mqRCuglhQnhnZsEqUo9dQL6y3/ecd494FqzAgl+BnQtAFs1B11K+TzEz1FeDHo3A2UGHJCnSDHxMJgJlXNHDGsfWRCzrSgOA5yKPlpLcijkEPE+iqmmrv+JQWpT1aGaw3bxCvUJOVLVu0oCbWTUVYh9q0Owg+A2xf0kYAwVmj1rjQX5sUjhDwBnY3fjhrenWxFaRfEE3GLqWSyrpW3BFNCQWvxqJl4SOvvhacJ+gxQyK+xd8SymRcLzhhWoSozf1Xs7x4NERAclXVqjaM8EW3wgoyvZEqILx/Dxp+7X6onifmTfXnA3nZEpCyVMegphTsLCZWEEvU2578IXagr0o8LSOI0Swk8C7VOTLzo7UwT0/LYidPDFdsmTmAQ6nJTaJi4rmR7kJGdoR+nO/bmXGxErixXQBCHeoi0KOJ4lmEvEkLAL1zq0FVm6c7UOI0P4HQHrm3wLerC6lSVic6/6taVACwbTw/j1A3VWEpv05v5tpOLe5UzQyWvhMKtagxFtIClQ2rlfLBS2yJKX6F9SAR3iDIDPhnhGqfxv5yQmvuEnloVDj7Y8EuMMgyLbVh+EnqHJuFZUBOLkxUMJIcu7pfODEzaxuUAAHcbZ8OxnhUux1WXj/yS2Vc3345hztapPGARQgL4vj3iE4xmBiQXItaxYK9ZytMutdQJN8dYkScExhGVQvRNUCXHIi9mV4g3Ti0wM6SjhXRFQpx3vwkDAWiIsRozRHNsHNUjks7lpnZD9/H9df4LZRTkGxKE4igvNjlSr+YKR5hSvhLi+1jr/CzJXC9QjUNAavhdMGUl+ik7dmz7Q1Ehq1Jlt2p1xtr6ZlrSY3pNAAutyGIWggIDXOFDTuMlFbnhyWNbkGdPniwcc8Bl424gSj0HvV5sGREmEhUbIi+pCfFEUVV1WodZNOuxxBx2PxnPjqRghaGARYb2KkfM7TZKc+fTsYWxFx2EI4WGj+989Fn5nXFXDkFOFPIGgWxpQ1aQO4gazVypiFooGyx0ud+otFTz66t/me0cIIsjeTZX5EwvUsuCxm9TyEbM0ysw5uC4loNwms8oZlrt0sbbqktkXE+2C3drjtC3el6zXpSGiCrSEhSNtDtd/Iqo3XL0JrYDCXvyDeNaOmwOw7VscLeTm5HUdgHtPabO3Ef0eT1ZRjWNaWx58Bl1BHV4WQaMJD/bZJIFyblrdl3Qqv7ipniFHobjmRuzf5RN7W2AsmACeSFTTUXeqAqpgy4K+r6XJ+I0Zq8pN7Ipdixy5O6kSexQdem+fSNBlsI6ac1g3oEPNjHoxWdsRmn9VeC3I4T4R8RuysCqbbVix8WeIBwvxtDKiUCMe0SYPDMDIZrhgdDuHHoYefKaznochbr0JGVGM9Dd4T625bTtaoh3BVwxBxqKXpcEoh03E6j2jixkmQf8K/3leWcPvaRuv89R2RCjFtSDBoJfZ6fBA26J8qtNuy8ZmLPqebZNvXjwNKXiVyVZBkPweniEMsYl8N3DNG+JLUjk7/P0jQDXEXQB8hOMeh4+N4lFTSiXFFRzzvVy54Fkak7YgDZjg7FQBzIcojVfgmvoL+cpKITz4bapI4QxaMQ+vFVkaAKLVcStMBnon+PR8MNuAtK8JPtTyLnNfhhUy6jFbQWBHVJ7WniYiLZj0cc2jgVBk+WEi8A/pBCf3q3a4ebkIJKsVx0XHsKltlB06k8SmJLBWE3N0vVxWJjdfXZvxL1HzlzLvP3npuYRL4UXNU5hV38g+Df1AWXid4+eAadojnOBHQVCNeJ9wCgCFDcKM1Ol6eHV5hDLhGOafWj3rt/qJ/z9SLUVv9iugeUIjVLD423IYN2QB+iVeSPF3aw+Q2KwjJXlQOzzXyVovHMW09m7VB2J5hV1xxsUXJDyi6NzPMFwxpbWK0KzoWILlvenLx68DAvvI0UxFMWcYA+FfBuZjbBnLuz9svkYmtdx/EAJtu7/rLytOXdSZ8jwggU/dWPP1VS8KtE2x4p6gahueHBhylA2/zyg73ViT9VDU7o/jsnq5Z7xwBLXqIeEBdnb0btKXbZwx+/2ap3+35EgDtO/HJEvn1YV1wcb12Is0BgSVdVwOk+SIGxXNYChEK5/C09NDf73cTgxVhnm20y9BoA/eNXsLnn/7qbWTVYnglkKAfBxLKzXLc5Y8JARgpvl9Nxn3TpoMtZcO3DWXtX6LXBbIotnctTuRP2O4Yjl6BF6JwDjg81r0PTdepzTi7/kX+nASb+dnEx7SgRg688byZQVN0QyjedMbTO6KPEzGDZ8sAWqDVlwzfTlYogPZdLzFiF2FydIYyC1xgtzBqLHXRKNw5i9bUDN39At64UeTZyZmb/6FOV7PcenWQJdNFkprba1I5n1QFnUeE4RW/pO01Xoj6fufE8QWwaYppMtzgjFX+aD8mc0C7YP10oKpsTNdaQUh/Ae9Hoqp4Z8+oN8g4Z8o4uLeeQgvyVCK6LFcn5fmqqnfk6Oju50HRzQzGAaYW+Hfot6qnXegF9pIdTQ1x7SkwZpgglbvXgn56Qud8VXgkdSv4J4wNS4XVkuX99IEc4C6oGTL4SppWX6LHqpJvUuQZLA5OekiwmJCM8/69psPVH/v4pghor47K5NOkd2/zcJzAyFeTGVBqh1wVC7xtllTN5aQx0MS+UbOa/NvS/j/GoNeCu6nh1h6O3NjrHkTG6KSvgeofJxhnA0j+VI2G7wsXPRymSMqiDo/MRKJL2lhttVZWqxK2Yi0mPWnyhUAUm1uVDjWelOKPvOQQ62OdZjipJw+ymDgJuz8AoIm1krZzssNp7dRg1YQgT6C3zQNFEuBvwdmrIuN5mo4gUduHyvrSu1T+O5zkC+r1YuWCxnrhaob1iarGfUj7rPBDTuAqvfzr9cQLgeh05TyBPwP6FlcPqYl4dQ0/gre9ZMFGO6JcV5YnUw/hOfGz7wsnjrDnGuVANX3WIMFBhqQcq7akNgGqbrgqwyALySEzpuFZMwq4+VCIHeXGcaUiV5oHQ2EZKiSOhUDlh8D9mRenudWbzJy7TmFS8dXMncjR+N2MPTBpEr47NbvDfmDym2HA19swh3rVgrU+nWFm3nJnyaS3rm23buI/YrteCeTuMRPRooI98pAXU7Plbs/mUrti5asxfG7Y2JGSciN5pxWlEmjXIETIpiERzIRPgp+EEZ6uUCgqztUfyZcx0N31jjkcvG5JvOwASwgcFbTcIcz0CXeP7yocKjK1qi0Eui2Ep7HoiV6t7wH+nbImx/K+V6ub4F2yR4Y+frsT89C3zaXpJ/pvFGRVW4GJJS7XAkFA8xx4Ou0st1DWgQL+4S3K/Ua8AiEors5gl/gsLMuLFnM2Ilp4wmwIpCh4HYXimOnNKiRCT87TI0aPWBcdF9TBv9ZgO6vP1xTr96SRd1S34aiu2qMxmprjBUIMSKnjBSDitcIMU7u0be7jhouzDeGribYYvdDJ9c//6IspyxFfJiq3FQEqWNyE0I4eTSzTV/gNW7hbwJs67kXGGILtIm1oNnsMeiREOZLtGieVbljQjF6ry0pvG1bh1Mj2tULfEg74sU0voQr9wJHoKfZOKbMSsfdJApwKnN0BzaSEHp3+eiH3vNWpy6L58oMM9b7O3sD23WaUw4IIXNT28c4QvW9kR+jTXXmI7AMjh4mW2qi6959PNoxGKMgbDm7OGK0lAaasKrSC2M09NRgV2XL5JUcPETJqvdzXQ584o2AVmK0db5dH7PpPNdaXfalKtAwNPUvMUpfIilGVmWsVFlhJakSRgazSGfYtSTrQMk3A44yfuaAyU3GSqIdovqfaffGYtsZPXlnR3Mc2RgqI3GJ++vANn5J4K6T84XiCJaycyLShAyhYzg+BYnuMjzkajhp7wTOh4Myol6cmDgMf9ttlY3tK36RRkpqQFGSuEHRiibSGmVi8/XnnpwRe6fngQAcv23oMZko5yL076gpxJZ36eO7JuW+udMOqFVFII2jkTiEpWoAtjEKS0olq4+NtBXIzgwpuokf1fy+tmgmTa4qKa+KwrX0KyXkl0BKkENAa8XoggShjq6Y0TZTOZx+GHQIupiFLYgNaUnZxtwqPyB9zwZkTi1rzMjKD+2w6YLmcKWGcn4wIIGL8XuAXwCAojGmMUu63uBEYfIatrcnGh1rZaBZ/WfCeSoaMFZ0bE5XEBrfnDKZ5hFyToH0AvMGi4Tj3gXAVwgB+PAI5U3p/yetwjfL1lU5J3d7SrAikwtV7YkmBnYXSPxTkA4kCFAgH04WnBcNdHTALuLtCdL1zijbpqbO6H710u56FHVl/6ZVMOPy/OxKOLEwExsGXOHKtijHsX+DDHJ4g7xhAEDsR5xED7YWBdRXVD+yOFvHgXIWBRPuifCP2j2bpojpzN0huASu3gA7vgO0zthjLWvHHoN8CnK1g1BThPCJ0FBIXsxHD1w0SHWWNdRU4IdY65dDPIJGPgtR3Afmz60c4TSnMUu2NpQ6wdrk54cjmEGTjjMrQXJwyj6Bc9xEpY+VeQRPRdo7Jg7bRtePjQcIBwN8l5dlcEuTscwhhHu5qIvqE3CxIjiEm7Gxs8oRHSn2RSJw0k34/FYZblW5QOtzN16tyzXFxCrhyc2vQiUrkKxJBYtwfxkpvguo1Uf6yoIiPzcqe7/Y0CRJJV4eg9Hsi3pvt+2i5sE4tbSP4SAPEQ1/p//4hfhQryH5tyIzulJRCKS8Fb6LdbPAhLayNgTBMo3CrsCLxfO48xmtYh0neXo0ltKRs5DByb2jO0vArYlyVrjaNEV7nhM6YadEzmanFE+36qDGcdyhcLBj4Ppo2w6xoc29K3jwqc5OK668LC+3+y1fEcHC3y1eZHtABg8FPTLjh6aV7GekUvHjB2aGKzKef51tfN74mwFCdGXVLbUwUO0ie4Stq/XeH/hVo2BhKLzREei2zA13aYKt+afk+V2VQS/rwXy7WXGNewR+qjUgr52CCABFUkxp0+AAVMaay4rrx2fVI7GZe8GPPpa4rLNfJJHavT2yYuXfmVRF3L9619Stnl1I6C0vMZteUS3axfoSZOXPWMM0WkYu5xmH+rb8xW51mFCCQnn1xF+bo+hJq6zRRC/YE264uwP45DoZsvZCQ/70GMeYOQNLQRrpnsAY+tVPobXl0ME3Yw4K9an1Ih+hj9Fam//s1O1fm1rhmABROVnaqqo5K4TrecxcsYbj44b2W3kkCUluagRHcZidXFA6CWPBziWPkwwauyquTkWYsRAXmNLoJvQTcHm5ny9XD9ctPIv/TAPTRmWVml2aCSrt8nhkVFqjh5RPZaRw7uniBvTXbA4KeUh6LD/ABwWVu4smM0SoiXZs3YehZMett6W4lXX4C2x1z63iTZ38zf0oXkdoVecAyERd/wfYWRPSPEWACDIsfiv4BBDEgPdgXtr98hgqRK4KM1E6M8uxHiv6pGjdqD3keArEcUhplgq64mPiF3qIWtH/3oW6OMiJSy1V9KfWmTqARcFxosO5oe6fyMphqY6eP2q8MRQD2/GDswbCt0qLH8JAZQeHnjsrj9Gyr+KMpNZFg/aIes0aePszjOs6cr8Q8Vs2YELUeZQonSvobTY879EpI/wULqYZ6FxqQ188y0NLtgJR/MMKwxpYIyI8Gd5PPzNYIrrJtDSeL4LKwfDowvCvG8xehceVXPb4egs0aGSs0ntzwqYlA5942qTrBEZTKcGDbsiIq3ao4RlUZ3nv3JILDRVQbyoaqySwDr89+9HevX0bKOiRYB0+KMuJRPvcuajMvkJc9uV3lKBVrccZOl7XHP9Qv+i6/3IQF2o+Yhe0/uKoNwm9XcUHycAWMkikbQrumrjVGAYaWeWkGt5PmwWsVrQPhk5WgLlN96d94eZPI/g7R4TYBPodayd6Egvf304x/Dxxzcp7abi30FXT06ojRCKYuYmCc8ZRzLDmamm9pmO24hqcHyZ8umjzmNIN5edd7fxxrZY1KEe9vG1Jny284RhFrrguiFBW7zAUxi6Rk+ClErJjnkO8vIu4vkILOVFtBcY8pLPh9fymym2sdDr0aovTHGSC6wE3XR1s1KsAj3/B4WQWFOtKbxjsHFvp5LKmWZvK3vRt0+PhsIlTQyg/IxpYgjsBJFVx5PCag4SWL1Ac6TfEhd+/0Onvs9MSAwFofdAPAqGol1om7q1vEZvOgqmGOwHapgRC1HNd7WSxlh5+DlLnzirGOy3bq/E7+qg0Ctg1Cphh3DXAV0ibtxg0Nwjr+wbBDjSh6wHM3aw/2wge6mwAd2s0Ge2lqh+AMlcBvWp5LdiBi3GzHk1Z1oxoUg96obRZr1L/PvDt8jJK/85vvwqDOIwEJHx2Re+SuhxhSC++4ym4YR90GdAgl9QCgNoeV4xgz46CG3wcIj7kDlbXFFlOAQMgxg5AcamQUx9dNlPvNQo2LrCyAhwwDJxDonX6MnByI8cm3CKAFF0uvRSIb7OTHB3VeT3DaKq3eMDOG7n+kbEzH1p1Fj8PPJEbOLTpg+wU31+yiHT/MS2UMA/IgtC9A3s73IFZDe/6LxhOkcIzh9xT/6ZDxs9HzREUysc4JiHI5nG3xNxSmzrgImyBzfsbyhoE9LZzvje4MjBr9dawfeWqa9VesSrTbIx7u50j/w6ZATIpmRgPWcQSpeJee05BmwXsYRbm2ioCr1X9maXwzQX/iCdCPYnmm3QrwE60rhlTCPl0ZZvFF1pItS7K7IGRU3IFOv/nf7VGpp/GRfSNHf3nj0ojkF+n88m/S/ukkVrckzzWo7PakMfQr0srFjbRjDuluEf2r1KPWmjKPGmyc5tU7AXmgFvQDD1cxC76eBpcDP+/kBxFnwBqTT3Zi9i8osfcNA7Ec84eT/bx8gwlXAaqDKC7MUtJnJC1cNjw/1wPjhQlUo8MCb2UTzvLdN8IOXPZBWwqA9izoy+Wf6o6X2ZLpOpvmk+IwPbFZZR3hp/cAlgXx6HXBALSUbJw7mF7H1uWyl91YVMJl6MVsa2EomMqpoiooa7jVCQDoxPuK9AvU/iX8+TumlY0HF/Ge1rfm62iOLeSYoOcmFXIBKwtnbhTn1HQeWa3h3ZSF/aSeRJ/AdsWNW3yYkzJcfJw9j29ujXADjqGN3wxESRfd7252Liqyw0ofu42cqpn1xfxDhsIdO+KbYxNCeh8Lt/R45KnPmbi3XkAN80l33ltrYTW1WV1Eay9lymFbh3NJ4+ZNKA6I7J8QkUVCBTDvKfoKkpcB3eRotK1SsqUOo0BkEihVrjr6Qx0r+ScqjPtes2/OYrT0vbAtVIbZUzrcW1iAHCyMbWzyJJkmkZYPgToUxJuPNp4xABrVzB8f4pucYCyAd7LJL2iMxZv98ry1qOpdcCVsXgQ9w9ge2U6b+tFqPFWMAbshbP5xk0uQh+xga8kSFaJ2n1lUcq5T/HSicwPuUoboEESKL4gRStE/Ujw5EwRq8lK459mRsltJK8eK6kBuOJfIwKrP5ILBZgqF1M16AwAykrUZwNXsmZEGxcpZfa3B6IoaVxHINaGPEm4VuFdv/e/e0Al+T63YKV2Zg/cFrOgnTR8sQWfuozswbHzBA0eGMNbynHuPXm2XABkKJa1HJ/0IwbBveDSyt8IWGU6PXHtTvieBlDbXSKh7A2XhefPDke6ras3D7b1+rBBVlXzZMsff2lwZp2u2W9dG0pXDB5mU+PWbjjCas+88R758rEIH8t7ItbvGU8zP96/83wmQzdr8mr2MMmthv1nxblP9KPKnY/YzWv4BNU3YNC5EODbPJTiu0coMXD9w0UpoeMVNCcWM2B/AGULXjWwboMyW+1tcnm559Psp6PvkbV4v8fHM42cHlJ+sOHm6bu2FIyyernbCcZzEV5d4gemfk54AUyUbtyYrud8eKJwQ6kF+PMG0JcF87B3ultew//e1+ZHNtKyV6AVEBCl1DAPuGsNA15vC5/lazBGVkSdyFdmQ5vW/uQPH9UyzP6mmMK6SBGdxPFH82l53Uc2bJap4OWPegi4xgudr87tfmgq4iV42wnEJUZZ/uMxQOpnhBBk4KsJMqwmGGAHifHhxxM+x+/Kyn9JkEeiwvXYdkocD5DlMQZkg/lObQxGcbuqdXqj20l4guo51eHQS5uyUHzOnaX03MeOnNyVWW9Om0UXNpQkp/rttH6FznhodeX8hn6F/Ly7MCx8MgRuNd0CoEhwA0GsAF3IJzy1r7gGa/3p1IoGHJEItfCRFXIhInySfq7wrgC+9/FzoXh4qel26DKEpE03t28gp4B7uE3WXnntrtX/U212GDPEAnj4eIEI6LVCuGO0RC3x55WMag1VOjiofnT0cNzfz87nUFNWf/rNsN5+YAfhjUxKDUPBdPSy3K22yfxXi05mRmYNTI5SoSTr7tBgIfRbRLi6G5Dg+F9F2HXnoNL51aWtXG2kjC+NJS+TjO6SjVfh71Nr9xFr942EohJuS94YKwQypAd5FGAxV/uCmY+fcUj1o6D1e6zN1NWtS+eyBbUfEWZpwAcqEqw9PbyZXSFgPK56iW+FzQse+AgltiPrBa9ujPxgnFkiy2DjtVrJ/SgIKUy/EFIFMS9Ow8Ause6kGd5EIvqzxdkuXnR4qmXHkXGiQqqXPFSgZpP0NDTzzuplumuU7AffbPkmFvg1Uj2uAxJyZJlwzmRv6M+tai9Qbn5OHedi1mWN2q4LaeFlV/3qZYMJ+Yeb3+X7aqR1qKJYNR0OkYoflWtRoVDT7uGuRK5esgDa7TWd+8KoZsz35lAqTTF/SNtTGdX2dMJKTSsoTbNEwAJ3bFkxygBlr5iXQWUlquKEDiHDYeXq9GCWpU4OhH6YfjfTrOJlNPzw64O6FWg/RH+U/Pqjb7RTswAyE0+T2vC5v3t6lfSyqiMJC8guOmDCCYSQ8WBfjJswqkxXMznrdyt7l8JHbqjVhqR3FnDseIRrBvVqTwjLv5LhJkrfhPCqBNxksI2U1b6ZxIEyPE7Vpbw8eMh58p0O0rOzcRGUJoaCOYzHAQhDvoqlpwBJ8tYq6CDUrDU0XWpTbUmY9d2ZLZ6hdbts1ZpeFhbZctHNGqyzcqVu0ew+rfCDffruPFO8i5i8K59auGTCI/lvIa79uc08kzBssdO3H100MDZ9PZia8QHfiMTi4eVEfNkRVgfVDpcpmLyLQmCikaM0Y+XcmJneeDPg7nmS24nbBnxeVzlm0XGRTx94S8EaULodAQfyRl3mhbddvRO4qq1WRHhALMitp6nJWYLzUyZ6ts6bFOhMJwSJvFlNkLQNqrj0BpfyLig+9f4Dz/wcgRrjoMk6+7xhnKwZ342bL6hUFKwLi9k+tMqh783EyCzhrD8VtbnofMJ5R3PICKqkuA7AvQ9AeFoZTGHFfM00PiIYdY025sKrULtWBorXr5YhdzHvyFZhKj1/Mvu28ffpNQxaV27W4M1Ns7tAA4SzXQWtOqlQsPHX6/K/LduoYFLibdfYWVMuCTATabPLIEDaAJNXMYCmgAVLJrI8DUze9gaqz1Tw7ARGysKb6/xTXDvXIG9SZ8265YkYI/24IfgM/3/GNfE4kwKO4KFjmEnUVXu2ERHX7gL9G61L1QNkK96e71zXhaPLpPI52/0PCxXD31rl8dbI28CecEi8bdpHywpEBJAwxV2dyyCLMu4gdT4yPWItKAxDn9XtonqR5et2WHQRKVV8TXWGg/dL735Ss56HYsQTrVk8+SpY00XnO+va889T9ak2E122flSjxpzn1n1mDUtJIQgqAb09qs+7O8nRngSorxE51Zvf+8g7zLmbt221Ktj7X7Yk/D7mYuA0jV3wRBZCia94mq72+bzUwgMwwh7z8WOgyYUAjrp67Y93RFHQ2NdLKO3HVmX7l9kgqMRlgaAHMxT6gRF1EMjmC8KqLBzjsnZLRIDFtyUKDMjTPvdehjFGnn5yEy0g+QAhqL3Iivbr3uWP0OaMPYRjnJphBIHcZCfovIqK7u5PxG6+palQwfVHrk0uDrpWpTDRKLp7lm5fUa/9LSH9fBWRjviuZ8XuwWG45G1K3qyQu0JXfsOLehEBQsz77F+JMQSJEWsAvk67fgMwSioyZnDjiGry1Uj9db/qnprdByRx7n3NYfxLaavgDMG4YvVNJG3sDHmUqJ0XfNSoY0BAzXCFyoPnW1s/Xj9SBP5UeNKW4P8pDMwrRdTFjD4YWIpOtDs20cJNJn6NSlpCJPGhf65H/oLepTsNEkiVOVheGo/WgyeAhU++lU17fmI4fD9qH4X71zk4/IYw98OXX6cA5OlSo08Lr40ni/ZKjYEZM4GfDB22USKZlsxuAfJCNqpKZVmvMIYXD8kUtp1qaRpw+FBI/qr+uNlSkFkVXaPCDD0F26MNEWQKQReTFn7/Y0+Yz8Aw3pcbVCjQRaUMvLxmOFXz4XGCptz7SGVSUZCQANYJa/gkydEVSIIGUBHazIu3WcOwf0NgntACL/mIZkPrtxcaBV4RIFj0LxGzfBzDpbTBir0aruVeh0d/+/qWhj+kttsvASf8sunpcJ3Fvx9A7wPsDqLKOJ4jN01vJ3kVfkrOo1x1rJzxtJDTsSlfOevmSEZt2uHOLA2oi8hfTaM9sBhQ6JXu4FMtK4je3ZK6uw1xqA+JzhbC1dOEEsaZ9NtNZSqXscsphcQY8J5Pai0I6ZkTMhcsYF3+jJGJKb/Mw/0ccCKAr2+vjA+2E1sykLJh5JWmjubdspxF6s0rRbEVFftMwNQ+lEFveyp/qv3hfHbaDXqxWhN2B/HiYUqezoZE0qbToEkM347xny4qyqiXNTErqYzsU13rExlc79TFVtYGhIyW4kX1WUwiC9yjaWXBkGL2AvrOyghwFVEynY9da15kF3k68gDmUnMqBh8sAdyoUJo6n7VFhPQzUnFtgK+X8VXqqtCHW99KGcLmBQTF4eVad68HzXi8G0ZUZGyibZhketjTz/+iOWlV58mZBY7len+5dRsab2EHOq2zG/sW/B1zZEeV7oy+vtQN+q/zlemE6uCF94S/3Qy9kNDfctj0mx+6GgLRs/FAck6enYRwbaqAmWK6bFnUDHpiZ0ujyxZyjcmOoOD5mdrJHJckTZz95ZY2eiQJa6hIkFvxbML6da3VfTV6c3r93yL4Xa97jQlccxGsoLt1NQBsN5TIDSWFNOJChAJFtEhfKvMUD69ejUUFwwEpyUwUAUwTIMsXHJC3cou8G0fpiIYZjiG1HFQL5pZJdLQODsglJ4yQ6FHJ/JaB8wWSofY1Wln4OUw3JckHvHXKXus9AA7p+neRa6csm1g5Oj9SRQWnot5SlCGvQW6v6+7H5SjHv6qaKyi9Nr1VZAwLSzNY7KvOLIy0gZrG31mRvThjdxFb+VpoaL4gjtJR14G86aYu2UcYV5ip+/KTXkcaYa9+tbvaBY/5JnQZeNr5+jur3GtKUMW4edJTVNiUuqp34aIzt4xtsrFAl0gmOj3PUJ8h/5TmkoKgse9EM313q4k/L/uc7RWIzuz7vJyIocakjiFr1U/v/pppI5C3ym2/mWsogIiRTckh1emsTJywSCGkLmI47DleJbAxN5m6ofb02YmZE8yxAqjiRwEXrGIy65sh8jixe1G+J8tLPmLLPkLWDQ8DLdNcEI3EXMSWl4uYCMt7tN9FC/RUQbpE2pS9lQ7wNLZWtj44HfzK37Fs+lSq0wcE0ODi7ope4zeAu5vPoqybA3pkzyALoVm2/VKlTof8JyYp1fFlt7iqdXjua/CrsUpBKmLSzlGcbHfSiNGCBHnd/FPPLzc9azjSjywC17ij5ynZ00OcHKVGZIwUeRoMMJ6FIgWZeFUmsnpPZuIfFcc2NONppVWNsKswfYw7w2RW/Dz4tvvCq9/UBbpI4omwnioqE7iRXzsFQAZ2qWj8Ibfm5bQxiXVe+CIgoQYqPoYEabKSJjJDlhcUvsLM4tlVpzM8rlh1ux+lHFNntf/qmaiVzsbCk3EL9cYExRwpK/LVAimsz9m6vs4Iv0RWnYGbaw7/PzAYbs3GOysyBeA+M4cg7k8JjuXVb1qnHk+itahrhpTxNlULLH6zSeZE8Lw4BmAFFR9Vp/UgTPwWp9Y7L1N/XlXGTSJXHD2Myk7z/XtMIAtSLuR4vRcKA/mLRlUoI4q/oICUBRH3bGymLTIfnREfkfdNXGQcvQPcP05HUITMmojBTeMiH2bFFD+top9rU7HGP1VyqO4G5HZUGxCXXqBDRK2y56kA79aVXLzS1zQMIY/4tzbd6Uc761rhRcq2dbPCUOQZdSQhSTMWIuuEUBLLcBtzAElQ3xs321gMk+ATI/SiyCCHJ4bR0vECllvsv3p3cRE6EeI2loLtgmu/HE1NqVnGvRWkrI4/wkVPtjbVewgFoNvdj+NQ4PDlJrNu2+qB1TGMxHB5vOieBGCtv5zRfxaqDrMDKMr6RSs8Py23n+hH4YGWLO2D+9knYoSliC9VU0aWvTjrMXthiYo39Z0KMLi4ICx2CjdxlNRbpbVeb/3UFTDysLzKHJbqWfRwn/HVz5o7vv7voVej5TG9B6ZgLVs08oNXh+Db2vOGEyAJ1dorcglwjZBpB44NMrNF2hSfMGvIy2FFIEmtCII1HMGBvPGntPFJqWa4MyTqCsKywTo/ivNQedSO4Fs/SVZ5V4eF1jORbI0Gw+gqX6CDerjVE0/CyOmum5eWYpguobMi3obC1TbfoPM+10rgKMGW6bUqcaxVF+CuOcuskjxTSKAEJR+ZUKi3NtSNu/OFLILd7Pi60CgbnIQGlX4qjluOGIzR8qLAv/B5/Ytdnc05TiuIg+EuSZMV2IWJsv1sXJ7xjAmG3XjLubXmSFL6Qy2hB2uv2dgGftaolF4Th7WNzKGlUv49MQiBMTR9Wy5UauEt5DRosPt5Yxdwb5J2iUwdoZdYvd0ypg9hWzG/bw0y1QZAqJbcF+dyh7PHj7Za854V0EXfnqWwPqpyvkPrmGOdfF+OWSkGD1W2ZtY0Z28qouL6QM2upvZep0SrRt0XTuy2osL6G2Bs8skrBguJ7w/TRaLLBlyFygq2TGolepjMQJJeAmBdwfabuNYxu9obPsbc6K+gVGCajF8CcRUP2zOZDD8jz737JxxKeSVWc7vam5fA1GjMS+wVKJtOFgPcK6GIvp8H8kvz4Ao6bSXVALhIep7ieXrdTzXcLMxizrjm/Jna5bN0SPw9/rIauhqkkUib0pAdxAL06k+9g1xfcxxMGyR2pwjC3lYhHOXBKrGhjZNjHrl2lEUV1P6MqHHXMTDjcELgQHp52CcDR1YwSvbJP5HE7Jc60j9bLM81tVKaypbG2+ijLuorUZXhM+CA94Yvl485lfkIHYrLCFI9UUJfWNr/RzdoVGjxFKLhOrTrXwLvVpfsllV3MvxqbEp6QZUFkEVAW5V6W/EWIbcPjqiWV4B0q7n1wMHKTS81ku/YJ9g3BvVf22KR+zAXb2W4+BoAqSFSWykNcPSA90g62Hc+dObYnSdnJQKxdvlXT19RIKC+/Z4/wPxm7f/hyLCBKL+O8cZ9NuY95dfHj3TVi7NxOXr+TKYziPfNkDvJ+eV3wtDW7AEtdw8J9j2vvz7lXKHQHjug1tRzD7gHBTimljVQ+VogWar1LI5LGBQy4CosUgkPTNwD/IVUMopFGVDNQmjXW/H7eK1qwVvKKIeoBsQJdaK0nkxnczg28RDaAqmoW9Np7Oi3EzxL4OHZmyAR0WZVyH9Y0gb6AwjeBPtC3n0hGkLaFNyZQTO6OV7kTUWd1p6XgbNK/rNuHU3Mz9sG1jrTxwpHbmQMKcP8QJG32r/eooRvgDnlMyS9L+PMUHXef7Gy4c0nYOOb36ZR81OdWgRaVTgT34v7wtDW9BhMUiAzwfo5oijBealKKszXWPxCQcGDMraYf5zxj501gKQ58eSo+ki+r1TZdlmOCZ+r93o1RrYNw51hmSIuYHSbh4InY11JIRTEBihm7UV17U+cemg4DTdD3Vj16uHMSdNt9ZkvLjBgTf1Xh4Qviq6l/1BBY1QKsGV+sOBtQHEEGp1oR09NSqdKvT/IZzXhBvdwTSi1Wgx7mYaDM70hFrQKbuCP5dS3BOc26hcbpffPJbvIJ8CuSQd6nxj0KRFSoKYCqt8u2tA1by/J8wxLWozB6Pk1TLyJcfs7D3j0IWneAYc58UKhcdDzs/q098TBHsKrLNdf4Gux+nYpGekthZgf+GYJVgzoHebLumgEnJXji6ANkYCG8hF7lUuKGYDByO6HC5YpOkdD5XkovZXkp358GEpyRYIgE7n4MW4F7UcEMJgaESO68WZK16XcibQnJY+IW5PHZKv06O+ruUyEl/97S5p4xvRN8PWFfZeLLldPIHTMF1p9cc0rF4wiFjBcM/9m/vCHtL9+vIG3NXyP7gpHa+ykzVTyeicLbKSkj5rH+HQngBgroAa9/LqmvIRnoLhFe6e77mhbUQ8dDzJL5BmJpRB8BuWlHlHO+vr1tSpAo6h3P56gfWvNRD3TWgvYbI9MfGVmNWgIaujgZscuacK/pkO4+JwLJvwypTqdOEtnRfiD1hxAPyO1GYWIbVEH0BpLy4HztuVL0+s0VkhdiD8llkhEs3iqT5SlckeX4Se6z3kbDUu8f/t17PufceHHfC3Tf9QMGRl3gN6HHAMTMsqAuOVHhdPMJfIDmmc9MZkdzFfHzqMEIqZhSTAdiHcON6MGTg5raijzFnyIdyZs9CwcultGSg8Do79d12K3cB1J5mRI1d/oiIU3IQjMla7GPvNmANoho3LVpIVNFayug6HuktbB6Akjt8pITMbkXGX1HJGAkcZbFyNMQUO86CuARs8edMJhOhd2iA/c6OWq7eiqY6rNWr7X1u5zKZ1qm+Gs6H6xy2lB7hsGF/+znbVCHJdMDbBycjVe56mT8kbVfDMv49/Jly1obg98lb1ObASiqR2xe0EHKwzElyDO4drEpCNfFyCJwFy0cKrMK8r0DV3A/ujiQ400uQNJeLTaDebyP4R9j/QL8eHr1Mv2wIeoLRnpOiDZlsSDhUJanxK9rMNkMaumPXBHhMeMXmNFPoL0zlpKgbjMPpCD92OHd0PtGqk/eZSNbHc0GwjBlrruJQrs4bak69/ebgLidwcGe0sUwLgm7m2Bn6ZPrFrGh9TIuJjfpGlmgzMEz7bQGC84X91GMxNicxjetgllSQyriGvRhWfffBnFFpOS3h/8Zv13vu2Z/JIYNRwaak0rJEdGn9k6zgQo7ALDH3Zo2asAQ0SXFET3AMxf6n+VwBIsBUcUpxaoeRs2YjQR6V/czHpGEEGVrLGJVBxSvfzkpNMb+g80QuSGKMnF1LT9SOkfzov5r6W2sGU69qdhBFroAPvRpqKwHshncuuLLBk1+uSGeIbAYRbpILgazwTwD8faBXG/N/bHNmPRmfwWw8RgwQNKMjz7kJ2ZUvcgOhzXaDBzlOMgr7QtiRhDiG9xJjrdi9M0P5Hnl+PzHIN9s8MvNqas26CaOBdaKIUUbBuL87eUkxSHvkSslPFUFGMW+7YY2cB9LZBg5yvmpnDHTOkS/BDKnkesA1eV3o9TKG4FIz00HsdOP1U7YB1LYlY+5wlSLu0cVXTMD7vm82PozRlhxjJWM7wKIH8a7/8q48Gvv75ysAZDk24B/n/3KxL/YksQbF3HbXjgntJ2KQrZT0Z9iz2w6CkR3Vf4l447N1jnnTScwyc8IGDh+4/HTcCBMzvPzNZ6l6ulZVON9Xr76CrKJg6vQgnidD2ZiulgEazKwcZq2RdDn9iCipG8Uzhry3RX8hHHIh+jVlFrbnbJD++6nRB+SAQJDAaS6SXCbP2jg5Ct9X2hmQTsk7JsXxN43QI/cjh4m9xL77tfvXGDXeiLUr1mfagoAUBVAB0NoURj5MAjltUlouMN2brmoy2HygJbrptse6M/2CE68jmFlB1+eXm+mdxfF2vlAbsHZeEEU4IC5s108z1kUjZkHzMVK7RPg0TJ41DbwbYKbAAwoIi+GiwFnsYsJPUg9zJ0ktMsbkWIxCkxAd0j7rXtB6K3+RJ3bBEcA1Gs2BjD0ioq8h+G0WCpOuPY6jN4gZz0LJFSWHYyDIXowFHRXCfhL3J5PdLLSFXW4X21Xw/O/5bnzd+VnzVX3Ei9RIoZ5abSTDehJqFFgHphrU3XOWSd+9lCim7awIUrvQHkA054Pqc9AReC1baclEFoIWW6z3YPKf/jk47xBEvIES3OvSqa3EV+5St6gVhzCDYdln32PF8PPYIgDp8hfEoyGQDsW/wQ6/s6LmZ/YU7nCJ2vb2sPMHr1yiXz4x70gEfCxJvyCSpY+9PoqJ7PodifyATMbv3E/M8n4Q5/Y+fiahr0dk+UTZMjMG6uCouCmALi/PNdio7S6jjd81DVXrbvXgRRYryHfU5akZwF/HSHLseI1MWTec0dVcR8peMCUnnA+xCnTNbWuXmK/ceLbIlgRHj1UiOpZJSc4FmnKxNYMD7xVt45KZ+qGkDE97jdXAl9UWQYYoK0mj7ZIzKDpKbb3BxQyCWbBlUuB062rK0dkOgnQlZwwaYvcJsyNWVj7Q6nh6x+8ja0rqF6mYdIFMxcRbk1UXMsxoshr2SgPIt+JNfqC5CtZ5zrrAvNSZW4ETHKVTAKG7xafU1B2BJOg9DPz8ee9+O1pvmoQkvmaXaEsUAowvNisv+Db0ifg1egE1pmEPS5QgFTcODlxu4+FpPI7HGddygTjKbZ236lyrTqW+8Ph0mDo6xkQwyautoSTmjJVRShdWiitXDewnzSn+8LANxNs4wuJ4K7PQSR/5Puj4EhmzVDHt6rM5qnovdhpjI9htle7/EiU9l48wx4CDICHKSbFsYEENswWNADC6L4thZioXr0pfEeR04Lvdcox/AUVrWJop98hcA65lTS1yM/NspsMnRc+Y4oktWK2dIr5R3xEqHnSHg6SBWSo6efzpD9fJQ3yn99qtJXyY7mLDYnGkMo69oj9dD/fG8wx7aOj4FjqzW875m4q7TWMoxkQbMMQ2qU+p1e887N9ZpYV/8oP1hdp20f0pUwcmocGHJFxQUi3pDUE+4n8gk1QaZ1pIcSNxTG/seDj2hsqYJYHJiVmAwhTWhxyo/Cuj9X+c/O5xHh6eeDgZ23lpERr2NgNBlOojQIPiH61JsjavKFZ/tTWCMUg5gvWk/4H2qYOeoV8SslEgyRKNs80RVKCNIjrFA7Z5RuT0SVCWhcMO08XA6HlOE2eWEVWr3oUb7FJP/iGnMyu9iSDTZGsLaskWphMbDjJg8EljnQWniwIlFiPhCW6YYadgLthiF/SJdfKZXPUqbZUbkWd3DQu0iNkXdq0RdnwSG8cdbVcEQiCajXRFW96yRz2xNFZxJlYIbpRLqtv/rA3QM1FIMXXzo/kLH9ZHWv9UyHjVDIhfxuPnFxI+xCTr9OGQj2/x1iG+I5gEYhzIXyyVUqpXtxncSYb2jns9/VCgtiocUOOatEgyelhKrnMYubieH4nM2q022/rEVSba1WpeqILwcR4wOtwBOsbXS6wFBs4j4XwZRYYQlbiJWuqapGjRXaIcVucRqZmlJpY0rO5DEdZ4jrNwx/zHzaoAjNBM7KK6udUOPCYIEkz09fuwgFIKxTtcUjaVX7yReikPibPdjIEJneRe3dSl5JogCAovuLX2uOBsXkCxDin/P0hOkkAUAoXWRXNsBWVcSsFuVCIPirNT2mxpNBd+H1toecbXGHPJ91RFSnWlxvef0wDtd7aFbGWPg/XiHHDrnivphCZUzrwrDcV19Tzei1kAYuv9yM06lYuFz2ydJNwpj3UNv4LOUKIHuV40ing5y6MdNoOfxL9bJlKwo1eWoAAvocefCUk2ATn3tHx//nlvmWWJkCQ15Nl74DtG0DO6uiQetbxwa2mRvu70HJibW0R6o8RFHO0gto74kVseXLd5ea0MV2htC65TNFaAPBLzalBsq9dosjopqI9/aQYJWOR9T+UY5SIsYURpN3TCfhX6qXbWo+wjHJPkpvmH7DKeXcgY=
Variant 2
DifficultyLevel
521
Question
Manuel, Jericho, and Tom shared a bucket of fried chicken.
Manuel and Jericho each ate 73 of the fried chicken.
What fraction of the fried chicken was left for Tom?
Worked Solution
|
|
| Fried chicken left |
= 1 – ( 73 + 73 ) |
|
= 1 – 76 |
|
= 77 – 76 |
|
= 71 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Manuel, Jericho, and Tom shared a bucket of fried chicken.
Manuel and Jericho each ate $\dfrac{3}{7}$ of the fried chicken.
What fraction of the fried chicken was left for Tom?
|
| workedSolution |
| | |
| ------------- | ---------- |
| Fried chicken left | \= 1 – ( $\dfrac{3}{7}$ + $\dfrac{3}{7}$ ) |
| | \= 1 – $\dfrac{6}{7}$ |
| | \= $\dfrac{7}{7}$ – $\dfrac{6}{7}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers