Measurement, NAPX-J4-CA28, NAPX-J3-CA36
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
Variant 0
DifficultyLevel
740
Question
A square table top has an area of 9025 square centimetres.
What is the area of the table top in square millimetres?
Worked Solution
Method 1
Dimensions of square with area 9025 cm2 is:
95 cm × 95 cm
Converting to millimetres:
950 mm × 950 mm = 902 500 square millimetres
Method 2
Scale factor of converting cm to mm = 10
Scale factor of converting cm2 to mm2 = 10 × 10 = 100
∴ 9025 cm2 × 100 = 902 500 square millimetres
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A square table top has an area of 9025 square centimetres.
What is the area of the table top in square millimetres? |
| workedSolution | Method 1
Dimensions of square with area 9025 cm$^2$ is:
95 cm × 95 cm
Converting to millimetres:
950 mm × 950 mm = {{{correctAnswer}}}
Method 2
Scale factor of converting cm to mm = 10
Scale factor of converting cm$^2$ to mm$^2$ = 10 × 10 = 100
$\therefore$ 9025 cm$^2$ × 100 = {{{correctAnswer}}} |
| correctAnswer | 902 500 square millimetres |
Answers
| Is Correct? | Answer |
| x | |
| x | |
| x | 90 250 square millimetres |
| ✓ | 902 500 square millimetres |
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
Variant 1
DifficultyLevel
720
Question
A large square feature tile has an area of 15 625 square centimetres.
What is the area of the feature tile in square millimetres?
Worked Solution
Dimensions of square with area 15 625 cm2 is:
125 cm × 125 cm
Converting to millimetres:
1250 mm × 1250 mm = 1 562 500 mm2
Method 2
Scale factor of converting cm to mm = 10
Scale factor of converting cm2 to mm2 = 10 × 10 = 100
∴ 15 625 cm2 × 100 = 1 562 500 mm2
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A large square feature tile has an area of 15 625 square centimetres.
What is the area of the feature tile in square millimetres? |
| workedSolution | Dimensions of square with area 15 625 cm$^2$ is:
125 cm × 125 cm
Converting to millimetres:
1250 mm × 1250 mm = {{{correctAnswer}}}
Method 2
Scale factor of converting cm to mm = 10
Scale factor of converting cm$^2$ to mm$^2$ = 10 × 10 = 100
$\therefore$ 15 625 cm$^2$ × 100 = {{{correctAnswer}}} |
| correctAnswer | |
Answers
U2FsdGVkX199zYtK+hQAq4NFu+cp+NqFLReAlnodrr50X6mHtua/svXJLxlbXbPZ26AOysnwrK1jB/p06ie6EF/mnICfYRMz9aix+DUVmWEGW2lDtO2mmkOxza3s/6HP2IkfxhQsZCpXZXRgeOAuY7xInHrbPVAFA9KHOWg8VBHKGEPlZpbZhJ+O1rnkK+4vNxYpC3IofeZ7O5FKEuMUqJN/ZVOLggCDiqe4M7SdBC+SFuvvBkqisOCwkzyZVUb78FxsZjbAcTTFos+VUT0uF1+H/mf5gt4aXBm/Bc3/Kjk9nCbnwEC5YyD6cNHSioMEKA8MzaVsbMQWXy1dFDt1dWYfyv7VpwKXQXqNpznUQCwBXWTMm2sDFNMd+EuWBV5YPieU1tdjFaRqD+J9puOzt5oFxl5EB49Jb2TSINlG7VY7FCv7PzGoIulccetVcq+ktXvd3/Ilel16XvJFjRzHpZ6WFGXNWyJTEAz1qir3KbRcJkFoVi6Pt1rp3E4YP7vddHxByQzUccghcJcMIUfiZHuZ9fLxfvvLQc902fqdwNC7gsmgU66ZZIBTIA+XUMgDv73fVTSYRRVONntDpwcpsE+8O25Xg+2rjz/fuej/ziyfuR6cHGrcOdD8ggTtQDDfgh9YgWyF7FmKPN8jjeqMk6FoYjpgjR1oyT94Ry2y8OFB++CkvZ3sNSPqvU52I2n2dGF89iM5lcoOmqkpSl+1OZXOHAgaXZudG7AJhVMuPIuOnr1RU2dhmfYbn+bP5aOWS/Ab0I3uNY28hJm87sg4d9wo2sfZBxSK0XBOyFS3PYZDbM8R9MIzWcn+sbLRziRtBF4DsTAwo3Y81NrMGkqbJCF+XFcM5xJ25RHqDUoHPIBukSdy4qK51JvfWP8zd4Kog+C8DUDCSp56EXII9BFA86pvt45A0Iak0NYcn2T0AW0b6oOxFhBBR5QrOVo2oVNWsxbjY/6VX1b2yMFDA9TLWMvVpCA98QcySWcJZlwGe1MySRNRtWWMZFGpPX4G70aiDagQwOIXOFC+5Z2cQBJ4bXOY/ozc+My+5uhRE6+WvYUoOKmE65jxgOLqWNu1ucg7CiPlZJ7VQkWO9hymKSrCswYGi8XC5dPGlSJQsoWRSPm+CscXoWj8zi5ebOUsXkwyFZMlh2MxeoedZq0oFbwAll6Z0ssdD6aTPn5xReRjjbMpi8/h/Frxhu3EnxPHGLYydpLycUfQ593KmvSJ9IKRXm15w2sSsbq9Mc6GvEJ0geS6QJf/xCYm2v+CmtiHAFm7JUOL3rN5Mv6aZhpXlREzfE+xourcLiga++7hqY9LIDCzg+OmzFnLov9A8E0rsnPR19HTqJOlGXMfYCyth1TIdByBuNwZEXrHuFosl2UwQqZhXaca5suUKOTjNgNTAo/kUMo/kyteWGMrNC40pug3yjG+jjCJFdSywYTdN/09SKMfg+MfqygrewGJdeHFmcAwULrCvtsPEzs89naLU3XLG/NQEg/YtiElOIYf4XqaoDbTIFy1/fmAWWfVT2CfDfLla03iGB0MnxNJGMZO6H/5zB7ESP61a75DUMu8jnCDOo61//108uWuLpOrASSfpeeKpt1K+/NXgt/Kkq6wJx8OsECYs5eTtkgrD48IgTRE2ECPCrAFv0i8h0yGFQB0trCjZblccl6mUmmoeNW/n1bVr5bzzG1eqj+XEPX/hE8eksuTfPwk3CS3Q566rPb9sWpQL2LODR9EYq9kwtklcYQZXFnDB4Ew+eoPl2DENnRMVn/ra5dS6Ge3DLN/LxcXpqLwao7sFEhdqRUr2d+75SV/wla63yIoBvr1LwOOKD5b+1qaI9IfcR+DfGZ8aFYQ2ayzQKVhpwDqNm+1aDou8ifbMvHXwgijCjzgRlkJsty5FxdturIRuLkX7P6YSLDRnMc6t+Ptwc1RB3ZWPamvFOxEnB3BYhcqKQUbMovQl8lYxrdiUd6Tx+ROHLL3IWj4It4Tc/PmR1iNyf+Ac56XOA6aOrQpuh8TlVjN6NdvNTjOVXYYjitUQiZSEN9VGsNgZ/Uhj9mnbSFJeVOFt+Ipip3S2c5fddRHSem8Z02FpRdRC1pLV5e2CQSTojQghpyIL4j3i9ajJJPeZTUlAEGKdeOvPXwJ7OhlFxHjFG8Tt4A895SYC4v3kKTWY5nBH+FeoEPBT6drgstQqP8FQymWVZVFwlERqQ0kSv9/3es8H1os/19FPQ+x9ECPV828R0XZNXuH9FG0xy+/vy/BZpBi40TM8hUPOujRCr38nAh6W7XbJtoOegRSK0C0wDLWIdY5XO6lgUogxqv5vHisrR39KdjEJbgqVFwH6a1KHVwPeU+1+RF5l91rgM2m3xhQDdVEm9bAYJkwq3wcUJmQZoKeoO9XnXdwdJoJerJEcsrIi72njleQlDP6787IXLdiTiL2+OIcS2TiZoGn4TumDuf6vuIzwT0c/ER5dTdktJ+mRk8/r1XdhM0ZdkokmqD9QnzbXr4DUCoYzjjyN83OMPPS7+aynNd5mZC0O7GMg2mA4JT9gGF7nk1ZFf41mw/H036iDdcBIhXOChZvBMF15qZyeLVgIzveLnMEnlPgagYCB4vU5S+iNgV7rkm2qJNP04twduML6d8JKxiMd7zzlgONnqKO4mbDnNcZSRaaUAoZm22h2Tji83m8cUIok3M/D0xwjkU1sO563iuKBehiePG270PkjLSpnvLA3pK77YkOg119nWHT3JgXy12rRhazAphiaX3zVAZi2MVWjlCcLnc67v14GhnQLh1SH8CE35fcLG8S5lVhuyv2rr7KFnjuv5vgqxMMvpcYqqs6watu47s0wZ/07rW7YzI9+AhN6IVpyE96vTtGl/HZG/9cNQ9Y/zbEqHvV7otgYtCWEMCcpWS70OcTFSXVRlGkH0H6SjR8Jy8/aZuOiUv8+91+T8WyCC4bBl8vENPuZWOO5c/CEm67v9M0xqhlbu7vAX+jhrpwVFbDqpz0guRG3ymT2iUu4OMFY10/AaFQ3CfILK/QORc1OrcBiW9bVE57ZUyodMjQh4qhKWUyLC1YYz00qHnlmIn5Siopdx5w8dvi7UGW8mtB4Ik187VkTndx1m/YCgX2eegk9s98s6rmXHZBb6drEq26IGmEtuzO9rPoYloaSX6ha0galpFMi6zbshx3o/Yq6To+CURSWdsHnrMHIsLEENOcgEs8kqIYksY5jJWj7k1K1AjWUE+euSiiKouxvdzyVRwsxJE2tnaz7840lvHPaODY84C8FFCP0FNXJF4e6+eTQtO7ORVd0dmEe5ejgtXwiVpuEwgSxZf4W3zvAk0PF/+TPd8vETTjncUb92iikoSQJKi2ZRFVhWVuJxqAGfDLGHOXGy64XMT4zntw8wW3GvupU5pFrM0au4wgbXvW3Jy7iFhNdx93EcYaCqwYEWfr+hnsai332WLC5t5gYE2cMNWkK2PDzJClnrDQLJ+7wG3gDkSOmL7EgCZ+QR280eFTAl148Ike+9/Fv4nj6g4PyA78AQI3SFoU/xfXGJiOE+gFXJlorZy8JVHTHanEaYkDgZNrm07dABRN/Wey6hsSp9Bmoajti6DarfTXCH+T/5/KYAY8b4Uw/um82Lpu3gbHJPhIRb1I5eS3/pSVonTj47WiZss3U+dXBvA4dhWhBc3+aBwpy3U/CVlcsE3HWcIUJTMQPn/NNa+x51/L7v0Fhr6XUi8UTzmTyD217qdFttzoOI63qQTiJPX6IFBa8dDNVjZHgckzUzDKftmbLpMK6eaHPuqZxOCDd6XYZMd9RpJuyREr3eDcyo5rykGeiHaOiPbj4WpYdqwxaX8UsNAyt76qGAkEK2nBZ9ToHgL9q2+aZ0kxVluC8C3f++LIrUmyhUQ5/M0O7pM/aAZyGwqzsArDbYZBu6KfoSp2cuKCISVnhgsLnSAyQCIuO5pqGfbhJLOuw6vLvoKNqzGs3hYRfd5YwZuR8L1EGbpdf91n+yYO+C1zSg6kUDMJgSehtfAMVFvz60z8G7WALBhYfTH/P9P7EOMeZ6FO2qrm/3diH5w8LUk4f2qDQTcvAIgpm6ZgyHNQJp+ZJpzI9+/+kb/Hi7rpX3hXTSJvf+WjnK+6lfeld3neSqPB2Ydpx4EAQ/T3yx+delUkaUTUo4KOQPQQn/t+sgZK0lP0VieA8Tku/UW9ui5SXGw7vbeY2aLIGZUjmQ4ddYPwwRMRtpB2sMo2Oz6noHl6suNXaZ7rYI2X+wEZsiFtAXUQBns7qnV9m+TFRbpfeJ2DTMv5Odq4oyvbjVxggxR8U+Zmbqxd6YUbvGkyQ0KgAdzHAsVS+YXyaqKXxe5mmN8hSOZ71bkBZom3cAPMqjYGGy3R0t8iH6qyXWvQqkfw4YVYeG3O9oPRuYMg4ntrgWWCxWckoM3VgBHRSLW5pKTqqbCxmmKRydNObtVu/AmVPKXJJHCLhp8G2RPBnV31yaC8kDCa97mptnBmLhUd3EE144VOEdIx8VPggRlhaErh/lpFyyaTpSzjL31SZqs/wLiPUJUXnShzGjPG2hjVnyo1vruBsykKyt9t0UJkkpobBsE/9oO3XUEBLeEgFByQQ+6Bu6H18C2bYJWrV2hOEZrIlLTug3tYyvaRgkmlkh0o7AGXif9/3qkGNCa3bT4QL20hz17JZSkDEWGJBshLmUFSXNZhQuk3WHNSk8t2WP+ygFO/IQuf/1GGtIDbGjb9jnU2VqfcBF3TvUjaBUYiuL8Lw/m/Yi7INYiCKOQG2X4CDyJcpg4Llfa1BoxVLoXt+X8sXgnfSiW6fASwN4wxkefadoWAJwzpNn4p0+GLxTSr17AFALkCbErF3kgH2KsXtKzq0/Ko/XaZitHNTZ8oaGxCiBMQNtBadZYcbgNC82cNMLsKQy8erRLrVWpCIG7o83YevlkTC+MvY62jMe+ji1H98pfq3A85xyoPphUHyzSo+NP7Udc+qBN/bVfNwluKNuA3mhd5p3px1rktWH7f6Nl2jkx3RRz6uSdTagwnBZXQPiLkw/nnWbZeSdTN/16GpMqjy7Mmh4wY2aYDdfyX/0izSP6s/ljK7VHB1sWKN2EB0grNjkPA2Yu4v198fUOlbQ9mZn4dtj7D5OmzxNqHK0KgMXsX6HNUJBruhVJin9rpSv44G8vNh4QaxNd59eiIepND+zypxSDz7/JYm3OJgjsNnZ8elKzEkjfv+BqVr5tr5YaAhYkI87cIZeBQ4nhj6HcHMpCX+loBE/qhTS/NtROJyQR2M9sub7J1z8+aivQ9mzJ/JoBe+eBXyAYaIFa1UxLSulnTnBo004DktIDBbTkUEQPzVlhOBvlkesU9ROMgxtiCArufw+w0vI+/iH70Tgi4srZ4guCKF0eQCWioT77/AcOUodqBf6EMog8zoyJCYYIjT5ONQeKu4h/y7dpcLWol1xPPH+1102ZFmYkTJ28dZnLYtWD7AwyB9mw5d9N1hwNkNV95+vVY+6aXbn8juyrcLWBocxLmN1RhoeCilTkPU9TnOKmmHtLq7ugPeQFCGIrnONp30Q/LiIwt4ZdzFzGL7M1wkpU94Z5QWWxDAxtYgh1AC9fc6P9GN3jlemgjdVLK8K3QU6hW/ZmVrmp2Ho/xVMMYdxvGWOS1rNvLtMPvrWQiA50FOpiKT+Cw5M4jCyS2zS0X/MnNNNrnAFqG1Jmj2BZ4zOhgiRaIVJAspcyV6x1cdOm/wB5Ahfb3X6kiBNadEkmRHAaAR+ndfh+OQXi3C06epU5/Hp6bfWW3Q12xvBme1bPLhXpSogwbh6zKPvqcCRP7zGY524fURWogH70DG65gLq10Bv4PY0JYgs1fhM34rl0g9fxTbrYgBxqabPj9AWP11CJdR3LT3nVWRHZ4gUAohLS8DzYKyXMGULzvVjZBsiTrpXB3rGvrj0ePw6OdpJouaN5M7MfzvIVzWPCjerLPl7IHy+Gkk3ziPIPBmYpmgzBjGcM0lUnHZ/F/iakTi1ip+cWZZ3ps3gDz3E9JdTfHGpb6knkmemOEFdSMuzISvILME3/wgsEwvFgKd32kTov6mq8PuQrzVZ9VjMbttgAVcvUKYF/OBUwP35LHHKeKFQidxyMzt2jH/HOUtynOBkb6XrLgReQlOC2LkLM5TbByeImvMq+FDiVptz1v+utgSsDRFE06zZSVY3m2EN0fz/mgYqx3zKQBJ1VFvKEryKxw9wEaAoGNUejIX6YB6QgeTtLAjl2pmp1aXOWcwlvj8MoaevqCPUq8YkoQJbC9Lpj25gM79iGg/UHBHfdxYoxsjdoLgoA58nguGVsynwex3dPR0TydTfInQYJ/qhfogtiqx025FNI4XWn7hM6VlFYT64Y8Px6uLEyrezfuD07OLGb8wLi0HlkcWyL2KHwO4KG6Fm4C+7qUJuIvUDnVlPx7X/p2j0xIDi2NWbGtqRBCOLp82mTEVS2I1BNi08q1o2C8W5cwRCx6sH16F7zS5KmUM7LZYbBg/+DLnJGI5fQeFUX9i9VaPPYwh+JGjvnX32aJpSnfrA53f9IhREsFK/K9CfGaiHeX/9fvh+jlXk736EGMpndcY1QX5AdfAWNPLVkg0g3RLOap8rbsktN17KI7ylRt2fO2HjgqsSEEI5RYVcu60Yp2lg7vzeopVIcN5DuXhRfI1+44Z4QeTcR+qMbz4JHagq5qwNyiNwtOMXtoVE33EoomOyXAQdKrFkXkFro9XIGq1Ay4WydNaGgz7Y6QuY/120c13fXSkenMUGe4LRELwtg+fRJqcnramshmZOgyn5TdNPhap/FHAsWSSo58KaEgkZF3YthiT7pegxlFR4/dB+lFmXDc3QlCW9WhBQf4wMM5rG94T/A2jp2N5Z7NK2L2FS/BV484LsJlbm+bWpH2wLznCNuTq6G8C5Yhb1MSTNflYBOoyjm5luq1xVwU9Fu93F5mZTWMVDOQgvVRHIQWU+DHOicZUBYGxdrgoxsCK1mNtdQg4TN/ECrTlZ8iU0qq3T8zDS6ArZD5Ale/MpcUX6HOghEtpTDHfuoBZEODr/wjTwAosz8Bv4ChoQaH2BnbQBsiQWs+zQF+VJ2BYk8ckJBImskZkDA6tLc5eivuDn0hKjI0HhsPbSWb0QBQy2Nmhc27VSeCF/LauxrrVmIJ0Bl1HSfXfgPK+2hdWNR8XL7u2fy6WJo3XdNQm+vuL+Nxo71o5q9mjAfNWZg85Fi1vdVp5XCX34RtJQ0V6p9OpqjtXNySUMToE95hEwieO1FD8fI8vYxzNTh3qv31MUkWV7UhqE9otmeclWP4/rVXaAhl4PkbGf1LghcUAF3jK4WNhZV9W4ElYF2aDuX42aY7d6gfuCuDKFvE5YMvWrRuZJWWpS5NyBhhqggiUf4RBtlf/3YhgVbjUhOiMJV1OFmeZlR3xpBx/229G0Q/N/3GsPKLFX0LiLLxYmvnoDz6QlrSu8JpkHrIxN/M6N7bYr5SWDWej1N7uLWBIdBV2U7C7EtVnsBNSBUl6xi+Cle63dYXjG0sUneumWSoJZd8hv44n/+xtWV4yevDoSnI2KCCJIpmQcxGtRB3DrV4oQKohnXF3RQ+qebxUY6hrW7mAR91TxcUcqLkuWOnyUdlV4F4xS9i/9iexbSXi1m+j0uS883DokO0LRr0CNRsCu1MGksoqj9iKWHJTic+NHUh1chFnbPE8UjxJZtM5bmniRF3CEYixOMJgaAdAABvurJD4u9Uw/aCTVEBeENpUsOhb8WhFC8/03vi4X+UEoQCV+1QK0nP6+3BWDe5E3c8IwARsUo50BRwt7v1TlHPsicAjCND7ERL/rd4ulzwu/F9cQKJ4JZwQg+lQPCfUGDEJkSNXU2GE6a3l3cQPBMiRWvOc7Quxv3cHjO36dr0Y6lEUpTzxXvz2tKvQYbjuPvO9NnsJEWAyzH2iYkdj9ygujVdE3zkdu+fkTkIUeetqWMMCSdP37JUrE1zr5/4OJ21O72AFecridSbZVu7hicKfUG1u3y04PENGCkl5buous3X2GXHeoYpYMcO6vgyEgzzoQ7OwsujhLerfjt2DF3NW0EqvXSxyOO63klnNFuJ36k5N+2pljRXGv59q5Znm9dJ8zQ2vJNjU2O5yrE9HJ9vonAjOyIOcdOraz5gdqKWj8rmKQSoYH7m6ezU6H8/x7xt/PeOPOsazuL1qxYppa5vwbaAb1AZEd047WAn6h7j3iqFQt0tySsZZKPXKxO7vs+fekkG63RLk4erbIiNNmn9keMY7HRYJaieXeU/DG88D++v0EIGuqJc6IuMw5UYfqmrp3+vzigDfszYXRObfcUTQiHTG93BMOXvLcl7rjE7Uz28Q7wncT7uAtyDRlTqsemLPVB1pFM/JBu8JtkWgkstuz7ewwibNZVC25H3zAG2nghJKEqpTHOStS649p2onvUOkLwf77VgsV9bHwSZgHt6yC+qtQgUSZaoQpa0pkv2KCnSnhMI7sS9sLCAQejaanrpAmVubsvOFKdOh8M1RZQHRAETBmz8nSpuc29TzVx15NnVRjO+oasPHeJcpRzj7rbwwg1Yopwn4msfkrVqXvOMjmQfkFBYbpA9ybE4rERLq2e6v0xG3QNlm1p1xu/xkxjjtkl7Iz82As0WSpgCuiysuAY3N/YTT1I/LyxV5HKFhQboVtIWT5o/43vUr93G48n0FCG/7GzBMyZwYHfMEiM8fS+ftfogoJVteNR55dw2b0sR3B8gFBYucRr/qMux/+AO1f/fQn3lQVOVvn/bNnQx0vMlezJC4VmLeYSxZN5GQ/k7amIAzbt3t4wSW5/P8YejaMMC6dVQoxLHMgn011txMqhkVKFgAnjUNTTlS6IQhoGgUW8AJU9ft4FkcCNFSF3k46YoYPvIitlk3No47ODQCut60G90ccr/vcibmGuBVFZx/22Rd6905QUoigwEU/+vBSa16bYopgR+2uKNsoYJyACFnIOUs+S50Iv2XympbhiWkVEfNYujEIh/nlIE918vxF9a0obgSHuuGJUQayt1nk7Ylt7jg+946L5vR7II/qkzQBqoGJ4ssc17hfWYRmFYyBJgmZhN7iI6O+gYTJu0AWr+oyl6hrP0db0sGrb00+rPC9No0hpPvOaU5V3H/QbdeQN6Q0VmJGhB6Cux2NT85OzwAbIXXciY4bpVUvVvuTwqTKOLt8tsKt9/PP/8u7RBzBl2nyY1qJaQ6tIAzN1Dlxhgre0UJyaG4+QJs1/O06m5dwtBHB5S9JTRKd/K1ZZ4QGOL98svAh8PZChgOmFPWkZdZvc0EMEwJvarSABxbg6zKcgwYmB8nv5nL9DYEYWpjNlvOeLLRpvaa99sILMfGyICCTU3SlQozIxAxC3DApBKqcE24ctnpgkXoBod6fJm5jS2I3FXRodELEvVHR0tvq9s68UA/P7Q1N3nJwNoUvyWGCMPYbwqLSRlYtAVlWTHZU0lsTgkeaETqYyFmfbHciMfIjOASV4UDMWuG614bEftN1XywNU8pS530vgKwIumbs7/72pF6OD1DLz53fRvGJyUqUdvS/tB5ZL53gHzM3qhFSkE0bI0q0jSrpDCffJht0gaXuT3JzIxZhYMomhyoiJUoLkdN6yF8gNPgS5i0U6IQej81Ot1zG+7vvwrCM4E04fzDIjoODSs8yCZaoy+feEq5PzetQmPFK1aELpOrzkJB4bMea3xSaocRxa0H9KNytufqNgZnXKh6ujn8U7vHSpD2IjiNRKh8TIdE34HhNz3GaCTsg1XWSwsWZ1douAwJ0Q8t6WqNAquvSekQ64BtiB1xESgl+Uq0+ErZncxVd6w31O24O+lN+AxsJAJ5G8fn5wOwheLAlgz4dco5SLpd5QJI0TG98eACF4S+kuDjKvF0lTIoAklXdlf+cwWaoAdWB3Gq/NbjyW0pzZlZFPw9T6hDlSpxv2tAUUGVCjLPK8hTJfaIg5ENxsDcT0Q1iB46xjFlnqvQEVvStmqNHFB8jeQ3uycrVkuQfJkvru73sTUWI5WWVcN7DKItbLlW80x/nkVYGE2CkwblfUqLI6AjhrbPdho6Uw5HJZHPZDf4433tnVEALBsaIbnoVvvK2SMvOGBCQzVtdck6gvp6yJCBRzfStCBFdkfMLlDdxBVrfFJQRiJis9N7qjBps4SBz7AcS+/i4KHIaTX/Qm42Vo3s5+lNRdfvDeW8A6TkyhBTk1CWfWm7l9PGgbWUsTZPXxR8cISYag444pIkkBw8LfWa31bl/HoxpBfA1diTb016Y15vnik3VDyFS4bdXIxGuCyGI2DEULmjYWideSTnBigebypGn139Fa3a7WSAL12fFw01KVf0xZihJux7brljWlO8uYNXnJ5qegDGWhe1jCRk943AgTC6lBlMySwt9e3fhVb67RSVDc/B2fBgRyLjUlBCPP38IbKM34ImhFPt6TDTq44QIZ5zYtuXmd8PCWdw0v19x2+hbEBkMlv6I2vKk9di33kwrdDr5VKfCmsUYjvBUr5KlnrQyaCSAQZ2HhW1QeEHKA8eTUlDnbpgqSIXdo9F/JgskOUu0aVg7NyRLDg1lMzza3K1cdDCPbfnCyR/0XyspKqwtEu5Vsb/q0RQwOHvDQRyLYD6Bfv2zldISnTwOPHEYUNv9hW/l7UMYwY0RZtps2K2QlF07ehLAXbqWUodjwMUx8+cgoqOxcFvGNE68Dkto6NHnYLh808O2dRjv6K3Oqv+q76ktX2VYt4N3x3F2ELVuoruLIcsM+CHAWh/or55Q0khyqcHdOiuHY8muTpJ8kQpjRGrx0/MA9c/W2WYREmSq+5YC2XSwNADos75m1uImFopHZ3E23tUFt+kI4vjCjCb2351mdvPKDxv9o1wlBS0gf2Q68/ioZzUNGaVVu3DPTMTgHBh7jIGX3GHRbhjSs+W6RGgr8x9GXlVJB3JZlZeXUka+1a4HYPMiM2Z4K2CfWFqdrNiu3cVEdlU1oyUP5usl1gf+vzyxWywtE9MEv9Qbv8YmOMnldKtKmWb7WSZlQiU49n0QC5oEg2RrkquzC+cBeiORdc/2PtQJ+4NO9hwaYyClAzL+Pxv0Ffnxv2f7CzWG7WJNXU/LmFME1oF8q7T5msC/bCEn9basikAWykwxpP/iPb2701qZu93yYAVFy49ooPgn5ZdMx6IBjPr7F9Byw38SDa420SIfnk/yfu2DP7ECA75EWuyDlBGwBACEUggc155Al2QNbHRXDBPsMOP/COA2Fsg9xppE99CcPwW8Zo3IJIFPZ4tKdaSe8Z0vvjOitVCEwGlRs0YVdHmBvRfDOJhRDNXucwXEEmtwh2gWKhcIjfLiXDxrNx7WyxCqoimti0vJHBai3HQTEq1weR7cod26wh2m1aMU68vWv5AZmks73fbK2EJm9wVyFY4o6HaFziChe91zI1Ixfe41YrSvhhx6VzNbwHne31XxNLLmKF0oQrsjnhJZg7PtHpGW0XuTzgYdX/BP7rXinajAfvs+mH877REH0Shb3jP4ALjuwuEVcAzkiME8SCLVo5JEGBMDorpDpIGC58XBBpW0H1E1+BqtyhbZ+rTuhbD7XVQV0KgCSsUDfZ3+gWx2GStibwI7Ynf8NUguvVl/bAQYz5h9rqhML0lQuKyQvuZLwd//SiECaxVx7d4kmKYw3rRTpLwnfFBxfeddl2prYWfKIC4Kvl1r3+9Cs4NWN2TlnYWBbmqiK6Pdxp/f7z62IljyVmj/r7ByD8KuAZeLI4gYdeHGQR0VREp/5RVsX1b6x/24ucUfKE+bO097HCShE6JgHLPNBX9l2iiYNuS7IHuDnwwahgJrahZDuZy4z1xsPlMhWdnSnw8SmSvCxZ+EtyS/hB+w3UuhTU707mWji/osN3YJ4Ctv/MM3cEiOSA4BfASccjjRZMnAol5XrZ3u5I0elgUgfavg84faAAWPKG8z6wUf48HJK+douVjdx5v8bDpsN6W40cb0f1IKY6dgXeDztD8IMVPHNxfyyhJ7IY1k9DvadnJulrPIth3obZ0ZtgEWubw7JJcAKug4XfOH+r0PAP0bnIFI7Mwkx7ZwU9gpT30sgakwE4J/6wviqwjlh8tzyDOgDIjbFzmizE17OL/b2/Y9e2q/Sg8qEaoI1MWDmLOz7GWNj6fG2EQVmO+EldFTk5ZOdYCia85Z0CEndntw97WxGlMnsCFwlqeGGH0sqnr76P5If4taJkX5yyNQHYGooAbTiXlr84FigU/19ni9X4j3b07+cXAYS7XbAhziNXxIR/MYrRDN+sv4mLHQFy1PNFT30isD9caV0+djiw4Qc6em7xI4q81yQrkIg8z2yTwRIDgcE6bmvCxgjng0PxNNrBAuv+uYZqynkzQSLnFE1tpGFRVksOUsY4RuubzyNEGtkkcK+JqwZSEikMkrxu74zT/5SRw3at11LpeMIDDBzPeioZqawOpc8ETdiBYbBXB8djweTwLAbITV9Ij3umqxsrZEtnjHLk8wOttaCzFfVDG8T62d+q7/im6Fzpj1uFFAHABNalKYcPTMuNAWwE2PoA9Lf9N24kDeP9GLI1CFJsWIuqEK3MU8wsEm0NgG92BfLkBiE9Qyi6K26m4cfcONM2PxSnw5mf3QldOb7AdbN7bKGG8I/RhcUH71E0PEmDhivh6tqTxqXIWxNfqG0AKnVyKgKTWMjSApPyhbRm6RA+sglwtXSTBBRBYuNPh10Q+Pi+t9HM07DYLhCUFURR/jsfumBv29r9rJsHqSJELitGngMUUczgcuA7MefQiTdntNzfF9wo55LWH7bSIqjCkxpfMyjfXlKt+OcMEY4iCKR+irxkQK6IOhbcTx0DDBWhKwYzU6DlqY/y4s8govxbesaQTHnLNC8aXG+TB9QWa0ArzV88EMjbUsiR7G5JNU90zdsdyhE4NToU0SaGiT5eQ1oT+uCR0U/oDaUEY5urM3saCVXrx0MCTS5JqTrwLZDh+tOUZalTMQqgs5M8pw32JT7csB0X4mpRXlG1t26NqCa8lCdSsxCj027WZVkcd4HrgYliRLD7A/H4StMzCBg87ubqprUL+2DBkRtteghAW+w3UcHbKsGG7vIcyK5IiRstlml+/xh117Ib1dwhbgUOd6jamqUphOQzdaA1ZEgSO3buar5dZQ/Z76w4mf5YPs1fSgc1ovEfL1lUnI/xQL4FTieMC8BagauXJVXWy0WVks744oub52R7xvWn9AbvX/sDxs4J0k1RJuvdC678aIMK+YxSlwTe/hdNLAAi+ofuSAP1wNHth1ukl8PHmrEvug82RpqdukTgg9zCoXqbaZyZJ5DxgqwMF/CoDP6UNWs70f4iSz18eIH1ft4idpmP/XixEb254bh9Zmh0B4JU+Tl+k+w4+uUfiIy1U3FRBQKhF6Z16AjSfC0WLkYZVw4EvQ6YfzTWQc5BLJwYSBcqRgDSFtfzGRIHBWB4IQGiHv//Qae2LlhIEwGKxc794xdr6A5pOZdpsv0fW0Wqc9uZbDyz6157raD+LZwJhdF3LVIUGCCanDVPrdusIyfprBgYq9qE0Y4+xxRNYzASBSWbVRkVz5Ei9M0o9VbnYtJP/eB7ecwO1VfkJYRnam0ySE/hVQDIDSxEmlWG8/NZ1DJ08XpFHdfe6m8Q/TDmppGdlzEc6Bni783h7QdyBwgSf+dnHLBFoSF0NVtdPsOOQocLpFFKZiPHH/KC81k5g6FNSglMKmMtKNhhI0JyQWjSYUC4QoP1H/hXI2NrpEOMUBblehDIJ0MjE4fae2Dn/eCTu0CKmB3ayME5szdFezRDgNHJU4Qxd0QeAA782kY85AYXSJrdFTkzv0+Wi2ae0clbf3KCSpGQASu4hK1GNmg5Alce1TDEyLMogw0opDvQUNgAitSzGFZ7gnI+dWnb2xKE9unOOqSJlomUQIK5E/cqPz+gazf4lz5s2QixMxm4grzQWyLJeNCYx6Gd/s3PzC9uGblX9/MzF4OaP1PRq98R+LNNN44gs7SR64KO4Mq0DkduY8q490mbtGYM34IEl2FYhMorNcrGM7wZ5TkDLM8HOgY5oNzplhObFgR5Xpmpsxfb+G3kHGAyygbCxOadI1P9gPwPxe+nWkiZVf4626YL3Q7ZEbzmijgjK/OLS7oDmYImZEr5yW8N2ie7O6zedaV1EvzukUQGVa5Lu83javG2gHCZreWDANEnWbM48wA6Ce6xHfUh/2b+Uivvutq7pN1tpv9y+aHLJ535FMSxim/yUqiCMXsnrQrCtkPbIYN2PJCrV8wOIGDL90D1bSHhYaX35YqDX8tIKF05eDu6s7pp6i7zGcXQEmgPfGdWcJ8b+32N1+h+dfTOgThyGCmMsyww/zOn3du5AgxrJlpOhm4F5JMlQNgTvQednDTOnMFjbOlYNvpf1kGAMxRmWSXZsknT6TdUiK39edyuep82rky4jrfZupEkQQpOD+nNzXqsOmYnaY1q8pNvHACCLXh5MO2BWATAy0fFe7Xt5sjMmseKwn0tmYGc1dnq9eaMRtysf03lha3cKk8grFu4yyWg6Nh+ppQz6E0hIa3b39HmTOhDCI1J1/a9Y07xdQlkkL3WF/TGRAC/1dnAQshN9rDXrS5XIXHHYLc2EDeNnPljPnllX+rWJ8NT5+A3c0Qrf/BEf9uCA6J0kyV2myZ0Fw0lKeMonvaqEfZpbxvCHMhTMK5Cx4Op7shMtppD3UxYDCm6Cb65gozBGyD9PpB/4PFTOb9Yp8qKJpYSWYdWtHHM81Vsr+GVV10T92AoGar2w3kC7LwvkRSDOyLY9FDRh2UFVd0XAsbDFOoRwWJUrBiaUor1TWr9gHIOVTQDsm1YUjXJ9H/29mseEeUjSADjlJWiXe6f5FaMCK7lKc6SqHKUU1CW1sL7b3AZOyj0molxqAAE9kEwLby+SI2fUA04kmnY6FyGDLavVvPZVogPC7i6Tq9zWJabkHoqE4VYelPr0ZEubfJAOy2W9mdM71TK2BHwg4g7cZu61VhJttsB7QoWvD8fZFiWwMw2J8Mc3MC/JVXHRiM/kI+Xtij8z9pOiDH6xgEXXW9MjO4Ik4ybVrOxsB5jYYRKbkf3k96TLzMlVpqZrzUN6bPrNf5T5UROtO0mGf7+pM3raZC5tXuxorljHcYBGkFiAIBexYB41mzlhcp98KxiJsI2K5v1DXSBgBbIBqfHJL0dYSF9pwkqoejW+kJx7UQrI1TfK02YEa8CX9gDCjmYJap8dcKPvrvsD+yiKocDFxnVd9uHYHf6r7akUZSPfeBMyT8qTN/X68q1uMqSA4FW0ZYv4/8CHDhJFvAwRdEU4yGocr9w5H5RyAukQC4921GA5q1C5DOB5DHSA80eH7dkC9cvkK4Omus6EQ+2MxD1GHPISmorOHS3uR5ZaieVeqC14BwrsC/RujUO/ayCsDIufXchXMPaVA0yiU8nqZeNHDTMIVhYhvoFtRrpGFqQZRp8lqikOI57B8li3SXx3WgzgLq3XX8CuCAMX/pYT+fcW6EpwF12la0sVhB9vt7XB0GmtSwK9RXGa6NtH1zIjeor2W2SYtITHZwkBREd4eUFA9C8ly0ZbPkygggsdmO9uGHGuuoBYm5QIqkPQAZccYT7MSjiFhJRnOHsfigT3je/Fb7IFIYifpGzUQEDUBw4yKGw67waTkHr2Kj0t2rgRR3QgynK008QmdkJgTiyJmjaEQfuSxVnVC/PmnSSWZVyq60rBQ9F1qkcdNaBfQaaIZvOeEZGLyL3MbTPyAgTmLoP3TT7uxsMo2WOh+nZddF2soEqFBjfDrVAdFnJFESYlbXlawY+OBjoeJwRDDrdTeBRaIkuBzaOUwHVW3HLDYM12AubZ+8g+4thEzOhMZw2U3bSc80jSUAyTIYinLlqFZOxErOysfpncVPa8zaoioOZUzQARNe57/i+F96usoFowUnH06JwgPX6SGozQ6yajpo8J+maWgST3D3Z/iJj+PdHwheadDDHVvyf3wxSAgtESQRbEoD5qEyPyoIk7lEj6f/zvl2pDEg6y38U4hMHzBw/T/hEUqN5l7Sl8g8S1YtTSdjKcp8FfYLfMA4T2jFPBcl1SE6EocO0vf/HZjH1gB4ZoIHIS6QBMO807kvXP6kVHgLm6XoaEPyzCyRyOv2fxTjYXDXSHiKI5H2sLj/ruisXWMjMm56Pi5pcSBjQGn9EkOUcDmDubeI/8aiiMKrB/qrNu50onConmhyY99S6x9cUYXIl+/7VRyvdhbYOnJdJzIHZCXwE0AOC8TvY6e2XiLyJWpdF7bgHTX+Yd4QRWsky27+Fxak+6l+k14b4O1dvuFE7xLYKIGEfFpzznnHGG6QiyGhC/FOzY6kh+fx8EeH9yYDyFv1u6yrk7EzH/1f9AgMfB1p+eeITg6jZOeXaVZVY6OuK417Ug6cXXFxpMk1KhEL2h+wwBgZLOcJZ+S+WLbaEu1BIO0y1+mXaf0WfEZwICqBRdwtfcjV0dxxfiuv7lQYHYM9n4LfuGx9dOrn9ZOIevmbD1Jgj10J0dNR+POEpQesI9ZB6yByEEON29OlVsOzEzeHBK4+os9NIsWYRPk9g2HI8LOiltgZwOfrnr4eo1FFy8ks0DVbikybutTCbjGeK+m8+VKtfGPvIX0l7cIbb4ymqJlgzdX7OzjHLagigTgNWkgyxbmUNPqSqeWg78Om0JEKHXz5jRO3xyMrCub7qFQlt9K9NWPRxYXx7yLfqlxQwJEXqdnoKHLcylLwpSwgUHW6svd2BzpNa4LURdS47W4NVtkNPpPD4KZdjyKEvwOJvR1nTHXwFpd65IAmJPHpS7rxVz3CDotHAbjzJN/RDrraSm9jknBpTBeXntdtZvEIaPpm+Bky55vQjEhFzDik4iNpnSzByDJPtHGlEgfdxxyfb73u7x+IHXNg/Zxijhg74N9zWqQEC4qdDULjdWkaOpXJWybIAZjQGJX0GaZs24XO0mDHnQT5T9jTGshW256A2F/S9jVkNw2CbyyGltqQpgTxz+/1Ybszr2RyzrP/M815GGrWZClUIYXhQlu21nnkN96en9K9GZdjRTHMpeyx+S9G3fXRPQbsal1zLLBygI3/wZBsQpDHUCqLrb80l5a4mJBGRwdg5l8f9gM2xhjWxPzR3B8x20h1sudhzKezo4FfLnS6rsIYDYt46Li8flgzsJ3JOQlvky6XFcAf7jqYWfmmv4omCOBmMsmn/CNxHoSeuzMu3jFfuayur3jOWDk7ChoyIfYqygJbyOmKbzyzy0uwyf33rUMvyWr8++ToqQgZGdEk8fc1+eej5iJtUfvWkj2cEP2YpDedjCIJ7O1VzMy1X8Qo6wwtVIGjZUBe8NGgbwBtxgaW9JUMGMKCD3H/8K9mpclR2fO9XyGufCdHAfL4jEsMbpjtg/dZEQraqz7m/FDu/8GwASEnJ/U9D7FrwOnbZ2wq92zd1zLVj4EfqG7lpLI4uTvrrrbddzh/exkdo7EdRtAR/+7Uw1BQvjF3PH5qoV5/o2YlJJRiG6fZZVbOTlEGpOpfLmwldPej477OZZ6C+EQBOB1DZzR+IS+KOf8uDmWoPWVKFwESjpUdEUIml9R/7pgYvrnAScPUaPuAi6oOqkeCUx2uvnl7tXlAt5El5dzxDzzvTC8DynkPxfrZsaO5dt+ftTXC6RuZlyyPKu9kknI7aNRjzC0r/fy7h5P7dPDRtTmWZTrhP+d4xXTcBolxceR+xLvzUnjiMjC3R3L5oy22iRNOtZcLcWvEOtBju2tRWSrVSwhQxy3D+I3gRTeI2vyeRvfc0R+BsHmRa1kOJryJAinsLSV31ZDGX3T5CKOanYjVR0B5J9DMgMa+OIciTpa3PN0j5PTajxQJYtN5a6PAf+sR8t+rNyQhf7f4dPtycBf93T/BcaHeEx3WqZeSUHfNu4dSvDfTkV3SJ5FbxyWaEDdHDH+L/fIF8ePoxJJ6t6wls5/mQUl9rzMWDhp0Zx+USFy//J2Qi1swv7YWpegpVf4tQxr3Nz19ipSaL3owW+apxk0oUoi/Tf4F1Wrwi+9MrTgw24dBDr6McfswDNhBRHqhEeY9iJWDD9GlsLr5aWfTZTTg7Qd3u2kW6RQI/u8BxwslJ3pEgVhKwWXxgu/O1rvS7Ha9kF6cuHpwCJot1E2/J6+sDM3hcVqARMy7e2tggWPTIuTcFMHQ3vPL1Mfmn68d1H4PP1wGxjThaTL4cLUJ5ogq5auo+lN+FzSKpJAFGASQmfJ6OWUuE32SpnR6qgEQUJhCFhNSw52cT9cPBMGZxFbGpgAXPIGSqfSzUg0EycqkDNzg7aXCrF4zTHQS8COrAo4ivQqWVX6eR3fO6D4A6Dnq66ZZDM+UF8Lk+4hqCU4n1KgjoBRa8HPAi/dtFyP8XpZeq9PzGZgdFGsIED7HlMU7WBfAi0MlWTYbAph1WsNMEgSWjYvb8X1tTg2gpiDLCEw3XRj0nctRJtwbCJ0znRyA8MrG7eYLG6d3kqtlX+GR6LALnVcgnQi+XKFIOoXtVSiCPFpKpp+aaZJTOUcO5eucjOWEoyQI7UET5QUNgbN1qQHj/ZiCUShWZTytL9um7C6huVw/Kmot16LPN6Q2fsYCbSHzn9FaqHe5FrJUs9pUwakTlyi3E6VzqyOszAB4G0jPRzHH+kD3tI+p/MHu0G+Neb/BRb2VUBNnQQf5eyCjS6s0v158jFdy5+pWzxFFNkNsxhcgt+rCUr9gKjSqIZjMn2jk+EDEkyTlwmGDHkyTc8hluYSr4ukYPZOU3HkENIEzi7GOUMeujayWhUfBCdP4Lh7IZV1MUSlK4+3KQtxYr5GtZZcDl7AWfyyQAZpY4W83YmNzZpM84fnFaIwISJlzCmHguq/lHejGG9osZUdAWzcPxmiBpcjeaPgjnDe3qBZ/LwzWRaEmIVapBO+YA5I4Zriyr+4o+DIjS+HLk9BEjaFIQCaPthhW7XH2B7ZuosXH5obityfmU0POcht+WkKg81yxiNxGM+kIyaXwmBorJ7Akvf59C4XjnPCFvACQ7ILW6nala/9KcKpBgDw4DAfUqfu+i2LH1cMvxP//ETJWDaaaIOblmXhrx38F6CMJ3Ep5Mc8eIdYfiQY73RDMoRISdV2e1/I7w3dUWTXVAbhcTHJnKebTI3GQT6f9UG4f7fTWHx29pJksp7s5GHwWGthtElxikJK60288GIqA9Oq5qOfbq8cVTaOTGj7/986PMeYGmyYc1Uvj7EIwGBDDihGAxkng/I5mX9vsqdYNHjSuO7+IC3FDJG7KUd5YEp3cPRSumISJaH11NQTm5D5+tQGdMSllC/fCgD9PvLHJqopLc3cohqMWh3EPBdNw/lLywZU6WUZeMpqPKf6zVc4clkclCxN07t0czgKie8QzNtkKq4CrV2F1++Ehep3GKW2RAVNRPXSZkkShX7PbtBO+ZRTZy+g4QXT+hhntrmlVE2Y/KCVU9JD0/lGzL4XiJZ7jHZE0B8IVB2u+GSPmwirmxJCXFxu1+5QGmYY9uUgul4GsI8cFh2XMSObE4ci8lkI6H53E30YBgStNrxpa5lHw3BMKxzYuupKNgxNcw/vHkMtC0IlRpo0kBsXuq2DBZVWLkMc+uGihCvYFzl+vJGvWrrm5fU2HvKT1ZZgVIqNlcG5wtIvqUbio52lG3maSAPStzDouoo7al6cOBI6XLA8lC1keKRoShacXkC9AZ+BFFtivKmoyBrQAYyf3j2QSbjmLB0eKqAelPhRPRjZJKQW5PdtylUtp+wQjoBV3AKEwOPBf/aiXO1QIX1PgtyEpBqFVing/8eozb8So9QJGrgHYkDLfYx9Z0RtJm8q3noLzbtR3q8J1LC+DT36BiI+89it6PCOOxv0H5P33JHZkZuJELpS4/HriGNTS4QYuOQOHEsjdtWdy13SmHxIpa1tU/VVl8kpXYM8FdoCPu7ZDqp0nbBoIcuSq0wgwozwCiOtMmR5gDHnhmexJVsPvmAXzN5n9ZbrQXRsyL6pzoUuqwwlLeYOZrmoJK9AYO1Zx0kz91DTFZou9cyL71g6ohtVeIcXv50tUGX+DlEFPsE+vScaOgZ7aQf5CAcVV2Lz5ypmGd2vXUfr9xybjNotKVyR8s9qgHdOM7ioPfAH4WpODoHEKaeTJB+GfrgkI2X+2l/fIHClgCXm/Dodf+HJy3mqom+C7zm0r5YH/0BZfWRCMnEWEQEyZ2UuOfXXVKTzIbKBh2xm3OOjxqUwPvsAdh1l68x4yLsYKRcm404UwcRy5Ihf6EsmG3HOaMntJSQ7shTTExpp8HYsWTr33gH0uhNWdH7g3n0y1xNp2OsZ2GuMyO5YCNeQ22O8zc76gcXh2Y6Wple4p9vB/jXWOe2BsAdrV1MOtMcYB9ARWlt6fL7/5xzrT49FVyP9isksA5tD0Z1rWW1Jzn+dwxpa/XS2cwYrX0wEty8BYoP3uNG6pXA6ovaot7aOXqdcBLc/viA8PdHSB5Zu40yMNZbLa9RrW+o4tFcIjx1ZQnEnPhzpmHYF1bej9hclHAu92/vIwq9GopLsrGR7ABYFhzzcnEMOlYH9+2Uf/0IgZwojI6Dj2ff+7Ui3xbaN2GA9unLuZ5VqGF8G13nlUY1QfFBdVbM6aPJ3FssT8f7upc1S21jo6bR6eJ4sFVPqmToUmVuNH3SjzufDRYzvvd5YeJak/2Jl9nXXzZ13/+fmXaW57aPxlOerEicmlGn1c2rqNLT6Mt2REApTEDzPbVgkpjD7iqGVy8e4ObzCq1p0ZE9xaNG+uqh1C90h/WbtIxjgA/vgmqIM+988IUvPjwaxi/lUkmXHWlZffsV0JfcVZnkFO4Wo7WRK+4592YJF6Lg+hmP/GDqb0fQ8wkV046ts7ffbfkZYg0m5zhJgaowhzXtDblPfhqbDFhtOE201JqlUasLA35QF8zDO+lCHa3zUHEZyTLV8YFT8TfoFVE3tjEwV2RFdEllpKc1pC7WiAY6FlN9Yxog36aafo7RhI9bsItu49QZUaVuQlxfJPSFVq0Qjn3s8RhyBUPfwT4JzSq2fDkqM0iavmz6Yo91cf5MfjKOghUHSidAHfbafr26nq7ATDS0PtSxJTJRUk8kZN4Ng+c7PTgLTj5fgrWcl0nR43N43JGcbBM2M0WClUoJL9OOimD4sqZ8paQaU+7c8nZUsGY5/6sH3PW4J+bGD6kSiZbYs6ZvvnIJkR+DchAhO1ibWQTOmxCjbNuciUIUT4u4Bl1XsVozuwwx9060AErwlhLfGH6jtnWsn04inoRBofPk98us2gpDynOp0mIXKNBTgNzMlhPhxHovaIwbeKfxuF1MldfkWngBkfTlRjejyP66jQk8wCu9FPzeelWoWRipb+gBZflnYhkILbe+/Z0peawH9bsg77Lik8SPKSOkrQ674H4ubcrtM8PJ4LWM7T8w7pK8AdGlFUCGeowMGmR4P8bPl9dT8e5vj9GKlftevNavy10E8o+j4v6DbF9LUK2usGsaVmP7ndMs3rqch+juSI7hAcnZyg8U0GeNzUgbewPM03ZqPG9PjAxfBgGwsHB4ny7bV3YEnGIhnN8uANfetdA3LBnHCmSlIar15UqyuF7CSJ4dHOYhSXI1cP2YnkwlQTJqp3wltxp/1ZFSCd8e6+W//w/NCh6eH9LujicGMCqCiMNUZ1myXWkR6D2OfN41UaFlCn28fLb1Atg6DBh+GMlTEOIlWkm1xD2AithAvLtB1lY2e47yEFbooyYnswbxvB97MAX6uehhtN4ZUSTnTJu1kJCrU9zDPp+fT/Y96dGT2sEHSrnlolrW3jWIXuQAs6Q9s81E1eCCVYhVeDgj5J/BkKePeJXLHqSyQxiaqPHJ5uXCdES86SyC6gvPY30JzkvP5yoKm0hc7MVyBawWb7xu43CIFcbC3apdPlMAw420zgJ9ucOcLAOTEY6Q25/zY07H7eXxKeTiM8mlNAO7yv25KNU9uMqZ1f/G9hXlYy3Hj+MRWOymKZdnoDRQbAdsFArVj6AFX/srETz6gqmGgAr3Q/n600uAJTrEgY0/xJGcdVNa2Key9s+epYpsaHtpdrMa9LxI2yRUMGVOnqrqRhqUClNNwzslf+0zhtJhJUtgKhCk5qj7M9Dadu+IthcpaFE2iLRfJOmXqhakeYnKJz+05I/A6Lltar0VE/ibUW3PUhfziIhCIOKPhijOKMGJs8nGiqm4hBALlhNOR7fsr+i1ah++I8Pcc2Gm10zzVG0ycnntbcl2zQDfqppg7XF1iZWt4CWD2W0lAHotJLi2G4nwS5NY6lbqRzjPeJPioLGOMz/Prpc7yxkh4hedMa/u/06qSwQdz4gpdUKKQ87/i41AyEw503tWZGLzDQ+6aLZKF6SZf6O4Ref6D/gH4BMGXVnzpArcyROvOTFFPySgiqrBmsJdZ930b4hPBBZu39Fjipmy3WDFNzLOQJCURQFa/hFY7GkKJ8hd/a5OKHJO5IoEztv5d7P0ltUWQlj5lITCg45+mp8cRT6WuHEUO1XulzI+0fd/jtVGw7m2NQ2JI0fY4GotD5FklcSl9a6mtKmmoHujuFXXOquZXyS//b9a91vRm0wAPCAMjY79WpgNJDh9wL2sGzmY/iO9ABg47Bnzam2QeD9BNMmgqaEaYH4a0+2WArWG5QvY+HplB9dfTuVjyWMjCEIV46cR2YXk2OEw+vbTSUuKCstQPzVR/kZL9Dnqb5XvTxvYhk7r4gkBvDIC1XfQx0OTG4xo1V/O83bvCkols1tfam5Yzo0EDbEBJYuCZWHZ9/XVL5ds6DrxUM1R7VORAf5aAKqHvEyDW/3qVl1NgDoCnsLBqtIwFHc3BVp0X5IadHP2021K4bZc+Ip4GFUgJWWSe2KbX4cz+pGFwSUVYxLL36c0IAcW25O+XzsEdF4zOTmKD+LnU4dUqFkCFwmsV+R7puKq4va38gLAWCqDpKTyb7Xb4jyC4WZIP87B/rMF4qinhka8UKGfhPyOS+zNvkri1IqV4VBgEQyb4B6MxReuqmuyWdOvzhiXO0e36GUlcSwy+TGAR9a92CV9foDhhfxHlWpL3FQZt6XG1k+dnssWtYjGtDgn3LStJtclC57TpvIgk3VdHIKVGYuKjq+ueysJJTZQtPqd354Xcvgty1l8GJiZ+JScsZha5riGO4AvQZIkmUHmlh6BIvxtAByg9QDRrMNSFEhIaPvVkK7rf5c5t8E6a/ANs4hBaQ3x93hjAJuj0v+oI4oT4fVRKvBIHnHSR3wACbzJWLvkQ48+Bt0GM1i5PS6gek12Pou4Yvv/FyEZwOQbTU6rG7gKSOFoLoD8dV0UDbBSL5FWbiCREgHirnMnu2Y/yt7FDHZM8p7jutluKY2ANaHPxRf+qQwwSdTXZAOz6iP2uiAwKlHH1+NBQO1ghVsSiMvrWnZt6s+8V2udx9TCl9CZUpDbhbXew+m4swE/7ou/xllROQ2bkhVkshJu4dzkb3nmqJzt6WXgQfAWo8NthYGOlKjGR3AcB8g4tvQyb7MnvHLTMwcYJBUjb7o1l//Svx+43VBbSNHj1PyZC1lNxfdeXlvz0Gq6gssc1VbDj3GM3q+O7n4oC4ItnPZOCBlVxco6oCdhGV1F07yetvvefz40NxAGQ2kP/QcI5cnNgiVmb6EnIP+e9oyjiWkFbBbE+TYWSpVh93nrZP00HLo6ubCpT9u9wqh4MfTkaYBmKhOU8l72vIoMDQl8COub8x4GiA8zMHX5cscYxGOiEGJsBxy3PY3DZwzQtIpULkWk3a146li2PemioM679EjyVJYQHBiyIjk4tW5qfEIs/RTgjgYSFGx24PE83bF86bnQtPheD3tgpfLLw70FsrPzaDpIXLYVLYV4k8RaPyu5M8IGtgthSnz2DpuuY4mfbwDoeRDW/cGbH1DysfmHlDpv06I4J0po5gc
Variant 2
DifficultyLevel
715
Question
A square table top has an area of 4225 square centimetres.
What is the area of the table top in square metres?
Worked Solution
Dimensions of square with area 4225 cm2 is:
65 cm × 65 cm
Converting to metres:
0.65 m × 0.65 m = 0.4225 m2
Method 2
Scale factor of converting cm to m = 1001
Scale factor of converting cm2 to mm2
= 1001 × 1001
= 10 0001
∴ 4225 cm2 × 10 0001 = 0.4225 m2
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A square table top has an area of 4225 square centimetres.
What is the area of the table top in square metres? |
| workedSolution | Dimensions of square with area 4225 cm$^2$ is:
65 cm × 65 cm
Converting to metres:
0.65 m × 0.65 m = {{{correctAnswer}}}
Method 2
Scale factor of converting cm to m = $\dfrac{1}{100}$
Scale factor of converting cm$^2$ to mm$^2$
>= $\dfrac{1}{100}\ \times\ \dfrac{1}{100}$
>= $\dfrac{1}{10\ 000}$
$\therefore$ 4225 cm$^2$ × $\dfrac{1}{10\ 000}$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
710
Question
A square fridge magnet has an area of 900 square millimetres.
What is the area of the fridge magnet in square centimetres?
Worked Solution
Dimensions of square with area 900 mm2 is:
30 mm × 30 mm
Converting to centimetres:
3 cm × 3 cm = 9 cm2
Method 2
Scale factor of converting mm to cm = 101
Scale factor of converting mm2 to cm2
= 101 × 101
= 1001
∴ 900 mm2 × 1001 = 9 cm2
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A square fridge magnet has an area of 900 square millimetres.
What is the area of the fridge magnet in square centimetres? |
| workedSolution | Dimensions of square with area 900 mm$^2$ is:
30 mm × 30 mm
Converting to centimetres:
3 cm × 3 cm = {{{correctAnswer}}}
Method 2
Scale factor of converting mm to cm = $\dfrac{1}{10}$
Scale factor of converting mm$^2$ to cm$^2$
>= $\dfrac{1}{10}\ \times\ \dfrac{1}{10}$
>= $\dfrac{1}{100}$
$\therefore$ 900 mm$^2$ × $\dfrac{1}{100}$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
705
Question
Jeremy's back deck is square in shape and has an area of 16 square metres.
What is the area of the deck in square centimetres?
Worked Solution
Method 1
Dimensions of square with area 16 m2 is:
4 m × 4 m
Converting to centimetres:
400 cm × 400 cm = 160 000 cm2
Method 2
Scale factor of converting m to cm = 100
Scale factor of converting m2 to cm2 = 100 × 100 = 10 000
∴ 16 m2 × 10 000 = 160 000 cm2
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jeremy's back deck is square in shape and has an area of 16 square metres.
What is the area of the deck in square centimetres? |
| workedSolution | Method 1
Dimensions of square with area 16 m$^2$ is:
4 m × 4 m
Converting to centimetres:
400 cm × 400 cm = {{{correctAnswer}}}
Method 2
Scale factor of converting m to cm = 100
Scale factor of converting m$^2$ to cm$^2$ = 100 × 100 = 10 000
$\therefore$ 16 m$^2$ × 10 000 = {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
702
Question
Vlad has a giant square chess board that has an area of 4 m2.
What is the area of the chess board in square centimetres?
Worked Solution
Method 1
Dimensions of square with area 4 m2 is:
2 m × 2 m
Converting to centiimetres:
200 cm × 200 cm = 40 000 cm2
Method 2
Scale factor of converting cm to m = 100
Scale factor of converting cm2 to m2 = 100 × 100 = 10 000
∴ 4 m2 × 10 000 = 40 000 cm2
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Vlad has a giant square chess board that has an area of 4 m$^2$.
What is the area of the chess board in square centimetres? |
| workedSolution | Method 1
Dimensions of square with area 4 m$^2$ is:
2 m × 2 m
Converting to centiimetres:
200 cm × 200 cm = {{{correctAnswer}}}
Method 2
Scale factor of converting cm to m = 100
Scale factor of converting cm$^2$ to m$^2$ = 100 × 100 = 10 000
$\therefore$ 4 m$^2$ × 10 000 = {{{correctAnswer}}} |
| correctAnswer | |
Answers