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Notícia

Exame de ABSORCIOMETRIA DE RAIO X DE DUPLA ENERGIA para alunos do Judô

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JrH0df3kje1axNUgYhPFNJpc01qYgopuaKAPIyMg5NKKCePanAf/XrzztHLTwPSmDrUgGD7VIx386cueDTQefenA8H196dxEkoOVNdloDBrNT7Vx0uPLQ/hXV+GDvt9g61rR+Izq/CdFDCZW9u5rUjISMqOOKjVFtoQOMnmoUky5JrtRzCXJJ288Z5qndWz7iQ/wCdW5iPLL0k5DRq3qKAMho3HXH51C3B5q5KcVSkOTSAlZiACKicJJywIb1U4NODZiz6cUwcigB0cyoedzfiP8KrX6xpOkix7WZSTV2ztDJIXbhRVLU5A16FXooxQBnTljCFHVmJpttAy34DA5Ve4qV+ZEHoatRjNwxJyR/KkO5ZTioNTk/0IjGQWFTbqV4RNAxHIXt60ySrpwniKyWz717rXSW8sd3EySLslxXN28T20okhLFTW9BK08fyBVcdcigCPocUD0pZBhsmmigQ6lBptKMUAOFb2j6Msi/bL35bdeQp/i/8ArU3R9GV0+2XvywLyAf4v/rVavLz+0DjPl2SdB034/pRcC2zHVmAxssk+6g/j/wDrVFc6RDNNGsVvAkQ5dscn2GP5157qfjy7OpR2mgJDPubYiYOWPr14FdXc+Jv7HsYX1KVftLAbo4+cfn2o5RPU020KAyYgklix1IfNILK9in8q31GYkDJ3LwP1qrofiyx10SCxfzPL++NhXH49K2lvYkIRsBj23c1NmiimLzWYLgW4mhnfGdvfFaVhqGoyXKxXNlsU9XDcCltzHJKSijzG6tt5P41cmmjtYSzHgfrTVwdh9zdpbRM7ngdB61xOreKpVmKxtn0Aqvr+vvM7Ro3/ANauVZixJJyTRcSNl/Et6/RsfjVd9dvnJ/ekVm0hqSi62qXjdZ2/OoWvLhuszfnUGaTNAiQyyN1kY/jTCT6mkzRmgBMnNBopM0xhSUE0UgFpDRmjNAw60dOtJ0FJmgBc0tJkCgGgBc4pe1JSilcYdqUcUlOHJApiNfSVxE7eprQNU9OjaK2wwIJOatEnNUgAnimk0ufemE0xBmim5ooGeU9uaAOM0h+93xSjGeleffU7LDxyakAyKjFPGMUDHcdc0fnikAzninr6CgRK2Dbj610fhVjuKA9TXO/egIrZ8MSeXcmtKTtIip8J3M025wvQAYoQ8Gqpbc2amhkC8Gu05Bl1L5Ue3qx+6vr/APWpysz2MZbG7GDj1pkzBizY696LfJtCD2NICrL3qlKcGrkpqnJ1oAIG+YqehFW7cQb/AN6hI/2TWeGKOCKuiRY48n7x/SgZavbyJIvLtgFzXP3ICyqc5JFacC2jsWnmJP8AdFZOoEi9G1cIfTpQwIJD82a0IjlBJ/eHNZjHOcVrWYVrZQ3HFJARl27CtCyBMGT3NVJZI1IROWPGK0ok2RhfQUxGXPiyusOT5EnPB6Gr9vayyASW8ibf7wbJpL23FxbsnftWPYC6hlPkSYcH7ucZpgdSILiaPEiKWH8SjrVMgg1d07VGJEd3EY37N2puoRCOfev3X5FAiqOa6HQtD+0Mtzcj92OVT+9/9aueHrW3Z65JAFUnIHFJsDob22luZ/LcbbVOij+L/wCtUE+nwSwtEQRGRgjtinW2vQyABziry3FpN3H4VIHK6d4Y0fTLt57CKFJnGCc9vasjXvh+Navnu3vbqNnwCFIK49hXoLWNtIQwCE9jilFoUJK8596dxWOa0nSLXQ7BLW1j2oo5JHLH1NRx6A19rKXss7sEO5IgMAfU966ryGY4K/nTyYrOJmwB6mjcuM3G9gAisLcknoOT61xWv68ZGMcZ/Cn6/rxdikZ9gBXJO7OxYnJNDZIjMXYljkmm0ZpDUjA9KSiii4BRSdKKQBSZopD0oAWijvScUxhRRiikAUh60vNJigBCaKXHApcUwEIpQKMAUUhhjNLiimSSKo689MUwFX5nqzAm6eMepqtF71dsV3XS+3NNAbfQCjNIelJ3qhBmmmlNNJpAFFJxRQB5WeTRilPrSe5rgO4cORTx0xTFp/rzU63HuODYFOHrUY69qkXqDmqJaJohmJhV/QpCl77VQi6MM9asaU+3UB+VEHZky2O9jcMM1Mw4GKz4pCoyK1YBkE47V6CZxkZjO3cx/Cn2g+VwelK4pLXhmFAFO8iMbFgMrWc5rZuucqBmsiVMEj0oArMcc1ahdZEDFQ3qCaquD0p9s2xtvY0AakVt9qAUxxxoP7r/AOTVXXrAppYkiTbsPH0q1A/8Ktir7qt1atE53KwxyaAOEhBwATz61omZYY8E89hUNzaNa3XlHsePpVfUXSCPzp3CRoPmY8AUhmlpkJmlNw44HStk1i6Z4i0s28awzxuuB9xufyrdhurW6GUkRvx5oER4rLuo1guQ5X5W5BHGDW75C9j+FQ3dms8DIVOex9DTAjtZt6AMdw9T1q+6CW0IzkjkVzaXsFh/x8XEaAf35AD+VaUHiew8v9yTMewUcH8TTuluFm9h31pRUUdwLrc4TZk/dznFP71LCxKCR0NSpdSxn5XNVwcUuakDSi1i5jx8xq9F4jmXqTXPjpRmi4rHVL4nwvzYrH1fxEZ0IQke1ZbdKz5xg07gRySNI5ZjyajpSc03tUjFpKKBQAlFB6UUAFJS0UAJijFGaSgAo7U15Y0+86r9Tiohe27fdlVhnGR603oMno61mzazDGxVY3Yj8BVR9bmI+SJF+vNNRbFc3aQkDqa5t9SvH/5a4z2UYqIx3lwcskzg9yDimoMLnRvd26D5p0H/AAKqr6xarkKWY+y1krpt2wzsCj/aaqTmMMyrcxFwcEA5INKXLBXkxq5tS68FB8uHJ/2jiqM2u3jZ2FEHsuariKIzpEXLFhkntVmGKEuVEYIU8moVWk3YfLIZbXF7clmlnkYHpzgfpWnaxneCSc+9JHGqjAAAqzEuDmrYF6MfLWjpo/fk+grPT7tammr8rtQgNAnikJpD0pvINUAuaaTRTSakBc0U3d70UDPMD90GgY5zQDmjvXDqmdiY9QDgd6XbimqeafSdwAfSngYxSdD704fhigRLFjdxUlkdl6h/2qjjPNLBxdrns1Ceonsdsh+QVqwvtQfSsaE5iU+1a8PMY+lehHY43uWWAZMg0y3GJTTFfY2CODUqkLKD2piC5UYPrWVLFWnKxd89qj8reelMDKNuSOlZmoym1TYpxK3T2rp7hEtrZ5pBhVGfrXn13dyXV08rHknp6UmB0mnXnnwgn/WL94VuQy8KwHBrgrS+kgkHOVzzXYWF6gjD+Z+7IycGhDJtTtRKI7hRyp5JFeeeN7iNCul3DlRKd4eFwwHoDjNehX+v2jWrwwMszkY+U5A/GvGdftp7DXDeXAeWCR9wYjIH+zSckUosjt9NuNN3xzxkxZzHKp4Ye1aNvqV5bEGKcsB/C1XrPVbXVINkigqePpUc+gyNl7Vw69lbg1MaiejCVJrVGvYeN5oCFudyj/aGR+ddTYeKrK6A3MF9wcivMJrK9th+9t3Cj1GRVZWVW3IzRP6qa0ST2Mz1vWdHsPEdjhWjE68xyqOQff2rgbeWfSNRayvUMcinHsR6iqdrrmoWZBR/NA7g4YVa1HXIddtVjucR3Mf+rlccj2yOorOcLmtKpyvU7XTLxCyk4INbbIpGVyD6GvLdO15NPRkvX2+X0wc59MVu+FvG5v8AVDaX0L+TK4WF+uPQGop3tZlVUr3R2GeaWr8unB/mifB9DWfJvhcpKhU+vY1ZiOBpDTQQeQaU0ABxiqNwOtXc1WuBxmgCiaSlI5pKQBgUdKKzNR1MQ5ihIMnc/wB2hK+wM0SQByQKge+tY87p04981y7vJIx3uzk9ic1Yh0y9uMeTaysPXbgfma0UO5PMa761ar90s/0FVn104/dwf99GnQ+FdSlxvWOMf7TZ/lWjB4NXH7+7b6Rrj+dPlQXZhvq92/Qqn0FVnu7mU/PM59s4rtoPDGmw/ejeU/8ATR/8K0IbC0gH7q2iT3Cinog1PPYtPvLn/V28z+h2mte00DU/LCmKOIZzl2Gf0rtMCipmlJWY1dHKxeDyW3T3XXqEX+prRh8L6bHjcjyH/ab/AArZ70Zp3GVoNOsrb/U2sKe4QZ/OqurkBEUfWtOsfV2zKg9BSbBGTKwWNmPQAmuVgtoZrVPMiRiRn5lBrq3UOpVhkHgisptFiGfs1xcQD0V8r+RzXPWhKS90uOhjx6XExJQyREf3GNTWkE1tqEUZuDKkgYkMORjHerMlhqMJBjnhmUdA6lT+fNOs4rp77zbiDywke0HcGySawhCop+8W2rGkq8VYiFQjrViIYrtMy0o+UVrWAxbg+prKxWzbDbboPahATdqQ0hNITTACaacUtNNIYcUU2imB5mMCk96RQTkGnEYrz3ozrQq9Rmn4waYOop+eKLlDgOacKaDzTx16VKJZIvWlPFwp96avrillyGU9qbDodhatutkPtW1CP3a1g6cd1mlb8J+QV6EHdHHJaiuvFAzxk5xTm6U0GrJHdWq3bx9yKqKSWAAqe4uRb2pwcO3Q+nqaAOZ8ZavshFtERjOD7+prlI1DJ9axNZ8X2l5qc2BIYkJRCBnIHf8AGoh4zsYogscMjED+Lik7gjdl/dqScACsue6j27g/zDnjpj3rn73xK942GYIn9xR/nNQPeiWDajdetHLcalZ3OvsL0Aqyng88Gt0zR3MWCFdSPmVhnNee6NfeXMLeVvlY/KT2NdxYwIeRnJHOK45pxlqehFxqRM680nTIENzasbaQfwpyp/CsCXxZqFkwjjt4T/vEn+XStTxPDcWa+eATAeG9jXCSzmSUnqa2pxUtWc1WXLojox4v12f7s0UfssY4/OqWoG5uLf7VLqcckxxmIKVP8sVnJIdg7Uu7J3dT2rdRS2OZybJI5JogP3zbvrVuHV0+yyW7WkTTM2TPISXA9BzgVRU85JrU07w9dawTKirFbp9+4kO1F+revt1qhFJ5BKwLrkjocVp2evarbTI1u5Kp0TbkD8K7LTPCGn2VqbiYrJHEN0lzd5VQP9mPqfbcRn0rcsbm3EQNrYvIzj92rgLx2JUAKg9sEmpfKaRjIzNA+JFwZvI1VFT0cqR+dd9aa5p+oQIWkjIbpk8H8a5eaWJhsuZ1lbOGSFVSND/dJ6k+wyfYU7ZaQW5SOzt7FDyXuH8oN7gMdx/KotroU42Wp10mmwyjdC23PvkVSls7iHkxll9V5rnbTVoLVv8ARb67uCP4LSBpV/MgCtK28Zv54gl027bJxnaoP4jNNxZmWNyk4zg+9MlXchIINbIuNNvCqSGESMM7CwDD8jTZNFgYZilZD78ipaA5hhhsGm9K2bjQbscxhJR/snFMt9InikElxCdoOdp5zSsBRj09rmI7naMHuvWiPw5piHLQGQ/7bE10QaBxh4ynutL9kVxmJ1b2zg1a0E1czYbS3txiGCOMf7KgVPUr28kZO5SPwpm0incLCUtNpQaYBRQaBQMWkoJooADRSZpc0gA9KwtVbN0R6Ctz1rndQfN5J9aAKrUzNGaQmkMDyMVHjBIqSmsOM1Ixo5NWoeoqstW4R7UxlhRkgVspwij0FZEIzMo96180IVx2aSm5pCaYDs0wnFGaQmgAz70U3NFAzzUAj86cScmhOcH86U8Ek1wWOtCDoMjmn5yKaOgpQPekMdT16ZpvSnLwM0nqhMkWll5CmkU8etPf7i0gR0WkzoII42cB3+6p749K6eAZQc15hq7vHptjOhKtHcLyOor1CA/IPpXfS+FHJPce4IWmD7pqcrlDUKfL87jCDqa0IJUKQRmWQ4UfrXK+MtYNpo0+OLidCEUH7q962rm6V908pCW8ILc+3euBcyeJdWkdgdj/ACxj+6g6U0iZOx5Tv3N6GnEBhyMH1r126+GOn3UB8tnim7Ov9RXBa34P1bQHJuITJb9pk5X8fSquBzZQj6etSRkqKlC4PH5VKsUcmBnY/v0P+FMZZ0q2a91CGFe7Ak+gr1OzRYVVFUYArlvDKadp9iZJSDdPy5YfdHoK6X+0opLmKKJchk3njFcNZ80jvowsh2pTWzWpjmUMr/LtYda8m17TW0nVZIh/q2+ZD7GtrxDqt/qOoH7IkxijbACqTyKteJYXv/DtndPbOl1H8rLt5A960p3iRWUZLTdHHeZhQacJC1V1yDz2pQrHgV0nHY2dFsZNT1SG1UhQzfM3ZVHJJ+gzXqOh2sV+sN8ZY47GHcbS1/hhReDK/wDtcH865HR/Dmp2eiNL9mcXWoFIIiCCEjbBZiR0zwPzrd1Bo9NNnpdsSbGWZIZD0MiqMkZ9CetTJ9C4LeT6G3BPBrN2x3E2MTBljI+8f4S3+03JA7DnqaQarFda5caV5MiRW6EyOjbdzdh6gfzrm7S4ul8OQRWZ26jeXe5gOCm4kA+3yr+tdDLPbaOJLuJRNe3cu2BTyZZOmT7DIqGdEV1Y+71CLSP9Gs4lFyiZkmZcraIfb+8c8Cs5pbEWpvprEQRSH/kIai5mllPcpFwD/L3q75H2bfFM6NDADPdyOM+bJ3dvXB4UVk2Ak1a+/tfUYjNGcpaQPyqqD1x0/wDr1cWkrkOEpzS7nS2KpfaQZYbKa5kI/c/bJvLjx67BhQPYZNMi06/jTEupQWwPWKwtF/8AQuKlmvWS3UJbhXH3i7hI1/H/AAqGbxHCx+zwa1BDIeNlnYvK2fZj/SpjOUti50YU/iZLF4YsZpC89veTMeXnlnCY9+BgfjU9sukaA4b/AISB0jHIhe7Eg/75UGsq8t7OGOBtautZuIZ32iadwEjP+0uSR9ODSTabZNqD20F1p1nYxjdu2pLM/GcJnJA9Kqz6syfK17sTqrLxjpV5IYoZ3lcdSsLAY9ckYH41t22pW10oMUyP7ZrzbQIvC2uXE0Vu13PLG2Nl5Ns3D1GPfjFdIttbwytCtvBZso5dVLHjt3qZcqJjSlLU6xoYJvvIAT3FQPp/eN/wNcxJrN9ZTyXBntRpyISd24sD2H1NaVl4qtZwvmgxkjr1FLch3TszQb7VBwwJX3GRSeZC/DxbT6qf6Vbj1G2ePeJ4yvqWqJbnTLuVo47iBpQcFUcZH4UILkH2RJP9VIre3Q1BJayRnlSPwq++nnrG2fY1Fm5g4YEr6HkVVwKBUjtTa0fOhk4ki2n1T/Cmm1jk5ikB9jwaAKFFWJLWSM8qR9ahZSDQA2gmkOaKAA8A1y90264c+pNdNI22Nj6CuUlbMhNJjGE8UgNITSbhSuA8Gj1pu7mlB460gAffxVuLpVcDkGrUX3aBlq1GZx7Vo5qhaD52PtV3NMBxPFJmkJ4pM0xi546UZpuaQmkA7NFMz70UAecoOM05x7U1alYAjOOa4GzruRjPApw9KQe/SlHXJFFyhw/lTlpg9KcOKVySRevWpWA8v8ahU49al6wn61L7gV9YBbwzMR1SRWH516np7Ca0hkH8aBh+Iry69XzPD19H/shvyINdx4Y12zTwZa31zMFWGIK/1Xiu6g7wOap8R07SR28W+Tgdh3NYdxc+c5O3amchRXLaj4+iuJGaCF3I4Uvwv5da5i68V6s8jbZxGD0VUHH51uotmLkkdB4w1reg0y3bBOGlI9Owqt4UvWg1EBsONhz7dK5iMtO5kmWSV2O5jnqa3dG/d6nbDYF+VhtHbPr+VW1aJmneR6xZmK5TMbfh3FWZLGOaJo5I1dGGGVhkGubtpXiYMjFWHpXQ2OrpJiO4wrdm7GsbmpwXib4V292HudIxbzdfJP3D9PSvK9S0e+0m5a3vbd4pF/vDr9K+qQisMjkeorP1bQLDWbU299brKnYkcr9D2qlPuKx8rGWaMgoxG05xWzZ67eNPAxUHywQQPvY7/Wuz8UfCu80/fc6UWurfqY8fOo+nevPHtnjkKOpVl6g8Gm4RkaQqyjsdtpOvaMi4ZvJfJ4dcYq3deIrKGUAbZI27g1wQcP8ALOnmLjG4/eH4/wCNQz2G9C0J3qBnA4YfUVi6Hmae3vuehpd6He43wQHP95BTjonh+Ubls4OfQYry4NdQfcckDsauW+vXEJAfcD6ik6U1sxqpCW56019NBGvlMSEGFHoKozfZdVhH2hCHUsUIOCpIxkY71xlt4oZgFaTI96tQa7tkI7E5FZ++mapU2jvNB8KPql15kXm+YmczGTCjK7eRj3Nav/Ct7mK6srs6nGxtC5UeWSMn15rX8MF7Twtbyg/PMvmN+PT9MVpJqzLhsZ7MvrXRBaXZzzqO9lsZTeBPtelzWt1eDE2CzQrg5HI5P+FRXvhzSdK0e2kluJIRp6hQ7HAYYx8wAOeT271tnVEj5Qlc9FFZfiTUrs6BPJbW6S3Hy+XG6BgTkdj+dUlpYj2kubmODk1bQVAgutRa9ABCz3EG5sk9CcDiuy8PeFIriEXEMJtIn6P5OxnHqM84+tcCb7xhJxMLGNSekiQDH+FeteEL28k0G2jvnje6iG2QxuGHXgjHtihxS6mjrTtsQ654TtH0iSOzAj+UmYSZYTDHVv8AaHYjpXmo8L21zZWy3CkTogVpU6+1e1Xbia2dezAofxFectMkPyHscVlUk0Og7ts5jS/DaaTrc100jSl0wmT79T+VddFaeZZyDzCruOXHUVi392qXijIA2cU+11Xqu7Fc7m3udKjbYlXNvtW0k8zccEv39TWZ4j1fT9BtyfLilvpR8qY/Uiqmo6rDpUMk28DAwiZ6mvNNT1SXU717q4ctI3Xtge1aUk5MxqtIsX2s3NzMZJZGLE5AzwPoKXTPEE+n6jb3YIZopBJyOT7ZrEdy1NzXUkcrPpfwz4+0zXrUOC0EinayvyM/WusjnSVdyMrg9wc18naNq0+l3QkhbAbhlPQivRNN8ZPAwL+ZC395DlaTQnoe1vaxS8lQD6iqslgwzsb8DXJ6Z44MqDcyXCdyp5rpbPxFY3eB5nlt6PxSC47NzBwc7fQ8il8+J+JIsH1TitEMkihlYEH0qGS2ifJK4PqKBlJraKT/AFUgPseDUElq8f3lIqaa3VOkg+hqNLiSPgPx/dPIoAoXYKW8hPpXKPnJNdhq1wjadJmMKxxyDxXIPgnrSbGQnNUL2K4eaNkViinOFI5+taJFNxzis6kOdWGnYReFAp4NM79KcKtaKwmSp1q2gwoqnH1q4vQUhl20GEJ9TVnNV4OIhUoNUA8mkzTSaN1Axc5pCTmkzTSaAHZoplFAHny8GpCPlFRrUufk6VwM60hgOB3pc0nU4NLwDSKF3cUqnjHem9fSnqMfWkTbUeOnWpl5iP0qDHFTpypGOMVNhjUXzLC8jxndE38qi8Kj7X4eksriIvCs5cbh8rcfrzVvTxmVl7MCMUtnH9gQJEflXjB712Yd6NHNW+Iw/EMEVncwpAgRdmQB9axQxdwxrV8T3Hn6hGF/hQcehrMjCpt3jbXoQWmpxyeppQ5UZGFUDk5rV0xz9utZMfKz4HvkdaxBMrsAAT7Vq2jSfaLbdw3mLx6DNFTYI7noMXQVOMcVUhPyirIYKpLHAHJNcxuaVjqc1mQM74+6mumtLyC8QGNhu7qeorhre6huCRG2SOoxircTvE4dGKsOhBpNAdv5QPauY8R/D/SvEaM7xi3uscTxjk/Ud60tO1xGxHd8Hs46fjXQoVZQykEHoRQm0Kx80eI/AereGmLXEBltiflniBK/j6fjXNlCrZUkEdCK+upYY54mjlRXRhhlYZBH0rzbxV8J7S+8y60Rltrg8mBvuMfY9v5VqpXJaPDnEc3Ey7W/56IP5j+v86qXOnsi7sB4z0deRW5qui32j3bW1/avBKv94cH3B7iqCs8WSh6jBHY/UVYrmE9oc5U80kSzeckZZgGYDNbzR204GQIJPX+Fv8KqT2csJG5MZ5VhyD9DS5Ux8x9Jx3FvFYwWycKiBQD6AYrNuZBbuSpyD0ryZfH2oRQqstruZRyVbGaif4j3LkB4HRR2BzUWY7nqDahFaRvPMckDJrEu76bUIJWuZHQP0VWxtHpXnd545knaNVhYxhtzBmxmtf8A4SBbqyVY5EMknJCnO1fek0NOzui6LSwdS+bkfRlP9K6PwnfxabeNFbXcrRSrgxyY4I/ya45LkhcqcCm/bFWVZYn2Sqcip5TaVaco2Z7tFqCyWjjPJHBrzLxrenTr/fCdvnDzF44PqPzo0rxwsaCC+iAwOJE6H8O1U9a1DSvEcX2Nr9IJFYtFKwyFJ7H2NKcOZEUpcrMuLV21Rlj2Ylx2rM1nUb3TjG8Qwh65HWobM3Ph3WAbl4JI2UoXVgwwe/6U7XxaR6dPI2oCd5X3RoB05zWHJaVmdilzQbTOavtRm1CXzZnyR0HYVQLFif50FgaazZrqSS2OFtt6jTS0lFMQucHNdZZXCXFpE00QBxjKcH8ulclmuk07H2RPpVImRorAd2+3m+YdOdrVcg1zULMhZf3oHaQYP51nZGKeLh1XZwyejDIFOyJOx0vxqImAFxJbt6Pyv5111t41zGvnIrqf40NePO0En8JjPtyKhWS4tiWt5mUd9rcH8KlxKue1v4gs7kfJOoY9mODVZpGc7g+fxryEa3cAgTIGx3Xg1rWHid4yFjuSv+y/SpKR6FcSzSQGMsWX0rJkSRTxVa18To4AnT/gS1qR3dpdjKSIxPboaloZnGYqfnBFPEit3q89qrDg/gapyWWOQCp9VqWhhkGl+lQeTKnRtw/KnCQjhwQfegRZi+9VwcVUgIZxVxBudVHUmhMZdQYQD2p1PaJl6gimEH0qgDNJmk5FJmgY7tSE0m4UhOaQC0U3NFMDgRnPaph909KgBBqZORXA0dg09cUhPtSn1NGc1NyhV607nGaYpp4PrSd7iH1NF3xUNSRn5x+VK4iSyOy7Ge/arMow7cVThIW7H1qxcybZmHvXVhtznrrqcrrW46lJhOgAyPpVJVRnXdGw92PFaWqqxvsqQMgdaprCrtulOQOcZ4r1YPQ4HuWIXXeFtfKLnu3OPwFS6e8ia0ivOJWB5IGADTI7VXjyLho1PGyFApP40ywj8jWAgzgHjPpWVR6Fw3PTrZvlH0p1+5TTp2UchCR+VRWhzGPpU16rtp84j+/sO361gtzV7GBpEktgI1YBlb5ywHIz6muxQ7lDA5BFcbbHFiU3FnVMZx+OP6ZrqNMcvYx7vvAYNXNdSYMugVoWGqT2LYVt0fdD0qiKUdazLO1stSgvUGxsP3Q9au1wCMyMGRirDoQa3rDX8Yju/oJAP50CNLVtE0/XLRrbULZJkI4JHKn1B6ivHvFfwnvdO8y60ctd2w5MWP3iD6fxfh+Ve3JIsih0YMp6EU/g9aqMhWPkaWB43KOpRhwQRUsDyQjaMNGeqOMqfw9fevozxN4C0jxIjSSRi3uzyJ4gASf9od/514v4k8Fax4YlJuYfOtScLcR8qf8AD8a1UkyGmYD2lvcj9yRFJj/VueD9D/Q1l3Wn+WxSSMqw6gitPII4pfPIQRyqJYh0Vv4foe1MRzEtjyStQeRJG3ysQfUHFdLJZpNk2rlz3ibhx9PX8PyrOePkgjH1p2KuURc3qrj7TJj0LU1ri7P/AC3arZiGOlIIBnpU2QXKTS3THBmc/jULCXOSSfxrWEAx0qOSIA9KfKh3Mpi/dj+dG5iMEnFWpUBOKqspWpaKUhKKTNFIAooooAVRuYD1NdJbosMCoDkAVzsXMi/WtuOTjrTQmW/Mz1pN5qDfS5zxQTYm3etNJPbrRsK/fIX60eZGvQbvrSKGkM5wV3fhzUUsChM5AP8AdPWpWnYjAIA9AMVCxpiGR3Nxbn91Iw9uoq/b6/JGf3qH/eU1msaiak4odzubDxOxwEuA4/uv1rft9fgkAEq7Ce45FeSjOcg/jVqDUbq3OBIWX0bmpcB3PYElgnGY2VvpQYxj1+tea2viLYw3hoz6qeK6Ox8S7xgSLKPfrUtDOoiiw3yrV6C2l3q2OAapaXqdrPjLbGPrXTWqpJgjBHtSSAg86ReHG4ejCjdBJ1BQ/mKl1bUYdO2wqiySlcsD0WseLUY5P9YQrH0HFBRoNbEglCGHtULRFTyMUK4PKt+IqUXDdGw496AKjA005FXf3D+qH8xUb2zYymGX1FFwsVCTRUhQ0UXCx5+vWpkqDODxUyE5rgdzsSHMOlM7daWQ4IphOBUlEg4pwPNMBFOHuadxD+pzUkZ+eohwOaejcipegD87bgfWpNRBS43A8MAcelQyYWXNSaqGKIw7qK2w7tIwrLQ5/Uzm4QnpioEYcZJAp1y5aRQw+bkZqJPTPNetB6HnyWpoQHC7z+FOSNVvRNu5XGfpVeIkKct0p0b7pHBPVameo4HoVg4eFGUggjgitJcFcV5vo+uyabdeU+Xt2PK919xXoVncxXUCywuGRhwRWD0N1qYklrLYXspcs1qVwnfbznFb+lgi0XPoP5Cny2yXKbZB9DirESLEgRegpyldExjYmpwpgpwqSxwpaaKdQItWWoT2T5jbKd0PQ109hqlvfLgHbJ3Q1x1CsyMGUkEdCKAPQQabJHHNG0ciK6MMMrDII+lc7p+vsmI7vLL0Djr+NdBHKkqB42DKehFAHnHir4TWt6Xu9DYW0/JMDH5G+h7fy+leQ6npt7pF21rqNtJBMv8AeXGR6/SvqkGs/WNC03XrQ22oWqTIRwTwy+4PUVpGfchxPlZ0OMj8CKUziXC3SmQAYEg4cfj3/GvQ/FXwr1HSPMutILXtoOTGB+8QfTv+H5V51ImGKsCrjgqetaKzJSGPZEoZIGEsY5JXqv1Hb+VQBAOanRmicOjlWHQg4qZriGf/AFyhH/56IMZ+q/4UAVCo21WlHWrk0bINwIZD0ZelUpDnNDZRVk9aqSE1ckGRVWRaVwIDTcU8ikxSHcZSipRCxGSNo9W4pQka9SWPtwKLDuNi++M1rRRsQCCB/vcVRh/2VC/SriD1NAiyNqnkEt+Qp3mnGFwB7UxXwMHBHoad8j9DtPv0oEJk0nrSlWQ89PWkLACkMYeKYx4609j71ExpoBrHI5qMk05hTSOaYIaevWlBoCmnbQOtFgE6mnKNpznFNaRVHWtrRvCWveIGBs7J0hP/AC2mG1fwz1/CjQBukaxc297FH5haMnBDc8V6VpOswSs0cF2nnJ95A3I/Cm6J8L9L0jZdazd/aZhzsztQH6dTW3ejR2i8mDTICo6MyAY+mKxla+haMNroXd2wMu+QnJxzirBgIHrUkMEUICxRqg9AKs4zUWHczwZIW+VmX6VYTUZFOJFDe9SNGpzxULwAnrQwLkV9DL/FtPo1WA+DlT+RrDeIgcCmpLNCflZh7UDOjFzIB1B+oorFXU5AuGQE+uaKdxnIDANSJwaiHWpV69a4ddjpJJQCKhzwBU7crx1qE5xSRQqjinj1NRqTg04HnFAMkzkU5QaaO9PQ+9S2IdL1Bx6Vbuj/AKNEzr+7K4Lf3T7+1VJz0I9Klu9ZtNKsbf7Zu2SkqCq7gPrV0fiM6uxh6raFFLAcqcisxGUyKc/WtKXW9PmUxRTqYmHy7zgr7YrLkkRFzjnt716tJ6WOCasy1JJkhB65OKo3F4YJ1dex5HtR5pC7icFh0qhdncDj8K0auSjQaceeCOhrqNF1SWyZXjO5D95CeDXDoW8tSeorpNMlyi1DXQu9j1Kxvor2ESRNz3U9RV5TXA2N1JbSCSNiCPyNdjp2ox3kY6LIOq1jKNi1K5odKeKYD604VJVhwHFLSA0uaYBS0nWloAKsWl/PZPujb5e6noarUdqBHYWGrQXoC52S91J/lV/NcCpKnKkg+orYstekjUR3HzL2buKAOleVVHzVwnjDwZo3iNXmVBa3x6TxL94/7Q7/AM66Ce/R1Lq4K9qxbm6aVjtOBQm0Jo8K1/QdR8O3BjvYd0JOEnTlW/H+hrHBDLlTkV73d20d1E0VwiyxtwVcZBrz7Xvh7gtc6K2w9TbueD9D2+hrVSFY4VXZD8rY9R2NNfype3lt+h/wp0yS28zQXcTwzLwVcYqNhxTYiCWFozhhjPIPY1Cbd2XO3j1PAq15joMK3HpioZCz/eYn6mgCu0USdWLH0XgfnUZkKn92oT3HX86nZaiK9aaAhIJJJyTSqnNSbaeq0AOiXFWV6VEowKkFIZLkYp3So80u7IoAkDMvQ4pSyMORtPqP8KjzSdaAHGM4yvzD2qIj2p28Ic7sH2o+1o/Eqg5H3+hH+NAEWOPSm5UVNY2F/q9x5On2ktzJnGI14H1PQV6FofwevLjbNrd2tvH1MMJBb8W6D9aL2GjzYM8jiOJC7scBUGSa6/Q/hnr+sFZLlBYW57yjLn/gP+OK9TsNN8NeF4wlhaRtMOrgbnP1Y0y61y7uMqh8lD2Tr+dS5jUSjpfgbwx4a2yXCi8ul53TfMc+y9BWpca65Xy7WMQp64yf/rVkEknJOT3JpKzcrjsPklklYs7sxPcmm9qSipuMVTzUgNRr1zTs+9NCHUh+lJk0maGAFQaheIEdKmzTc0DK32cf5FFWx0op2GcRnpgVIvXnioxgU9RxXA9zrRMTlajJ+WpFPyioyf1qb6lCDpSg+1C4zThVMB3TNKOBSdqcvIrNgSSfcQ9eKxvFwU6BbM38M2P0rabmEeoNVtSsBqeimFsjbIG4/GtKLtNGdVe6eaeaMcda3YIzPAshPAUYFacPhq2jILKW+pqTUNNS3sw0R8srwMd69SElc4Zp2uY8jSKoxzjiqxVpHy4wo5571bZ2SNlcB2PPFZzxzT8s6qvTFauSRCi2SRzxShguc571s6TKd201hiKKBioIJP8AF61e02cLOBWfNqXY7W3fOBWnbu0bKyMVYdCKxbRwQK1oW4HNDJOqsNTWcCOUgSfzrSDVxivg5GQa2tP1TJEU/wBA3+NZyiaJm0DSimL0p4qChaXNFFFxBS0UlAgooxRQAm5gMA0A5PpQaaetAEmMjHWmPDnO3n2oDbevNTKQ3SmBz2s6BYazD5V5ACw4Vxwy/Q15lrvg7UdE3zQA3VmOSyj5lHuP617a8Yccj8aqy27KDkZWqUhWPnoFZB8p59DTCPavVvEHgWy1QtcWmLW7POVHysfcV5tqemX2j3Hk38BXn5ZByrfQ1akmKxnEU3bmpSM8qcimkUxEZWlUc07FKBzTuACn4pAtOwF6nFIAFOAOOajM6j7ozUavLcSCOJXd2OFRBkk0ATmRE7/gKge4PUYArstB+FviDWdstwg0+3PeYfOR7L/jivSdK+HvhbwwFmugLm5XnfcHcc+y9KTkh2PHNE8I694iIaxsX8kn/Xy/Kn59/wAK9K0X4Q6ZYKt1rt2bll5MYOyMf1NdbdeIwimOxhCKOAzDn8BWJcXM90++aRnPuahzKSNldR0vR7cW2lWcaovACrtX/wCvWXd6pd3n+skO3+6vAqp25puRkis7tlWD3paKKAEozSikoGFGaWkoAUcUpPrTe1GaLiHZpM00mjOKYC5pM5pN1Jnn3pDJQeKKQEYoouFjicjNPBxnFRd85zUgOOK42tTsWhYU/uyai65p6MAOtNYHJqeowB/OgNj2pnU9acM9KdhEgOeTThjFRg8Yp4PQ0mMnH+oxjpVqwTzY5Y/xFU0/1JFaOhruuynqKIfEiZ/CQyWxjJ4qtc2sdxA0Ui5Vq6W9swsZZiFA7njFYLSJICYGE6g4LRkEfnXdqjidjkL+zS3ufs+47GAy3fFZd/ZeSp8o/LjrW1r0dxDepctH+5ZQrY5281SvCrWykHcrEYocm5FRirHMklH68j3q5bTbZVcdO9R3MWJ5AB908CoVBB6EfhW6Zmzu9OnDoDmt2F84rhtFv9kghkOCfun1rsrZsgc0yWakfP0qwgqtDyOtW0FAGnY37QkRyEtH2PpW2jK6hlIIPcVy61dtLx7Y4PzJ3FZyiWmbuKWmRSpKgZDkGn1mUFJS0UCE70d6KDTAKbilooENpASDkU48U2kMmjlB4bg1KATkHpVM1JHKU4PIqhCy2ytyvB9KzL/ToLyBre6gWRG6q4yK3Iysg3Kc0PGrjDjNAHjev/D+e1L3GkMZIxyYGPzD6HvXFMHjcxyo0bqcMrDBFfR0mnPklOVrF1fwPYa4hM8Xlz4wsyDDD6+tWpdxWPDhFuGR0pjNHHxnP0rofEvgnWvDm5zGbiz/AOe8QOMf7Q7VX0LwP4h8RMrWli0UB/5bz/Kv4ev4Vd0SYLXBx2Ue9WNO0vUtauBDp1nPdOeCUU7R9T0Fey6F8G9J09VuNbuTeSDnafkjH4d667+0tI0aAW+m2seEGAsahVFS52KUTzPQPgxd3AWbXLsQoeTDByfxY/0r0DT9K8L+E4vLsrWLzgMFl+dz9WNVLzWry8yGkKJ/dTgVne9ZObZVrGxeeI7qfKQAQJ/s9fzrGd2kbc7Fie5NB65oqdxjTRSkUlADGztOKrWkU0ckvmHK5+T396uEUlADetHNHaimCFopDR6UXGHeiignigBM0nNJupMmgBaD/OkzxR1oACaQcmgnigUAPB4ooBGKKYHFr1p/FMVse9O3VxNnVclUbgBSsKah+bpTmI9akaY3uOKAeKD+dIDTKQ6pFPAqLPFPRhipYFhD8jDrUlpNJB5zwttkEbFW9DiooT1HtU+nhXvBG33X4P0oh8SZMtmefXmq6hqLk3d5PPz0dzj8uldB4Is7860kkcLm2IIlYghcY4/HOK9K0/wboliFeOxjdxzukG4/rWx5CIu1ECgdAB0r03LSxw2Me4023niMbxKQRg8VwfiLw41gnnWyFoQ24qK9QZOfeq09qsoIYAgjBGKzsWjxAJFIzuy4J6D0qu1tHvJJwa9Nv/AdjcStLBJJA55IHK/lWDP8PtRVsw3UDj/aBH+NUgujiZyE4UnjvXR+H9YMqLDOTu6K57+xqdPAt4brZdyovGV2chh7GrZ8OLYrhRnHer5rENXOgt/u5q6g6Vh6feGMiGYn0Vj39q20ccU73JtYnFPFRhhin5B6GgRYt7l7d9y9O49a2re4juE3Kee49K57NSRStE4dDg1MlcpM6OiqtreLcLg8P3FWazZQUZoFBoASkpaSgApDS54pDzQAhpD0pTSdqABWZGypwavW06ykLJhW/nVAij0ouB08MIUCrC2iyHOMGufs9We1+WUb4/1FW7nxVFFERbxEyY4LdBRcZdvZ7CwUrdumSPuHkkfSsGfxRsJS0tlRQPlLf4Vh3NxJdTtNM5eRjyTUPVz9KV2Fie6vrq8fdPKze2eB+FV8UuKMUXGNoNOxSGgBKSlNJigBM0GlIoxQIbSGnGkIp2AbRilxR2pDG0lOxSc0AJSHkYJx70tRXLmO3d/QGgAII9CPUUg5+tNhXy4kA7KBmnnaeDwfUUXATJAozSFSBxyPamkn607gP7UoqMEdAenanAnNK4yUDIooHQUU7gcSD+FOBBpq1J7Vx3VzpHoenFSMepqNO1SHpUtlJEec0mc96U9aQDI96aYDuvWnrx6VGDT1xUgieHP4VNZnbexn/aqCL73HFSQ5Fwp7Bs04vUHseoxLuhU+oFDRE1JY/PZwt6qKslMiu9bHGZ5gOelMMGeorQKU0x0xGe0IHaozCPStBo6jZMUAZVzZpNGVYdOQR1B9RWXNb7v3MoHmdj/eHrXRSlEBLsBWfdRm5jxGhBHKueMH1FAHG32n7WORTbS+8qQQTMM9FOf51uy2rXDNFc5Eij7q8Bh6isa605YSQF49hSTsJo0kfdUwPFY9rdNEwilP0atNXBHWtVqRYnFPFRA08HAoEPDFGDKSCO9a9nfCYBJOJPX1rGzQDzkVLjcpM6aisyz1DP7uY89mrSzkDFZtWLA0maCMc0UhBQTSZopgJxR3opKBgabS9aSkA1+VqjMcmrr/AHTVGTk0DI8UzHzGn9DTR1P1oEFFLzRQA2j60uKMUANpDTsUEUANpOlOxSUAJSU6koGJRS4ooENpCKdikwPegaG4qOS1a5XYSETOS3c+2KmxTxEMZQlW74707AQPA8Y5GR6ioupzVzzmjOJRx/eHT/61I0UUoDKcH1HQ0Bcpk4PvSEjPI/EVLJE8fLDI9RUR9alsYzA6jmnKabgZqVeeDz7jrQA8YI60UqoSPlIx70UXA4ZT3zUijoe1RL1PpT1PWuVo6VsTKOKl7VCpPFS5+Xk+1TYpDTTexxSk0nU0AHTmnr1pnepB1FAEicP7U5BiUfWmLwfapWOJBmmoiep6po7b9Lgb/ZrQxxWT4ecNo8JJ6DvWgblQ2EBc+i13R2OV7kpXvTG2qMswA96btuJepEY/M0q2sYOXy7erHNVYRXabccRIX9+g/Oo2imf77BR6L/jV8qB2phFKwigLZFOcc+p5NIyVbYVEy0IDMu7RZ067XXlWHUGsmWHzS0ci7ZV6j19x7V0bLVG7tBOoIO115Vh2oaA468syCQRUVtcNC4ilPsDW9LH526KRdsq/eX+o9qxry0wTxRFtCaLyPkdalByKxra6aFhHJ07Ma01kzWidyCxnoKcD71CHpwanYRJ3q9Z35ixHIcp2PpWcG4ozScbjTOnVg6gqQQe9FYNrevbnB5Q9vStqOZJUDIcg1k42LTJBSZpM0hPNAx1NNGeBSZ/OlYBaaaXNNzRYBsh+U1SkPzVbkOFNUnPzUDGmmjv9acTTV6UWAWjFGaBRYQUmaWkpAFHWjvSZpgGKTFLmkNACUUUUDEoxRRmiwBRSZpM0ALTg1Rk80bqaAmDVE0XOY22H26H8KbvxTg/FIA85k4lXA/vDp/8AWpHgjk+ZTgnuO9DzIiFnYKB1JPFYdx4m06GUpbPLK46iGMsv+H5UrCNN4Xj+8Mj+8KFFZsfiwBMyaVfgevl8U/8A4SbSm5mjurQ+rwNj9KXKM091FVE1GwlUPHe27Ke/mgfoaKdgOOXjrUq/Woh9acuR34rlvc6iwv1qVT8hH61XVvWpEPWpaAVhjmkHHWlam0IY/vT1JqMcfSnA0CJFIyalf7wPtzUAwallbBH0pXGejeF0SfSlL5OD0J4rolCqMAAD2rmPBsmdPdfQ104PFd0HeKOaW47tSUlLmrJGmmsKkpuKBELLURXirDCojSArstQstWmGahZaYGZeWYmUMDtkX7ren/1qyZYvO3K67ZF+8v8AUe1dGy+tULu180bkO2Vfut/Q+1DEzkLyzIyMVDBctCwjkJx2at+VBOrKy7ZV+8np/wDWrEu7XaTmknYReWTIzUgbvmsSG4MLeW5yvY+laayDHXNap3JLWaN1QB807dTES54qa3upLeTcp47j1qtu4pM0NDR0sFylwgZT9Qe1TVzEU7wuHRsH+dbVpepcrjo46isnGxSZczSU3J9aM0ihc80maTNJmkA2U/JVNuWq1K2BVMnmpYxD0NInQUMeDQOgoELmikzRmqAXNGaQmkBoAWjpSZpM0ALSGjNITQAUho9qQnFABmikJGKaWFFwQ7OKaWphao2koGPaTApm+o92femgnHvSuFifd70oY+tRClmcRWzyHjapNFwMK5E2u6q9nvZbSAjzMfxH0rpLLTra0jCQQogHoKx/C8P+gvcty0zlyfxro1wOlMCVUXHQUw2o/gwv+yRlT+FSLzU6LmpAx5NE0yVy8+kxNIepEYOaK3wnFFO7HY8i78U4c0UVxnSSDjtxUqZBOaKKTAWmd8etFFSthhninA4ooqgJAenHWpZmHynnpRRUpaiO58EuTBIK6+iiu6n8Jzy3D0pRRRWhAuaTqKKKBjTUbCiikIiI61GwoopgROtV3FFFAmZt9Z+diSNgkyfdbH6H2rKk23ETErtdSVcehFFFIRzdx87usK5AOCTwKS1mkgYRyuXBPB9KKKcdwZqLLxUofFFFakC7jShuaKKAF3ilEjIwZSQR0IooosM2LHUBcDY+Q4HX1q7uoorF7lrYXNITRRSGQytVUn5qKKTGMY/KaUGiikJhmiiin0AM0ZoooATNAORRRQNAelNzRRSBCE80haiigBpbiomaiigZE0mKhMhJ4PNFFDEOU/WnjnFFFJDJFrP164FtpE2M7nGwfjRRTW4F3R4fs+m28X91AP0rUjBaiimItRrirMa0UUhEw4FFFFAXP//Z
07/11/2013

Foram selecionados 18 atletas da ASSOCIAÇÃO VENCESLAUENSE DE JUDÔ KENSHIN/SERT - (AVJK) com idade entre 11 a 17 anos para participarem nos dias 04 e 06 deste mês (novembro) de uma pesquisa no Campus da UNESP / Departamento de Educação Física da Faculdade de Ciências na cidade de Presidente Prudente , cujo o título “Prática do esporte e densidade mineral óssea em jovens” para se testar o novo raio X Dexa, aparelho de raio X de dupla energia, que permite a medição precisa da densidade óssea, massa muscular e gordura. O equipamento possui dois comprimentos de raio X capaz de levantar dados sobre a composição corporal total do paciente. O aparelho atua por meio de técnica de absorciometria de raio X que é a determinação dos coeficientes de absorção entre os líquidos e os gases e representa, segundo a literatura, um significativo aperfeiçoamento no campo do diagnostico por imagem, uma vez que a fonte de radiação é mais estável, e a diferença entre os níveis de radiação emitidos permite melhor resolução.


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