Number, NAPX-E4-CA17
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
Variant 0
DifficultyLevel
636
Question
Vanessa has a basket of fruit that contains plums, oranges and peaches.
31 of the basket of fruit are oranges and 51 are peaches.
What fraction of the fruit are plums?
Worked Solution
|
|
Plums |
= 1 − (31+51) |
|
= 1 − (155+153) |
|
= 157 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Vanessa has a basket of fruit that contains plums, oranges and peaches.
$\dfrac{1}{3}$ of the basket of fruit are oranges and $\dfrac{1}{5}$ are peaches.
What fraction of the fruit are plums? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Plums | \= 1 $-$ $\bigg( \dfrac{1}{3} + \dfrac{1}{5} \bigg)$ |
| | \= 1 $-$ $\bigg( \dfrac{5}{15} + \dfrac{3}{15} \bigg)$ |
|| \= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
638
Question
A pet shop has fish, guinea pigs and rabbits for sale.
61 of the animals are guinea pigs and 81 are rabbits.
What fraction of the animals are fish?
Worked Solution
|
|
Fish |
= 1 − (61+81) |
|
= 1 − (244+243) |
|
= 2417 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A pet shop has fish, guinea pigs and rabbits for sale.
$\dfrac{1}{6}$ of the animals are guinea pigs and $\dfrac{1}{8}$ are rabbits.
What fraction of the animals are fish? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Fish | \= 1 $-$ $\bigg( \dfrac{1}{6} + \dfrac{1}{8} \bigg)$ |
| | \= 1 $-$ $\bigg( \dfrac{4}{24} + \dfrac{3}{24} \bigg)$ |
|| \= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
U2FsdGVkX1+Tjtuin4IA3naOIEr1eT2AHYtMLzw2igB6Gl6GGEsngTn0bDhuZqS5qGJx4TOBeBZOsvcCmTgROlN6If5Qbnf0XiP+T85qbH5w0ghe1lP6hXe6fjj94iMin9rZaQXfttpNZQIkhnvL24w2Q5AMNAS5M6sDxb64/mg1Fn/eb0oFewloVxEXX/4leB/oVj88udroT8/Gk54NkBfNw8Rwxz85nZ0ARDB2VS9HGHpwch832lLQSJDC0bzG+hRiOOi8p+49/mR+yd819TeW3dIpyYe6Iae2r7UBuvyY0du7eHQP9Iq/P/FLmULXIViWKNl4rFkYXz7fkobSoLbtdhBp2LJAJB3rmh3jz1NX9Mk8fpm5JQlibHWSnvEtxWyIGw12dKCvSv/IXElIbIEm0SljfSqJF10BeqpJlBVIQ3RAiQGsWN0SLWsWgp0XljtmoOT3mEWwelKINz/Ww2oL3zTV1ZORVY6ckoQRhqBj78u4a4ehWxHFWCmptrOkk856/211Ez/c2iGEn5YNoCN6c33rU1eDOSaadPNYpnOR8lHjIxiVRYVhRX0DTJFTqgOoZbzgZY9B6gbEt1kyONq1OcPw7nB9iQgUp2sXc/QHC1M/mMUUUABD6Xug9MJHFtdHfzr+bF0LD07/JyOvHG4A57z0eYyq+q8ULpQfF8I+REewDHB2KPe7tc6H2gXYriJvrqX1vHo2oWAGUv85B6uMgcpEDVLt0TToXOpgtpsVe86rwfDAd004Cq6MWKbyzEwB8eIPzPyH8frtii58Vxf/aaI/P7zqYxfrv6R7GPojNhtFiEK1xSNuSIIxmeZlNedqS0/jCGE9YPPmNZS/d/t0v3RFjTALnV/pMqn6PPCTFWa771vLIttoXrxH3T619DcZUJCqyjAB7xhEk/VAZXfeXHoE807+atO+GyqFSQ1h73N5z9Uqy6ExDFb/cUXaBYeqfOGvImgWTcwYQO3oH5JmUHGyvSd2GgxDZjUDtDStyU57YMgb/Lb0hIVz8GMNIJ1QTw8VbgRqHIKvjjn+MSOYr4x+6ov9SRy5RpG37oqW7dTjcBdx7Rc99+4yQjo8aHMsE4PV2/hAX3TiSCognVB0jmEr+rekaG54hvAXNHPrvlebLUJPpq8/4fJRLHaXJGXPq2Rw1qpBe2Hwvsn2ufJvJkqIvE+Ikwc7pKzGGAIvBtVozVyFjla65BvS/qVenCegFV6FwX3a5ZLakZFecWRSFOzQiPCHuzxi0CAjRG9UAm3k2Cpm9jh5KZQHr9kAeid3gWIHA1/ek0vI7zw1j5Fuz0InN/JuArFF7mn4jrmlV7ppEzgRq7CItm2ZLKEmahy8AlnZbS6XegvbB4J5OgEiBxvZcEl66hlsa5aM9+9OP953MJh8356bxwJC4jjeLfVC2KcrhuLKFbaRG1ogsmxy76fW+/uOPlvqknc1/O9TOWf6RCbjON+/R38v/XGc3ZqQS7OCwoo2JsAEg9VbbJDyJvP7OHWyvTwG6tiiktpCHLSnzngKaJ3WoiNUfzAT1Bu1dBhEzAUxJ52Myy1RUM6yrjai7H+KzF4wLT+mcwGxxXed1TO/9mPWACcABo1t42Pzyz8msFYXeYUzK6GCRy6sq49LLoBdjdlW3fwgg6XGPiN6gOklboXoXDuw5eHgXqPyn+vEXQyoQiJdtHszXLAWGYD+AR30jW6RC/bmWXKy4S6472cbha99entKpCD63r/sEtCsetMnx/miwUMzslP5ukyR6hcIW26CFmgB6YhVWEseAjEOlylDC3SDsuu9AFdsfQctyjinODNTJIictk+9/9xNqFMM52wHqSCxJ3UiwRSy+CXeGPDxIyQivu/HmOavRfiRcz4gbWp6y8fdgPviK0HDe8K+I43r9JA1hXAH+OoTLORgCQICbPjXRE7EHqdPMbAztbvcGxUYJiYhy202uTplKGsrKnf/G3nDIjnQ6Vb8aAjJVTh195J6x+//FyfvfdLh1+QAlgE3EqL6DEz//imjQnQgZyY24nD2pxwsOoRgoUri3+w5TUd4H/o61jZnPEmhJkjjUUNQfcaFAfd/M0k359yTMMLq5IL9Qpl/Sk6EyhVux6tfLsEckv2pVJOAyMx8LZAd9aH1zBipPHW0Y70xE6YSUIrJjeLjnWr5jrP5XLxU7IrWrSqeXSdpgym1HwGeqxrwJR+2RY4VWSIh0R/67X8gXQGvO9QXbOV+t1I2Oah1+a1J4tE+opWQ5oLx8eulvp6vwSexhcjjoh0OthGOvNcc4f2mwwPxDSwKnvsv8nrQI/48XwsAGGMq+39Xh5OwTL5z9VzImuiixYYeS0gM2y5zJbFgToprDnmiU0xzkI4FndyGKHXZBnbJTFpIoKzRkz/ZTsmsgpb67BGm7ss/pg9twuDLn1h88lAwZ/HKqkeT02IbIDZd0ffLaDvvq84DjTid0/Ktv+qVmwjRP104lGpYmgKrfyVkJCFm+K9OYWwon/zXNeoe42ylfuwxe1BMwYCE2guWqhzzFzuVdj0Y3H2orpEecjSY+n8VU3eXfSMIEd4tmi1xbGGBErdiOaMNmHWe6h1UX5GFrdfuWfNAfF7cPvXR2DUO8O+yIHvLlttsnvRtduSmwREmT5ShL4pgsljHDkrJE9+O4LOrNxNxqN/HUkaX+iqrXHZDULMTugSr5H9g3qe7WY1tZ07XimnU2/TzkNP+nVyOcm6x4b3FfzKkaEjdou9wlwLRqjSW7SQa5ZqIWEKSiOv5Q6A3ECA2urdV9QwEezZbOhJ445B3wpZ/qSWp8u+ynY1Xcv/FnHeyzpBqxKf8ga/L8bOAYI4T6JMNcOnHKeIa7VLbDJJ1V8eL1XK6pTjrgvcmKigSIoynqnpgvyUzl+vHrYX1bk6ts7izKxGW26JO8kDJlGb6v3GuBjJJaGiQFw9qOyfumn+Bc6YVeQ1s2zNVU1DWjpu0AKmLbHjgzfG5Y6eOQJ+vbF1CoKGcAwugQ5srGJhWXugld4Bzu4zXuCTHcGBbgbhhbpAWg8uhAa3MAXm5BP1N2XeZayM4S97ZMEC0ps04s1JUxjYvVhSdNwGiEGd13/5TxURb57vLXT62mdpGz1R8w1gTIozjc3DliKXX1Fa9EmTVmeF9RiXmZ0lwFUSQ9eceTTsgyP5vogqjvfCodZhut/nWFtQtM0ycZhq4KBP95qvtM6TGHIFbsBZDlGPFVSY1ojyjgcpFvU9aqhK9hXPcszAPbkFUN2QlEhwK1jX8X6q0QK6XxR4ppeV13TwyV1pxCVo7ynsHmt/42snhW+TkFqrmXwS3JcEYLyynt24EpSrvBuc/NN1SK6Bbh+OElDiKu6+dqTldaj1Ue6xUmfEYX31DXq3c/wKZSABzEiLdD6YhJgv4sn1PkWSUYfdypF3ifD1g29oxT6AgiNxlPqE7SwM7kzPxATyC5GvsI1rMSdcO4IziO+NkXRPViiCJ3AH1Js2UEOMn7d2/QAISl3U9BEwkklmhz/XWRj9aRL2jplRLAMGS0Ew4qK8cwP+nIlBv4kAN04GQfA8X/tE5cI31BDg07nMpFMYDeM9hBi0XWy6lVBVengGfu7PtnfTm072ZOJ3kaJ8uQKKiiNQjnOyX7V6VZNYqDyb2JPqXxPWt/YOFNbpEkm90Yo+Vq3+yvd1abA6saCIRGdoT/q/CBjKTNYmcURmbZCfzopfvF4j0sZiijkIFjSJgrtJcaspCpiH+ihtWcXHyxI478DYedO/pCNif34BWm5Z10k6AhYdeYfCAamlgYNNH3L72J4FKos7z9015LV5DrP90O6PWP8S6H2c8P1zA9KCFdyfE68kj75ktQ4R60PM8Tt2TLzUg68lJmCa6fLoxKnD11kOf4M0YLJvlx/yEUbXBOMSEBMobqWbrNKkPwOdQ0z0/4tvfvgczRJlNjmdQrKb+sBNIOoEypBCBZlHhNsrn571LiqIeAoM0Ghix8eDfyDhOx7XFLrpFikX6tRjBlKHPTGjEdlStv8FvPmOjVO3qeudu3IoI3db1RNKzS+AiW5riy3tnLqg+WEedw2AfA1Vl4hUqaiXjCA4NQWf3LMmHTVYi1yZ0iWfWVdpxWRlnT1nbuaUAT1on1/MdCXG4vXNfm4x+st2etSMnFpLCDfm01YAzx34Q/Dt7p/MkfqnYqCRIoNgvxkQM7liRK3phG6yBKqwfppmijKcl6LeYYioSpRcJ6PW33SmSBudN5iNpqs9tXrnam+CWcc0sS9YoPCMevNkfLv8rAH31K91v4jJyTMYI6ISXzbXvqSHblE8lmf/ncfvuo8ULskmvDeNDtZx1A9KGMHeUKToC/09jMQseYKZ1BDBzQZbEn1yqFFBcZpBSkpLgowtPGUmOCVSgklmDF2fx9hCZPPGAwASXuBzrdqpMbD7Y6bKanW9nALzZ3X39cyOCSxnPn4oUqkj6XL5/n+wm1Hf2rpAIf0n+AVaI+vGhcN5v+pCLYauxYgMXUUyayDBLw1FmhNs8/8DEV5ppzAfE03Bi5sAAEMd9+AGnBfaxfaKl6UwYU/XWp5ppbyL2TgkS3DaYORAZ2ENxlM+dy91Ki9hkC36C3z5EVSrHUo5KJy8c/IVxR2yGnjaDnmhp9gX0cKCCco/f9i063/CEcMFppczzdOe71yrL4+IullzbgrelhVUXV3Kqw7fYmg5aA8eKed3pNOzEBT9RhNdsmMky0NAlIEwRaENs3iPuUjm0D9xxeWDheGkmgq9yJglI5accmCyUYlUs8LMxw7gZF2Yyfq5NEGLHIUaS4JfUwGMeEUuo7P8UZdJal1mxwv4RGhrXZ+5/VWZ4oa84nTnIdy7i1iznAHPM2K3UJPZTuiv77XdC6gtK3lG3xPbGgCfnXfswFzEU0apgU48CiS+aA+2KsYzKrR7QeIG67Lwza3BJGSB/1bHasOqrnWT+DyLXJ6YCYsKidnIlZ2ze18D6nbrEA6UYCQMCVTjNeZJNPMH5nsudpSdaM4Z3Vz56msGMEeL9Uca2NFMMo3qUNJ8wbNRDUmNxXXRb10tuXq5NzCob8ljSyHIeGu/xkjnr9TCOC6DeVrTYI/IRwG/TtzlnY39zLWnGSXa2IliyYtGhcGTw0wmufWCh/KybrGjcxVA+TxezclVv0w4qFwmPCjuZiV6r2Da3qTugSdZl1i+bNmjcl09kXM0B7/B3DzXnmoCXGA7+aNLgFUneQgkbbWABTpvgbbnGQUbR6hCE383rXv/5o04c94Au6pXI5LWPq4KkczzM9ZM93treHqhmQtxvjChgEUBy6yg4enYhfvtYbGCQ/2Hu/Bi5/lqjBRZiXs/Y04FIzKnIUrQlOGq4B2OaVUhXDfowmhUPDx6kElSAL4uGEXGp+VByzQXKLAA6pQ3Me1hWZFBAtcLkcAE7hTCQFlKBQcGSlqqJqxeaUXcK7ybuydSMEpEbh+dd3InA/j2ha2oCZ9FFqdfKkOI7BVOuoQfimhQcijLLqlosk8RSk1lB5XekHJ9XkdMZYufmIf9YL0KmoxZzUsFUPLWHtvji+QfWaawvhrqxeP0DjIA8UMZwaofA5CW1fMkoR3EUw1nZPSSo0XOvckYHhXeu9BQA5b1sq3dCpteoZsIGg/NicOWrNgduHmeKCLM/h/KDMmRYCHha2GN7VD5HlNtcPTjPc8mjgobQ1s3Yd73YhXMnta/sK0CERo/ITi+8K3te77+B+snBqw/88nTWaSEI9/D8JWfkyPUxg5fSawMTr45+nhyPgEBdQMG8p4NBilsl3wvYxB8JX6M1ZeUbOmtzK4v4hMw8OdDmuRALbJT0NFWJmod1AMFX5jcbtTwXjTEkzcjyQ+z7LRu/e228D/CA60mrBnRvp9CLq2STRblgJhyqJ2ozrmSR/+0R9QPZk+YRvI8u01osRDesacL3oNrQbjbCIhDBggO6lSo1nu9SGl3AGM+U0x0A4RXx2JvdRys5bz1HiFjffTTAP9m8T70lGsMawQvUnYTIQBGu0Vs7Ztu9oqFjbyq393NTllKktLmXAfnjZmhJAIuSr2p4vv1C3jsNpeqvYw0VBbwWuFD99ft/Q6ioISXW1PuirkuJ86SMZg5h97ukjsCuqBWxJoiD2K4OLouPwscZdmZwtO0EZz01WFj8/LFT2aNFnNtdUJL5m+wY/HRPUpDXk96mIr8UqP2f1eHTkMuam2eWCsGOWeVm7NtQsac/E+lrt3dIX5zTA8iiLcv8Eol5wwYaQoWgC3qBf5BN5imyOTVUH2x8k5Dc96pC+Aap2DGkHw2gvpFLHO+suy0mqTJZ4R6nAIRZgZCDShCFB2bsGIy/LxCg3Cvm+bddB3QzFWpWswbhrIQdWQDWzmeN5zFbA7Crvz7jmZ+UjLSARbKQ92eOtjUbiLGwvVp3110oYm5moSqpUbiG2zrOoL+9nyLPZPmLTfHiW2nK7MgAp70AjnmqE8n7Nfir1Y7JDEDyUkImZ3LwT2OeBtnMjTkowGW32OOpWyztDD38jjeHnUMcEB5Z2k0ZaIwDGe3ZFdeYdZFTMm5RRAxkL8Ianrf1MlgEhxRiberxWdG1KvBivDiJEfa2Rm7uDujIfQe0Mo1qtFTmpT3uA8t/QO//0LbktPXk2bwQ6P17RpDUNocBQE/92kzaOv8uw8QFMdmq7g0MRxwLuiesLokUHXrBaW3OitL1ZLspUd+D7y/hWhe+EEP+Az/cBFBkAlJL2WaY1uzjpa1Senok9FmrffVXgVi6/+2SayGA3j2haubuzYKfKLWU05F/4ICt8g7mA54u0bg+Br6v0ZrMIlIVfLOo9gaaZ/5dc8bsTC3kVRPMHv6gTqT12dAokTmdPV6jsVYWgJGg4P/bt0annu/+0FoiggRd+o2mLsj8yklcL9clM652+6ZXf6aj8KxLreDg28aYnsuDWRAogmugn9pzy3MC4WIm/HZczE9x8KnwfEBlBQdIzKD/6RUZAZrfg4sXsSB58rYUQVCMfFwZQ/zYE4AbXKbLSmlWP13LJwON1OKeqONShQ459DmubdZGdtBMgdVBXJ83cWq9s9nmZCdhiTIKHSVLIjO23Oa/CQ0vVMaAORsuaJ+ZmP0/sGB3btITqtRugm3qwuMreh/y6Avbg6J/ldRLAnnkc/R9KXowJ2EpBOh+F0kk/+J79gb+Ecnewqd5yniAlnPF/5k8tCud5FwFaRsLlMhoWlDcOT/a00kqeYSkvjZMn9Fm1jb/AOBi/LQJ86mrkvfpjjC9HPZcGKaJTikqVN3kfT2zFSLpy4Kd8sMFnU/nPHAVLp0athF8tDkMaI0CmNXdig55H3gTG6e1HWx6Oy81nYp4W+hfkCQpl8WTWmMJN4TD2B7+qpY/6ue5muVlZNfhq3JnhuXG4hGudiQBj0xEwCB86I+n+3y0yRL8LR88UvflsQzGQUkEvdCpUY9vapV5cDjaQK0ym1OZIq4JitLenqZBkJX7mUvmWXldjlvKBfXU3F+OstnFt6KNzG3XvVsvSCvPpJKUTBsdTly2NWNmYG/XW2C+G80I+HF8fe04lZ/fDAZoC7aOgb0ftEtIMAK+yBB/mJIU0tS5dfKhIdS/zWn2PMP5qRUinva+fD/vH0lZ9aBFkGLXIYaD46rUNAREsptFiR0xysCJ+fkHztmkHDfqAAHJZ653ROOqwZgPvmWE+iMz1831psClPLf2o5gT2xIUGTxznTGtNvRF63upSKBZFPdeI37jDBwTNNE0ZsPFZ5egTxT3ml3PZqexUCxX8ljIpbLvhs6U+GLkR6mEz4jD/pKgbjuR8JJtF5j+FBvjV8dAVH4GTzimRFo+m6JDjjA0TiGWEJlG0TXp8/HlQxthqDiPv2CJEM+afeGdT3XMf9yjK7YvC9z7PAvykUF1jj6+WJzwCi7TYQFBCfnviXiSY/lD2mR4brplR+W/TmELd78UVUcWvQ3+zhpuULa+4WDxn9ZB8iY//j9hLulhT3hfnKGdL5SVs6yYnL/vrASuuzGMwyc+Yy7Cbx86aaUgcbYF4YztxLS0YuJIs/XI4CSPDWVcYxZSDDmbagpoAXquMISH1elaS6sKcNJv7y2vrj/0PASBPoBvlYrEeiC765re+7BHai7aykxlCaQ067LkaoDlCQK4vPcpWc+oxG4pPOKPWZOfBrUBigTKWbXFlwk8bKy+92YlmhQtdFo3FPkjlPpfBTgl/S7OEWdIhCUq8FAKYTNY9qB4lQBJHEqzZ/MnFfXYp9IEjHMV5Dxt/W/QNdXINqOGaGz4CX+Vk/oegfdLl5lc7hjVd+xgunJaE3F54g6jTUfcC4/CcLEA3EGdHNxiJsPgrBTDmEIJZPa0mLh6DVIUkKasgfWUO9pBfbfDRSFA+SFmwzXK+OpgNo42BejO8ulyJuZ4LTfVfTCXi5e2Oe6waaXzC5G0On0+sCanXTN93c8yn/vxW9omvbdz83FBGNEwkjuqM9g+uiLpqxnUEEJKY4euLUBl8tIT2EfkxLQnCgyDJ2QH0n12Cnb6p+A+a+X6VYKJtdlGFstUq8wkvQm2/C4h/GsdzXIYOzMqdypNwATbLpxxcsQpk8ckc0x0PKb+DBain5od3ju9wutCPhBbzzf9DhnlkwS0+GjCZ9qSraivxRL/phkpZB/3Y/G04rV/xvoROiKwlJC5If8gkXOcRE9GiLM0g9aLtKApCEHyG8Tgb6DlRgAwzpXdqC29JgyLOUtVHsxRkIsU0UU+fi2AYmjtxv3R+qJrxpZvJy6h8SkEEv/BYbmxyMJhivSGzl35B3ZdGsrMuFSG1wzMHR6BAgoLs/xaffcDuroVFgwD6woWJI2ZBDhBeeyaDbUL9xcadqFS8gN1P6qI8YcJwTCnix8fI+PxI9EgAynkbF2T9eulJr3X1ZQ5vPVwGF0F+4/Yj87uxOsuI0ub/Y1ozatOm69xO7Uw6Tli3A79f4QOmUc2XamcF8XAAKQ5VWa70K0rOtrAd4AvsJ2hP4cUSco4lsLlhC02kVpWht6kYjseaT+IIHVR5b2WqBpsfImUsLOyiW2wBfjCb839vN5C1D69MVfuH36y03FLLn1SB7nDRGtUnMX1w58ZMw0Fb47dEJ3k6dX83EFsao0vZYF/K4LSnZmGmrn4bOZDjagIBo3i5pSioFTUD9kGDwnwEUeZYujkeURNhi7F0PYCYDAiqpMosgfT7avlAXgDbuFMXfTtaYQmp9ExdC2DdJySGoW9pdWqLc7wyDNjATx7g6peRRLbaQ9J3hjCupzcITz6vm9iQ/t0ViHsEKFlYmTovInQrvobLWzhFxLhNWXWwMXJPkpsAJzWDGmlA8osRizFik3RkkVo4sI/4x8/AxQpzRtMG4ww/A6GmHzw40/Ut5PgjMBQ/biMNWDtaNizLSVj7dOP+xgNM89ZO7Ln219q6Bizgp480j/CVRuSWkeVVNMZYUPFpl+s775vxBFJPGnRoGJP0o0qW3WABKfte5XQYDz89D2xqUem9ZYzRzi8OpEJtCOKzbrqdvZYzBPv5SC6Zr9tp7xnNVt0BozoTASE4LkcKl5aZToTv9oSIPrfThmFYQjFI9MVUUEUf4DTGQU4QymUV6N5URRQY4zWb7byGtIdpsb6A2gR1FrIIufFaaOWDvqvRwM3qRttZnPsYOLR1ggcxFQkJDuUwjJEZma8J73eLfgAQd3M/yZTbrTSeffDxP9UhEYjvCGA9DjOOP3Ebumj36q1mFads1O0eum6VYdOJ0LZJdc07Y1wYjqE+Prn1zlOPzHPX2My4MT15Q1P/QrdnvxgOrcsSBHJoWpCeWGjPviyNEZmpHf6TMr1RTmXMI+tfRbF9z7/nPCzoFXdHHv5n7CIsmJTUmRyz4I5g5y0HuYUtOyu/+fhoRFwxjihqLbi+lZv796wF3g52trRlxPJx0jIwWpYuYID8g9Z8xJBRh0f/UX7462bmG3FQ3jJJMlXUBuMEQr13bmzmuRH/x3DEDWqSaVAHK0yb9nL+zw5CsXX+3KY5MXSpWx89LDBDMpSYRk2YfTyhOwv5vIWHXYIwbPxyrCg7IbgPwRFo0bmWa8pLKq9ZA7dfnKU5PCGGI5jbC9ou5fQmq4vc0j2+CP2zh8OzOJmlvC4NtHmUZ7jz0uO8FHQJxjqIejOTXIEmYLkWYiCHYB2RceMBiO6v+UuiZmEC5Ktz4WG7czf1xMEMln1dWduUClpHEecH1qybnVSNP7N3E+pxfI1Fgeu5O6hb0aeLVmO3+QcefI9Pt8hoAh35avnSoP31/OVKVSEgatRNX1pqQ4neBkh/X+zGYVRTCt2rabHl1BxTlOzjxTh4JxMquhaf7Z/tRe+WoZaMkYPXTf4nxAEdAyji2R0JaDJV+xYo2ccpq7MuS/JeSlUlL4Kc8U6RMCJ/SewJH921H2iirp3SWNGwM8bRfgPvyOXX+zk+qyCIP7PqA4dJdkf5bq8GOE8yVtBuC+S6WpFIUoJmi0OmqAYlir/sF2uvc2BphXRAVBQ1GSnUW7T+xbph8+teUwgEasOfJJiFRezCXTfiZjTphWO2pUpUT2NvnhOsysxrzo1qBp4Xee/xREjb794QWcYoPho5q97tt+GYdYPl9idxUmVRWqCpXdOGtvHzbqmn7BClS/30Hex9xB+/SL4LFddntqvud5W755TuVK4H5/XDFK5DLNY1YaP0U5Dj0CGCftPbgsg3g2BHgHvNe8hjvu6NwfBpSKw0Cr7AVTiTTnCPFODFq4GENYYhZHRs/yIQO0D5WrqI+7EQ4fS3aZLelS66uRT5J6Fa+qmZH0jraU5mcNf3sCOsEaN7m1mx3osuVaqg+K8hP9yRFdWwZoD+FgL0+4ploqYarainuwuXbJeZFzAXEDsyLohA3DkBV2b+l2pHyZOy6XZSETro1wMJVziyG9gOtwd+H5gDNvx749EwzBSynJpRBrleJzDrrZ6TFd4PKs9p68OzD2ePJ0SGyoLccY/KcHXtCZDeRGXfn0PlR1YzGzSmge+D1/gTxEvc735P2gHyjErsav/3lXb5ATo/izy8/8nt+AKfNJOKhCZKBq43CG4vWPcw6igOnI/uBiksIBJyivIpGlDoVpzzKveu3XXAJV6MR56uJLCgI3hAi4eYt8qlDeSvZ1mFE6h4C6IOf1tjzKO9VUao29Ds5Bx7yAQrS4IWBiopd9JJ8XcyMk2YmaDlL1pynYyd6v6tZUc3FOaOJr10GMl0CoW2PmU5W6URo5u5ewKN3TGDz5eCIIyL/j9RQsXc24VAK+RAUEXEAwEKmBLeRhP5pAJwn3oPP//P6HYsI673wVdPjAOkoiABNmKYOh3nYdTmicEzLgyqD2k3ZKYfYaDlgCaHXS75vXVM54BBTbfTCvk040lcEibepeTgWvITCQRZqq05vy2lj7Y3FxetPeWI0IeKc//CoCYMGuEdlEPxa6PuJU1g/3jKK2VrChJxjUTKpIDB5/cpbu4I3hu1pux8X8gEZT9qhAylaqarEoiYCfKPxOIIdO+xN82oTmBReO1x0Bg6ULrN9XpHM7pwYxzbSQuTw0PSAxkuuz8TJdp9MJV/c6MHrbiAXcnhB6Pqls12TTC47RNgDloY+GetI/9HjJGWMul56F2ExVsHXzkP7b+QNMSU9kJdPvHBbE4rNO4Ae496eyyZMz1ShY4LoIRwfTB4752K4MIBg5fkYQdab+D0gkUtmbmPhxjk3uqt3LuvH/uP75qlSRgrQoR8sjp0k975pjoWVrqBQZQ+nIzxRIChzbTSPNgqrZELnLlA8RPFcbe+k5WRRvwMSJzRGnlpH0kx/WQ8HYsdjxDvNUxfrGdtiuB4mR8HiZYVb/PL1YwUFvW3GmjttV8dK7c5oz3XL00WtQ3RFG7OZgy/zcYyVOLl5qMGnys+RossrExzlp2Kv7dWsTzkCjqq41KwXs7lY4/0PqqxAfMHCFAs2KSjDHs7uB9+LDrXi1hNkRx1n+qVAC7oso1kYk7yTm2P44e7HQt8TWgdruVBclRL4hNWn08fBOzm3FPg7KeCYFw7W3CXiUN5BglzCZ06cuXdV804PURANP5OU6UfeC1UherWPDyQLZcCFcPi/qtevpY+sWC49tRMN6KeSsWGiAp64PUjfFQutgRE+1ZvDLvOsax1fiTndo3iDuf7J29N+bb2373h3Y+6GCjWBI9/x5F0+h0FFYvL8ylLr2NWw9IoSCehy7bjB0swiWjb2tpf6UJwiBkBxxMx3rE+zyS33iTFaJ+fdRJivjC9tYkIzWO3nHDOeeHlqqr6x13Hs0E8KQNNOdg8IBUY/TDOV/44cXgoV7tNjr+egI3IXeCxidaD59m+vkzkiov9J6cpOzSKW6qXvPd8/Xk5H6WmX7DkBFHxrGSZyVQ2yUY71YfM3cpKf972ud7p51nvEoJi1EwIDS0Z3ElWuAVWf33Dv6unX8TY437ftJQKdPYCMUrZafRRl2NVffP4PvoTWWoUphscv1mxtC5tqU2t64zdWr93uKyEl0TPmsjAAp1V7Ma7fR3D7sxeBXA3sbgTsenD078VjCmjDTgV/WWQhKyDtJhkylFHIrf3oL07tlvuhKUiy8Pi3O2M0KdTns500FV5hx9n3V+c8Ygx6EJR2x9SfMHNlTzQjD1m0rNu/m0oEF4qEaaNF3amGrCkHYirypOR2FrfeCvqPboL/Kk62F3AFD/sVGHpGAcNypDO8TcH0vRtmHyfjyEO/1LtVxZjU9KNfAAZ0ivR6Ena/2ziu81g2yrVc/UpNW08HPv6K5K7mnDOon7SunxFVM702oktLXn0JxW2m+ba6y5Zbl8rjUkUHAar6YB3AlIru0azR6oVs9Ub0UXA3dlTyOPVLUpAroET64mg5KoDyJn/SVqQFWUaGmzg6bHBC+loAougj7p0O3X6UJEnim/Ydnhb9Xlwi4xt8lMqtTvjEO4VBFlT+ckE0VyEPsBhAMyAqkmJqMq1klo3ky4NEmqBd3mC+y/T9KBvo+Db+N0M+RokGaC7mn/CpGBzKvuJCM9AEdorAuHUPw6ji92DIdd87BbEzFlW1UgCtMG39QkCyUbyBlKJJ0gusBJWeAqtWQgFB/kYOU6dnK2RiLJz7ls8/DJXYJz3VNkXJ9yPwITHY4R65NnF/iWP4d8BoZ00uEMtCPL6wrovsxlKq4woYJMLzgzzdHVjvoq9RK0Dgy9mm/Tda6ix1hNl4uzX/2Kb8h1fEVUXMWR3NI83CMhvPtLbDs/2D8gcRZeRWywjEJ4wT2p8pe28GnWdc7FBBBaevr98wrCMdL/HBSkfhjTjYd6TzE9v4epva35527avggQCgcE/l51MBXNOPdHoj+V0VNITL+iNVmlk0ez6dFXV/Q1dWI5ivHTPrqu+DADEpUyUyCtSI9nugoxevAbQApS6ab3GTm+tCajnyur3njSoT78Kaen3fC5k4ZUyXDyVU1E9vb2QHYZrH+g3HpVvaeyRmFxvWZ0feqUj3p1j6Y5Wqtd8oLbzekgTRDj4DfVwyKrnuqmFZ2mYELNup/nW+6NKVqa5UB6gCEm1EZPbEolNL4isWb2NVQE7z7Ewqu2kF7SBxY90ZveywUkRQzipMuuPS5gBtkqUqoDKtr7ECqtSHmtRo2MHVq/QeRRx7STQt+wrGVoBTAyL5awLhAS+ucEa9HuK2/OL0zZ8gJObcd6DDMHfBZnCpYaGryIHjBTo6HrFFm9xCWZ//qVAHU/5rwOszBX6uMhqzzpL5+X+n6qGEZDgyG8qQS2XNuafoa3F6ZkXxWJmCHEMthO0g6GAK8gAOKt0Sg1LdOvgpD1+kkpgjFyf38nTiRqruIO5qXqWaEUcQRuvcHX06QoFh3LF/WqiRBkviDInmdxxsr9T4+BRHZ0/LSUC3MsBnKbyAPVT4KNerjHH2olypaNVZKRgw0gydBZuV/i4bNTlJyASa29dnTCb42BpSIATGzGIzavm2QFWsIkI6rVvDjdFR6fUjOcqKKcDmkwrMjwPq1NoWoqA66KIixnTYOqfhqShasvwyjLWaIWQcXaiK2V9de5pRhDkRm9gQsuOT6hPZplAM+mHE6YDY3r5l0NVnubkz9Kabv+hXYwZ/hFJ2ww0JKLT4jprpCGdmTFG0iPrKzs5TxLDDPV47PYtHfm5YShy+3qetSkNhkF9PMtudiCEnCozbj32DJ5ayMB/FyXayQ7tcxoSCbeeqSazHRcIJi4R2j8Jfui2ba4C2pXO7xkcni4pnmkYeyO0mgDss5U94ntpuPyPfmgY+f99EaKwMpu/HfUR8eEGi0lqRP8PJ85paazoedfJBV8CmXt3iUJ+CWntZk3WyHPFlj92Zcz9fd1NoKmtvfMUl/QihAJsgAjwkVSOXOdiUeVTE6nKBAO7aapidITWxSxCfi8JaI5UHSKQzPsJNoL/AdED+ZqPqX/XcZTmly/Uy42b3N/XXVVctnr2W9Sv/AsChGGpDbD7BcSGnB7D6M1kWG8TWFMQ35X6xmRJHkhJWn77V1VttnilRqmonXDD7N/v2ke77er1gXjuzLLPnfc4bDjGcePoKpzmB8mzK6io5iq2ycKXDXzaVmf2V7sIjcg4si30IyPzgbkEKQQoU3HO2IZqU0E0seC5tEzF0241vH3OdSIRw6f2C3U3MG7WsL2M4EREnQ13hpwFMd6PGdARobAujJ1EIcDAEorrLiC9tWhrNHkav0NW60IK3b+c0oAZyTztGwXvVhM7pdDpIRXg/A+8imUrbOISoWMDJp1SS81ek/D+HsfTLxTQECF/Yn8eAi29Hy8FmGFavmkZTUHCH+UCBC6T8lFUpMK4hnotLhPYJZFulsrAOhZM1bD/DPgngQ5w9Y8IQ8ZYxdpckJutHrA1nhYPNtGfla2cbtJQgl8HhImBheXOTpzaYlzNOerTrImoT2U49FkuXT8MJBJGXqYSQdLfUXA4UD3tRPDhPyo8rpmYudWkKziC+XKJjTeYj2HS31gIDL3/3ojoMQS2IFZJcvavpkSebFBbUEg8qx81a2AmsdDgd2aZT10pPDjdKTXzmFtCRSJEBPVT24SZT5M31bxH1eBVlabK3wpQDN0ljyjJAh/rrHe0Gaw/YqQht1ZRbWuJBFpi1lkFBwHUyilrDhLrQPCN3wpcgzIAk8LaWy5UzA+mU/mo0dizEn3m92xJCF7q3yFNQdWylBSgj8QrG+5DrxTYWw1KfwM8h54OI5fUeC6WqA0U2ZQnC+wX2lNqGYYGoHT2zGcWFdqvTmg/3ZHMtp9d/z18MP5biIUnbtHRuMVEWCMb/YCsuuo+j4V0eDzO/3Jo7a69GJe7ySplRFyIFehMyzSKUOZ8z0OBrjl5kVTNXUzXSI8Br96n6nVFzuXcYWN97Qnv41nmqkWul2sB3Kr3z0JyygaWEeLpuxXw0s1hAGVC5wudrdCk3GUvbyReztNOQvJQO1366S2CYRXCRNIXJkWoal5bZKxkfd34Dg8vCz16Feg5IxIGEAbrznT23YPXvxuBRNz+LyVyJM/kMU/zoS/fS9S7XWOddHyJ8hev9yM8v6JWBm7RxDYw7qZ0WdCWgRGlvFQ64r/quTynTBqEC+EfCzVrDtTYRViavaZB5w8oSav87SUnBpsqDNC1XEluGlQUy+66WwEfOaZCzkQ0Pc5cCzZ1SdHOhrJP4ucwh+YQrHwANBFJlnSMz8W3kfM9nOVpFl+NGMiychfCvqOVUYKuwZtrQJM5UKBNb01Dch5Nm1MYtWRqhTnen/bpgdO3nWCiLEjNMcIeA5tazw2qSkJFWcaZ0mMHN47y685tEOVqmkTs5P4CcQ0ATaRkNGSYtj5wu3EhGw1vJrViNSvEfSJ31DYAUJWKpFuGbQX3Gn6RxlC8bav9gGCJ/g6fUfaNvD5LCwee4RwX0Ja63beYQ5lLfdUE7eYDOtP5rHy831nGaRSIt5Mo0byCLARj7RigYO47ob6xrSAPDaks+ZiVNMRGygMS+qvtBYJm6ZzoMK8vGrSRaM2n1gQ3cAsiucyKwyCBxRsAjtjVrN8g1XlwkASz+w1fiklwsI5+zpzZJLqztNvzQWn/oS062qzRh08G4vSAeqPCmKLFE0iiPWNnpRjyYnKqffgV8yJY/rts6H74J036C+eLDAsr0Du+WSQazxG5P8tBncfgRy3MgNlhoBFgntyMfLt8+S/lVuO6s6w8jPq5trcLH/RxhlW7klMShgZMLRbhUXmgFkq6eetfubn4WW7yK6h0gujdtInEIlNfuLw8+rciIhg7+ktd1s622z4jO2dixO/+pvgjJ2vwcMd/9Fy/Enb3KopH+HQkqmDM6k9b7u3ErXPpDWyqxlFP4I3+AG+Gi1ad+bQxPWYLunpTHfsRcQuiKrQyAOSg2XvpJXPauIOiSpjSLeOXGz7i7MLyV8ckT6gZ9pM0hyhwMOJ8UgsohcIjraXmGJ/g/mstr3TTG/l86a1RuSnJsB9LITNkiS/XOjjjKJZQJ6scPAVkXeXCbhclAVKbWPbezYwwyFxWAxtBnWGa0ZkoRFl9Vrd3jXkRQHld7KW6TG2p6s1BcHff39KQwVrYfxX4mJ9Pkmo+ZVZqXPbIzyNDhwEPRlUjG+JHvwbFMXu7CwhZcRDuoOGKAoCqi1amL9meMlnw1KDgbMQyYRkn7M4jHprMND4rasKjcW4737zFjwMmx/JNyNFr5BAMORb+I4PSdABqC2IXWAck3gQ4Cw3PLaJyC3lnDL6Q383RaJpxY1eSOQyS0e55Yqj0wXE55OsE8/P6SG+mzud2BzX+6aMqhfavUPLZlFCXqI8ItvVxpoTodrXbp4K9KHmVF2h/f2DfGk5azGLEcwBnpegtYsabbrbBB2Ca8sYoA84oMU/UKuHRZ0UZqDPEaxbyBQL5gJKHoesOf3V46GVW3oXg8CE9gEs2/rzcah4Ldwxaw09NznbNdZuRemYcfc77nMWCd78W0lYRMgG5A5ydASI9h+1VZoEsa0chtrHqBCKJJha4aZJoYN2gXSqKPMbPqUrk8pkHhRN9ma9TigxY9jE0uOomFljer/Wt/tPXuB8Op/9GE6VZvqlX3tAnWwG9WamAkdQrB8UnQph/2FhVMgvERD3T1gUBwGwh55jEavR4gogvoFtESol9FJf5Nsg4iUjsYX9ZcTDzpvUdYntW0tN4lTsE4v8MNWBIK9MSlFJOCiw11a8/yhlVtYXG3S8K7iLyQqmQeHQFp3xQDGGy8YevoHGcYV/5CZ5G/IAlILb4OgRkz4+/iX7eOCIkqPYVV1+qQna/O9ZSXmR1yYVxa3RuFiVaqQfa4fFqaqpBBxDdt8B8JL6qrbqAuKbegd4yik1mzuqu+RduQariGyRszpH0xCE3U+0oPkxpwoiaVAxPIUeu4f9QeDk2FbrwjjiiMJZ+lGR+lMZVV9IfH2qMIkGAGW3hjmnt29WDvo43vSMN9f4g0kpsHFYE88O2vC0iUOVvteFf/fEJjMd35KPBaBvvlEbyjthmh+8T77lteIwY5fS1okdr9x2aSaqWe2ygeT1s3bXu2OeUlX9Crw8BrAfv88Onnv2oGPsBrLM3lbvhEkiVFiwnEyZQDssAyOPZN+LKiQdfu59kPs5W2yHi+zH7+o7ZvxR84BEuUFYS4lRoBeLdoeGi5VLcm17kCkCXA1rdLCgfDtcs6CNVTIK4SKj6Cef7prNVFGA4MM1PsunRypeqf0RvLQ5iinumNUURK1pOaBiilhbZUa3Rs8L0idzTfn7dSJDsHKrmNqXbHMtg2FpQePxPZIoI14k1IpKWDVa4D1vonbUMMOmEeFspT9ulI09sXhxrtGsv36NxQBBMv0gn+xGsrj8OKGkSHotpUAylmUx01asm1FDGtSJmvEWr2o4kF8qI/F1G8EaK1UHiczSZPWlXu0QZ3IxQb046o6WIb8C5kE382TWUN5koz8+EsMQT16IzDb41TP79vwJYFspL+D+++mF+YBCGFFp+YHAX/VAxWoZ1LBMn44A7bh631jndopw8qh6gbc9pCkddgH9KyXjEZoHYB679tfy8KEyw+/E6nAWJENFetquMUy4CBaF6hDS6uEX5UtDJnH6Es841hNDYuLzmJ9dsc8D2GXgdzNffeBRdzPQ/oE6ugyvlmeIB4KOeCeM4Lb0x4WroVLddJ6X/7dr/7clbbNOn80dEgD8VQFb4/nX4Vz2jeghZY4+hQ3D8L8cIJDBCo+OWJQjUTFuMlD8iU90V6YyYBk17ki7cFnAUvwoxTzbMiI1x7+vhgbjvlcEN4a5c1OYlOS/Yx/6KvyYwFXwgBI7T/ofeSQfdzf+Gy1eXhwI82A6I+T1OlUplpcIGqaTljo5m0BlkyaK+466nQvW4Un0NOrRzLMoUP3NuAvNhP7q186+Yh1lQC0Jk9EZxkPR7ut+6YOGJ3y1rfNKpX8rDmgr14EOt9+rffhcvjdF0nGjRZfdApPKOl2SFfhbLr913hNj7naLZQtAxHd0KqSdvW85Q4tG6U0oDPEEZUpuK1Hd/TURIy7AUHE8KjZ4iXZfcF0e8KIm1bb0YilnIMQHqygB8myg4YC5rFSzvpxXnVXbCX/4WniwR20cQ1C6JGPGa1XIVtInPkonNDAI5zmbMuLgvFhV0uAonD7NPROHCdAHL6vVrA1LQKtxRnmqWY2GDlBsLWO1EuH0XTgK7aCMCxLYqeiP/bgicpfx5iparrXuEBE/Y8a2Yv7XXt4d1kNMu6MpVJMiGnYRYxFM6qZP3pedwMTTWJ1JBd2HPH5DcTqLqIqMsevH81xiSBxQGWiXCudqOgq6ytgdshVQGGkjakZ/ZBitzrMUYclTHGQnrQJ5advUlpo/Y4ywZBIFz8vZNsistGFMjnsi8IxegU3VNkcSsefWJiYqzEWVjcQ6FLo5SqEiDp5TGLl+rIPnBANj6iavXW8NqHrA1hnFDBw+rg8jN5fLJy260G6KX9B+mXbJD1bFtcdk8+lGyHoEAkpVc0KqyWXoGHw7Yo4dnYF/fc03Mc/gSN1N21StUu9KkpMzJtWweHiOd+PZkG5QUMAcsj36gr0A19q+YyoVv4lo5dZb+CCq4F62O7EAyMuHZ9y0yj+7r85MuAiebQx1Dnx1nsgrGxyFG+K6Bl87zO8lkaJhhxHfgeYeR2fJFUWoby0thInprhCNHdYYC8uAftAq/GZdt0gpY7UteYLctkWsUO/hjK9EGkK9tEkHnmQoXeCbGZVcBUzgFM1MHF4XfQQeCSytjJfLDAaa3p8nxX369iodbpZ6EZOSzm4LJgWpPLwgQiwhA8o5a6vRYWV6+ycITAGj4hUUY6E75Fe8wh77MqSkNvKnqayMYB5uMlrACazZWRoG+QnZHg/WGI4+fiFV1ZH/utAw/RpRlucpNJqtyGCuryGYk9ZSxYIb6tjrwJEslQrjQ/KFCrovTlQ+slKR5TikuLfHU71Mdv4+Q1cO9P0BbhylunQ5+JBKnksG3mwZ0UIAyAKYkCoJafHlCXtTdZyAWxDdUVth4yMPWftGYsGJmlerSJDp3EYcrgjka33XSLLf0T5sByeiIoDSGZWgSfCqZZ37NKEnw0sm/3ZRuxcFozoflw7MWHur4yKquvPmVtqoJkIKCM5M7XSpxYB6Ps8AikqvDqve1+dpSlKyyVF0AiLVZ+XMTnb1gxBX2ePQzViQDgCPmPMI6HfGUaSf/aVt6YW3eOsMOSnUaDLKdnXr/8lf6+VS/U84IvTZ9N2p4IaEmkueFY64daNh/gz2K0yjAexiJMdNHf6M9vPCBW32Ztl38h/GXKPHVOFJ6HwDY0qstzO4pL0ZIy9U5wAee4CcF4ankc13/ttMJew6caSj07zjGP5FEwimkATDLqAXlcgq9EVFmwP2v/zT2VUDRX1jfXv2DJyXqsso6NxzOIb4QK7HwE53NRFIg6UummsFfSUMrZAhPUIRYhjhbJSLIizx707BEgB+KcWVgWTyNCg8qHARw4kpKpkpdsW960NORbV4uTXsGaqRqSj4Y1Y64dcFXCt/+JaQGeXX7aNBw8rhWht5V9Pp7PnThScXFQN2FQej4hj9WNjdInrOyBUkun8fXpYqctEFyc8nfuxo/2gvz18Ngu0qwLCyTD9lhQrLltMc+wkPIvwYCfxm0oPfZMGzYHn8Zv8l6hVdCKb+VWoadHS5cdPr17Tr41NR73e9Fas4ip1FwLH1Rxg0W6+fx7gEWOCF4UObXYN+gq6cTA8UJdXlFKQ3rQU5uQYySjLM+Stt4I8FIkHD5XmgElPPlxf85DaD3YYRUEN+65SARHz/Mps1Dloetu4EOjvq/pNRoLhCJ5j7546hBQpLIi40fNgHwtX4z5aQ056Bw415U95fK1Jauw73n40OKVJT/iFjKB9w1O+KdDa8xDi+hX6IiaqOIA3tnE508+ABVH0Go16CpUQUFQxIJWoOsXYvgzRrMMTkUnJPJsB1wR+X2pBb9pK8Vhbw3gETYHyuq3kdQb/H6jFFbuviER94dzWSyYYPHvtqBEBV+Q8IAT2KC86zvKXoSSb9C9y80vJDDjDk4ducFe+xKytMDCd3Z21G7ArUU1s2XOuMLiDFQQRsHGgLsbSrtHRATVxJE5xU4s7lrFg6gpKhGd0ofLQS+t2w0Di5wuAZeFeU+ih7NvIoYmAIJDCRjRDPwrRUTE37G+fXJq52mmaif2iySpvpF52G5TQp3ZNovw6VzvXQTZXBsk/y+iRJRhT5LngIWBMDNLEArBpd3Sqh3RxlZeZY9xVwa6+cvFZXuVSTyIO8yDQTrB710wuSNsSL7UknS2D7CWvzW5wtnMMnkQXCusQq572NqB4Nl3jfSYaCdM3fgZJiiuD+DaC/2Y51O9Qez6/ViSlMis4guf8L5FwpBfWq1OTV/T3HlPQAw5JOawhRgbuePkB3+UArT1Oh1nUkOEtsZ8G8aoyie5nhKtHjjRfae+pd7OS473//JFVwLqmURQ++K33MmZfvJYUcKHb2j/VzOs4gSMic1gWqqSAu8rx5KW3VWertLtf3w8iDt9k7+E4RDjXDBri0blfv3Ao8PxZETeavlXcd9Dk5UUd3mSFzbYVvB8gag/3JSUuWd1zwquZvnZF0qJwqlZX8zmCYPf/q5ioBAxNu5VMPszWkcHNK3AtT7Fz1J+o29UNjeEBV2vSqPfssfuQGbnSGhStUrEmseV6WiKxRYheknFNFEcPgtxek8dH9ngJ8qZW+uUxx8TYh021IBxXJFbBEZksZjhd0wv9RrGa+DbVlLtW6XkYe4TVv34i1Si98cJcOnSXnZlEkShf3cfLVD5wRWE/eONFq1sIHfV9cr9zLX/cX30SpNlI+pglBncgPBFHV168559GkO+XNsuwTsZcHONoH9j83EgNDnrERaZHtzR+EsuQBITsYVFYKp3GfYMNHWIhltQtZsZ3simsdY0zKvJURfeUJ5Jipsj0itw7fTKFuW98Am826J7LenLSDtTU9Vx/hQF1AWPfmrS6BlSnw8EulgC0e0NrIwIef/PEkUOu4JOEv0fEX+WBJXaoI1rsWrp2jg1O0slpLnrIQKDFNrfrOnO91LIGrXLMkk1OhUTxtfpRtjqdHoEPJj0OoR17V2UbWBiYC23BVWjapF76sqYWX4hHa7gsXD/BJuBuPwlyfs7xlvO4Uc9NHptTdH4TRgECiBeOLmz7SLwheCv7s01TGq8M9bEk/ZI+IELu4J3jUvTjvmumUY44KuHxGj0vh/Tqw0+t3kYbYdD+8G1BdvPsNT69JDyQb1K/wZyykS8Tas9zzivOaSTfPdDbWZh5Gqt8iAF0QtC5qWmLUJVr8pZY8oI0enpbchXf95ePDaY5SmU3cu5HDoQqB0n9R29ek77Crk4eJPF/LjpgTW9o4cv+cS/DtRhfgtGOdn5Harmawr3yXH+lYuAXTFZm8C49d+zZubOYGG9Tu6EypJDeHDIJWumdGP2NlPNWdrqbM8/n8wd5VW9bWoBZpiDhL0IkjT/NTAchdcVri8/HWLSHukm6m/RUipU2FnBPfMKVCwCKTEh9cui4rHEM+VnuCzg9WZp4plTlixqespgNRa7JWZ4lpWSBSxS23bCrj2DjrxeMAmMo0W+sHnRJi1ZdADzijyTIjvPtQ2EZjOtO+Jo+lze3XKTomJUAVkckkw+Aro4Pk05GrcZIGbZNYsbs27bzVofcNgfBGqFDYFrjHDzqX4kZXkRSBPX1q6mlFxRS8+PsUkuB8uEwm3Id3kGS62PXN4OcrK5ddJXKMczsL4PowtKb4mEs1VC1kdpU7nayJJJdVr45uR8E1Vr4MoqTf4hJsQWIBk7yrY+OhYxaj43BtMs+Mgoz4WKu+dR6XGJRpGwdzx6nfPxH2ac9VWUtqywWD9NA/RzBHik5cb1FejosdDnNzl50wfMsKh0yJGOhSuDXM2vll5orXVh0M51fQD5iFx7+kUmXl/Mbu2t8ysME++7sOVoA3eGBy8hGZKP/jhJpOdLb36ABxL4fbvOGjrJfblB5ieT6HGuGV22iXXMyrO4B1E1TBmQ2tqnRMTtXFtV//KNXUtb1FaIU666d8LtZBRga9OyjvFQpCpbo9VzvQiI72mA7BzEFc2Gufdm3CLWzHn6zMDsGu//3qlVXiQxbZrRzCxdN1UzjiDgE3mssg8LsNa4kR3Kc1xK2/7T7p/W4wov+NW6rfOiJfBd9+dcB7ZGzaA+S/V6UIgnABq6ypYGgTB+pKZCE6BdjSo60v70Yh6+D/FBUpa2XM2pcQgtMwJdjmG9Ye5mXsDjbFLJaEjA0CVtlrCF1NtLCrv0kWFN7TK+1JqzOIIf84zLdjF2Ih5YvmXf5xqf5FAzzC0DRpQprlWRRecywetbRq1QYjw9C2VEWfW3L19evy3QerznVcHkeWb8/1+SxVlYrBkeCDOoPddoZ2E0+4QzWZ4fUkg/m8WXqNKc0QR2pwrH8UMnDvhKEPQxHYl2DmS7+VSqvotkn5BOSqDsZD8uxSPmPJQ+NNnoUNHDXydzvRIN940wxDYv6W0L4QCbvxcfOiryn0j/nZVQH6ozh71+/u/0TtCahiE8OG4KSUnxjI4OFM5cyPtdx8vRYt5Va0dudgxA8iEZS0ek/KWK+5/juvGp6lGHjqvFZ3BiZ69AGZVtt2BcN7/LLfJoGavTEBQTekPyABx5k0EcYrGP+58MF55rKR646lZhyge7HV7c24B6dp1y8cj/B+3Ok9cdUzd2qUwHdL1lCC+03gjkaGREggesjeU1f3eb/3cmyAjgUp+73hDVEyb52/T7qFmM5GyP3tzsrk3lfzeuHRvyqsT8HDnoJ9X3ecXiEMZoK3pbig6DxAuBkDy8lnfVZaBBo5B4him1R3y8PetiVsHDvyvpfrY8qxt9Zg2jNe0hNCijPix033Zn1Y1AE/SeFMHDeSfn1nLKxosRYHTpjqXCqbYrM+JWhMTh1w7y39EyXBsJ7zqVSsYzORgM7XLDUxO82Zuhpq8T2slxhrw5MvXmsphduSqy6i046r8ImedMfWXR9dkMatoOCiYfdv468qoUgwef00/CBtv6SrHRi/gIe/T+J/M2rVBlDogSlJPIBELh/1FCAF09115nzv3a6OBbAFQpSqaSLWK1sNCZwIqoxcvfy8LW90gYsSvZpE6YwHn3XPZ47Rf+6Ioh0X3zrm7SGRpGvmMqz+13lrN3jKMMrIK08kSHhhNbjPqcUUL2lDZO7TfHFY1XIQh8NtUCNjIvEwcBXZDiUe1GlSeiJwB+tAyWH0AV4jg1aqrQFbWogkVHYD16Yl663d/ERQZaWIGyWcYMLmrCgZZ4+5a0wSLtL6fRVkAS92TPqwJpFYT4gj1P5PAwx243dea/FwAFSpcD9mffk68fZJ+Nj8z2qYQmw07EPRt9It7U+RVMzUW5Wc2B6UPZEzs62JQTmjk3U4psSvXevU4X0IEamZ06LwFVAO3ixEVqB/h4kOYmSaJlOzUFFX3APtWRMs4WkpF+hrpt5B1NbOctdtIi96Kzf36oze1gQlpGo8eegU97FfBKmbNGdxsEX2/DxWozVpjwqVNJfTzYb/I3ddhn8HJVQIDoNGWixBJk4pc+ejmpqV+859OCrSTf3iB1uCC43Ldp/ii6ZzBk0LuLa8VfroveQPbxkhAIg52LSQEZVqS0Y8+hyTA6Bkmq5g7RGRWYYtw5msmKN/OBgJBPUtvAu47G4DYN4dLsL/amoMYdyfBIohqc+KvFUA0ta/Au7OXZWNbw0aFLTcQczs0YTpYmKoRZ5kCzTIAADJ9bnUufVYGude+UoGM5pA+xTDgiwtgwn3bTpMzf8u1b7WOHvqdGzQbH/QKzK5IAPSrhqoJdXtNTfLSvUyVdderRoURsTUZUeidQJT4LsujOqhvqeYDRE3RDYsEx//cRIHQoT43Itz7JPKPYOgDalEMC9OP1gVey5B5bbXrEWqiVdXGZIXE9RgXSm1HI9+s+mbV99ujGf7tHpKrLgq15yNvJVR6H7MxKORKTwcWIr3fhkUDk1yAvd3CiZPM3IceZrwqYilCGMOGfpnFdLrG0DdMIBlMxbI5eH7xeXH7xA1bJLMOOBV3zs0ZzKyH1VHfWkH1CZhj2sFPudqkQIux/5xXygyghA8OSKlOCsvFC93QvKCd4QpjQIHRsHRiwYODCfv3ALANbD68dG5fn5d83qFbCpYOasDET143Ln9tL5I/pPK1/eY6pZKxPPUKi+yslLurAnNY+KtkxezsxMMwL+HPCojrYYqoEnIdueHHasj/XNHXrGNhF7iehRdt94WwN0LwjnHxGFgXVRfFuMFruHFWjIS/yRpoitEhtJMCjOotiwmo3g0So4n4JcmNwhmMSxIIHMHU9mPzWUDDCk7+jXbYBkYoE75f65daQ06YwDeZXY51yubwfvOX5zKovWfSt9Z03SXIs1Lr4GE9jEyY6RG39bI+QYsMxbRY9xSporPFX0h3fU+4p6CXWlw+gZWDXJjVZD572SQictjv3ZoPiEERYseYJkC8tVCnD6Y3c1sJhYlYmPjqKXPFpsL9D+5mo/MIlaVznBM/OwSZhkuW7lYfl/R90/kmrcg1bVLXBKrqiNW+/hSTRMNh7O6nkCWF4N/xGtzUIHrDX2AU9s7aO/XYpSQM1ihIFLoECTYLF+rxV1Gz5liydzhxZEH2FEN8vQNO+gVgCAKkZfNqd1RHOyAnY8/11bPYUfcevsp3Lp5Pkn6YdSg4B6vh313EvYhCUTp4wf1Y3tvqXpXig9JUGiVaxEUHrkuqXRaiAoKuzTG+7CFGqqyNtcFuPeA+tttViKsP4BZz9ncpkqt5mlG4W7Tn4pqMkVDKC25T6frnESu8O1pDFHRigE8mC+lHdPIDRNumJmxwZRqXZx0naq5hGlOmyRlCk1ed13RxL0NEnKY8JYPa6zN6IrVkGItn6KyxjLlTWe1h5aulu7toHdTxj8q6l/X3V+JsCM7A1Tgathlo0HjZP266j/AxjZD7U17iHzrOVKz2nrbDnjkiJ64O+B7tNU007tKRc2PgnvHN9EbJuFxWsH6JRthmvf5gI85ZuCqQKG3p0sUBjGSfU9lG7GOpfPgzsoMsq26G2edAt/2tEN2bDGYjbB5av57E8MTLAx85NhoFHIs6/80bsNq75XrfEUJYjQuaUYWeKOypFcmu+FdNg1kERo/NPX2Zi3CCYv3GYruPpanrAOVCbyzuWZDDbctYRD/F06pLz/OaLqSLfE25NbbWA==
Variant 2
DifficultyLevel
636
Question
A kitchen utensils draw contains knives, forks and spoons.
31 of the utensils are knives and 81 are forks.
What fraction of the utensils are spoons?
Worked Solution
|
|
Spoons |
= 1 − (31+81) |
|
= 1 − (248+243) |
|
= 2413 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A kitchen utensils draw contains knives, forks and spoons.
$\dfrac{1}{3}$ of the utensils are knives and $\dfrac{1}{8}$ are forks.
What fraction of the utensils are spoons? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Spoons | \= 1 $-$ $\bigg( \dfrac{1}{3} + \dfrac{1}{8} \bigg)$ |
| | \= 1 $-$ $\bigg( \dfrac{8}{24} + \dfrac{3}{24} \bigg)$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
630
Question
A bag contains red, orange and blue coloured discs.
31 of the discs are red and 52 are orange.
What fraction of the discs are blue?
Worked Solution
|
|
Blue discs |
= 1 − (31+52) |
|
= 1 − (155+156) |
|
= 154 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A bag contains red, orange and blue coloured discs.
$\dfrac{1}{3}$ of the discs are red and $\dfrac{2}{5}$ are orange.
What fraction of the discs are blue? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Blue discs | \= 1 $-$ $\bigg( \dfrac{1}{3} + \dfrac{2}{5} \bigg)$ |
| | \= 1 $-$ $\bigg( \dfrac{5}{15} + \dfrac{6}{15} \bigg)$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
639
Question
Jonas has a hobby farm consisting of goats, sheep and cows.
73 of the animals are goats and 52 are cows.
What fraction of the animals are sheep?
Worked Solution
|
|
Sheep |
= 1 − (73+52) |
|
= 1 − (3515+3514) |
|
= 356 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jonas has a hobby farm consisting of goats, sheep and cows.
$\dfrac{3}{7}$ of the animals are goats and $\dfrac{2}{5}$ are cows.
What fraction of the animals are sheep? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Sheep | \= 1 $-$ $\bigg( \dfrac{3}{7} + \dfrac{2}{5} \bigg)$ |
| | \= 1 $-$ $\bigg( \dfrac{15}{35} + \dfrac{14}{35} \bigg)$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
625
Question
Bailey watches Netflix most nights of the week.
He watches a mixture of movies, cartoons and documentaries.
Last week, 81 of the shows he watched were cartoons and 32 were documentaries.
What fraction of shows that he watched were movies?
Worked Solution
|
|
Movies |
= 1 − (81+32) |
|
= 1 − (243+2416) |
|
= 245 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bailey watches Netflix most nights of the week.
He watches a mixture of movies, cartoons and documentaries.
Last week, $\dfrac{1}{8}$ of the shows he watched were cartoons and $\dfrac{2}{3}$ were documentaries.
What fraction of shows that he watched were movies? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Movies | \= 1 $-$ $\bigg( \dfrac{1}{8} + \dfrac{2}{3} \bigg)$ |
| | \= 1 $-$ $\bigg( \dfrac{3}{24} + \dfrac{16}{24} \bigg)$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
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