20340
Question
Which set of numbers is arranged from the smallest to the largest?
Worked Solution
{{number1}} is less than {{number2}}
{{number3}} is less than {{number4}}
∴ Smallest to largest is:
{{{correctAnswer}}}
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
Variant 0
DifficultyLevel
539
Question
Which set of numbers is arranged from the smallest to the largest?
Worked Solution
−3 is less than −2
25% is less than 45
∴ Smallest to largest is:
−3,−2,25%,45
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| number1 | |
| number2 | |
| number3 | |
| number4 | |
| correctAnswer | $-3, -2, 25\%, \dfrac{5}{4}$ |
Answers
| Is Correct? | Answer |
| ✓ | −3,−2,25%,45 |
| x | −2,−3,25%,45 |
| x | −3,−2,45,25% |
| x | −2,−3,45,25% |
U2FsdGVkX1/Pdt11jgO5s6RzXoGVoeYXvdviH+th+26DJCgcPnIaYyNp5yGQsb1mznErxdy5BdhHXZrNfWRHd3eTfKq1ONZO5StOuAaloN1zlp+WaGNoLn/GFHmgI4IAzq4Nqf1Q+dXMmrf/EB6un5wfyHvhEo7/9thPo/Nx/pfh1LRWlSWDLHJVUUyRCFCnBJ/alLsoWoYqc38wCoCncgJI0H1RWTiQFbNCWi27b9v5Aqi/0oqX/ujzPzzTjzFFLyFjt5vjGD37SvWafbwwFink1foGAg0ctxe6Tqj1CJ4ETM06qvHHUSAZHd/mclOD+il6uXKQMt3y3hSUI5//jRMtIlF/7/Jv1yDlLrsA698UtaWIb+XeJ56a26UW8ngj99GW2fxUGIOmowmX43/IU54AvX3gJDo0f1U9bB7NgqL1uQ7Ncmr1kBw+LAMgTaCO2mA9NJcxt2No0P/4Qk7/jPLShGzRalJIqkYNyXTNltAn1te/ZpB9dBkSDjffDqZITMFT+S2n96ElP0BVQvgQQsOFwJF9s3oXOlO2gAE9B2p3HDv/9EPyz3vkJTmd3t5zSJSfl6zbEa0/ZCIdtvBiv6oT8YqLjLwXIi4843O2UeGH9g+zj6veaZz9T+uLN4pqNMwS/1sst/bOSD1euByKPqRsfZL8fWh6uf0D/pyxkDO+nmsShfp6BVNU1DcHUnqwusAWh52fLa34D9FAB4rPNOFmq1OPLTs/Ca4/BI6Mg12XcOpvaesu5qTdUQaJDLr0Ue1dFVvMwmwZz9qXa9fwTws2MGlLrnSCIqK2h46rVE2TWz2AkX1hBUje5NueB+1KXcnmzV7PXihNToE4uKR2zVYIUqyJ/+5GkKDrFFu1Du0hOkcZq6y5EHwPTjy+3dHvlZrDyoscros2VpU7VKo3e3/Tuh3eXbhs1j3dojzHOEh7X9FErZW4cOZXPvHTg/sj60D3Hgh/7/tuJiGRLIcFBY/EDNdQ1TD/ZP4ZGFJCcoB0G3p8WsvI3N+oVKxhQWmH9v2gEZhudnY/JIyAgBVIbeyrJhwwhgk4QFIWMmFLe7W/EJcbkpOyeRLg2oWslXXtxGV3gRoifbyGKJopuL3Rbpi1BAgS53fcQIitazmRWK/EGCgEubMKn3beJ1M8QofiC+kKZap+QZoa6Wf94WwHSlWWEqBnk5+9RxCW9oOwNm5/eLi47ocLD07/iU/h0r3Yf/gmGnSr8Pv96eZpACEuTYh04DdzZyD4QqEwtVC8F6lJWK6nyioCijBlIRKOBvlQXQ4TjrRyeFbimmDOqcgR9kr/cZh4SK5LFc7eVEM1+ZHzKz0yzxo4fd17/7gkWtVpYMNsxyfiVxh1io3qclVluwyF0Ryrb5+EGW+C28L4GXe1P1S8Ohy6A+DUPTAYty2Ih+gq9Gda2WL9Wu2Sarticj5nJKIXJtT16soEydOF1rBUdvJv3yvW4c+S/uHS+AXi0UUqZ2BBHxpE49TBIEUGtU2OkzugHY2ykfxNyfN4C6aFLp3oxRCDJsZqSLvDTKzTdfGXxAWxf0mbMUX9EAPLt7mzbh0Q1gGS2B6CPp5nz38sr2XJrIT+v0pZQeg5bXXJSfZlZB+bRxFwVy0C/Wh0FqLofi8OrUSl5I1hO+OCy9TMCExykxfhMtCWpGVzacDvxIEG/KkytQgHM+YqTaaEkkiRBEqJG9BvE3u5C44Sq3aBix5382zmrRrnVPId16zvZvo1La+UyuM7en4qdm+76JL44URa3WVqbOIk18JC6FrZQKNbpMDM6yM6jwks/O03WrtClsCKE9E4r13G4FbtaCfSPtTLB7zjC7eTp30ll3MZXBb+za49o5lndoQYmbIjonCShBaxcTUDUHPxPwURzyF0bKfW9aBK0kd8yXemisDOMYubVseVf2xI3kBzR3gVWKIC4vC+XvGIKXDOZweA6osnrek4RLDwPd8IDjOjLCwnkW9pfoRkfjnF3lBn1fMh9Tr8VbkpN2xi4hvaLXRalX0i7dlSNn29YgDH14rDB39//uGT4bOMdFPUnzlj9riW/OMfSdxhp/8HwHklVVJjA/TtstMTwWqCzNDvJOSVU4SQRSp7HVDYmMhgAWl9JVMfQY4E95QcfOiKL9fOSfmEQzy+SQp85jcOkaYPj0qCo1xVozTqNxaJ1zA70VbkTDwyVlCE4pVhowDtR01qier2yWrHossXpK1DUNBod5MR+q5D1CidBeh9ZldMJuCLGPTtOWGfnZ77evc118rWqQrsaw9HSVjBWNYfSe1OW8eMhSi35VHWlrxOsPggWgoYr4BnsqTqsJWeXcY30J3YQ76IQ2lLOTkWNXHWBXxIg7opWDkLY7fMaSBkQ9L5LhFPYx2h2c9mAXIgm3DyPXKoNmTo4N40cM27IsIWSR75HOzhBXmu5w89DMLy4aTtbiUHy2bTd87vM2JlN3RwoIUYP8dXQDiby26tTFHgN0bm3piK8ACVPoiDq4wqVreXRjK1EoycCF6bWkZlb/hq0qGNECGDklAiaxH8DaQxMZOgY6oz9EFN4pKcu1gjeLMl2/E4KRKuabbmqcwIpfjFuBHfoXel6Je975jYbq7KE0hRAj60xVPZm0pPgK/Rb2vGY4sXlfxcNQJo6deBibZaYxJixUWybLyZs5r7U1KPQx1Amw3FGFeyrH82RVkytiSGj2aLJUIxQx2BPr+ZjqbegEDOrHwszqPNBMhIZ+P+mCxDhqoWI+IEkQJoMuaA3KUHFkoy7e41u1nmI3JhaiOoI5Zczuws/5DkdPy83imeKc5mI8ZFeOk6/AqIvAc91/Lmz1UiQmxrkwvYHC8NJDFrq6cxDdVWJspPJuDiDGRwiZx27vMt8OaCoc0PzgzwTWPZIxqZV2XtFNMKeFeLU2L7tW+IABz0cnN5NKe6eRif6B6MUQHwoYsKZPMtIaNnjB15BRVR4yItOpY755/scal7P/J814Dg74XdmBFEy8znwIel+Gxc6gdD+1er5H2o36JyJYTgYhSZydHLcIPWcvlvikYzppPBUxLinspZiOV9g+yVjJ6bIEZIesmZO00z8vqOrNvd0PnPKbxo0k4PVfsTYt2vfLlm1BaFaj0gjLGmwBdOFSUq3+v86dsID+E/zb4L0pf3IgvQaJ8fkh4640vbEZzlDLduBmVULm7MFWpDDFo8AnUWeOKQLtePgiHBZxyiHicygeiv8da4DriuBHMRm1V12S+Hu+Zuc63HQlTPNWghzV4wVNjjhMt+H9MIDsBw+7mVIKE+dfZHaNisnCL0EoUMNWbptHqGgCeF7gmr7plKN79Rl3tuEw66VaMF2TD5kxPkpksT8qjZaT4LF4qZ0MQtWxg53PphrZeNqS0dN3EbkI8VhXgUgP/GInCafw7suOKAYIbDZj5HmSqiT7Zkw0fT/EtBNsZuoo6QONhxxs8Fodg39TO9qVI46LHkRA38ompIh/UZkZ6eoErsSnvQY5zgKWnHuCVyvOULPINjuD6j09FLHp2s3jRZ8vd8ULshlWgRFzl5x3aEpyfFUJmjaovqLgTi2N0nkOlTrCLI8FuRlCBIX7ObeTVXax5XGk4/J/UZOB2Xehv6snqDzURxOZASjs6vhenfUuKxHg8MVO7GXr4ruLuF9cH80Nc193EEbd5+Xowz8syHe1iK3bki8zm4S+9yLwy3G6B7j9yVAqIpgQjkb69rSG6RyrUbiSkZHDs2lxCuBXggcaD7vkKr4XRc5nrpc/HQseYwZTYC03/c0sgPG9ubb7/zz5Adm28dLwEdiEk1dTQPKwo5+Y3iLB4nYeqsOgE6EvuPOHH+llUzQDh2A4+8mezfBrEx0KeJmu9fHFl0JERkFf0M5v5LkJFvitl8E8Df/4d02Ayp1LeyFWdOOHFmR+qwGFfwMXWuniR3gAHXT//OvHXCZG41blFVRx9OeZtV5BO/0Yazju1C3N1fjqzZGc4PwGBJYsEbFawnk+5LFjXhlKJPj/yVsfDhGbaIRg9aXfIruJdBwBLR1he+FqysBt0OqPX/4a3nAVQ0Lg4Xv4hhuzcVOHON1s1/aYLH3VJ5JClua99XTappSccHJIY0h76aQJ55Nn8CwopsRLBcqZXrQ+ZRTwJRmwC48QF0smR7QiIMihkvNRGy1Dt1dt29232LBkE1+hLXAoDQGLB++4e2yIfEWMTXc6DTin/jroktqvcZXeMAu5srh5t7j2R4EH8cdCvNcALnDsgpvo1xLqhIWOEJXPJPHvf4ei+3o82SL8Z6t0I1ER6j3nVyzvm/lScdVjdvngxg/xNZteZv4HVyyxmXXJb0y1eipYZHPECQDsnQWzma6IUyZv3P0om9wHTNC0122sp6T9w30mia8E8CjFR9mjBufHVhySsQhZU6rhM2kddUQIW3T4Ds2/iW/m33rWwRbEedLiBlY/0vkjnhEIaztjeuZkyrW6Ojhz1yTXW75SEkYkJPoiCoe+eMECj+sBo2ZP1wG6xhhtVbzb8RK5f1LcbXl6OP1TqxkWoFQzysUcB/Qgtyus9eosebPQEvMGLa5oFqgiEBUgDFeZkhjp46lz3IQmduzNR999xNWnVpK0Kdnso85oI/cTvW10vRItfl5SGHD1VCDHRgxrMI0tEGjw1K38aT3yZso4eUDiRSu+fGtPLom4lwR226RL7TYZ1+ec/cRpDSdwemWehWMn+UPx44Y30xBf+WylD7SPt3JbauqfUS3ih9G4fz+UlztBo2ayR5k55wZc3hCFVtvFD2MxLbGO9ZO0HZjiY8pkhM1RiGhJm5+qpM1qUF6WMkm2zjUyPgTbzj2Tu8/G7yL6ZsFUFrpHt1f1Iyp6FVRaU0JUEo0TRnkS4rWFXzH//Sn6Hvtbd9oFJtZMd1XcN7ynTkeInFL6HrJvGGYrm2aPOo+Sg7lpBCee2wj0HCkn0wJd9WaBx+GwKsjBPfJdHbOFnUJ4nMjVKcgIhprjyGuNkZlfoRsQ2e/IUA5AhBKz+0D++9id9wSlgRFavC6WngdSNamHegxukKEjXhC4pEzWjm/IYJC5jSNy5CuMVB8K+5GMazrmyPsntTBbXIdzIEWth7Pd5S2TgAa84h/yxkG3ifg7K4wafupy5Wt4nH9N0ihDm4UjKGAPLb9egs8Z7lNiO4pbizFta/+9xVe20PjsjZomzuGuAPHMS/9A5t9v0aTxQT9Ln8ET/Teh76PziB+V9O4PppJNbiNlyP6a0I1UGE4/wcm1CZS2hb3DllyHSLhUnxPrO4yS3NVkv4tBALF/kJp7hHsqOOQ5Q5lxWVCjstqofu6Ha03aq0SYD2r2i2/QIM1fEdUe4UWggjlj3PlWvOJqrI01h+msrs7Ye+1zhKLLtzdxZk8rphq3dQP67sjsMySqteiQC+SCDsgSMAr0mjYmjopMehEQei+AHcs9Ea1IYHOVBJPkX6RWz0WIsSf0nb8qrW9TfdVWPo2K1YVqFtaKuASV7MUQ8lGK/f5hpzIZBxzv09AXfNUz2oyb5Alyt0FxsNxy43jRC4EluQ8hWdKYjEbiu9Pno6G0OYiIkLemqZT2eotG0L8aDPeil5IwoBD5VctzXQgdQqiHYzuFOdi9PhIIFZT5aDu4NsZMPpU0draXpcVY/6THRgLlWYpwSV3+dE46iXn20U6T7IRFbE+Erqu2E/p/E8YWStyUV2AGAjif3ejjS5TymJzH8NhG2ZKwGAoG6WATI9UerQOIb0x/YDaJrfgM0aCupcxbBrOQ4YXcVDeKMdE+Wrokkrr+5CFDPu0rjMFhiQc+A/VkjbgimA//1sjvd9L6/tt9HFerOscrtNMdVYjbMrap9A61uxq18ag/3hO6rpY4+1ER4+WrPefqas+ZJcJacWm9k6vQGJVzu9lJaG57RKRu0c8RK1IAKq1atuiXOHQ3oAYBbaIji4hVnWJryrhS+nlB4ptq9xypgLdCJMHv6Oav4GCSf+iLMyBN4q+FZUfq54yDeaJZ03SFBLoLMdru+ckloMSCVcPh8IETitSxmv2ojXX5pPxj6Kk7nTpU8+PL6Kk7FpnaumSDqrrpJKLhWxzTT5U/IPBq2+EtU5QGWI3HRfkwC3rYPGYnvKDL+ri+jOhTjSEClJXS4ERiLFdouT8u0OIG3Y4MAgomDtEpxmgpoRPuAykd30l0n5FUC7lJ55aWwjkd5gcR3Od4u3KZDZ2zN9ax31NZFb/ZequtcacYOYLXDL6YQ9bwo0Z1apKQP8YD9GyqWzdQfC3IPadzdHadXXnoIS/kTHkKYVceOsxDI9EuQNJLFEUkfvwo8V1rDNhdHmA5ofpObulLk0lJ16ycBJhH6bhcj1a8LNPaH0dlPemVmf4xQ0go6v9jr2MJV9A/6FSxtRhlDojv5CO4RM+ThDYkfIpWsWqtwJbqYoMvHA70jzfs5cN9CBIKO0Gpms2BfhDMEKNXayB2TgqvylYaM8+ZzMWqdZRtQuks5NBS5YOzF9TMRS+vBxKEbJjXHVbfsv6OBAdL2dn0cfEhmx+Aymb8hEDI+ymPO7hoOlJBZlA1b0F1Nbin/0CMvWB6s68AJhwvQ/kkeyyfqI21vZR/00zqv4XAaPU8ynzKESJ11YheAlnAt4vY2DjqWGg5Yw1N2mvS4FMSNKkGhRKZpWsS2iYcHab6Xmqao2woAVBGhoQme/olzHHVmRjdpc6pmksuF2dNf/U0XwIv3/KW1T9begWKJgmtyMXKe46fiyH8qevICbwtSSPYIXgpj6P6TheBO96tAEsLN9afRBI1lXFnwGyNEMJl45RVx1PrZhhoVxsw19dYX6x0zIOBjhc8kOWe9o/r4FFl+b11GW6/7CSOf3xTNqHLRyNUtm7/3BbE7vnnbfCZq/ehNuijt3gbCK9ylKRRLW4wzBP6V1S9l2KBs3ZWc8xG9f0JCttyn7K/QoJ+16svejSXe2cJuuot/3rGf+Hr+c2BLNRmBB/u818s5u0FoKXdWMkgdnxpOE4BQKcKeteUHRq1FbuMbqG+6KU54m6QMZHGK+t8a3w3ndgbGKe3PwBSr0oS8WIjoiHLwPBhtqhl63tFktiGI+Kq4eLSpuv5MSd7OTCyvChSMyVxpUveE1BPjT5Xix1DY4Ldr0q7k2lLs1LXNMHtdDctc05PBmKh9slh9UQbT3O8CWF8J3qVrRT4Gi193HnldEgGi07q1fN9D1zgrsRmt2nCTU3qr3HLkuXZSpEZ0hn4/XUrm4G9f0q8zS6hBUPtnzqxbl8D65kohoMqNgBcyCpwqZLHIA8btImPKZnxxXFsZ/XI0WWCEnBgUvyzfVPpDHLT7YzT8+v3A4x5TSTuJMeSnb7fq/1CeQXbVTdKnGHlnsj2xUjjHmYoV4K+dOjw4ol28f+TrvXm6NC7zPs1TXbfR2apULDv4mkKCmzfphTEVLR0xcIR8lCQ3orwK/7sMU3I1jqxn7d7RzQ0f2657qeKkQT7LJbV5nXzd01mWeRdwJcpOZ+S1CQBnS50B3iJpV9Jv4uuTJGYUX/hbBQ1s4MHB3j3tZnNYBjAn1mbWIIgWnCgeKr7Z+8qwq/M/tOsmaBImCjHtsCFSs4yrnaY3Wuewnt/ePUeNB14TwuQhWg9R/l/rRbkzvB6PfVXLu0Gu7P7HY6CcmR/75HotmZ1jvjyul09rG/QVpaxRo440G6+Rgd8tpFF5nrjLW/CYL0Z7egGzygGRA2QY01rY1krRVN0hi2b8wAf/jUqq+9g6FcaZnrX6fHo4JPjmvhbmdN9AZpjn60h70DtnB0yZMMnBUGS5uwrFoHGjsLRHkfWw1ZnuA3SKXrCKJb/hBxveGBUCbxOHxD/5+TsqZpHYJiH2lFMPZkLT96YEHaSDEOiiFNGx2eYCiU6gBFRRYzFnTSjiEwq6zxz7SSz83yLtrSsFwFCma8ZoWK6PO1V7PiH8Bac7v+kqK2LBpuqXEbC5NavlEMxBuv+Tw9ZFgW0werU0FmymicDfNko0FsyhE2RLv/4/UYruEzena9kenZXlvEbu8B8EMC6hdsyxxmJ4K9nNtv0dKjwaa59Z17QhYpY1SOFqjY3DujW31BxDTRcL8IlDJ0Mm8tH2cs8uZreIUmqWuZgmeTLoRn6rFO99azPlJemhtz6EhbC2bz/b2wqKE0sJzJOfwaRB9x9K6rUIRVl8nF+bdzx40pEmJ8Jp8Z6Hs8qzCSLURR5qWgUifJwV23MnlRfoiu9/06Av/7Iubmq+V/9/vTLbrRdzw4SxwWLdrfFDSZF9/uJ4IrD+iHkLprylroE6aXbCOYnQlcEVxymfw0zewA1m/Hw0+SuZ49Gcy81SJcQEsZ3ZgJK5gF+OtLUafLCoAk7WmDEyVpmZGDpbiA+h1kq6QxGtu+0lxTadUfA39xodMWSxfGJPURyfCBB4OomFkTB+SxcV9V36drBFvWiSNsUiVgxuNCzIln7qxYOZTM2wTKa7n/Gcpg84eoytDB+tJBawZo6UqnpechK+7TFQaEHtsAQ8WOYgBMFaMt+DEZd5FSwqWn3GHByCRixNkQfyVBoa3jzmyLx0CvoIUZhVuYG6SoCSsBsuX8ytsdUvsTYufHbyzibduvCSqhf8+0KQoM01uH565j8trgQxiaRdxp9DL6uBFqhuMS5xEvruAknPsrgtVH7yGqlzLG6e2ZtFkvgJnx/WS7KA/vfKlw9TEbGXsGrJakWCJN89JRQnOdADOVoibHAX0SrLZDHrG9HIVGfordRYuYkMuDGK3Guom4Zd9wkxsY60EOPWhcEZVm8BgAQi/1kPd14W3FmveSfeucKJ40JwzGF/6kpLk0SdFeoC7sD4wCI4FpUElvZbW+m2KQ8uck/6Zac6WbiAiC2OxWKsVEAEH8hx4PJk55t7kctmaxDXAx8fi9sDlUKnrBw+4jkh5wBsisc+thIGZ46d1aJSoZbVSFmYO6x5T4dZ06TRo3hO7Z+LD7abG5vPOlZ0S7YKswU7i2Ed4QPEJpMuvP29OLRq9BNmuKxIwZ+4Le3wT4y5DY95GszP1hRf+gXbdIRoUfqgZ9WQrSz1CPMtXIIgj0TvF2NRtj/VZBQOegoZQ0AOmwSdTG4jOT1HP70ojW2YjPCBINLWQz9N2JEU3SPZRRtLc9zwGJTpkzH5HvA48RpzOQ9wutDnQF2IspOqtWALGq4g61OkqRPvPHYc2abctJDm6+6NKFBrupeIaW6Fdev2cyK68M/N1Ifs+xu5MV1oItw8NQl1YML0J91NMa0714tIviTiIgcdEmNkOucU4xX1cR0QOXaJtwkWriq5Y5TgyQwaeSce7AI88AR5tGcXfaubA/vRZwa34Z8L+Yj72Wj8AT4HrOYLj7QHPu1aoAo01YUMUn+acYr8a3SRE3LbBXBmW/++8K+7Di89xjrN+OKfE00lPgYg7yqJX90ormvv+W/N8kDKZQ7mKBCa4Gk8obwxKQB3xP7Q6qEBeUzkYLvipOzdthSAKI6nW0ajSRdOX224ZOHdAhEwF8rdzzQTqBuWpK2ZJHxQ9P9HvL5Np2CEqETyu0UffS+OInAcgItrpTIPKJQWkWzWtdz9gTphpcpM1HtqlNddpBFZ6t7Tl711Hzt4SIyZgKo5CLlvkxcg0+JBCUz0FD3P9QSd+dA/UPObVnTsXqR8PDpeeuI40fhCTitmf0A6S6/Y5wvnCxeaVuOHcUR5Qsz3LyYQaAWrqBI6fmHsB6NDHrsbih7arQKjETPy+XbHMTqN48cgVzWOPWORRymvmjyfpHBGGHhiQGUkgPlgJ4KoVXFSNw2CY2KsSVjzD8+uPeIYDORdUY1cJOdVPen7ZP2R6OqO+BibVhCloPmHJP1F9rVKBUOCxxCqywq8samy+hXzWIGiZx7HDy1r+dnFVcWIatpI/RXbVy4rIzN8haKuHbT9f904+DY2MYXfjaRChveJEfrc7eU7A7Hl5nNW/bBY22+R+8ugGqyQ44wmw0jIu1Rq8ulio1Sqj4x2lLPTEW/1DwqJefe9YDCws63Df0MIDcVqFT2n6T1RK6jBMCHAR8Ztp2fxCpCtrjxirsTzCXuWAG5d3ut5GNeJqxsCO5R6aBe848TViTGqQKvcmvemuYFLIdjc4yLk/UPIIG5tdTJ4jmhnFKc3x6j5KsDolInYAo+lxAdNB/vDPYmdOM2c79tOZPy7l8ZLLAf7hp5DzNMYKdbhHY55YdJKlh6JIdchtcjcVkyKN8lyRS3yJ/cHPaTl0SVvv64bA9Ait34qBm38cHc8Jp5YAjGhJsSrrln8ps8Mo3L72yrzsOwJ0LD/12gIjpxiGM92q0wll4k8ooeLyOPDrNGSaKokhEypxWUe9qPEhz7LRxYJBakzgg2Lf1WYbUeBXTKagomAJDyYyAsAMbDhYWDqASCsSnQSMMQ9up9sTJyBh/wWa+vqfWGLkUvG8AaGvH5lNmwl/h8OEy6lALz9HM3f6DF7yoaZaUShQmu8Zcr0XJLYhTWQMEdqjqDnyekypfSOCB6YGNG+1KL+DBQCP08Ud9sX8jmIkPT/c7MZQ231Qccyv0Z6Ec+gLoQT+bb6gzwHz1lbK75kiqJ0KEGB1TvGsQezBcHmkh0NIEUjE2ENNGd0ByGDlrrqE9Vkb7HQmErcPHf4tg1cPjlGohPxpWWCT0EHXJ1FgOjyJxRbX5r8c6kww3K3uHMoePFF+ioSaX+GtINOg2QniJDXxFfQB93UWKFYb8Svl/FsnH9pZOQNubYJKUyilGBQBVoAd4X8iiaOOaWrFU+EmKfQESAO1ntR7mvRPk4v9gixCXzWhFdtmEu4onUGTZcuDMYbq1Fbv9eXMN3KfsM2vyMzfncwuqqIV911Kbp5WFnvMyC6D3k/LklZPqbRJ9r4KhapA6sh1YwLioCibjipaYi9eDfI+Jn0BlfJ1ALS2Yt2NDqknUTz/XkEFAgQ23LExs4jJQmGbu3GyfpDd7CvqIJLBIdoAVXealmjRveaDW6U35haC9yohV0PsMnZZ1ERHvL+4b9c6Hb2INicsucIR4aAg6RROZT3WPz34g6lwAge5dK+stX7eoDVaiOpuIaVymvftdcpNI8zopuvIym2dHCFIfnBtW3VQkG3T2X1sHhpaYaAM4OsS5pHAgxHHGmvtiWM15qOItFF9p4ODie7/pBNfwvtQcGjqVyPQqmO8Hpa9D8F+yindru2oJS/zQSiSKRpDVEZ//0cldj0wBiQxQBHTdyQ8ydzwLx85Jx7pRqewa29eEbXRyx+v14p5EEKIATKR7p37Nu2c/hEwXoH0MtK3pCxAz/awn16D6XQd90D9GZLZ2w9oD2vIg5AiGewqIuDMMbG2uk6l/ZpGsizHo5bgu6/RvQDWacW0rwZkJ3QFytUwngVJm17dbtu9vpmRVrl8OtkujSxn7DJwrfjoSH2eN4MospYPAIMcaUBK3YQf5eJCvn7xOJk4S3wVHzzxPbE1IjjecaqD5nWcea48nWAWt1twt+UGDlsUO2JbjS05tHPU4XfhnDURWGJhTjZj7rT9EywFLk0isK1z6V5Oykmlj8YjdCD8IEODmvgD4aY4nh9z7rXlUGMwIIrXia8bwstAvbpVm+jp1EmuLD7LThzfSAYZ35QboLWbd2j6M80k00PvIRhuXXWd1b9Zht7eibSJdJEjwAbwT65nWEWdKlMcTu6Le+M85BrJ9nfkGpCMD4ylH8cuHt0+RTnk2QEkKrOCaLrvzPTs8394c+F4yLu4kFijktBWTC0t955+iVdsGsgelmjYoIGXQm9KzEHepNH6jt66nzVeV4euTgOW3TreciIhD3SygAAoDLiaIosjvxiRDFUc88mg4sUFKngnf+oy/so6GUQ0rebgG7R8ZCrD9BR0AlR181Z2oTdQnJUvc0waWOwBgSNUJz5f5+mUH8RArI8gfSf4xwmuoyZdUQihVCx1/2HEEFoRT369T111XE8QkJgLm1qY8N+K0UvZIYG6Rm58esGExYd0ugoK+5FDfOLUcMVjfft9qzhc4h0Tkqif08kKL1f+QqWehSvyY0DavEiRkqsznfvgbBcxnMIfs43vwAB9QZrkx+KClka0lHgJDqwM19hvqR1D5BNZ7eGoTjdcHgOeO8+e1rUJHts7hKXV9goRL6BHyAbamiduUU3URVzlTSsNSaTwddiXfL/gqzX5wWmAfpTz6NuwO2AO/QFkOgAp4SMJVxxToNYKhmi5LWoWsTs0oLzj/yWwrGOdp/+8xl+Fl0jFnNI/xlPkxqrpKtMIHGS1+otdhDpvflsOgbmZDUdIwlfxujV1MGpD2b9anTmkuRjP7rfQCeUNb65rLg5fxuOasCzxTAfM1TdR57scDjy9xL+cv0/pNdHmvW7mUqMN3QIGEVJE0dJxzrdo4wNETuhrfgILfPXi1cZVBko1bpJsWPO8ib1Cs6jz9mtadxH0VjwkaRHB/7/f8qZIM1j8q0qaN6t5Micx4k2SPKuHzXKJ7y9inv4ymsTFNsreHzvsoNquitvqpFRouMxpiJ36mKbKdHiXeRj9JaYrsbyVjeC67Fq6psw3IKY6pVH8hDcnckn8COXk+AaVMt+8k0j8wSd165x20Zur/cB1TmTMfBbwhntlGATsgqB1K0HldP8FJSlQwtaXU5TeRKhx+LcA3Dq6rwHlwCmayx72AFpZyCHj1Fp4SlGatbyLmx8+JYUF3G2EK7a/WqFr+Vkgvqtmb+ecmRYf/7GWxbOpKy4px0qPDfc2SpCFSsc1Lm/aER3vxeEq4AhNznEiWuRRtB4mQUmxT3uoO9YSEM4Wt2w7diXVrhGnNymLW0Z8vPoorCi8f9Jy2JZccfdLwOmJdx6zK2sMJpj0pPaVmshrJNdPfVpV7ufidZJUPfJw9ohiprVM5qEJcxL/2h91E8PcCEqYxnJoBLs63HiYPYj3CF9TEVlItn0GCarp+0mapLnGVw37qRz33nCIeklV0GDN9EJolYdyL8g0exkpIZxshf7HPAMpFydvOCmDHOqQexHs1A9EIub8/slU24BuXQVpsUFd2rslbHtq2FLS1fqadA5Kq6idcO/dKebnpHF9q2k8D10ubJGpI89w0jDh9ce+q47bLCr5oHy4lx4oqxxlDxTChQzxi5M8qzOjKqPrMCS53hBE0TpZ1qO/jJHRX2QMMNIhuVYShB2QQ3shAvoY7SfaFa2ofjA7rFwfjLDIliJt1kWSyvivs9fQG17CbQD36oCKGnxW8brp0G0UUmqBegZZwghgmf4RgJ9dB6kPtWHrM2gQe+4YbWN+vDuG9xccJd3jbgW/y7qPDfqWQrOmFpVCK49fY7XolXYiSRc8AAxhslLykaQaGnF6lun2lGoL2eN2laOMXwzRf/I1Fz3vFvalZYLC3m97zRkUNHbakkZZoQ+RYgWhVkXNHzr7DpjR5tZ/fCrDnuLK4NuBPCXqjFRSZoDKPYR+h2fJ+Ql//xaY1xmGDrHe2OkNfJdgn9uJLn4LVa4ZZ4PjzzoOqoR7dSui88jpEfdk7R7S0uTnFzD9WSL7/kP4zekPgfNym5xKdIhKPVyzbMV3onW8B3sjrQTNwgfuIa80CTQPxPtFS4KXOG7K52bUWUXzLSaEZmjI+162jEBkWb5WEvimtFjjrpTNThRb5oMkl1Kxwv1w+CIJRlLbCqmNE7UePWw4uW5WN2WhnEuZn6HaWgJtYybJ01+eZHYbndxO2XS5vl8cXsbrhB6SrauevTqtYYVOBWN2+vJbV64LT2d3Ku57Uec2B58vUeqt/EvypViW7BRm9hTp16GLklagcPxE6k5fixAUI05Q2nlDgAq8irxXT7LHkn44VgYSz/2BgLT5OKGmJLjILAWHJx4eiGGiMajYXSDc0cSvNG23f4ZlIw1xCGPEbfApYBxH5buzp3nMCvx1uHT8vIUEXOJasf7MAIkMTfK8XBQGSSC75eMUU/uvOBueeU0KHbxk37EHEqzVjAWeHGO4Yt7DzxnW4BFXx7khDi90E77+BiRqleG/sALTYoYkbe2ny1K0oPoGax5KDUf16TTP8hJqFaGMgpLX7s6QUCSMjKeku6/PrulmtQfvtVsKQGHKm7aHqmxJVADZ4/Gs0OsbrVWMvmgcRrUywma44z08K4E1CZJeBQ6Z+UfwBga9zo82bdxo2masXahYMCHtLzs8SshCzcqzeWwH2MV3tLaED63IX5+fAzIrUnGNJwtTtvgXf2PnEu1c8mfL9GpIrFAZ3KcTyavu4veyQTAKdS9QFoBodoG5w+1bhD+39v//WAiOk1pZr/4NFtoJcc5KFqmD17V0GHWqoLEB8A6Ivl8hikgVxNcZNpsB0lzAv+UkPEBrlQMC0yPlJyfJ3ygxoocAc9/+AWcayNnMMCZsuWLmqGmpuix6EHClXTAxtevKGwqAp8SWQNKplbbLNC/fcZ+poPNUfO7Mg2W58mjCSm47Wp78tGLpNqTjWCRuGaNUbEvAkRd/pZscCwZR68nM+0BCDuV/dTYkKhIEXSRZmpgPjK4cB6EC159kjpn1AaYF62W7N+blxRYuAKl/GKl1RlWFfhrnLF0Ng/QEgLIcbcuT92YKq2gse7YBrYq4tJhc1r3ZaQo6JatOkF9V5QpwBh8II9vBcUO8pNUdwMK5QtmQl4K0TMvvDGT1qLdxIsYyn1wQcaotcn5VQrjrjT0rpFp+PGz3Ue/QfZX14RFTvv8PtFofoWYw1h603v46hHDGfTcOIG8iG2FLluTuuQYshiFj08nm7rBomb1RGKNeFGAomqLmq66RobOi//9lC8QHwqmEyuU21msgBF7G60R0Lk4dydCpw3VSLZD19p5aSGMBqxk06yGMxTk2aUrPS4/3AdgmoXoSgUnQzStHN8D/1lp8pMJfMebRAcl2X51rstJkJ40VJUQdmI3o+1oTU/UpN7GrSOXUSkaI7nnPT2yfazlnRbhElCk7+wKGWVJDGr8PAg80alTz8AV9U5K5DBBSp0fLSozZPMoH6VWliMH++kh4eveR9hli0OzEfw+T8bhHnKkCRhsp5fN/QfcgZ5EOIU5Egtl6D8LShsmbg6SqSvjSxBk926To023bTOqtRdECxhE8OKpcaAekICOMbJpOlxcrpJSzNvOUDjvX2Ww5moZE0uuo4HCnhzmafl3h5nnVjjpFd8IB2fcnv0b9Nu/6lhxxuFWeoNVLVEVDshcXljiC5mb8szTchOIZmG131DrCUDynIqPIRMaVgYbI9iZeUOAe0avWm0kFIFb3pQMz4Ntngh4Z2Ejy/xTQgJV6dngPqwUQJqDu91t5+kehgeHmP55YGyMEcaWjWl5VmxIBd93aNH53RI4hh+gKM23ZEB6e05l1CLu1Q2eJZfX7utNommig6BMfT7Ec+EEUPDTIaK1GKNhWIq8ThXOpJ+EkLAj8WmUwlSK39i1iQHl1zPB56mUYhvZ0Eyohe4VCzBH3UAkANwh+3Fcz2+oayQZcGhjaMXcXd9/BlDVSP7a0/KwIMhleWPGIMihKi8EnhQGli3nhEEjN+9Ub1wATmE1kLD64jFWl/XM8I3UDc04aPRUBfGIUL9/ktZr7Yi+tf/78aPwz4J10jTvJiFJVvEMUfJsLY0HbCBCz01EGoqL9UwUpx4SF7EkoSN2RNo1dTMxxcHIW/KxEB2G3ONsPGDC8emH0es+/fB8O27woNv513gV/RFlrr+NiQukMQGSqLrvuE/WnGUmnhUtEjemnBAqDczOfiTV4M8ZyDnjCr94ovaKsBXk9AK/lgRp/AbP46mmm67U9Eg+Bw3GMSq462dWkeXgLDldINVnJNvBomrDi4hazZq548DiHuGEjG/8rFTZOvJuT4SZ97u+AbqJoUfRrLM2ygXvqOCf2QbQ4oCMhu4mW9UoQvixoiYZ0aSHzkXey4/8ho0H2q8dKi3SZrQiQyBlsNZQiW1Sf6otwVdcqFGUwCjUB6aAg/zwCrhskhbMFA8/po5hG3XkKbi3tko/eXOCIhpI+1JfZrJvnCvdy4Wv7+jgpTI/DbqQLd6noZMnHxZGvDORYo1N/IhCjO8EHF1opg48IWZSs9U0K4vOzLHD0UtobInmlm5Kqs5VtXtJiL3HtIZQJNRYs0pKI4aHM2CsGa8wpDKCwafiEgdes05NcI3/bJTk8BcDHvF3nVaVPZPy4UYcJFQQrmmzwcF7EYqjJB/IKDvevqTAQbVRwmPichrpVo/oGUHPNZvrIyoSgPzXpngY/sS3cptV5dEhUN83LNpRgCINmmj9JMnETg7uExeBrNRvsrumsnV9OdbwgZwsVFc8AaNxooKNCvokHih1KjA3pcWpbCBt/Hp8HWVl4PSS6Tr/yCICzYBAVSmQ9ZMfePG2Vh43045vvQ+ebwLbkOmqXWGl/GEorFf/32MQOcQrNdnuSivDEMVL86thc8NxsTSD3wbcRC4YWCzFJrihj8A032R9WGRbLBVtLTeq7neb5Z9rQMEYHXi9e7KLd0squ7RGDTKkfpgAiUtVbiaZlHeuKZpqxP9/GQVzPx2qrCUPqD4opKAym9bIpk+k9SpL2akU0yfQn5pVf/vcs6q/QZ0V8WLXZ0dDGpZPQOP0lH1kdgLOhOD3yP69f1cMOwx72Zk6bKmxwEtYcORC7lpb8fgVlF9TwTsW+XyHqCPiAal9ZycExgtkT/XZCsGunFPLyrnPzbWlUAr5GfslAhElS5fTMmi8330MR+qbafdwd+O/5v1/2c2xeJnHfWGz1R7skYjEpezFEsF1L0yZ5K6GzjROwrRnrPJoZxFxBRK/eXKPwUS/uHD791xrQK+FwHpoof9mjI11KPZDq4xjaPTGBWNwDiMaOMmRWNC5mtxdGuQlYtAP4RI+UlvUvHYHTDM5HFudl+efzS37MzTEGAaZga3d+3CsgVRJiI6h6NJN4yqApak0MAhkhmsg3jIgczOHhClRj/cuTXBIxQgvjFRyKJ0YjSHKBTsfpL3oXVlvrOJwEu+qMJkbSgarsC5zVnmy/5KFwLlz5HUsz6JKMklq0BZqDCdUWBMKtG5+KniCn/psXDEfWX9r4FYqy9JNWN5aU+K4HR1MC7JHTmgTbbu//DQ8/89UJBk1WmWo1jNuQ0IwoyTfYGYNHm5bswDK46xGh3A6IAuzVl9uNNdhEN2e5nytT+lB/tUpHzBz0spA4FLAV+5S+GoKafXHA4yH9HizjtWpnBICw+lAujbs8AJCXqukZdQQ+8CLfr+lX0Jc1uI3g/mauNJqf26QG5Q2iJVkqwfdsyyg2su1DEf3+tKoUa+EY/Dv+skPrJotR9BYIh6VkVEkWCkOIhgdv/SKzlS5d9uALk1G2ub4XHIFh6zb8HuAZq6+NoXo54jM0RiratSMbGlmDxsmerVel3kzoNc5rHMcCWWz2WjXGDej7+fwDo0gIbfBYnv/gOjmd9lgaN2a8FtNUk2+sQWMqM/7AoUmsOOfw+aBpxl988NJnbTy8sRq0iJG2EBXHZU9A9+s99Gqy3AWdmH2s867cZ7MV26f/RuDeJtUUzQxys0VKMp+7m13czuzur8ugmXJ2FIlbzC2DBxnzkqJnJWDiLdXSkMMRQCkF420k5pmQT9U/Bnn2GbFq0lZ5XaBKiuDGGyGQpNKfRvVYMSIVsBzYwRVxeFZFw6Jp7gjp7kLBSqtJWhe98et0N5JaYQSSxXkBnWhtRE9WqgcBhJ0i++1k1YTtR0456398KGbTKf4f/pO0NjX+ntaXG8Z9+hjxZvalypk7mGeGgM3YZM/xiD7RjWZ/z76Q3Y8gQZDfPnmCnHaxvTee3qXHPvQ0Ht/1SszhfhiIkhaxRSr2dsU1v4I3XRRiAvxSupZ6ALeVS5nNyikX0IfGXoi9uwrwxM6rtRHh9Q2QwB/SAGtQP0+jxpdjxwNYrJTiemcIDuidIXFl7pET0Oo16qDYz6WFrL7pmnzC3u3VVJ5Z2wsnxPCFGzylGgxpOI513BgBrvJMj6E8Rj5Ram+BrhJHSihBll8hGd4X8syeBTZuC2vVj5AngI9aqP4wxkdecdQxyKMPasesG8ISiVNn5ZA6Vpyz/oIzPwwqacUmdhe1sChRs7GYfm/DXt/CstmpaUjJOhD80zhduNq6UER0FqtaoNOsYQDLg97ywfKmJUYdB4oupeR5KyIYlIwMliOtSXz4bX4Dsdz2JFCOGVEiZkQj3eptUaggrrwa0RBm92fhqNzOlMDK/TjRfsB88JA26JMfVvEp/1nAM6uZNzVb4aoRjDn0kWd41V5BFhALAToLb9pKwZsl3cdIg/aAxiQuTJbCKl4NPx8FnKIs2Cow+6hjaJb5jFgxcg9Eegh2FGNoWSxgmkV7c6zURnhUYdy46Q2xfir093G73X7ejXio8qzqvadSvSbroVUOQOJMJCHknUTeTgZ1/pnUj+T38RVHRhPhs+YM2ET4f4fS6/gt+QiWN9YXJJyfyrMDv2uh1tqMxVWJttT1cxvdjx2/pFRX7P9KcxyZ6zxF9w2ZdNuB817KgOg1In4T/3IDgp7MlP8zlhwYZ5H2CpnzBRg6b+YSUILIypFJ6Uph6c1v4HQtoE5q3iQPBRM+c6y/6ThZtYePXgpM00C0sJVo2kMXSj/qPSUeNFjBoEV89650S65A8QyTtelYCAq6EVJQdFfv2CFneLMp+HMfbwH1dvAAy8FVKlyNUEA5H9NI1rXCAJMotBFPBQFvs6rJBt4MZHIkZVY3BfFZbv8wx9JgL3iugRlHe1R2QJw9kyw81Es/gZDC2IeIL1BAyI19xvMDyd0+PbJ39JChf3U4CyTnmF5HFPJkLA7ahXi7+VGpxfnMst5hEN5jlI8hYPwpQP9sDcDlpF90mwVJwvuxe3pNrWsK3rsw8tcENB5QiB7QURu9+Y1hcE+HlO29kTMX//XP6G01KmMPuPsYWWJicIqYzdxfpkp2DbgWHdoW9+BMI6K28mQRpO5rbugda/mMPJhV7rXqF7MMZAOEg6j76nuTuu5SlNYCsGDPHsIbXbEysxmAPZdBgXuLK+tzzVxisHmS2BEkBoA898WtY9iX7BVFAKtWqsXW68BlJC4VGIfOXq5VL9L/D548iP/TfI76tZ99V5mmKdMbOaZtpKKzjHshUN5bkLhYqDTW5k7NJsfZenKsyry3Olxq3HSVa/UsoKpkUxNSyI+XAByZXJOUTkqNIzhyfhy1pLYRBwtDtVxlaaDfNTGYXaOtfp3H6yYrykk3rpZbiLgex7H3zYj7A7hNvcXneqMf01RDcVKFkpLF3MioXfvCSUCPhfkkv+UnbedaFtVjwp3GKayXqusLDtFhRQ5krF0soatASafUOKTKINF1N8mA2jEXWay81Gzr/21tlci9uXQL4rG/41zILjSr+rypXPZIMn0Oyj4ugN3P/+7edW3HqcOngl2aV4PDpQ/0HpZc030XMn/zWYhmcma5a5Vd6HrEDMujBxaZP74f+TSB2miGkwOREodUQAZOFJaHCdCSmPbhNY5i3MTeTL4f4SEdQMzFYGV/3bbJ6ucG6K9AX/hBqQl8PbSS+CezWau1UkCUCzTVirIsXWb7TkKf9M1luOYyFfcP2B3LbK1OVktoZvnYi7bxd0TL7oK8ytGWJrRu4q5jHFJTZn5SJ5qWeXwGGC1iQFkIJEyKIMt+PWlVDg43kcwBAUCIKwQ0Eb4k2S2CClzz7zdf23cTpKGnVDOBOhGy9DBNU5aaSXny6FKCGN15s9RhoYbCFvfFid7szQgnNXiaEoWHmN4TSrEJqAkjF03Ftaq9IZR6zdJaIubpveCvFhYatVne/9fiOQo=
Variant 1
DifficultyLevel
539
Question
Which set of numbers is arranged from the smallest to the largest?
Worked Solution
−2 is less than −1
85% is less than 35
∴ Smallest to largest is:
−2,−1,85%,35
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| number1 | |
| number2 | |
| number3 | |
| number4 | |
| correctAnswer | $-2, -1, 85\%, \dfrac{5}{3}$ |
Answers
| Is Correct? | Answer |
| x | −1,−2,85%,35 |
| x | −2,−1,35,85% |
| x | −1,−2,35,85% |
| ✓ | −2,−1,85%,35 |
U2FsdGVkX1863M75vdbTg4H4fCq+64fU5RIrxZcjdP5A/FkuB6sI04I7RvnTSWH2Bmu6uU0lpBLgBhR61Db5HExVCS7gbHPhh2E37Ariu9Pik3TUb6xHXzDBU1+h2jxJAZI8d1Ljg16QWBmJbHpKpS+OIz6MLy0g4ALaRglJCEPxwK9UyvNE+3sbWE2CdsST86LMeVKtA2CVyi2+ex0Ra4FBiy+Qh+k8wFgbjrzNzKfulFdLXU73TIQVuJ2XME/CEdTdaGnKyF/kBl+qTR5rIBGHeX5VGtyyCuUhQ3yD3F23ffnkaf8zDRM53HfTlyPnJNhpWV0lEIzIV9HAHsMPKm+4qiZQDS/e8WpAKNsla/VRG6R/FMxhenmdIxSpZf8lWDrhbj114+7SRRrqhEWTWtb4X1gcxZwDaaQZ+sv3skaL2+haG2800EBLRjTwzhqyuh1hYOd0oVBWmiqt0X+kibnbZYKAtujdiZdloba9+EOVpfu5D1VJswBBTZ8qoXdF0aJKta14PC0Fgh9z21WLwcnd8PpH+rWrY20bUASIZ/o9yLAgONPcrmy3uZ1QNkwKGfLx+Ed35yO/33ZIepLcz/zKTsPOFS6yImSPPuGO7iddfLq5KA7/IOHSIlH9NvwyK+ibkCILZU7kEaUH8nsFUsc89XaDyXSsb2ut10hmMuE82WWZiqPUzoJHL3FWh8VfPp1MUK/aV1zdM2XvD9Xo7glGOjo9MqQ7WsXWTKueGfLgIWsUycazlkgjTZBGHtXfFHX4Bu2B7N4rS7Iz0I6XhtIZl8vtj9GoN1i90S/XggMySf8DVRCCagZcmGyJAmoffwSU7GUU1uPq7oxnoGn24eVX1iqSS1/BVI5GxgwXD/2SjOTNa3cEz5U3MNtNq8a509JevhXcMNSA/I10HIc1vBsqaebrvUZshsqv3wcH85uEIwfsUwgp5vgjHBSMxv7OeUMNDZBuQYjZGf0p/wcMl4tCvz5RxQOZ1p9Vf1qAXRKUcwJHv2rKsI0haRoHhGHrzszfekO1emWdSSB9K6b7BNSXrVfa5iyS8OLH5xGafDCvUm2WWz6gbv/dtlVbrKH6JrmpvqqtbsATXw8sHc4x0x1wAzaxRwtRidCwnDFMRDU7X3l3Z9npgDdpBjmolY8YIpRsSwVxg45abN4H/L2Do6SZ8qAYaZ/axPkr12M5jneENI/E/Ii2N1X8ZYRycSmb3V25t76F1AgqWf4VWVl0jvblBV+bg2kEiWFhKDNRjMk66ymbRxqtSXAjqbq3LJbUgH7VfTc8JGyeqEqcXUDgtQWhaIwIQhTOWF/5iDk/Av2CwM7wJMAxY16U4Zta1Sy1aO6FZja0QfT9+vqXiJZsgwYOHO+ptU37AXnV71t8i250qlj8DYn5KHYE6HyMoG1GHuuiI3uLSd/uRHeAQu8juzQfXaN8+CAnymkrUMk6AMRMEZ9KoSIZmDXUhfowsORFggdGwOoTrzFXuUgcP73b3SYXB3haCuPX6HicS+95Yz5dmBWtwoCor3CHQkSHsCR94HyUxLaNffhEa23PZDQYcD9YyQpELezsB4yBYoG8yv4FCI6t7Dl8IibnZ/e7WlvbXqloA/H1VIU1RFfZsTfGrw8USTg3ZY30LftqoIrGnLv8TpNxJ+M65C008bDI/4ZbVhRB9xiXVF6kC7huc3kOhoihhP2hBZVad3BTgL+7uPORAMsIL/YyztBsCM28da2vfw45ArjaPjm1oeHBswhpdgDritnFBI40r2E3tA0MLtJcNQmJE4F58PYw/MUP2sBe2qnCyhYQZ0bQsnP+0xE7n9xhPX4GqkCGAeBHGerjVW2Mosq6GAhMhxyhlTZ014axH3LtFhB0Bccaea0IQF2jmDIgZTqBbn9Wx5RU4nta8QIyWv0/nc1mu+C0IWyRNWQPw+XCS0eZ0TcCCwYwr2nkF7XBR83sVZAdZfeWtMeTY6RZSwl0NXSNI6oWbom+EA0qcNJO8QJtbuCNVZEs/IrQl4cqNh1GGkjKjOA9V8R3Q999QlwrmSl1C7uqMQ/ejGUUN686fmGVx6BLiuFfHZ8x29TNB2Unu1ZiyNMsvU88tbpR5PqyAABnMaq9uDe+6OssAACWNONIoolXeNJJmApw4zLUAevf1mbmrZ7s1bULzlZIgnbYDouSjVx++RcjLEHPiVOfYfyYhauvj++SnD+JwIh4u+zDa5RHPLE3RqvOdRSxGZ60LAe0kds5cqJGP6JyhrUkX+9EZTFfu67YaAJ3l3C9wz3xQbpL871IPO+8YPCCThj7/GNvvO1HXgZAD8gTiYQzlOQXRyK8WY9TTGOg3QWY2VoERcG26Vd6D2eFwD6JvY96MdnE9TttWnS6Vrc2DTNrtxujCa2JWsCb07Ub0pE+XM0VbX/Rm+AjSdaDuCW5Qld/QecErvuseA1sCe9T5ccvwuU/C0EXnJAJqH3NBdZiOUzvuYJwsJ69FrHX9WWVFSSkuTEuekj4A8LlJVnlQba0BMUg+ZoPB9boXDlKqS61u4fGhfCQl80akLntmpQawBeqdoel8BiOcwUS4WMOVkKgWbyK7fPLZonTvvth40xjmn8d1jRBxhJqzTS5EqgZ3rjcmmLRTcBl1X3RO5gJkAhcaot5D5tP34Ifn9co7eQ3uYaqFCFunN9tQnKscr2/3vH0MJotI24sCAtr23+QEifN2sj4sSWxhtZ+vlHMwBVrqH0bU2IFB13TxmKQ33c1HGo9lbVN6OOchBCGuP7REF2pmqzdd9wtfLnl3XyrRvG5kht/YME+kzrOzVmKfqvDwmtAk1U8x4du3xtE6zUZRvGPUfXa4mdY8qj1wDvzVlULuwELc67iY+zKbgr+N+8uzT+YDD0cQfuuiAcHBMOFguP/AZOlUXGMsXREhd/AUvA81w0eoMw/Te7P71b6t1gYIkbDkO13VSDzd8HM73OVjMaFyjtwjGyRzDHQil9gfjioSMD1A188vjZsdxchv5K5KmP+lgX2Sv0M+PBKAv2xcfBSYho2eWV4nioBQmoBuqEwN56qzmPMEY3nzxAndlqqMVyWyW/qy+MtJA93GjeCh8rhTEBOHtv7lweuPF9BS1cQvXHr12e5gI7IKU0CZ2mFtGAcziOncQWenG8yymNhGUIIn4iNASRXtvc9TepvEBhnTUhn6ZHZkxFXh/QAgCND7vlQLiyrmGXKEp1/nK84fJJIr8NvDo6rIU5PMrRfp1yCZa1OAJa/R5bmye+nv3MEykaJmSPm/a1ggGxDJkdSaTqnpHbHFZ/BOL9Tr7BT+QXg6OqjOI1fPco6VgsuBSj6bfbKAA8pYgClD+8o3dQWOCm4TBUcUHPhT4MDP7RAZaKd6H84aBBm185Sug9b5q+uJFrcn8UV6uDrlpcBx7r9IZYMzfBY90gUQ71Hv0bqiXE7SQMn4z9t9fqBpMdsZspiylUshd+34hCDG285zvoUZjtOu1bg3IoGn84ff2Qtq0WwoqXfvZbZO3pTAR49sfEnoqXidywdx1gY6p5NlhcejKkNd9YheObvXIG07IxU8bhdph2syA+5FNErcpsnNQyA5Zl3kSjbvIyIm5M6ucBQmEIi4DryYd3ZZJpPvF9M6WgehvdTbM35fCtSm7A0AgS7SA9xMqlFpVDOUMP7+8hqD3aUFFA5DJNx67mxuIGQF+p/+/ONByHQhTm+c6AwiMNptMsEAzV0yDfnogucVahQkD2BH5sy8MdsZIM860+Ksr+MW8cAZDuzvhNhSWhBlGzAlEbXRRR8aWsQihuAUiwXRklHUSjuSZd08QtBIl9esMtjajYvZ/S/vNGk6L/v7zwkSjA67lGEcUiHhezhpuyIteKSvMIDs/wzsH63mfUzBiMVwdkR1GRrrmwjLOR7NLtGnB/0wMZ2+hFYpeqKJ7K4pd8krTRQmbo6136uFa9+OMCrnSggo0T4k2xibYSjV/0MYoQ/V0jLkUx/lRBFPHEMiCoV4jLmnx0vZXc69aGfp2lSzVIX5BlGUywUYTfUeDXrYOCkuHX5Eaud1Z19u2ywGVYPh9AEx/QdeoZxvYOkCSZHuXbMmyGr10tBUdQ/cBAOsk/hao8uUgo1/Q1BYSoNU3IxHGdM8snN3Np9mHKxCb9TNb0Nl2Kb5T960VJjw+IJMKsM5HNCkCYlZMhEiBHRdhAruTLhyuD1QVt5HjHVrq5aXsQVJiQ9RtOcTeDMY3npi1nRXvm0eFLJiJJhsPkMCATOGjZupn69Ec7ZdsHqiVWCApBIN+uS67Cbfa7okfB7rzhDuXhccOhWyQjOT+zW6W6Fzx2nWmbjiNWx9pfpvtWlMHHexfGAosEZinZKvfVlgVMNQ4BsgQdBIfITKF3668mlfqSayK/ZHQdpm023up1PPtgRM4Kc8INJ88BYq8p+xfk7sI538jY3aNa7sUsxKGVYQRH8fCzfIpxHGkPfvh7lQ/cfelftd4OWVDHu1cjWdeGhtt0X8tdyAx8Y45jctr4PrDqi4M5YEug2iX7oNxsui4TUHTxV5EyVWo/WJJeoAJYNdrkL/RnDMe+PJXGVoQ7Z4opDfXX9+hsv+taP/+jWHJ45fOGnDN28lVaHBTLhEXNeYWBFp8vXAWOvIdf9bnzLazRU3USR+VHuh73ambX9ETypuWrYtwOkXjeLE08MespRWOg1RhODduNNU/DsnPkpYrNJHBcAXX7pR6btVjnwDuHwRI7jTyvPHT/kV1H0ZCQfLiYQK2wl+xdlsis2TyUc6sGPhfTF6Vh7GGjDyR1kMhyUELu6lyDfgiVjczTZhKE3sa9AoYI9Of11BVIWVKM9wA1cr7EY8BP1WN76pwvGzNLopXKduqEc3D6u/rXUvoM+7Ml/jtewmbSJ0URxbU6ZRR8bQ1yhRkPUuQB0q3yioWQjHV7OltdJ1AvnFMolX6P12Q2rMLyN95UnPc4EHr0v9ga7stWuccFfULSCP8XcXdKuhExaYW34GYS7r8njdkRvq50/Ru/QUGZ6copuFRod7CrfSEzPJpE1xjtRQC5PgIJnqVybp1I6dxOC+/Bl65XbGXuTCAE+KBL+iHWIPPftx3D3mi/wzE7UZgpGaSaQrXexuvzMJmQH+gx1Jbc2KfuN9oFpXe/Q9M39c7kXJ2e6OzZNIWdcJ331mgLHtxbDBVbHh8Pk5ZD6ERdnYy+Bb0NspwzcBwOP3C8pW8hqtgTDhHAapX/sHUjEW10J4uSlCMCWvi0tzTvF025buvFaIaLYUOLON+0r8hVF5b4nVVVDCGl8brE8BFHc28mD9G3GcyddUd2M2kXIrttbQRnD16gWCv7LKA/CwKYRWqD31e8kjdUh0ZobQI5y49EWLHIyWMuKwB/jAoEFi0hpKkVIvkhugPXLQl7gItu5i77NYpJqEK9IhNprzhJsUuYWVVVa18H03PKdq7aYV63Zu6NoKIQlGFUs4uBN/8KbTsLZlwCHgZVlqcLetyQ2DqSQ5F94AlWhPMYbtU2125GMrgVIRIaoSQyI48Kqsd/yGd+DI+gIFAZRvY4pK2Op1wJXC3IlNQRzG1KSXPtKy3P5QmtGM9LsUPPdnqDeQ3nX9v024fxt2GGjQQkgU9ehijHHBlC+8nS58aWUA21YI/myxXo27X6cqUhHS+klwVUTcUVz2+bC59jv7b/OGCSjn55TfmUaa0byxjRzYKRM6mH8ofbJq/zMNZu4kkDJIY3t0NkfSVs+hHX45gdTHcs7l+BY1LXfX0GqESeyGWcO7uGAUQkMoUjBIsdp0vwrJq835x21fs7oR45qbbXL/P/V2YzB/5mC7LZbIFyeyrMch+WtaSmKYAQLPjF5EscpIN3qgyQiNAtRlLiBIVXJVaunX4zp+7yQOM6darc/kdaUD0cdZYFtDS64+JO5nC//t97AbggRUUg5sFDegQQvHoLRIgq6/t3/GJlrADYkjak6I1T+/zyOTJgKkxxwVq+jYP7DMbcH01CeLYZ/4mDgEcmj2o859iSvQUnqeOoVfJWn60MhZ824PNwn9SJrBa12IYm+3byhoW9K1oeOwk/6qI0SN52amC9NaXB3/3A9NL2N4YZwO/g90nRV7PvvBUnyXmpgZuAFJTIs/c0RP+gvZqGByWirePQwwV+BEG0HCS5sZ6di4/imM9+PhKrn/EUKopRJfnal+Pc6A24ztzwMyYN9bHlqCxwuAF6K19873djFnOv0XOZvsThDOPkee+Q4WFOJqVKjLsqK65L6xRj2ujR1Sj1HUWrAzfQwojhsU+gq0FFoDSYk0V+bZe7yg4vt3sqHnF1AjsboHwrtpSOFNCnHhxne+lhw1g5X+EuMHO8cOjbjidxxJTKqpyFFnq3LY808HfeBzkp5wgtbCA3Nr2ofmk2tEcheZZ9Mv+oylOPHFbLuUWN4PaH8sP6z0s3OGR75mKq0Bk5ZG4A+gGGkvXzElddOngIDMENn8pHhILGhHOLujkquhPTdCzjfLV0sm6yk9pDmJpYuPiniE0mBWo6P/7hicpyaAzuhTJGVurSciUxDt6jZIF42gtIFgmh+l0Df7cvRUfGOOAJBmyOfWPyM12lbRppk6V4a20QNxtnIRrhtIa7R00UfM5yfvLrIF+ieHtyjePK1DSWJo7IQ6nwUirNiqhFSqmrT2QXHiSsDnB3v75CPm6L8i6vhNtttFnaKucd2wjg7BN4GiIC8IqScYvjjmsIse0gK4bot++YGd01tAsCntRPTj1DzKkGWzso1GrJ9KE+M7bVsEFSkIUuP0UUWJ8ZsqcZQ7VmyMU2DO9F/tzAnoA7MwvMJx7TLGoSfd0QQEp76G8zNzS03eBRjf4bWlzw05XaHe2ODLY27gFzJYzQkIjzfuBYttKSiUaBtpR2Sok1CaKWIWZiADo3wwxRz6JxPQTU6k3F9gcHA9ZBvtlCruCBnhdrTpVNM1wgzcharVb9lQtULrmr1Qr+ezf27Saw2BCd3WHIKPKnYqHbtCGS2pUlevDSU+P0V0eA732jnEFD9sPrzPb0JZMjU0SfM7R45Y2quXg1Cm3tcqAKAuOLY3IjwKwsUfQEW5g3JG3ASs1KbapiM31BJuyjAMZ+to6uy3w0o3mbM5S1Hx+qLqmaRtzY4s9FQxUttog0UmbJrrqlVTxYCZ/gyuzhAt2Ju0LyVQpe7RJMiNP6m5+gUCeqAzOkSIWavChIbAeOlWY55FK2DvswsiNNQrmAZWVCx3IEIep0tGTyI6bCzLUaKM7cIJjao37fsoU+uWQ6a90bS8f1InK4G5Chiz2sCiBdiG0Ai2KwWECODMaonEQhPcKlSZEAgzhW6DVWB3UXHdHsDsm5cjogS6Dbbo9hWn0Eu1V/zhZGjDaleDB6yh9H2nQRqaPrgs8jxExXzXH1asOb5Snh8y6Ne1EdcbyzHRKX1h/mre/fSo+wCuirby+AogCl92MdZ9jQ2t9H7Pq+qayTFAmcKksOCSuDeIprP543sNIwfEwSm/8gU4QKcOiWMnAXPP3/G2TPekNQbXnnTrmMRxnHUmWyox3aMxmysJ6LNHTMV+78Mh4ZUE6ZY8ARH13BeVS4/EzE8c3+3EG0z4D3FmCoaUKvKxYEYhT106yUzrwccI6j8jxmzJMMQdBvBTNhrAqY84lBKrnUQIUeU5Z/6mzZUxGbICDnaEWfbAQTpVbqwAl3+Lo9u4vMEYHgzz1gM3SU4OeRWcCMoeB8WNlfFmxD4yv1ZkWTCo5iTXcPBoYgdnF0/4t8eIBgOD2Bk+vvVoBmBRQFkfCGwoeq61oT2nhNilKFegTx24gBMjqu44lWs2/5mnUWYu3+qCwiDN2NBkh3bAB4RCQZewfcGhc1X4srbzgBcGuDRW9N6AlhQBLtqtbpK/ezcPJKQRwwsRR1M+8N2FeQ+V9rGfkplXJbLyBBUEVIz23nJvWkF6yTDS6WNPfNggrDToKjMHzKDBxWOg6OLybiHyjKlPAtmTrQYNNA4AqDGSrfy+c1qvxUc2ptPWlPYEBZukl4uCFEm8E66PqI83L4iA1hZf5qg9NRHWbPNf3xjdX1iX8mKm/yEx3iNPjkVCfyqOzC4xBoxZFTElslyHllO/UVx6+3hzfZ59oMqU2ZRONIhB8Oa/L84PoqyqM2fRv2t8M0En4Wk+sXfKcXksSSyZk16fOT7xi/aUFvWAWQWJyiilMh+6U8PPX0CNV+RWB833ER6AbIAqab7jTDrDXWdwyn8EpCes5dbnUEysuTw3nkTfZwfvSbmLXRe9L9ojoOVaI2gNHjvzOHkUcUse4xEouKhMnL7YBjlnkeTqU4gU8Ub+larqEfcoonoW4vPQ0A9/4AzXUU8btvJNnnIo02imbSW1fSB7x7dsKAafJgv/TvvgnSbYLeKU9/+ct44SC/oiLzPhB9rzuNO3yiI4UquJAgRpJaNJkv8qQ6AJWcf7S/Bg/eF+xSNWK/g77aWcDWrKjMbwDBUT6gEhhnhVlVBVCUn7cVbZ4Plo6j14VhJNhgb+IwxCDB9X850BCx7ssWIPSYVrlfM+v9Q7360yMpG7LJhbT+5xhXzi+uJZ4vRVnSpkSLmekEUJor0uikVjdjbN7IeMtwPvqvJ0OS8kknkVWG6esjMUYdf0hzrkvLG4ZwIYPE267Mm788FuinsUtBkQJbTOajFbVBXqwuCZa4WQBJctf8XcSHKJu9f/4bRHra0/AS7nS70anvHcndz/8aB3+kSEFeD21N9XVuTDL3b1do6wuc1zApMOwE76gZ56CA7A4Tw4vwGktMB59B6PTPVg8INjosr9MEj3UQsJoJV+rncGCUyHIQyuDz3sJ5nJOiQ3YgaSw3zhbMyOhBFYrfeb589TS51KaA85A3OpNDcCPOiXVSCHO7AM5tvNbQpReHX5tgUq/ONYN+KUDhI90iNkM2gtI89wSCIMo4wJRRPWT0MoYGzpmg8QLcwDnGFQULywDPO7But1+5alQWI5sFR7L9H2CJ/9aBonpRJwXtGusVc6xNFtnGWajdGBPaCjFYkz7udvFGKPJmhpW4u7cPzy+q3ZZ6v/L2PXjySry9uGg7wctLNHxnX2nhmnGslQjS1Z0d6L3r2wSNAVEFp5jXVMcbvPUc1PMD2UC0vPKkT9Xsrx7xA6zPZS1kKmNPWADMoCPvlU4qRKc7SG7ACX5zMWaaieT6/R4ie7j9oTKxlCxU/dNVwQGLv7+bykVbsxYFtPFJqhIPjr0HvaqNFc4d5mZ69O/MecfGz1sgpZAw6/z6R1V8jhvwD3qzdCH04I5xRCfbBFOwCyAil45X8IEfyF6KVqp6LZRFzgrS6+8npo/64Ld/CliEIBp6Wk6REN4k02B27aGe6qAC3Z5wO19HjFD71MhuVN95hlfqSu8G8EFoONGMLDHstTXEMMFaiZ8FZ5WbpyhPBo1LlIfSDW7WiW1eC3L4SKCiQY0leIRFL2OB+x38mElnE8cyBp6viqVNGp95KRwsbs6VA7LZda+Wprtn5suKBpyImLNTNnUH/E0j/DVDS3ZZAo6usiCX+U9jQELvAvHOe4LVlr+VffW8jNkiBY2MEp4gFFsnmW2uz9ll0JiR/umwsEn3rROoFS3160/cLa2/vS8mX1miLc43nZiQK5pQy+S76jLzJ7PXyztgwmhOTBQbkjpSLBRVXWBJc9rBLJBMz5Ggnif2GF8JA2xNA/fx3XAAn+P6lJIoleJBpi9GbVLtnm6BG4Vg7bGNhwY07bI99AbCFJodBgaJjdNwNO4JXS0Xegrc2tvctc1ToULFygUkroUSN9OtftO+6Gy7+WnuGx6rpmmQMGmEohhS9dT5bIoEytOyWZZ4EZN7geOxOdoR9J+SyrMjQ1wvPmBfm4wOZ8UggXzTOiz64Ezo/FnF36j8zwb4NaOGICFGIpifYuQadbvN1YPxAsvk4g9aKDh4568GOmv+vGvYdUGQWghb+hYBB3UBeKVUxXNh714pBbtBoAAHzD3Kk653cbH/v3DeibGUpQpi+cTDrflzE3Ywv6kCo09pVNmknENKTUg8cPmg6I1bJp8Ny6IIuURTgM9OIVNQr4F9lGJsX1k3GUOAfiHK1gS8PRJ2IA6OJachpNCjwt874PgiO2zBPCmlwwV+24nsTzg/jvXM3Qv7XubylD9bnDzi1VaFjCZ/bEobATZHZAYoEpYDbZUsQA+n3wsk0pqWe1fuaD/jPedwZNWy+A3Tflko9lsZaSD3fQUpus61nGAE48piwQ/oiPeuDF3Elk9NRVT89ZpqpuFJktyNybgt3f52FXbZEensc2+3W8hhVwL+xMKp32XhmIwv0/z1ewTTNT/D4cgNNjcS/B/yhJU5/5EHnC/LEM+PpEkTY751gsR3/cORUEZlVp4v94pm+MWqcvrGtPexOzeS94xW749zns4dHs8X682C3TutA6rPbaYvx9tSdpCWy4zA4x5JtptZnd12WoTlpCgSvYXgXNRkG0vKKQeS1eMPBJle/AaHgdNzfkvuaaNZ1Tg1xv5MwDsufQfhch7IW9/hlz8oqUU2b5zxgsjhjhzgqyYIWn2/njJaVQWGdcChlr/STexluY7vJMGXj09nS3vxCIGFFfGb/4Bxjqew+WVxtWLG4c7vnRfGpWz+rTH1929n4tOqzlhEvB5AoPilAL7f0Ymh9cG0jQUTBj1PbOrak6sJpFZzlxooYuT/bnmuM9f90lmOAU8um1C88JOz1pLUL5OGouO+YNonbEGJ0fwIvw5kmViZOGJJR3KAE6CLK+W56jojj19JdpXejkpxBz+cLviZD3UescGQWhJaVAwuEVIAtlb+eHw157tr2zD3VrLFk9QyktC/e2Uqww/rk6Za4kacmByrVRhfHQD1pUQblP60bC0LvnxiU6gO46HM9vVMoO5OgeC4lP54/8COQG6zLLbQMcBDloAxdTrm045E8uu0k9Vn/9U03lKRbMh/4atvoSHVMBj2HLZHzyYv69MZTP1ikAk50x21r892beyCGCw7bMHkAgGzF+5z3GzUr24OknJ/HghhqDEf2LgxnUopf+q0FUr2oPVHMka8FrX89FO90QBGPZ5OrHYSaUUQJJydOTWuHZkEm9doAst8OO9MbyUMmHOt4bnxbn1tdNB8qFcIgB//vpMpHKviJABcwO+4/nvh0FA55loT9Gljkuiej0DAom49GZSl9vJ6hWx664WXzzEapg1wHtQqdZh2kLhlbEk7l6FFVkoktT7oBHm7RiXUB1uzuDBSBTww3RLuEKgUmRtmGAG2xjglpbrfKk0ZxfkLZYa/tpo4hb616ho5rumWgp0bxO4Mhm781azCYkUkUk9MYOXsXc1/rhGJg/k20dzPbVup7bujfyOwda/VGewJ5+Jo3pd8h4PGwsj8Fo3JWRVtVSnKVUP+/odPvxYiWgdzeJ/cG4UblDQ6RQJGIEg0HQuhArEaQdl4nXZYF5hktHQ/GdX0Z1DJ5l1kNFA7V1vEB5Z3ww2xvFZCg0l9+C/3e2cJW0BSv1SOytKTAhTLEonLI//YKzXCbyIoHpI5nnUpU08f5T2+4c/w6Lo9Q+Bz/P01jxv5a6mu2hDr2ATd53XDFiIhylbL6ayE/LsQfRnDLVqU3PzlJAKIrVFv4N7Qt57wgHfo2/6sZrQVT7R031X7KbfMiN/Yd9JN+LDOdDebcc5ydKwZTJWa8olK1alcplHxXKBeYcHOXtGzpghgBMDgKlPS73zvs6y+ZiS015lSKi4BNUY+ZaaJOerlhpsnxL+1HnMYbCi79CoqHx2wX21tqs7nrh41OvGLnjXmAkl7PX0RnQRg2YnBsRraW5nqkBrrKwm5Zk8kVhJ0wU33IMFuuoJCmoj1hbiw6AfPo8W50qLJjPRkxHdw+Sv5sF0dN751yI+pHlyCOBK9b90gMjON/LvCnOgXyulPBwVnYwzQyvUI9ZXdi+9y/loW5e0nd7WgqEZWfbbx32eIDRk4kkkU90cfjXwV/d7JlqBEUhe9mco3K1YFVmd6xpB/4L6gCKG32P4zS3ms1T28mxfI6SPfN3Ml8gSeA7EcXMSj9dRKFVS7mTYYOuXjdgmfjnoU9VEe8o/7VTKZjk34BAMoTwQl6u030qWsz72TkYpYFQXoFIDzkGbRHKJcD1X542iekD7pHlsDQ0m1N203rfAv3XhaNEsQFM7mYIMIEgYdSKk6ZAAkVpZ0mZLgqrRLZEaOeQDPg6PlvNmW64+59r32IP7RgM8FQafgMFFn+cw+sJb1HyMXuOfnavfVeA0JyOSz+2Rfw90Pgl9UB6brGn8btgJpUg/ckidPCAfh0gQxG1/oBS+z5LzYbTsziZgNgkNmCj2HkRrmvS7Z5w2lsky+ZTOwemrWECXAIkWCUwYujBo4XjcO7F3B4A3mUC3lQ6ikpFoVpv0pFftOilGutm/XFbXlze+poiiSWl8QvAV+GGvjRAiJf1kHgRUGEc+diXwUORRb7CDh7hCJ4DqPA+JDpSyrXJyoY2sFAjK4Yfu4wfdPrf1Lr4F65xriJh5nB6q+4aXIr7wNfgEexF7+jUmVazjUpPdDBrWUfmEPV2YShfyPiW8qdFmbBAkYYcsalPg/y1L8ZSou8VnUJzbh5ov3LzRceEYTQPZjEqpAB4y2YMqNCenjIcFnFl5Yif6WV+OI4y/Dp+JrdU12XFPmT+daLekArkbbu4YshyT/TxE1whNEU6ntT6+O5FNy1R3/V/dvHNqNJ0UHHDm65D3KrqwkYvOayAJq2t7We95pVhdD6BULdmSA/VqELIs7J3SRSIyePYYEaqDzFqQD1bUwH03ErKIwuVnviXn4TbTzgx2M7MHDyOIluNEfTn2CR5sLtVPSSexLOPF8Tz52BPaLVr3TdN0dFblC4Zsc6k5g49z8gGwyabqW78pTMzY5fdIu3X9L7L5hsBi92VEr3kSoO9GP77IbI0E7BJNV+HXVwi3M1mNZQwRhrJ/dPaueBI1NuuuJT7WjQ8F9RdFXJ0m7SZuMBEX8DM4BfX/Mwp7ji2AuF7zOrjUgWXdQRtvnnYfVwIJIUusr3vBTImZIKWWplYMXfXgnJIJeaIHE4lVtzIcNNYp7c5q6wXhOZfR6O0Iefb8OPdlidkIjP3y21fZMeGjiITahB5v7B1UiIR6RDCtJ3VmKfJuTUB9yrhakGlfHS4t7Jkpc+F1L3GqW4ASRNGBnYZ9NBlFn6KLzuatXKkudkZhoi2jKGa29neql30SkJKa8GOx+GVgiZpvO8RhJShQv/aLR8J/qFxSoE3b0/l8sUjrIVb6tBlsqmQokrmys+5FFGj26PYIBG2Wbv0uSjfHAhVxHAq8OsqFeXHVh5M1rFtD9kSJyRCBkdeJsq4mSw14VpZu/9zojUAzVvHMdnkMxwophR6amVZdQt6gNhpTzUyH3t2nTATiu1oY1VmCIHximf88wcFF7jKvfOHHh1Nuer2M9t0gIDLsBDt03IpciNzxOQ5Yn8eI88osmERjtFMUewCO8e3EG8Af6HBrF2Mt/onB4viFyfc40xelcuSAvMEp+vUHubQbrGlAHZEbWJK0AiZfPd8MOHgZ0qrNWYhPlAY4MUI4SePQMWHqRjdqT7cquZkvEJ94HYVWTpyfKJEg8KJqUAL5KAzDEE9lJNN1Z5L4mi96SJX8DyOLkq8KmfAE6HUcQ/FmKtu25kVyUJ05VqKjdZjgfHHSbpr0SpNjOa7wierKi4orgjF2Ep7EDySujwGJvvS2tEgtp/y+SI9xN1etGldFBzq2v8bdS9ZJmvEEhbLJnsAx6lJp9QEjnB3sjArTwISb7U2SL1RqKQGr7lE8eq3c+kMBXr/sWf42aM5DYSxfPIJPaO6Ps+K06BZGMiJG1u1Yd1OSk2diIeCIdwCShcyCL1EZ0J3O/bEJimNfEhvu/wI/cn2QZePHBYGbJ44ePZtKaxJ/9MBT+fYEvGAJKlEXiasOTOSwQ1LtbV2QbdMprdEa4PxDBXnkd1tCR1PV5zsZ0WojiZTN1+dd/AJ3dBl3mJm/O6M9bjyfhAwRrMQTe6Rk6noUQqyJyqqGUvrSdL7w56EDsRRWkjisDtU2AMXxS/BpIZWg6pa4miCfXm6EwuT/cmt2D7IZrdFVTIdJzk9nNwa84AncEmGEXc2Lv4/3JO7nlYiBFD5fR735I2DNXa4lda1Si47msXf95DoUwOhrt94VoLyhkEGwBrZh+b4mHbtQqeFumDpNPMSqBUmmmxr5VUAwwkK0M+a9IJ8eqvUz/9Na6yVn2tjZSBoN5Yr3z0Ctk0eLAFT8CkkDQnAbkoWNFMlTqFsEEzy0E6qMT0xGCz8zBfO2F7kHu1/35aXuxVdKphZ4EYorouMi0hH15FpC1oPwmQbVXrPcgQkwQbtnfluv4fAQ5OYo8EnKy33jNbMkAL0vLek8oRgewqSaizGEROJlTVZ0+YxamuOQdEhP+mQwuIO1eeUeKQI1NEynkCoNJtgVZG5p8lcZKFeuH6/zusBX9sLpfIf636XZhlfNlfe4Q4JU+Bd+PXDID1/tK7kznh/r+l9UdtBmoiH/VhhF0/qHSSCiBM3LwehiA9mNZcU+V0k8pMq8lf2uxcjv3WyAFHS7PYkOU36GOLyfyChQVML3JOR3OgGBmxghKnNPdzoXn0KTQC7w5Z4j/KVIl0WIbtH+0/jr4PJDcP/VGTOGylcsuS/aTYup7TavS265RpU5t5vgeFfR6QWKzVNNy/RsEEl3MDa6ksnuVb6FGyz7j0rGD8DIMIOGX48DA8jymqJb9pWcL5iGdpsdkBNSwzQPy4uKMIfqDUvpj34fFL0aWda7l0mTvKYvJSVs/lpznuFOhAUqrUF7pKwjNY6tjpYXYYR7+Br6bBqUvqHEmrCBbtFYCEPwstCh0JpvHC6qEZ2gEMOVQtBZdGAPeiId3cUgh4P0qLm/nBR/LI0bYu8kz4SI9DrIZCnrb3ua3N/Z00zFfyQl/qcSGbLg7KNMF0rUXDCCZXoi6PfQjDsOHskr8hIwGJo1F4ZfaY1OpJ5ZkEy+gPgjjEAkLd1P9HPW3NOSTfGqTNKZFrRl4Rj+siYPfzc7rIKjRCRm0dzDepqMbeK4wLTBjK7eJhorPNpoJHgaFNsyA6u2pjR6WWW16/zNLIy/exK4VO1R3lpQHAeT0s398Rg/MMaf9Vs8nwCewW9uHx0ydz3Ly6yzW7PyZdXKDaMIbKndzEaw0G4Oz02xSqpxt6ncHkRlWF0mt/0/AF1HjjlpwxSq89RCOb4KY8/2gpyhn0e7UtXed4vvp+k6BQderZip8aGm1zC9gFvc1tfwwyefcQZ+wTYYC8tEgv/D2ouNaCAd0B/j+0CNg2CqTCyd0VQKFEqwjldHDg76K7wi+oFMp3lC5maHfzywNdjhN893CkElfF9ENjiMoK1YzR0afYfnfbsdzBfzGlx1dNVgEfyWfNvS8k0223wfIw5J6IE0LAlA1KtMv40jjKrJ5TU1CR5MsQzI44RQZf6u5Pkovfe9gZ3RFA8x3zQ2BEwinjICeTwUKFRc3GETcWAjYgwFgT3g6DX7X39Sc7SAkn3ZeNtHh29TgjZh+Y9nQmfFS86EocWXHeI8fwH6EqJBo+MHeASYpxxoPYrHEmOyNAyFSHLIQLp0Xx5fcGntVhELkN4yjEy5qjlxjXpcGhSt88OZZJFT+qIcASY1gUTGS8syoWci1BNx4qmBb/XwdW0erHO/cfb2IR3uxEc++lXSd5suASTCeJKe8CBjSFuBzFl0DHCXR4ISYb0akQ3gbh/kktgu81K420VvH6pZr+jdsTOXRtcJEShG8zWzuxO3IPiYPzzI+8g5fHxKI8lK4Y4GvQX047R35NdZ9qFfVy7rLh4Vd1RHIEn9qHSxvCBRo0AcbwkTcSNatECw32Dn7X4zOysjYz++IPIGJ+GySR0JoromRQbv2fO7CGhNPH6TPDTmIv83Vng+34qhysJDUwF9QavTavsH5FVOTwSFNy1lx2FY4fDAdK7ncggBmni43LErGh83xPI2OHUI3MOAicQhIMzGRMNk1zUbOVmUuDIsbYI+k8ZMR2kJXDg6Gsg4RAK5nhZ1sqMSTCwmvYX8ZDx+7XDUexjMlYKRksvh7zg96eV1PG07W1EXcD/omnf+QbGlSmEi+M6NKdTXFbtnVO7W7ct2DIFaqIPMd/K+g7ZbyI1oZmWACrRfh2q1BT3djRaxiQkcOs3cgjo/QxpEQexS9m2hl/m5xwxhuY0U6Z5EY92OR7Gq/ujF/GRJO3WUa8kLoTTcA7RW/9Z9TqVKAAsExh0nMByAXitUlMr0H7ahIAExyImfG9zEyblhEf9NAkDgncLAzfmNu8Cp9cK+K+aBDXPlOYDHrzdY4HV+B8isgmdN6uXmFCVpx9GSn2rKqS+/Np90JHm23+aU8+iyMmUywY5Lv2FLhoKUyGF1JBh2gb5NceGG9O4qX3MRhxGwtc+nG6jKVfnqNlUwUZS48lqCViYEXTQAvuCieWKxcpo1ICp/KbCtTU0bxidEWCj4fauFhjoYIX6WCq87ZOBkQOYJQEyTZIJIMx33NpnhannmUIGeVoIXaqbaLAG3NI2Wx9UQpiAl0pJ4t/S/IXxeWhiid8ousGOWv/DTrFUM0D16yqJodA0TFdVSbbV5d2uwfAiOqD+MjJdqo9Y0RQZZsFB/ZnU9zXYEwf5PHOAsRdyO7atDdoMdwSWDIO+pFL3Bk/qxzuD8QodykO0YsEItXve1lR21seMa3uFTFAtxPq80HOH0P0jMNjfLzid27XYd4KpdCKO7tcLmjNUBoelbbzTu3f/7F4mg1KaDTZyXVo6j0HhSIf//eU0gvDQELzovb/84onH3SYfWhVE9mLoXZ5MCSf7yZ5G3HlppxGtD2gK9PcnLhb6bzdSkkq6962E3oX6SYztL84Y8u0LV6jpdPWOolP4mjGTujmtAImUfyKEGIfKr+AGQuCwJiLX4FRcyigRxl1SMXPBDsn1V8La8qfjp+vNJu89FlsEO/kDvKCVmpiMifNpxZ75Vh5UaLzsQddc1eR4bsOJvQhVnv59ncoKFJ2GN7o7VriADD2wM7y2CcFz24W3kDVyM6ZJYc9cUKKt5KCPoitahcSaAB1MZ4wxzxU2BiQuEDv/oZH9appm7Kh0jJtUFu4rnxpdFkyMltyOU3mPV+ta3wH/KhqmnqyWhsTn+zW7My6wlftGV0ejlstkGEr/OLhO+YMdvAD0KLSYb+oxujKR2nZTMSBNwkgAWqU8DGcgP8zudMkmRu5lSs4h6PoLvppwl9IbdVmkCx8qIjMTJ7cSPztQer/kwjsrL2XOrKv4plPfggSQEqb6dTwDtsAIqGnIMyDfnr8qRtMhYt9vRdCGDinv3IboYTiwgDeGNr771wNxCdof5v7Lxht0+4KzjXLjDRZez4BNmBbKAseUszUWRcyAjL1sV5tICclAlJLIYDeV5sW7IIzEGrvS8nSqQdooAE5Z/dWF2ynG6Hvc2x2zXE4/JrIh+MDDv71zsSm4POO8nY/s2mlCE3mxDDoHd6yqrgEzhOWI0rN0GyMCufisYOl2zRYXsUz6ng2DShVBWg+kubQa/xjxquSGtNjR813Ii6wcc1eTQ7SeDsXmMTf7jNHlUJIrYml/6jepGb8FNtU4JQcCL6tKhJmol09SVrV+AgK8e9Vpr3ZpeQAE/jvQ8QURDWtbNFzVxSw5iuXIoSZ4sas2WPjHf9A7VUUR/5Ms/1HqTDxKrwGkoyHV7rTd8Qv0bEKxT8fyO+yeUGpO8KKYNw49ybzzChd7vSZYkVopltyRbZhVJIQb746zrofO1mwW8bCrO2Vlh76MRHcPR3TYkbE6kIDpMOA/W5EMlngKIiLfYHLtsIYP/0fntSmJR+j0w0jS3IkKc7y816oigdaKmekiMloq+4gFQQv+PNfPKTG0n4Q83fjzGVX2pFna/W1lRSwJy1tUJIzYMF6ck+8DhG/U+Xlp2i6tMRjn/0NSi0vHxVUi47flp4+OafMxYLxIp6hGWyWG5zqreqq4Ve82ayHSkKzcbsnsKDSdKYZufSnR8VuftqFOp1W9LONLXjxtogSXHcwCZK/Ro9YcLdkXlmx2OQ6vKkuSOh2pUFkt7qlMozLMqYV3Qst2iDShgl5J2G+5p3C0Hvo0eoK+gYf8r+vGOnrBYDThxuP4Jjn5WWYQu4h+Bo0OVVK/n1DITEV7al7SYZ4+faN7PBseSDg62VdG0Au5b0Q6BeZTDk+TV5INPYRlbiN+wAtHvqtCJoT9eia7aMQpZH6++ryt2BQl4bKr1HkE/ia9ViE77REBeD4rX02wpiWGCO2iSonLI45KukIwKDEVGg2QRufCR2Pi/QXoouWP47bvYr269Q1lALI2ymFacPWJTN1JOlbtR//PVd+ZtFd8isFz5g0881LHcXSVXk7Oz1bqjloRej7UPrty4mfoGXMhG1ILIom8mejTbz5QJagvvrk5zapBS2EGz65BZyD2enmrZW1y4u2RAu/f6KRlA+yPzE39xKGtXfvYzP8kTxUCYgk+bQlJuUboq598bsoBgNkAWISHLnKbu8qQWiS90fvGANnIztGYF7jCjo5uDVE7GTVZ0u+TRr0/hKbGRgEoAjHyFot2djuCl4GFq+xsEjrzMzxsblszKuB5+3af5/Xn4T1/qWcPJAN+4ko/miaO9wItYkKO1m1dKXaCBFI4pSaBfSzSLNYsZt0K142NEXAgP2Ka2tcejv/q7fttADQL0HTxowZeiCHGPYp4pwwdCTKcXMz7vbtqy9vQyvRhttL/pOIQ6uJJiYfr4lZrlmxAHWKNXdelvQ7gmZd3uHDSwjmP3nJOkV94Oowi9/+mHuUrGJn0/JKZxNw7RMXDqXzNs6cdibhxMCllwpd3zme+7RtB7ftobfpTKFKqXqehK7WtrhsWY0NR1Jt/4s9XMRgl+iYLAvK96j3McFY0oq+px95EsObqMTHU8SdbTvGDyyZVf1fu2Kv3QC+AiSe2cK8sXGHjnVycGNhgDQrh1Mg7fEXh2jsYUSLvxjEFFZpSPdU9F4NThyI4OcKbMeH9AmnR5AlUWsb+GtzbHXgrVGKkUr4ea3SM2eSe28DBtbLGhA5qN7ui7BJjyqVAP7QPt2tzISxNt4CbY3KYE++2dPS/79TKzTJid5o610FuYWAmp2ry8SZRJ6sisHivqpIGfhTpYSI1HR20xo7uENJFUieqM0iYZN3hzBcm+iWMMp4c0aRt9NQgesGazSUSKSRQmEImBA6CGos57jnLDfIxtjLJ80iYEYy2NmnOp3Udxdq2loNzVGU7DE0JmM3V2rK64EgH4MwbuN/zVkajd5pUQS14RoQGua006lCylFqfVWI6s/jEVLfWZGR382TtyFZhCkyRqxJy2GHPmu9YRSxGto6kE1wDprz6K52O/WXCeL4xxoOfUQ5Syb4Yks1dKuVrhDs+3elKbOsywTz6UtoUCw6ZnC408fBg4r/XvXbBhnwzVxKa6zGFsBCeMROa8DqQlD8mlUtM/swWgiOA8tKlhwp7qvgZEI6D/7sjAhclyc4bm07mMk8x6QDktCPbIv5fklA2mJhhrdAxty5pQVlNWKEyAEkDn1fQ2rjnnc7IF24+YmMlvQW8+v4FiRaa6flPSmsFe4JUf4cJ+VDax91f05Si+N7oNaH+xEpwLM+s8Bo3BWXZIjLen03pLtbSSqwCnpyQGUB4P9s1pabAN5BmsLTGxnMR4lwKia94+sNm4S2WIrKFx0FWfmY2TfUYoY4Qg==
Variant 2
DifficultyLevel
539
Question
Which set of numbers is arranged from the smallest to the largest?
Worked Solution
−5 is less than −3
10% is less than 23
∴ Smallest to largest is:
−5,−3,10%,23
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| number1 | |
| number2 | |
| number3 | |
| number4 | |
| correctAnswer | $-5, -3, 10\%, \dfrac{3}{2}$ |
Answers
| Is Correct? | Answer |
| x | −5,−3,23,10% |
| x | −3,−5,10%,23 |
| ✓ | −5,−3,10%,23 |
| x | −3,−5,23,10% |
U2FsdGVkX1/vbffsc3TG5mDmSLxvKlrqIqi9VNj2A7N6GHl19BzD/7OI6YFfjGdd6Wx3/Dv6uu/L60f3JCIm57Ga9ZqfY/2z6LtrqjbfWysWAYoLf4wjlcS9g+r+GXrFMzxnl5gg/mvfPJaUA4OXnJC6bwB5dHC6pGSqMT0bqBo9eun0ldbkBQSrjx+Uu9ZV98Hd72ZPGJEa/VQbfXkGeoyIalzPPbPfQDX+AotmMKL6WWoQ7pMOub5lF1y5wRtM8dPtCBRObzUEWeDNk0lsCtpZw2rPW/fCmag2MtqDZJMUJwonMstaPtIVkWtlTmtU646hKSl1opuj8eDpUITBOYeYIR25gSp8mpf+W82OtKE3vRFCvgb1lUHW9ze9A+R/pf8dmwD+V9ZhpBSSaMJ7jKwCdkArrFzqrUHAx6mhJ4u61BsV2HhcGe/q5vWgdRzvtvJzRgPpvs5paemTn1dJEXDT39sgvorqlGxXbmyEsYHoYRPFs7f9PXHqdyxlYU74PuWajD5mHoUbYRgs0/6tV4gNyMBYkZmTRF9kXzGNjdLRc6oDrTh74VXS80lvpcoNX/2GXyjlyaTDhOej4ytvO4OT26c7TtENY2qv6xA4HGi63Bv8m2PX8t2W+Hm9UMjiHemuBLN5/xuAMhKCck+XvhGcnTME1b105R8WXhL5Lk9hVkpCqjiMGIOd3oEhmNN75PqO1XXmWoIdW4VX4rsyjbG2dyS1M9LsB8gMH4wCBBN4TPYtdkOpvhyVeaUnLAyAkPWonFHbWlG0DAVQ3kl4hZyeJnL5Ov+y/T01UpoOKyZNvDW4x13QYDYiT5ZJddCef7j7Sp7YCSLZMNqcnQIJfFiPCDylrObOIse5ECjAzrMNBEFw3FKBBEuWOXp+XCa4TPtsz9Lg8i1Y2MnGvjeWjMzb2O0oCqRLARQFR/P+CgqccRtA8P0lG0SSPEphLtc0UqMHeoXxrol3+H685mhgOUZ74GSMcLBdvF2wLlT357D07hlpxehX/egh2eVTIBKl9kdPGBcXo8eK3Dqq9R+aUHv0J3KRqx2zNI/aN4JG8X0MF7BNkQaZ53BRG8WIxIq7JHrXGVV6yu9pid1hsvdGeTQ/sLnpLt5WC5Y3Vn3xWjkSHKhXY0fCA2EGJqE7Ef9gYKQXHvgR1iUtTskfyIzIx2l+b8N92CWujdrImT4/9fNIpJDb30O5ewfjhc2Db9bWq1c6UEkXY+32T/C1NuqijOYbANBMZ8KPkRP/3klAqBFr2aUWA0uCjLScT6byn2wbWik7WaxFCjZpNC+5X0cik0lA/q2lcC4pe2CkFl2sk/kpKE3fG9gPFWV1xW2o+xQSmtac3wnmqPzKtE/VtQ/KSWpNQ1BUiAUjeDrlga1ypi1UzlA4raCBiA6dI131h/fGBCitZU6uXZaxL80DORaocgtwCFdaFaLLJcdKMU2T69qHWQyvB4EKFDKt9cNNNJkdxIjSTy06Rj1RHOhTsgxCVXPM6cW9GI3iU4U1mIAQ6/H4Dyx+brHrVCf2C6FBNeqse3DYHhPxiVlqFEh6Auocf9QiXGrgivft38LP8qi0Ra8zC1uFeIPLKWnidRpqfXA0XxBPrswZRp7MHv4Jat4jW6RUKKmrGY3Y/vChsS9co3sojYK5sYwrxvu0oCKjja38wYmPG+fm+oyGrZVget5qzFT/dH4QyABJPdsuBTDThuCFiyVZhLbB4MWkiQPeD6wpLq9HcmpxBHkNswF0Owe9i47yqrju0o8/cJIv17gnawYSzcWa1BYKfEp4dvkBMlc8+Ib9afSndSpkVUCKK26HgnNeXcj3CSS5Q+V0RaH3W5SCa+5ajkINrDcbea5DqOYAaVo+7rA/oDMMCMnPxdrP2ZPj5OThYCq6ZG79stGYY6ytdNmBlsrUx6E1fnxyAtYSlD3crClb0SXVC4xibMSoxpmGqLX+J29oBYME2v54LtdO1PBgk2MjE/bgHZmZ6DYqyazqsMp54/OVYYEmy+44N09qVD9YscXIlfo7iwzC0wpJGgYhfxtm1HPEjfSMhWBSMMwHzQ5kMZtCKGVxGYnL54aB0m2QdPVOgbfsLKM+K4bWopc7HT/y3w0XyfYIWs5cqcSeY11zyGgs1WbML5UuD1QP1Y6/rb1G7qlyLQDUU7HlPwTc7xT8FUgMiY+VqdW5CAC6EeXTmjT9paaFEFzeFNlpRlS94CfK5s1DJaS+3xT2i7f1Iw2eGa9zAKp2JRw5iPcK/HUvRaeyZqTiZYsOErWJPMV+Z2SAL3hnqsvo9eElBazKDtGHjueI3O+Q6nT873osjBZTTrrhZerS8C7k4lU8OSEktt7Ejtjs9Wzv9ahxrRiIxlkwt7hECbHmZmIj81NMYJ7+QUeY3oODgEYGzBvyT/iwx+0mbrXRc5qPKw7t4O7Ar/ppXbW0o4jSk0qIUdPn9mccW3v4lcI1kgXeRa/13+gw8WMWPtFJNvnoygpCprvV1LZuUosyqMKQoZKZVU8Bl2jK5a+UxZQrhHsZU7+jXIq2um65HHITgI9daOCUWaFxoPIDAOl97edsvYrCO59sIUs7SDK0+Ad3R7WF7kHrVMMUQC9EWdjmo5LUFanleS9NSua1q61kPrnwEmPfxsqFvwXBn9WnIy9i30XPa3mOwcwnkc/UlmouUAmkOmt6am1QLQ/NOQuGz6MZ9KRaurGvM/exXaMS+jo7x4SV99xEJqyaWOXMkR7aF3a/17biwIWqXcHEGcqBRP0BcSDj5yJdXnJvKbc++Uh+8TrSjpQxaQ+X2dwcG3yNrE6i+dG4YhBGbbNx26Rpv+36FCvZ8kPfyq+KcmSyJ6EXLLDYI+nkfQWvjR4R1ICMjUjUmOsBCOCc6CMY+v6wx3ikXdGt3eJfhmwY3UT+4gc+CMK8KapclrGQphpYXgk8uI0eOLGf4wca0lMAU+k1/6/uo77LL1q4gdAF8a+bdGruzybm83zJJk9IlxPyLzdKCe4I3QmSmaPNsSiEQWJ1IQitecfMnjC191LMellYIhwZgP6WUMyzuf3f/DCS0bxTmVZ3vzDiAbqEYGcakCrXYi00Ig26WlKYSegku04nmjwJ42UAtvOn1XuSKSFyH0uhlGMYGfJhLGk/Jlpc+RkiCUbsVI2qxRAZpt+xSnllr/MSoKkY65VdHjvvUFpP2O8o5cjboF8BfWREHOK6oFCZ1r3tB7wKMFzsS7dOdl/Ga9c+d4K8EpY18jHfm2eFBvyUt9DELitUysPlaq0qxaC07k0q8g+Ql98+O1qavwqFHGII2wuxdh92fXmQwW7P43CLclrHqjrqdUxiujBW9tC2bg7PJOtFRAbYUf5yCrkl4MRXXGTF7HRh4GpVQF5vjU18J2MIkTQg+xlUSAupyuyGq3KpkT64rrZyLHDezmK7FWKA3MQt+QX4qPxtfA4bA9cuNMVc9+AjhEzHbU45s/zrBX0x3o4rUb0Yy+7JHC/TqFwn0QqpBdW6pC0TK7JhLsS9uUeV7NM2g4F0/au/ATfL+Auq1Gq4fplhTLHwjMYJzsk75M6SfWH/1oe1TLHyTMS6v4jaPvomnMih8cYgwUX0m3V9MxZUKj1dZsSHq65/NhViYWOixkFUFM5X2FutEJBZMWoiMilz3Hg9pdZ2wRoE4peJmmedMd77G+xsCvvZryD2AiJZaNBaZ5kyn2Ob+zHNj5VNHme1WVXbvoTzKDkrNapsM5o/kAU4UxoRbYg6KHZG1UYk0BnC1/xUE8WZiOm7G/N+lleSjc7O+ejTcvUJDo7stQ+5PzDXWrmBd1tn8RMosIbf9Vmp2zkTCwSSmnrnIqSTivD6zFxM8prpQhqZgU7EWISAK5BYhTAW244XhSAUM0mvJub4N/r6uOLCjj1qcI0DYXGkesUqCsxwyZxIatLepdqQndn4fDWY/zJhTtmiO/GhoVhea3jWgp4ket7Ulrh6ALcKldFOXNnEAJpZs4nQPfxNWCkspgknaObgl0EuaBkUBF4P5gid3sfyfiLKokH3fPC388aGAe1RfZeXPSb1PXKbPJ/buARhlDQBnFGojGhfuZfqPniQfFQiUFXENLcQCuUCQxtIBQd6nW3q9rTJU12BMQdmaMu9hr4OaH8Wu7vGSooDBtHHzmGtyJt8A4Nzux96b0Dhlg8RzD/2HPuSL0JaKnl9uYt57jLABnrjhVrKFv8Ei1JgXVh370zihaowZeEs4Cpt8gxHwOOvVyKT+VCGVZY2mLjl6uccKa4OPErLNLJDDOzW0GGeQRNyU2c0dehH/Fx4CF8X4H6X45E3TgkgQL65jnaUS6JbLRCYSHHzafIYGtzsgUWnd4u9Xm6+hfvyBWWv+Ld3svYG+S/et+OQL1mvTdyq2h0D5TDJtDn6+hSs5aguDwMH2YJoxpYvwdOYdBGMpHDUMNNpuZ6ynVvoS2azV0YPhGwn6FCcnZgAoy8w5VBcRMiEdEZQMAWf21ZINKmCJ8z7KhMxcypCaUH1+V8i8fc3bd75IMmYa6K15fGWMbyK0UbSNJNtupbMzGXkoDm+9WjIM1nXl3W5eJBrhzFKNPR8ekLneh3N8tIx0TjI5JQ4d4B67+Wlfe+GkOQmhg2Dgtza4IWGivglxO6IjwJmqkXCo6Ne9hY+dONcEG7FXKgQdqNEfcduie0zZfX9sbILHzmGd3h+CanpufTjC9AmGhyg4to/mZxpswk0Lm/jIYJeZ7/wkOcxC3jtDqAVyhOHvVHiNrreJwDr1Bij2sXfy/Kuw7lP4QZziHoK3H6olnyGOkQENUoVXKCHb5a8KroFAmuVG+DStvLt1dsdFyZsf0aqmB+sMewL4PyzBYKzOV6GHqa9juKV8XSW+zi47tu9gG/YzNs8+OthPo/CJ94lzXDlj+yC6W0C0rsd6JuXNN8Qc0KIpH+B7VXyePXhmqOLI4RJwaEGAvMuOSLJM9kHjjBxyyzuL99yCZtyKT46iaX4cDZd8b9te3F8DkgB5t4fCD+niVKR8iDX8pIdDlfzQe+BYpGrvPdzUY9THfNcI3bdmkNRxNsnDVylFmy246YBWW9+mWYAeKHjwYe+0kFiBoSwN7w/WQe8KnHkAiP9C8/o5kDofUXrvimJA2+agECf5Abs+L3WasXMnlrIIM/qY7n4tVx9a980WwLOY4rGzHHClPIPsMUKj3n90rPL+DYqsToT60fNWVylxV86beVVlk74vgpxgmOXa2t8FxvmmUEFrQXAWSM4VqzeNARJrN83k/fXO/Zt21E8zjTWIaQVwwvjwnkaXpFahwb6Af1ybcxx3gscV3tOYFKbb/la3aLaa5WbPEgbP7WC2owOVPitJotPBd4mc69ZFPGI+vjuvBF4o85Hgb4rhuC2Eyzp6U80N/1UgB3tb1BErQqolT6PGdYZjWM+ij1EcmKz4qVonYGGZOmnG2PrC8GBM7DJR8Lc2kR6tps18apC2Kp2A2KlZjuN9Q/TL1Pp0L3VZn7l+8KXlYe22Dh3xqpGflh+0O3IgHG8Zf7JofcWUtxYrP+/bxcknuJWgX8xUfxRaAogqOULCuU/yPS2l+VcNa11obeaLWjttw4SdVe7XTn1sOAPO7QT3ML+NkUcFZOvkyK2bZMGHXgJZOgG0iqGWCXS0Ui+RUhKc54H1NkPXzAItx36FfN7o4oR+yfBqTbTDozKB5pN3VtNOMc7ckI4uVMTHgK805F/VAJbxmJV6PMrO1IwtbqhpIvvzaOFfc3VHtnisDcL1DsCpLDdeaP2ufTpX/X1i2DTyucA/q17OXZUmukbyl/E9d3+QZglIrKBqSQC0RB6VrKMVgnLyLTHCBgWYJSUYttoENh3r9T6WW5EWM5/+wGt+2CQWxh1MXOjk8hIJteQOLIOJD50CJ2DCXtU1nIXi6zxhG096W5XiPnGY/w6WP6yYoSA5LDgHHF5RUxe2JEHYFCnqrNqaCSIXH+3yfqOqUh1NIyU5xZxqqYxGVpCD/CBbgSeibWV4b3XGZZFuw+DMVeMghbzEPzx26x9BAqL2DtiwsAx5ta8AHjyGhr+pgiGxw3PZuDKxLjo+hJ1feuVZrau6f5WAgpjN67377hIUdTt9RIsaX346AMmYrdBjAaa1hDkWLsrAVk3rMLw50n/ON5iP5kcExTfDGj3i11lj2tMoMrxGeheOeg0NnLl7Xfyl9+58iEUej5PInoTTHlOo+T7xUN0iU4JbQcBnZC/Ajn/gjgG0UVkFy3Gi+gseQbQdvcX3n2raeTDnVDG/y4nKocimqV6YcuDDltlgsAbw4qeTI5IlXni7BQeql9AKFQy2MlKS3WDFrzpUTb7J+zI46UzTiETf1QGx4d6oRPxgryS6eHxmVuOhyJtvpoJ9G0Zv5gbMGamhtGRX/NUFsLRsqWWg7x5d1EK0pCJUOc+/OZbSEvNRM83LbTYMyy2mDH6ZOSJg0yR55JxXbr+QINPixoTUBY0ATSExx7dTtvhoIx9CfCNufGzxAJtCDbVvFL7aJGyGy9577RlctZyemDms0AiBMl1k1op72xqTzix6uQnzOF9K1WsfGuj0bFldEs9sJbtVSRnB8xIn9v2QY87/DVCADoyMz/HuRUzX4zOO2cQUYGLrSiq2sFeQ63uJJ2MiEiNa9ePjutBtS7LoiaPTFeKO/XnXFMBPinItLbzblzbQmYZQHoLiFETmn1alKelLRGBFrsF5iHUtb8aMkFZ1w/T3HfIInZIx6J9VjzMzbQ6KtgTVmtkleRxjw5MpH0edAvtuJFC5X1CX0As2bQd0+VQW9PAQPjr4szlfeKtuiKAYGik58v3mMxjcwon8YFGPtTQqZfZyxFqUdz7VyqZGHiCgXgWA4hN6avnbkG7Iu9eGSlR3qTS2kg3qMRXkobB0UxZtnt42lQpt0lBuSgANjDH9lW+6/D28ahjAhklzRUQQRAVnCNfpGMlUXuYKqj/jwJm6BmHDvNoH9qJsSjXf9B9WFOLSOuJH8BKx3hKpSy0uXIBDRZbuD16bUfiHrHzKXQd/0spyWunNMbB3uSlRtrneg9bvo2dP3gs8uiaY69VZ/rljqwZBgZ1wmfqMIZuySwK4P57IMkcwMKKC25A4oSghD48YzuCl7lwm75p7dsQZIGpumrzTIKdATtT1llIMdAT8iMQiz8aqUzA+O4B3ea0HE1FFUrYdLqrXy6y3G7ptN1DPr2dcdT4vfFx59yU65/ka9fqb/uCikaxgjwSGJE5yAQN4hAOMFQUU/fZSRk4+TNYP1HuznhRVMETsSIkfYH0gTF7iS5Ssc0h8Fq5V8+Rx/mDwp95OVfDellYuWKMGJ3wnFJmfj+AKvGbCzYt4edqLKItunI4HrCjScwIe/1JNk+yqFGJxsIuOy1nxI84NSSiVmy22ijr6rBibEZa3spUL1wz/ogz2xlmnquCJ1NMBpnzkmRqREcFRGN/Ycsm3H6j+uzxxY3JW40Ty3BykdE3CthThK3ikbDgev2AshQMuGE/ba2fU1xoGj/xoe/KJcQlrE991ATpouL2qqxetgQK789W2GQndwj1ptYwtL//6TgN5m8Hx0TycM425s/T7L4D5GBt5uUMcFqU1YN81CRBZqoTdmz3X/PnlCpiSkeh3iVtE3R9igCojzHFTB4pe4nsXObQ1ychtLfBhPJRHkowwbqfSaJhEaEgDqKgZlIWgxwhcH2U5UmaWhd2taIyuKSw4hWZ1TKFLJs6aBWGUlqCRK21rtql/kK9U2zKu3faVFB7hU+QYVrgBGErHpgDTcEapc8LNk9lujNyLUKjDogM4eRBQPJRIWvpINQPzgt4w7QdEhnb4marw0cQFZLbAzjkHXZ8PLohnQCuRT6428tjU55IpsxkcnfFex6FPYfWASv/jpvKnSDZMmRZAWBhbQvHeLDKQWlznXv0QwdAQLF9yjoFmjGKTPxFD8HEJsg0N7zrkc9KnwO0EV2HjaXWcdkxgOfEnzGgFfV9SSbkxj92JFn6RrBo+jyu7idPKnFoJt/tu1l/JbjimPKosfBNpqdGCE/QOm1j2XesUJAnNQp9V2iaivwIckYUZojFDYNEq+iF1mJIGdZzfq8N/oNBa75ZwftZMpRHwnHZ446iRwtgcKt50WqThdEtPDgZzcDUG2OCD1RWAvbHk5fqjdu6YwyZrQjX0vmqKYbFatBHhqTOJy7fzLoI7x6ZVXDLN9jvcUjyMa/dvU0XvOi8DIZ96qrBjX+GHhB3vF4M8LW4Kxy+O3WTK5ML3IGR6thsXy+qiehBkiPsFJm3yT3IKUuQkvA+l2MqqmDudulXHdtAPjMUsc/eygEEVTK+srt37wiAmJd2OSg16xrmsaB6Ju1Fi2Uekg5JXBMzb4vlTCTh9S8s4lK4HXRyXtXozp5aKR8D2LgzCd/Dme4/rtIMQoMFGfu4lw5TSSvQhACd1+pStiHuth3HZAMFD/C18N9aAopWmI4gKiCOa6NVFiN55OI+uF4mb+BOK5wHv5UyCx718f9ods3b1S/lvNv/z0r7s9X/yh6LZhAQhHzscuSn/slOYqq789rl3qWD+JVujs4DW3LkmmBl0+I3E4ce5fUCqnOrLs+H6Hj2ZCtURJ5Ux/zSlCZ7xSgDBJtlXDh8C/3jT38E6fe5DcB017ZG2yVKiWOdbvr6BlwuBZG9nBalj+//xlPkxH8oP/UvtSyEyBnGWJ5jLZcQDUK1trclpgCip5ftfBgoMj3VtvJsvVbF90EUR5cKvOGJCk2D0B6ePlu92iohOpdU+qMDtPjr4TFSKqtLK+8Rote0ZuC7TiKGPx4/AyQmkAzDwvITn3qLjAiBOjO0oNps1ncIMzvlOg9hNCZ5g6GZ9nUzHr7vvr/CmP6pOuVsPWCDu2VSFZmRskXlO6eJ5sO0tNwkLgFrjRJcU+QTtDG2ewO0xx8wZp2YhcVfyBJvW3csZDH4UUUdlhUb/dFMr5btkhSa5wyEsSNji3K4s68wo57YciXdvqXY1oAjabuHVs1DFLbxSBznDEymOEyP1bGQmyazZPEe+Nuycrtv43hfmPwLxDOo/DpH52HArNhEm+BIkUuv6MbLYv+69miSEsUJevZsb8PVABU+rnVeS3aa1kcQROKoF29Y7tvNGzO3CDvFFEkiZ8qjGXI++95eCx6KDHVRUQ2nMEDM5GZOWOccXolyNLUpNVmbD9WCbZY5fRvcogo1OFUGS4UwyBNnhAjvb9gR0d38hfJYiZuLt9Wf2sGvZQiH64pmi2KvY5Z8jcvtYHF/4QBATSirgPd7vOG1Cr1xOzszM18YUcxFvKiMoDmLjZlcgdks6Y3j8wKmbvtrKge36UEuaBVAfOxNm2dgvaz4LJe8EZus9Cr3BolKyFuWhhuZr2qhPlKmLlpZiQAfhPl+D+wBI5Wnosil8uHTr7EnVFJO38rEIMD2COjJMxOV/K1jLRg6Gr2nkaHiMR8L1+Ft61dYucqHsI8+7YjmQAcdAjXcwVyXH+tfDi3Ag+G0Pp9jNXW/z3QDpsLwvSzY8nCj+saz9+4ihJsF82gOKR5vlbl/Bh0Hyc/3wK2T9dSUBJ2ofIUukNGhtU0JgGTd7uI2uOm++rm5slFR+81CjKc59fuZOjkGpdcVVz97ACtMmqfK+dblZwLDjbXLdUE8YO23Z+ICJOznFBorBD4FzQG0c7bHeIj3oNkzhzEMe29x2zlLN8mqyLh4ky/jg9GzQvFUNBvQ5uHSCdNB9HoCjQVpNu5hjy9LbxCltIoGUgKQgaluZ7voPtbfpNkCRE7UEbYY2ZxS/MCJwuWjazHkJ/Z8lumoQPifUTAw9FVM0cOz9MujNoSG9Nv1RnQkjp7ZsOpvWC3xn9wLQr9pRwu5FGNWUGDOrJJ3EgVl6/A8zk82SCnKqm3mhsQKfE4Odh/aTssrm0hny3k6EeYuU8ayEIwdl29dTsQZqDTpTgle/C70lyCFBPJclX3ZQUCdoGnc0qFCXUliHn9EOD07nTK7SDworW3wQ2iasHapaeAxLlJdWnRqhEWwEj4sUcFsgMiq1fBKF5M9c02/Q2G8lFl6PrL4cmLI5zNHd6JPhmkXPiseUgfB1KoygSxljS9wHngg0JxBOnAHfKli+ZB+oO3hlvzXTsYx1rFYlmgwG+nUvOXo26NdS14sm65sJTlmuiF0L8/1rsKGTArdeKQ2wyZJOGhkeJB8PxBcloKEOh0D090ofvTKuNqv6pKULaajJbzJ5NdM10b/7a78EeLrVvUjBC6U3Y0ZPPtzt9oI59SDi3TcfYBvhZ1D7bsvmjbAhNwzo1jznYTeyP2v9subO9xcZ0bRk+NiR8eAA34cadr++8lAMa1MPb6Tb/LNpsN/Cr0DlqhyoZVH0aB8TltjJK1UdcwLvGhHtOfxsturuwkMDrZrvN1IFgwGILRrQkZzi6L1av5m+4tWMU4hCD1sUbgC/8QBrJooJltC7lSeZ2LxURQ3GN1RRx+bwPVH8jiWpGL2GRcpLpWx+D3pF/xQ+WwaP9+SD0RiUocwk9SzLSDVM7f/hFu+uBI0iheKQIueayJ+sI2jloqXHQRivhan+3CCpUAjVQ4f+CooQpLfEv4OhriaG00WC3HBLKmFlIULXVeFu3x/X/Un+Xe2an0ngFbLqmHe5Ys9DTEP4+DCb0nmYzmslJ/WqulZXSgWYMSad7i4S1C7E8A1SOyfus/s25w/X96VKYdIhq9I7NjmKoFjHLo7znKCWlYmZqSOmN4yHNCYd66wP6iUZMJ2Kzb1E6FfW8HKb+ok4/tiy2CYa7yWjmiMJ3eY3cO1rurvBgZVvvVcLQG7a4OdL1B/gdrckjnpLOBzeb55vFLlmRJEtlkhXSXjhHmbf5snUkm3/v9WpC2d/s89vkkUC3hlQ4zYikdzWCqYfC1+XAD3D5Dyz3z+YObJK5SRy4qorDbukSjcQFO0QIVVXkGzCtE2zvWNTofYipogON/iqgeGaZvzSqS9720KvK2GYoC5iZUAzm5uJmj7XFPPPEmgrOMNjk8HSn+G59tJXoIgDnopi5UPDrgx8jgjzoubH36/3VhOQigkHaFKCdU8D5ovGvWnU51xHgUCyrey0NCid1imObJfY3qg/UonNFBkawi5q/ae3P29EOZ3XFnrI1xeYf2RseTwcA05Dt/raf0mAfD2C1fiYOSUW4Sjf0147QK5hW+V0jq4zIrWHI4xX0Be3qfhLJFVxNohKxYBCo1ftFVT0cZ9hecvLUOTPq4prYkk1/VZDSZbiApfcomm3f6bRpldKFpMPQFATAOFy61qXjyuJinS87Yz+0w6Tjaaboed2I7j7gffyfwWsxtVuySO9ARGhnoBYEFykXmXZpeTkZ6CGJphPoXgz/Qwktl6GsVpE0G5XQi7pdLk6AjIGMBBFRqspLa4hDe6fj2rleazznAm3pVssKi/ake8y7cODBkH5nHCdfMxXdIIbJrjQYICI4vnLT7eGbOS0Zo6nL+Jc9w1L6+4OPlF0BZrCzLBNerGyDdpsQd8EcIdzfJwwXAkAHIsMWToySDwvpoBCb3fKdCEZ+KaSB7pQULSvMC04MvQWhVlP/ctvOqH5lXw6BJHRcoMEkN8BZqpy6jPEKl9lD5m/ZSP2m43PNZEd+8wlugEoA/fTnshcUX540Tf4GnZ6B287z8TYRLg5uBJRPBr47+jjJqywZfYcOfEOvGJhYmRdIdj7jLM/IeBtrUxZLuBolysAr88Q1pmW3Lv2o3HFdyrgOPkRwkGI4iaN/Oe4yiwF4Hi41KDpqcj8zvpR6Mh1uNyDEPgp404cawMXNLSv2y0YHJZAlhiyEScsZuKcp49MyuHNOyWCYkMcrZKl8DyxhOAU7CL3Ua8vx12Y0IXhAZv/fln82LMZlWKTLIwkSJY3J8NNEH1XfJ9i4WaEemjcTsDAE+I38kB32GnfQNxqjPT63aNn1enEFnJw6Iehj/yafqAzMiRmQf7hmgrbi7k8+vCVW11+9iuddX6LdrM6INbw7XvF29QohrUjVh+7CR/GxCT5/wcWAyAO96fjfnI1RE/zgoohYV7fi5GaG3PjLNwKe6BZYir7234NS3ct+PCBxViMu4D83X0z0OJ5eDU3azUzSLp+xbUWgUStLKhvvnj1v18gdCvrTEYkR5CDSy69/V8MiyHhztzsdU44SX4vkn0X56/x84JHDUahqYZy3soG8uNvzdJ4L4a1Zc686T4+35r32qUmBdaOzunsKLzbn04FUaejmazyhCH3GOfe8ziIBGSLbpu87QqIYhusEGAsG6XAI7JNNzCydQFiLsli20PNkkykV6aDEBM3hVfPt44uzMlOZMjaXq5Xvvb9cQP0RCtENe6krKvBBY3Stlmfmxdb/jZyC9z0/nhXD78Br5fmJPzIndjbqgKqTgeOexV5FyBRFO+LhouPhm0eN0PUjNStvYTpD321QKfWL4XpetaKx74m2Zr5CAvuS14mKSRiBS6/7rtwAG8RdkqIoUAdKaGVBvZifIt/ckZBwScjd/bKXosf9CX3xuX0fbwciHDjokhb9phpds6VhjadUEUNmy6b2Z3XHNA7X6okLW298xIw3nY8/b5iCM1+y5zVjg6GWX4Z4OEPabsqca0reSdcHKIzYv4OBvj9qUQ178+ebqIzQTFQdUw0rWIku7BBVQfIsjRO+g0xsOv4PoTGin121VIRLenpguFIbAgCLVNvnbk+ImnnYKQOTbDv25khgOyw3aW97S+1jJnKF0uoGkF0VEudlWmr3Cun+a5Ra9oDIZe1CkRHLIg20+BcBPQrmXpx90LKBhSzEuB86oMRp8pTvL8AFU5GkUkquuBWrLKlSHHpV5/jHa0GW/4RktqEt/uubojfAcgEZr4GQGwQrA1G3p59D9iG0tyOsp8vZppvqZIAXugXjrqmFWo/aoLrr5fKgjMlCNpokBgjbbUtNeJTXehnXaT9xqlnKrooRlAAI4I+sIumLnXmzWoAliLehR1jafA+vEWbC62uGs+0yUAoFlsFf7d2KAJg4U0zYIePtoI7eymJtO0r6QD0Y2E3i1Qb6YLuMzpin4GxKeD8gu/IVYhHkEUDNJBoOb0yqvLjCCcTzqeurGD+4LN2LS8gHIOS0ESRdcmiVJsaGeXjruAPjbilnQ3icl5UTknJXNudnZb1nm2WW8D4IqV4K6fzxQFbMW3FcuwL3Lt4XX/QGTrRiy3xElUlUzzN9Xa7TxE9Guu5r5pna9yMoSyMmfOa4vbKZZBpYAoxUUaxCrwiT+bI60Onthkb+ixhRqFJLxUMz1XuqL6F/dIgYfg86koZLHNO0IHa7XcIFNhmvpWUpj8he53tQefqiupK3fiLf+5pLCGCJxn4OjjP0NCDApQic9Zm/4fD0toHmpoSm7MdqEHzTj2QbPxRSuBJwtFQyFJEZsjHLPDERJUtl3yNnB2cCOLfjHbqThYIL7Bn2fu+HQFwFCkaj7m4jZCB7rSyVL2cJX+i4MsFowNsJXLWw2ZtHt4inB8eN2uT7D1u0KiWY0+12Ny5qfMStbd2cnWKftYNKQj85k3gwWAC45PvxhzIm6RdznU1PlVbmZA1EZp21epAT43QnnZPzkMWdoL7icka1AAe2KO2sC3YIvR881EInEf4CQigdE9l2aBeFvB8dLvDwUFi+5xCv5t/d9XFn6CEbU0m0DMZ3l9A2Z80otjEywEWZcQa1j8t6XeS1sHFEs6njaIpZ4epchahOrr0c3wmnRT2LE4mWdDUG4dMv5nJx+U8kqOev62UBTKa2xVEBZfeMU4WhosXPekMvsq3UFWftRL/d1eKrXtApYxCAAesELWJMVhEfZjKBvFgpWzXooywXcicmmacN38pX+/QxcrudbXHaU6MdEw+rx3ZtHEb3CCOSPeKGKD43VduqkO3y8l+T4+tg7GP6g2tq54aHERYy/ANH6vTT3wfrLKXrhL8jQHDCOpRcVUTocIVYwPouTt5GecZVEbmgsEHCJLLDz8+ha3lN4j917fkOJXYIP/TW99Vda4QoTW6KM19ERNvF+BvPCi2m/qw7LK+ZH81TdiJ2onjEDTe0vuwHE6GfbZZe4IYrZpGuzw/1Dt6y8uwlLkskP5VyB8y/6B1JF2g0IUSMP2bNYsoVWop0MCFGezoYcCrmPmZ5zWugTseSNF6AKRpuy+USHpr7GMSzSIShHmib1j867t5fKapMLoCiDKnJJjDNrjWCwNTbfeNT7TIaHerJfH9WW/Ra/birU2hYjLDzcpAns3ZFH2Wddms5sdy8csVwFr7ESAMuWgHPRraRXBbyhGQ6KcHv75INOj358Q8AemE7xJhtiIke5YmxdVVq4zJgZvUmq7RGODmPEhfJKD/R2RkPK0eNSBwJ8/TSG/me4vW0+ZmLD+39dYtCRdpnx5NrQAG4i6PMTZuyRvuo/VMttoJ1at5hHYypUR79iD3QLYUjVt2eCOMYyeK0JSfiLr+8O4bYat1ctlacafjGvqJm+bwCY4crXe9na6eVLNm6R1MuLeIFGlK9WQi5Kp0rA492b70eI7FKm9FFCZzf1vnGmxEFI31AA0X+RVgcyLHpsTEnG5wWQZwTuzXuoOwZjsFfCGfrHT+3AfL12v6Qx3sxxjiYDa3Lu5gu2QvVSPLAONxDeKxztBX64uAHLZ8Us7y5IgIx03MCV0tXfikZCTITY9T/oVtY3LQU93t3Ipo95qIYDDNoUahFMvRnR4H3nE15YZxsd/sp4lbtizyfVKbyhIu7oOt3Fe+6YWSgWSQYPSVl9yyAWAoQlqroKacjxQLhp27IPZujok2NUfd3y5dDA8RywILj7+PqLfAQVCQvmT0etpuAWV6v0wQ1v77fEiimXsX7/YlrHyLEEKv2CljZIsD8uEnU9QfS8Jx1slwMZAMdBTyfXJ+f7hmVsAQj7ebMyr+FYRsM6OOlHGGZh8TQgadzXFLbzQFcwfUz8AWJ5OF1O+hWm+UJ3iZxlnJNvWUcWvT9qvwZgd57hZ5bIUX7L2x8W5jEhyMM602MD8O03pBXjGnY1ZHzjplJfJFrCGSkYr3YThWGI19dbnT+12wstEuFldSonqpmr7ztmy96rt1VYCMWKG7aNMGTg/sjuLVlDrBn200yHfy9rrwX8pkM4FA2xnAcOXvkJtejhQfzUv8lWvcVCsfA3GSfhGVvCAWaXwAHZ5Vygmy+Gz4oupoz9rD5DpLwq8d2mQ7SGDir0jDPLTK8X4rHap9s6S6lSPt0MBhvbhaNTbTGYH+j5z3RyRxrcY+4iuIW2luc48e5v4BV95PxZkbvKyb8LtRUnwLxAPrVKFzLDoHqFP2p8Y6Bhv9f2Ska0fUIPQSzOFumMy2Ayx5xBl3qp14v/bfzWNc8HhQ58h26VdOojoliOO9f+zrSCPPQS8icLUKieCVYGjfcPoR4KmBF9thTde+K/3p80qhCCMePGAalN5wPVcywxj8EvniQ3+L5+bqdu7bHrRMFgtofhqJJ5FygXYRhu3p9NGRzX0SSXseswYsEqJePIkQ2iKWNcLpZkCQ1WQFvOSOzeX+DDdjQfBQqOmHRP4hKnmMOaZ4Gy7TJlUKaBSs+LHyFwoxlwGJ68ypfESFP5xNkIIaDz1geH1ynEJ6a2L0tOi9ctACrG0jxUBtpBCZY4r4mCNwYTIejZxuRjBKYOvMGvHurxq6cixg0chFG1G/+gMjQqJ4sT3M+f0O87feLT09Ei/4aS8Xtx8AYjbhsBaOqXX+y5nOcoNMjPLOWh/kwOIFZduV15sjpEspobXsuiEEbqqOOmM5lXwRbOQ1lVxVgBWIxpWx9nbjT2U5JhR8JlUEHwmmjWhIrYuJ9FBtIwjQFtzdCmZr7bhzQdygMbo1ThVBCmaTzW83npu1EOZp4iujpH5jl8l/wNJjVQSAUwjzYe5UqVJ+zDoTGiVVqOFGT9JmYXAREBWu1Qnhmf+P1ngkY2p7D8lqxNs9uPmt7ZKw3lzo6nqo3hukeTa4b6GFctqKGgzuHxhAvwqB4EUGiYNLt/aW1U97ZpQ/aDzMj+MuPDxaO6niUPnSMsj58m5Ej4Y5LOL0ZemegJ96AN0zjmSHrgmcalbevrrRRUaaf/nDP7JWmam0NDpteLSYF8eZHCKwYJMiySmiWuLhJXlIiaU7NLotmI9cnVKK7TDC7V9RH5ZBSxzikX7oBCuoIxr4ShQujNllFaY2FW4nmMOSzuZl59oxp9ysgdg68r4G5g6aFSLPckMvKVCF4AGfJzP2qTx8cOAwqAJLnNmw6MP/QhGVQ8cYUZBgP1RxwX0IbZzTVNXqmM5RwnfH2cn0xQAhZk1k4SGfGq1nRKTunfB/FntKXWbHA3Xf9YECjYYz7PgwSLk/s8OnvivlYscqUTM1v+UJV3Pg4k6mpCZ1T3BMndX5BY4PkpdoluLrDqhie7HV3fOttcdeBesN9NhJGO9XVVE9+/QSJ20LKCDMxw0cOe+3alSke23ePqCQgzH8lTTUYQazbFHqmTjXCQCVJ8vucK0XXdVoNXzccLzwdoIr+K3ipyLCERHMBwSmQrtvpUKVoUrab22yAA0L716UxKqgGSGqu7UeNP9ZBgWKAFO5f2OhX1f42GF1jeOSj1mUl0TUrFyjnYVy/IyKILU5+nKxvbAtosy3zZTGl5mR2xje8KbQkbAR5heDQgsicDLa83nByn/8Bz4k0VQe5ndFfhDHIpI/cpVc8xNHU6FvS0zyBNImLPexLc/9MXtK/VX56agR/OK/ei4ciDvUTsFfko1OXuMMXF6vEC434AuIybTPSerJ7gYj/kMBpU8q/wY203JFmVmP3kCvRwRXmXdtovpqRPC3nUoqRE/wq8oolnwUE/FD90/lHzdl6m2JkRiQkkDFnUJrisL8Bknxg8+G82XwN0dV0Av/Vqn/hd2aXg4JvcYqTOI/887RayfYFFijB59VM3iZ3Lzfyqw7uLdbo6aGkav6dWOZ3JUVcvhrjBhKxz9TqK8FZbmrU7l3Zt0qtdwQ+Emxzzn1652kbWqTmvYwO2w9Z7NP44f2N4srtb9P/30Y2UE+bC21bKR8axa6d0+QY8SQ7wydlR8WlZ7phykILA310fJSRtPdLSs+99HbwV03iA2myLP47KfZvbf5WVCM+I2lMRsabfZZ2Iw90onTZ8s6YbeW0rz8POUIq/w6lxnVRKVZX+3HS3Oz5VsMf5wozVt41qsJUUxRY5WekTlVy+3IU/BwpAg8zyCwZZxcN4LT1lhEtViCen0PgTETMyYiWot1/Ys/QsBNoA/9OReMs0K7u9MqTmM82G3KhuXOuN9VXNIMferAJ7kATOsnCTlTNpJKz+1YArhDhkwNgnMwoZ7EJQ78FvdDDrFIlfmKlU2SnWbEYuFs27gfA7DqHYFBPvMg/6BOA2oL9rwScOF8EbLMug5zXra/iE3FuHZZh/JJ+/bx8kgqadvgMWAuQC4Rpjk+HSW/VMUqnTaD7XzVL5NAcD4QUQ6MhPj/OJMjby0XZ60Ubhm5hASMuFWbQ/UqlhM6Z/6Q0x6d0TcRDXnbqSwCsD8RAw8CTqXUgGpCH5rWke6OYErE71o/4NKHvcVDOtaz1d45/qTJwWSB/bbbdC+H7dUHmcha9BJUhiawiHV32BBZ9JdwDH20LOASyojkHuFM17gosCRQ1LNTSJxcQ1vjupSMYYP49SkCEW6OGOnUZmIo+VHFYYy5+iJ+VsCwyd5kBiWjqaqukJNmka7vEts/8psblLVplJ67AGyfOetxhjqh2H1CD2w8q368ghOA9Ygi1wRLmbQnOj/qRDBKMzb3IooyxI0xrHsKi5+ikCVMT7GHCCjLU815oKTtMBDTCfzoytuenQbqMuEWiGFFSyDs50UsXOfzAH/n2pGJqAbyZaHYfR/U2wnpQu4xHS4CeFZwj7oSLHKwkmy1xRGSOYb8zkUBzFobpON1att8Ppv/ghUm+SAOMMDSU2QPZIfLZAJWTlNZa/TTvOaZlukLPkuVzpafAOc1Dc4dUU7qrJdFnfaDa884JE86Pfz91f09IUfkLyHsVc2M1zEwkYZ+DVxBIhgKeL30XK/PmfxK8/yBDzKusMKsPBkS8hwkAaF/1yThaCr/c2WVR3Qb+tPBWznRgzmVGtzqxkG4bPC9xQmb1ZgOlI97RJ+QmIs/zz9Xfzh2oBMuQIBNJo3OONZurpkjbI4MkeeP0YsRfAXKvGzyUsHSlgXPp2MDXleb9P4djvWA69RdSguwTuXZqR8Go19HOeHoml6+SLUbehD8wtn/XT9TvxyBp4BrB7jFO6+N3djsobAwOHXMbXRl2puHGebjIzIeuZXR/lonBvBtIdYWICCRXScjQIVFCW/azU1MG0oacQVlcR/dOcfZpn2Am1i43O8SFG3bV25VZZ2Vj8MfsHst9Y5wxPWx5qeHjVkPdWidwvpQl2QVoNcH+8qv/oqQNvQxSgNeunQj1AK4zGzRTdssqj0YzvF8cTvPqjhqtM0Hrj6dELiFkSJcv2pHTbsg4AvTbz067volURXbMlUKHhmcCCcxtv5oDHdFhUC/23fjRag+LR9GAYYrXyDut17YX6A5cAHCEIYFtiCsMK1RI+tAJkwJIyt9Ro8Gfjhtjc4gJR978A5OPtrw+gMPDvz3rt12wJawMSHpB9Pd0QKL7zYwvbANcH4Fkp/M7TxzbGsF6EM5setWlasvUXRzaAS2q4tOtnOwLp2LvRyxIQ6+5d3o0bMjy1czIlrQrvtEhDYuln+WqD3Vovh54JMxY28R8NVLhCrLjdL4+iWl4bnQNlekLwSXon0ySv3hQbUi0yH8Jy9QezZmIBk+W0rdXMdpAiSdySiLVx8D4FynIwEUlfNdMMcJ7dpoZSNjLv1ko3n8KTz9pPu6Q+gQqxg1X93coQKFqNHWqS4/I5bSyjHhSpmwAGZxwRaz44mF2Wz1P7Ha2pdbK3APapAFSsDrLGr5IFTPEyzKQUh5AqfjZksz6i3lyhgIEjyNglKJ94BaSKONTZ8TwgtJyFfLI4NFSOs7qHA821sNOFfrmTq+umcAW/551dWguxjLXXJzI/hkrHFXdK6yo3bx87JhwoUhz6HOy7XohOwM+pDF+2cFCXs1bW2VUsp2vA9R6Ng3grKNO+jhp0RMOWw/+cJ/BdMHjzyaogvZ7oguFLPvMjm3LOS7TPEboT5vcdxTPYdNXozc2q7KhW3e+s8fgtGd04HWe2rAGhI6J85wnrp6Kympm77kWYPxOtgU3R+THBo5Gf9dzmecIPX1v4Y89/v7Scs1deZuNzeGJFL2O9h9EeJo/Fu4lqbq5Agk5yjtMR110rDCYkDPqT3k9tveXVFHvkHoIIOHcdvAqizLAiMRafNK30oBgFfaboFzCWEUKOO8D2jQEB9uqLAN7L2iBTQLOqJ8roza2yEaGbH1SF/BNgUHWfFPc7bY/kvSLKinu3zpHKl0ShzBMaM8ncD+3w3vbdAer1id1EKAr6SHbNCYfarnAgI7QGAveAELnw8O/ypfSsCNq+RpYTMyS0mubQUH1y8W/TMXLlzj66h5poRZfTVmHcNNI/ofK79ykrtlvH4gMeKwz9h72bygTWpDAMjStmqPA1itQkfBAd5Xwg8SVtiRnmGG89+E6AR8+ZRlqiPVWfngrzDZgDLjJ/0OxaBDkRiWDapIkAlGYoWUuY7va+3fnqDqY1zS9pnVtrvRtd4X8d5Su4JqeCQr1aXJa5RseFz+z/PLOAi08Y5oaHBeVMfvX28xzOihdTATWkCLe5DLufzVQl7qF0MzZCDEA==
Variant 3
DifficultyLevel
539
Question
Which set of numbers is arranged from the smallest to the largest?
Worked Solution
−7 is less than −6
80% is less than 45
∴ Smallest to largest is:
−7,−6,80%,35
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| number1 | |
| number2 | |
| number3 | |
| number4 | |
| correctAnswer | $-7, -6, 80\%, \dfrac{5}{3}$ |
Answers
| Is Correct? | Answer |
| x | −6,−7,80%,35 |
| ✓ | −7,−6,80%,35 |
| x | −7,−6,35,80% |
| x | −6,−7,35,80% |
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
Variant 4
DifficultyLevel
539
Question
Which set of numbers is arranged from the smallest to the largest?
Worked Solution
−5 is less than −4
75% is less than 45
∴ Smallest to largest is:
−5,−4,75%,45
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| number1 | |
| number2 | |
| number3 | |
| number4 | |
| correctAnswer | $-5, -4, 75\%, \dfrac{5}{4}$ |
Answers
| Is Correct? | Answer |
| ✓ | −5,−4,75%,45 |
| x | −4,−5,45,75% |
| x | −4,−5,75%,45 |
| x | −5,−4,45,75% |