Measurement, NAPX-I4-CA29 SA
U2FsdGVkX1+AmRR3Yf2UXIW9G7+Z+cDcHAybMu5w5eGcFcSeXNZ2m3SkvzqdGBgPrxQd0GczdDOqVv8QTW3+wEy74h+gUwXBUVD9lmR18/5nU8zSRj39vWgg4iu0LCFiKtOfKx7987zpYrX93noeTTakfkpoAI8yHN7QHZuWtkbHKckOeIUbmSbi8NSojX24Lv/BYVU7S+KpLQwZG66dG53a+JM0Fvc0/mOgJbFgYf1JCGN91Xvo0cfHuv5UDUojaNsJCal6mjyyx1fnFXvfOsP6Om5tVpsrKNWAK0g3VEMVjA/npA9dgcAGyCG5fyr0Cx175fgZIpiMVDyVD09aQB1i3Am+RxACVXr1uDVlUTBj5K+kPhhkZEO1WFbwakbdnDvJ1cEzLlBV3zkqwA8ADMrGAqFfXEnY6taxtM0tLN2ZCwomsXMBpMWDJzq4Be7GMRyLkbgPxXPwO3Ja+kF4PVLQ/DG635rLkqe5STHCEOpSQHiMML+oL0YNGh+M85qLSwTVuKhbuwQEuKr7YBSEY02LczcZTBO3867cyXqHh5D5JkQ9q3fYiqKHXTKMzplht78JwrCSmOTbJLMLBsj0BKPy7S78C16BjD8RwGVqYg86q5qRJCV4gYEDTSLz6UdVETB0llV5zkZdQzt9WGvmQYlP9wg5ehcLT5Z5VQdjdVzWQ3rVn+lUytJvTYIcSJU1AoV7RgiPsXGG7z6omdSIRuvH4NFsn9H8yg85+3G+9X8cUyAuoyz8VC0K6E8BBgRrNfKO2QAWskYnbWtGI84YsgI0n6tC8iN+mnNEf4jPB10ynZlYtFggFH4vtO850eCyQ05GYBoyoLijz0EDn3qQmwd0m42TnoCvE3VFeD3DYYA0ImNBURjcQC7LlNm/wKKMfWG6GzE6bLmovCUN1eGUvqX7WXKicsKizjdE8OgK74mHI2IpTJIrDI6wSmkALpH0JllgP4c4eOvQR1LdLpUFCTXmEut9I1ryMXnT4Y82mXJSSKB8GLz+EcuWLIsSNbpEIqRtmXIZ24sL8eE1gpd/pXq65Zl//b5tjzci7AMAqR4gSkS8YD6w27KR0QW1+HNovzrIgbaA5p5p3XRbsrZ8tw1a+2tmKYCaO0/0rn1iGocMDrUIxeBhO9tTZM7YdT4BA6HmsLNQgc7hJ0+fNhROLw7ysvtXuHQxM8QnzELIiS+gPl/i+ZoN03deZKixrg2Zk1ALDyfxSLmgLN+qVUsBUhz+DvTlT/yHuAc1tCMH2imDfcKw1FLDfGlODh5GFryOxg06qlbX+6yuqDJzxUiXnCnLMbv0XysvZeQldAgUM5ZMc2pkN2XZLT/kNGmx4UPBCoXtiIY7kpBBnMyR9k3XiSJeHV0nXEwLhusUeh5e8bn9N2Q4hKnTQhB1H+WvzNDoOrg184trZKL7UNceC+vt/aEciLrgKkU7ffnmfJDX3ltmCC1h0g5cQATMxJHE6vs+tdW9R21ZoWnlhuO/SB6AGd3EsUq0QBpstHQhkqlLVGvThBSvJcvCvOU70c62OoY21+HOU6nTIqI7GLyb56SYlk7zkRxOG9rRUV67WHEd6dpfwxEESoRs5gEDVSGyLCDi0y9gvJJyRmZO6tNR4XesGj30uq3Q1U7pFaXDrncV8xgmK5zkk4W3Hwkga1gX57FSfy+M04A6Fn9/F3WzwrYMqw5C8CkpK1OyGVfYdoMkhNr2Kzx+ufddnS1LwkUz4lmzcXJMJQmjwsAuImKQ/ICLV1GCyl7saBV+EkFz1TCP9PlhWfD9VoZA5zHdOeaAmdupCWHhYrMHInA9u9Baqq7r34Z5UkQu7qFo3El3y5/y6/gouTCstNBkNoGBrGU5aM1HmsT8qsB6SotbKzWsGr6rZ8jcedTaJbfzjlty1ENy5M6GZGCmbnAG499IBJ4N2BKCeuCPVi3WwMJwFgF9+FSzn+MV55QZjb+LMYNxqoT9wKXEqQPaonLs3dhVuDTUPqZYhnS1XydPy+ArufF9TeNGNNGtJ3OPXyKBLufbzEXCeMspOxX11W5oTF8vRXF6GP095Y+kRCrPvaVgT231daDt/JpTJoUwDsMTm+toHqNa/FRBdNglL+QZ2BbEyKLWOz0PaFczCXbAqAbC3FIoh/gK5s591e9fOivwBUiBZp5sCWshaaPbC6QqY/DL9YEdI6O4ToHH7dT8T+z7SsfO3Aiqv+fsSDLR5ZMrS+QtXW03C6YxrFG3erFnvHRSO0YatyQAzzxzqOM6DoOYVdmAOPDJwmFOp01YidmX9CnQb7aeoWVHv+z8DJ7z2ntI5+nKjbcU/LU0wvpUFJGpcTjxFz6BqUvfeXLP3BrcI8C998XHOQt59y7AERmSX79kRpUEyBdg8UEqpuDDCCk0iO1gaIvDb6RdnRhjFGtWu7SOeUczaVJUfYwnHlfPcLq4dHa9DM1M9Ouk5P9dKHP9GtAcEu4icYV5bAmFPKgYH4MlqNMARXj+QhFgHftl4xH4UpyrxYTPG5QNJoaBjOlP1xClz4O2gbpoaTE5NZRwmvtw7SPDcIsVokPPQuH7CC7mt5Z8IoQdo/jXNTS5HrxRWYV+NXqsz0nA1P2YTgCW5ekOMdiEEcVLDQALcFENBRDJB2K4JkkTBg6LT4XcELfQieCWJMw4h6+KcCFjsl28JAo/HuiTO1j6vnWojbzXfpQg9lGcdy2N4qLPzaxpy83sCDoTTfXIJpU/BjCPaeczmR8tIaRL+1YMfz4zMDaryGkGPGMDuw2t7YMmVbYXZowGgQ5h1OUt3IzzyDtBYa8Dxmb21xNIPDbGJ4mPbB7OPjwrJk+5m7LcsRIt+cKy7SiL5PD7kkI4nF1kaDVkxo/mIx6/rAqGfV5hn//JREkseUEyFX6m3VBwRu+32a8NTPWUIu7xw721htmZT1uFTWodYteljGmWS+wL2v9vSeblKax0xf72BN30Ec7Ir6QeXbC1tFPggXbfaETaZBU+dCtj8MNkulGegBCsr9Hs7Uwjtr+6daFMW+BjcHZVgvv6alxcfvewvjmtbsATJe1jjCbsckIBJkKCcTisdt5pMAO4OxIsQ8TljATyKuW2lGHHAGKjzp6+EvnrMtd9uZwKgU8i1WXfpWzn1/MdbxINwU3vP+/7T8B04NVBNVt74iFgUDAyIRZfNBVz4GzTBQqWuhIbxnnE+jrrv36eHOacmkNjH0GDft7QCU/6OHaGPoVRwDDTqv5sG8akNNhx9Iq9VtU4XnKy2t1EOoPBl5TSlTv0/uG8ZN7xTcI7sh+uuV8RCB0ULStgvZJPz1thevP3UjoiTFudpi3yCVn8Feh0ljpApFEafQwQxoqW2iGTezCtM+iyHBp/N3UXFiKZamP1/b4TMaqWiZcH3FYOzduS7+9u388pfHbTHn2kUEn8IjDiZ2w/TKUBMBEOLikwOkNmJPMv5NL3XkpHrdhHeOHh6oJEMZrqmGTkeIqhGWhUYNZ4xqGaYETi0HQWKJwWZDfr4NLEU7/rN2ZD59J0xhslFuptfZTlIj1bACFGSIGTFE6e8yjKN7hJBWXo5+DHvUtK1ZCG2naPHC7k/pFyyA23wIidN/TlaT4MRvqjhvPcYasyhl+feL7cRQrJLYnqvWPk1DqSyEY3fk9gN+coyG/Bni8psfKicn81wd8qLUq/6Acj1hwiASIifi5wNTwmEAoL6z6FtkvLOdZ8Qn6ugCUWmP7uZF9Mn7ONFyR3eFNPsS5Dc9N2x9Bf7/WslB3KvA9Frccr4POszRic3MKUvQZXrtxmbTlsWCiBIbqsUww52CTkNghRBqhJ8phtS4U8J/CsMuyOG+5HPI99RQ90nAtJxF6t6jEWIYTy63CzYOZvSHg1VRasHRRO+LKnY6OKQOPUI6mNCIXGJcnj3DbvFkwh11OJk12R4m4ZZ1DFjqzFDF6ex98oD9yFIEoITEFlUHIF2YacjR8KtYv83DzMCHZ6tJu/zlcZvAUVIgjQODVmqoKmb2s8lCB1St3a7pZLzZke4OJcN4O6T3O0R3+yLx3YHvAUdigJZuf0BMgZDoIugqea2diAwPqeYXX2ogIqRgxevTkvEHJL+g8wRsRA1ohCRr8e75TldQ44vpOQ5FJCEzVx8xvnl2TDAk6OucX4SvLr/iyOZlLLp0HRvyMVGAKNjiLz7aXWZrnjdLcBrJSVtqLE8zkXDYvVFJTP1NQXXblR73pIPz4Eoz2w0zDuR118DJ0j9lI6BkAfmgFoUzmbLKH4FhXGyXcOCde8ntoc6zThmAG7CgWOHGR7boVRSIclED74nXSdEcGDihvh1lPeLI1yg4zC+kqwGe+8KvoDQCm7vjQVjXPTWcXfuy0AJgWdJbqGp6rC2qUatD83m6Dxj04jous1x4dsCXPGCjUw6IwI+gA6L4VuOdqd/CeQhiGdiIoaHdIOJ9JWFxRSZ+uOOtSw7buWNi0OlaKT5HYs6HLWcNeI+4mUBsEgcTDnhr5CNCwr8k/1qZQW8986kcMq2rzC0Y8w1SkERv+Wo9EgkOVqZb/j9iP7LcjOjcgLH73ESvQOG6zkaggQrEyWNK6drxYi1LnhDwTb6HYw5nFAf2I8bOYF22MGvSuK/7ElWOQY9/waIJUMqOMK7Dp0ALfGtdh5aVLPHPb21Zv2/e+JYf0+Ge5PFxLBhZrA9yf8lsRNmuFtb8f4qLXOOFcfTHmlWDM4IPkpGQz1yiYN2m9ervZxKmDPSwDzvkFJ1hLkqgjq8jwcv4pBTuiICQ1k67em60LQv1YUaSWSlBruwpu6n6j5Vd++r9GyY4g3PjCA0qSCXXCQ0c7vlSdAJAIpDvIahQEC380ta5zuoBICKNFXTYPYV7+FKHBJnC0kyHnBx7i6aywCf3wswyzaO7dEjxCztxcbT/sdAjurHwBAGpdUWsxUuMsSGime3q2IquoapeIUmM4wHnlO1DnAiiEybHIfj13aPVLY4ItDwkTnRv5aP1oMaQzLrNJdyvX8S1YiNNnObYbGe9qmbRbf9i/5tPfWBhBdc+mklnRoDxp1zorvcllNEkDHz3XjP8rqkxK2CJayJf2TBhYzl50J2NeE//NM0rMBEm+wIdqyKvHHt2vdwV0UKcQfWCAJTKbuunY9O0llynfeiex5sJLQl2t7+N7hpKO1B7GRJvLmKpWuKTcPMfw5TMoL3sHSLQbyeRgAPyHBZzeIU0KbNHa6icNMX+E8/euAPmWyIpvIO9gHPL/0/TqayJOIIJbZBmM6L0bUNzYZcj/vh9iG8tnUy7UjHWEAHM8BWFCWqK8JFP1+Le175y7H473cSICktDGf6u3UHg/muu34ClRS6hkWQsnDDkfUSAP6+ML5gN4k+e2hs0a4R81hhS9VdmxnOH6axAU9BOSXv2QJZi2U5YLd6q8ZWpyxSfXuhzt4nUN86kWEwtrdpY+7n6/zMljAD76E6rZyG39q+9kLzooQKdmnuL3PNxlU3h40krXRQpZf6MgH38jX7sRsNQsNqIRWRIllSV7GGXbGWnmfBS0ZVu3vcgGTs8T1MeNDlFtjLVajf1XLiWkrYUBlbhq7w3pKrdKeIBXOCTAx9NZv/VPoiMNRwIzraXDJGplSP+2kYwdAt+mEWJRo5AtS3dmfz8z+xPezgtIWYRw3oLL2LX2TxXW4c+Gyd61DYXx0OTJb0weOIPsKhxl7h25ptLBbKh26x9X9PGN/OGWwTpfJZIyS56iXLd+BjAiqDs0GMKXoX7iv6pg83OFJBIKTEpTe1pC6PrbtyftCA2s6Wocj6Qh92vKifi+cgE1W0oqhoePrDRXBPtXTwlsiimB9xvJKpozjPAMSqXJUzT1gJdKz/ZHaFfOH/OSuc8pMG0yQhmrQ6tIDtHWoAjj2gPZN9OH+rw2xwC2X3a/K007X3+C5AJEncjWVotPwPq3NGO9sjS/fvL/IWZlWIQuZn47cnRntp94h5Y1jXa7GZ4WVRGXFnWU8vaGYJPfELYmGcoePdO1Xvuiz7buk7cZjlEf50/28RJw7ojgAPxU6sVT6kkMJQzc9Xa0i+MAz1yk+ywS8j+TqjkMRBQ1pVNKA0mbNrPyb6QTnLCGSsEQ4wVEC7WGitsgUQmvspE94NWG5qqJJx/3cfkShtyPEe95H0G4solTKW8uK93jNNT9TVvrLHwvdkEoXBiKWtp2ooa60LW/yeqcmsMyax72KHBHgcO/wCHIUlarssB2+RgvwiSKST61l/sQvkYezs55VubZPnSARuDcQqh+ZmSUPedXjnhs1JMHuXs+FiTYad1igW7fo1QitoH7KX9tLjZlRxG7hzILBnNQRfJBmLG08osQUwYfJvGp9uw3MZH9SBkn2U7eNm1LQ1RX86oPoo+qScSGjKger4Qff4PBtmx1iGpzW23cZlwo883WU3v1GWLqwTerEQySd6HBkRC0J7JFdzRU0Mo5t+e+zm4cJJJOqLWR0kh1tJZ+oKZhQJG+RueBSDyKkL6jvnY0MfhqZIUk9OyL2zyrMGsoyOTr0a6yxCdABKUu0eFSJH4ECpdLK+BhS8pp91DITPHZwMM7CeUCfU6nYK/XoX1gArAyuzN10yf3xk/x96GYgJ1o7uu5CrsuuOu70jLbHdTO3lU06aGC9+PnVTetCqk+Jws51AiigqtNJJLrmbxZPAygCZRdrsk716FeqshcDw5rw839LrHP/m2nIRfonU13ktOlRnSEjsnNTdn4h/gOFC24HSrMx9gj1E5GE80wv0Zzz2mKKafZPNWNK0QNujdBCLGHJ/08NF6rX8TBK8tpRxHvn6ujqkE31jdupB8uRi3GBKqV0m15DCXOljC9Uibz6owEV7iLGxlZRJ8ocFeLviiCm/GkNc+UDrbOB1effVTOep1CIgNhjH/kqMPxSx8Alvjo2Kd9/xaxxgpAG5o+gFDXDtUI6xBtN1zL5LyjEqAvW8jvd0yqAYm/jIQTuufDPqgzqTvBydyxQ2T+QVSU/49fK4i/rYRDYCcQNIVFY2olO9NgT9Z1175f3zAxReRP0kKYR374M6GPuwizs4iB4o9Mdc087Ssa9+w6MDP4A9KMayvOehujQCDUg2eqaK81NkjwmHfndDzDTNkClMTMXzfE81JVhvQJLXOgtTSgqkLdCfrk+DLPTFm4GF4zyyf0X3pwJKHGCAKmGjs+fpPqs2A3xE+vLsOPi7Xdm13vs92cRZpvG/PUVmMoTxFAHK65X7YoQEB6XTPbwus9YD/qgeWd7rtaQkpBW48FW7dpbyJ3PDTBSSJQ8aeqAM1MyJ+yLnLmDpT2T8e+rVhcPEX2OTVbsZMe92Nw95UoZMWuqTeyPXDdb1++BErC/fRigqVRGYj93Me38ahg2jIGnJ2f4C+Zzvjsd5HhjjOEslnx3GJQTncb9c1KeRRJ2venK78VFSXLoJNe80LUvDnQMcImp7CuREDOG4irL0I1q0oA9n17Tdsi4N5eio9BYHsWWmQCteWf4g3N8xINffucfrJF7WbM7y8eN4jBRH3Mt/2Rh9GWItMgsDwgvhHMVPjku/PBsiYZGLHm9Z9qc3C5HPpmxeCXQiV7VzGGbRXrz3fYDOvhaHoEGkxGsvSuWhFDXBXA/YxM2/KuVANMO7OzjFwKL27pbd9NKpmH7Meh+DRBKkOB3O39bKWF10hXXsD1Yg51WPo3LGLdBaCU9XYz4C2vRMHIAIk7SOTo1dz+swwM3I6hdwb+FXj2ciyj3bha744V8fEPv4jER/cfU2fHhT6ncFyV5iV9FWkMN8aoIxLomkPJcihCMQ7SBMOagH79YUMr7tSO8AUIRCvr0kHSOXJUsTXu9uo0/CZZfiJ7dpC6kIcZYLoGeYQ/Xe4l8kypjw41VEW1dsqIDRfgSm3WCGddPDdykT9KJ07fy8VZzEk5v7SUvcb80pbb6M3sWew8WhgWkhDLPZ+gDQVhd3VWE+sEzMizZo938eiD39eAeixI/wVz/zjKacaddk84LM0G89DvMXyt/MngNqZNXCbOpKnKUdaFWhee0iON97+TTSQRGCNgGQnPVGQuQEPk6aW3BHO1r+TMI59sc69d8RpgQt+ryFmn2ISr4Y4eoyYA5r0/kftXNNQ/jq6hWnmY4Fw4P8kLOxXG5LWE7TxznE7CkrDfPRbOmIxgnJRS2Ty9yfssHnaeJ70EVfcp07IWSsN3GHR0m3I/o8y2KtU8yfbTkqzs+EPDu4wVSlbrnatsG1QTJnYe3NX+UyhtuTU93EyzO84S5KF0wiLsqARMiZqtXkmRNtCGzBKwGqMSgl2iNvKxIoLIufi6YKs8eYDcvZuVZ0OQ9J7E+h0wKrs0r1+gtmnbeP9drpcG41m01OqwTlyD4aEKysQn5nSztNynC1gmYW+3ufI8N++etcc5QkxzlnQkcMPL55OkMMDkSzqvLVYx7k+Mvw5z4y712LW2CGr0Tqrgj9kAF2YXcOS1VzFRX7xk8J9jBi6dMyNrqrcOzdFli50zL9zOA2HS/vNGeLN4bH8IgxhvH40K07AwAWnFYOAj0YAdSxi6C+tXt2vFef3Hyt/60DxqULOZMXHmdqqhMJptdL7BrgfwojBZO6BWn54NEnUg3ETukSWo15pDDWHOFfg0HRic4ihy1Peh/H4wKWLwiL+VzpykCsedhQKboAXuMJN8zuvPNmJb1W4qA7TaewhT5o3GhpZSDGKj1THMO2pZCgiaZsK6thW6qGyHfIQ7kWCAUY853YFL8sMzMW/J7RoVnBY/SVWQZ0iiJKmWeKcfQulJR3n42qlq+FS1BB6UMjICwqDJP7XWBtKICHvjmxP2ydC9I6J4a8k4bhIhQE2bShPC/z2q5/XMZUL/byTC1Zr3HpOnNex6KLjIEt2Pwworv/l1DcQxJXinsE//uRRDs2xfXhs4XNMI5IeQ854OOSomt6jKZLFSNP9uZRKwDi1XATMiJyrM3B71T7x3ai7DnkWmO52uMLvZ5Eh+uGy2HVSy8hZMSo9UYYPASjKXgBPMnUUz3BHGanE/5wtIczLd+I4RqeC3mcTHBy7o4GqDJlh1qvxK9Kt/SNEKWopuNibSvcpLn/n0Ug1IULic2Kng6ctMa6EyRfUNZ5oK7yx1yzcLYZ7jXm1wUHUDmIW1t/C6usDbUs8oYi3ntsZevjgRB1d6ngC2Q50L65lLFIeQht5IstP3rNKNK+FoqKBuEpjXbUePzgNtb4r2kYk3hCJenb7fEroESxVpuIg4gWOlsFXICrMLdTzm97rNMDP7g+AaSWL6K5C3dolgUBJ0/xKo8mk1IJDTNa1Msn8mXXnbj9A4GY0o4CdtXRen0YKZ5d66sbt5gv9fcyDzRQYaR86HQ/ZW0Z2GRC8bYn41P0HJ+DrTWC4dGIJ4Igdo6iV9or6mVeUvO+H8vLkiw0mvL2crfVRVyemchgGzCBtTF1FRDT3zzQiB+t0dLTJDZvIjtlQeXdE3ALNH4zuIQ0Smz2mpfGS0G3Ms3WBltJ0sZawF2OwvW88zaFxmW+uglrmRIk93MR0uXp8WBUMUnICtr/Xjs47+iD4BwVyCW1OD0E1yPeePzXf39rkqFIFq1tAVAHZjxYh7fIYn9Wo8XcBOjp8R6IzbsEJl5K6dHhc4O815hpnQ3ogRt3tioaqL1QkAbjEkp/uD/oEQA8x1RCxVhr804pAI6eRjVA6VtrEl+6riONJo5P7fyKZHYqxb6nQ/LKjYLSAchhozhbizfFFjUQAum8yqxL3pzIM0UJsEnsnzbkTMgxGx2PhjJugxgds06JzmrHlgxfRQDNbYod1roZTyrElGSD3cTR/AyuX2e4Ae6l8GBnpZo0FB6SAvg5EAdB0GMAn5aq8z5Mf+bJldOvFI9XUd3lIEokSM3GaLqSBeRKVBOO+1wT80BuJUsUVPhyUh40lVlGC/jkgNOgg+1Ji6mpD635bwGIMYUas+gLWYKnL07SqjJ8hn7DA9tEtEL3OTBbXRTDnuDKt8XuyFaWPJowhELeAgN0p/talGB30HdApQWLMBr6NnwxKajwwqyv3g3pK0ofs21ftBKUWIETz5tpHevSZPrRF9+CtgxJ8sp7Us8b1PxIVQpy2xcpXlN2NGt5aa7YArAIGx++oPy8b5JkTGkTfl/xcRB9LqvLxgBN60dtFW04euxUKAU2Pqbmf+xzQpqljQhF70FniR1tDYAB0Uv3uwRHvIHCGwHUYFPpVVwy6hT/HSzAidBKwG+dkGLa84U0z75ExtaPXoJ0oFQgLy3jyPbsyPScBnAWt2opNbVmxSixn8+J7Z05KBJygzjRruXplHhifw075I6fQ3jPGDSuZIe5xliJU3BNtPTcyvxZfjOpGEMX00g6ZkZShHwSNqoOy/gEJmDM9ZppakjkeagRMQlgi3BgjSmLjMj7LVDNwjbqeYPZolW6ID7GlxpdouKwvxBI9C+ZWDpDbXAHsDSOTx4MOBhvu0IDIqYWPfaEJ9el8mgCKqzt0fPnP1dpHmbvBkrxMU4KT8rKRco0sgnnGuyWh6/YgdRBm5Hy2NjjjCRxdb+xvU1SYvG/d5UxUC4gMD+MQljKkgpDLuLfNub/aTWr2xyqscw4U8oJQYdoks+a46soRLkvOlKLyPCM4nsMTXPqBi2f4jafKF/tDNmexL3aMla+JOnsLwZRcRHqsb7kToOrPSmn8lscX8EwI+sy5MhRbjSkfh9dNcpUngsRN7aF4BNJ4bwWkwq/80AXiIFWDaNQQ3sdX69DnggsHrV/p7O/RfUbzNc8zuPN4NZ71d0jmbdBKJOt5WzGOfA6hUJ5EaQw9BAbxsxXESBR7pe37RiOOockC494/0DYfiJiBCYXrLgDFuISCiglvouvHDpAYm6hVrLP30GD3qcQtfEy4yzSZD/IJFeNffsqtlr0+EgSW8waAZ/E8JqBAXrt/78yktaSZxX8534vRB0yO6X9qG6jFj6kuNxqFtvnrY7c/w/lBZhUpoPR/q+XqgOyK4ZA09KwnJ8lO6b57/9QYUfT3hoAihJKnshei/MCH3ALWy3o7xlHEECrW8jbnl6RIHI3asDFF0dfPLrc6Rdo7E/BxqCKBr5lLhFAMCDQRlN1cPJxqBwMwFlB4lq23BmXiSLPGVkzppTPbzTR9TO4W1YpQ+seekhnkGxLcZVr2P+OGABQSiIG/jdWgq6my7RCjlWQJS4vmQTlfwsGbpoazkzWpCAN7+vZe8Bt71IZbWX0FvQ429uBlVxolECKC5QNtKxG+2HvK4xG99XnWf/AmHNnRSWutrtiOOpT/EEipaF6G0F1Q==
Variant 0
DifficultyLevel
731
Question
An archery target has the following dimensions.
What is the area of the entire target?
Use π = 3.14 and round your answer to the nearest square centimetre.
Worked Solution
|
|
| Area |
= πr2 |
|
= π × (4+3.5×4)2 |
|
= 3.14 × 182 |
|
= 1017.36... |
|
= 1017 cm2 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question |
An archery target has the following dimensions.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/04/NAPX-I4-CA29.svg 420 indent3 vpad
What is the area of the entire target?
Use $\large \pi$ = 3.14 and round your answer to the nearest square centimetre. |
| workedSolution |
|||
|-|-|
|Area|= $\large \pi r$$^2$|
||= $\large \pi$ $\times\ (4 + 3.5 \times 4)^2$|
||= 3.14 $\times\ 18^2$|
||= 1017.36...|
||= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 1017 | |
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
Variant 1
DifficultyLevel
730
Question
A small plate has the following dimensions.
What is the area of the entire plate?
Use π = 3.14 and round your answer to the nearest square centimetre.
Worked Solution
|
|
| Area |
= πr2 |
|
= π × (3.5+3+4+5)2 |
|
= 3.14 × 15.52 |
|
= 754.385 |
|
= 754 cm2 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question |
A small plate has the following dimensions.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement-NAPX-I4-CA29-SA_1nts.svg 500 indent1 vpad
What is the area of the entire plate?
Use $\large \pi$ = 3.14 and round your answer to the nearest square centimetre. |
| workedSolution |
|||
|-|-|
|Area|= $\large \pi r$$^2$|
||= $\large \pi$ $\times\ (3.5 + 3 + 4 + 5)^2$|
||= 3.14 $\times\ 15.5^2$|
||= 754.385|
||= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 754 | |
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
Variant 2
DifficultyLevel
729
Question
The base of a cat basket has the following dimensions.
What is the area of the entire base?
Use π = 3.14 and round your answer to the nearest square centimetre.
Worked Solution
|
|
| Area |
= πr2 |
|
= π × (10+8×4)2 |
|
= 3.14 × 422 |
|
= 5538.96 |
|
= 5539 cm2 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | The base of a cat basket has the following dimensions.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement-NAPX-I4-CA29-SA_2nts.svg 500 indent1 vpad
What is the area of the entire base?
Use $\large \pi$ = 3.14 and round your answer to the nearest square centimetre. |
| workedSolution |
|||
|-|-|
|Area|= $\large \pi r$$^2$|
||= $\large \pi$ $\times\ (10 + 8 \times 4)^2$|
||= 3.14 $\times\ 42^2$|
||= 5538.96|
||= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 5539 | |
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
Variant 3
DifficultyLevel
728
Question
A placemat has the following dimensions.
What is the area of the entire placemat?
Use π = 3.14 and round your answer to the nearest square centimetre.
Worked Solution
|
|
| Area |
= πr2 |
|
= π × (7.5+6.5×4)2 |
|
= 3.14 × 33.52 |
|
= 3523.865 |
|
= 3524 cm2 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A placemat has the following dimensions.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement-NAPX-I4-CA29-SA_3nts.svg 500 indent1 vpad
What is the area of the entire placemat?
Use $\large \pi$ = 3.14 and round your answer to the nearest square centimetre. |
| workedSolution |
|||
|-|-|
|Area|= $\large \pi r$$^2$|
||= $\large \pi$ $\times\ (7.5 + 6.5 \times 4)^2$|
||= 3.14 $\times\ 33.5^2$|
||= 3523.865|
||= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 3524 | |
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
Variant 4
DifficultyLevel
733
Question
A large circular sheet has the following dimensions.
What is the area of the entire sheet?
Use π = 3.14 and round your answer to the nearest square metre.
Worked Solution
|
|
| Area |
= πr2 |
|
= π × (0.75+0.8×4)2 |
|
= 3.14 × 3.952 |
|
= 48.99185 |
|
= 49 m2 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A large circular sheet has the following dimensions.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement-NAPX-I4-CA29-SA_4nts.svg 500 indent1 vpad
What is the area of the entire sheet?
Use $\large \pi$ = 3.14 and round your answer to the nearest square metre. |
| workedSolution |
|||
|-|-|
|Area|= $\large \pi r$$^2$|
||= $\large \pi$ $\times\ (0.75 + 0.8 \times 4)^2$|
||= 3.14 $\times\ 3.95^2$|
||= 48.99185|
||= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 49 | |
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
Variant 5
DifficultyLevel
737
Question
A baby's play mat has the following dimensions.
What is the area of the entire play mat?
Use π = 3.14 and round your answer to the nearest tenth of a square metre.
Worked Solution
Radius of inner circle = 25 cm = 0.25 m
|
|
| Area |
= πr2 |
|
= π × (0.25+0.2×4)2 |
|
= 3.14 × 1.052 |
|
= 3.46185 |
|
= 3.5 m2 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A baby's play mat has the following dimensions.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement-NAPX-I4-CA29-SA_5nts.svg 500 indent1 vpad
What is the area of the entire play mat?
Use $\large \pi$ = 3.14 and round your answer to the nearest tenth of a square metre. |
| workedSolution | Radius of inner circle = 25 cm = 0.25 m
|||
|-|-|
|Area|= $\large \pi r$$^2$|
||= $\large \pi$ $\times\ (0.25 + 0.2 \times 4)^2$|
||= 3.14 $\times\ 1.05^2$|
||= 3.46185|
||= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 3.5 | |