Deadlifts: Power
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UUCgAooooAKKKKACijNHSgAzRSUUALTXYIhY8AAk0tFAH5q+Nvh7J/wUlvviH4ps7y28P6PpcR8L+GPtMavK7R3AlnubhRlkDFQqL1AJPHf1nwD8GPCH7Iv7L134Y8VTWni22IlEyy2EaHUZ5fuW0cYBLliFC5LN74HHmng7TviB4X/AOCjXxi0rwNpuiad4b1GTS9S1xr6EnNuYz80QjkXbI7PMclWyw+bAPP0X4m+Fdv4n8fReJPE9w+qvY/8gvSmbNrYdjIBgFpWA5ZugOBxyfn8ZUlCbjJ6bnsYWClFNLU/NX4v/wDBN248OfDXXfiBY65b6GljY/2hLoF0rSCLbkyIJgSc4xgYODkbiOa+LfF3g3WvAetNpHiDTZ9K1JYo5mtrhdrhHUOpx7giv2++Mfx5uPBvim18F+GPBV38QfED2R1PUNNs5ERbSxDbd7luCzHIVO+K/J39pvUPEPxd+Jc/jK8tANU1oSS/2NanzZLG3iIjiUkdcqO3cNwABXRgq9WelXb+v+CZYqjTj/DPVv8AglNqmlwftPLpmoeH7fWLnUdLuUsLuWEPJp9wi7xKhx8pIDKSP71frl4Ytv8AhDNB+GniXU472K8XTbbw3d2zKBtM7RBJJN3PySJjjtKSelfnd/wTY+LHg/8AZ98AePNL8S3Z03x9rKrPo1jf26xpcsYtsccVxnAdmdNyMVKjnnnH6OeKNMi8M+Bfhtod211rMseoWcKSW8yKLm5ht5Z497vxseSFR9XXtmvXTT1R5rVtz1+jNcTp3i/xbdTsl14BuLKMRuwlbVLZwWCkquFbPzEAZ6DOTTNO1vx9qk7JN4W0vRLcxPtmuNWNzIsm07MxpEARuxnD9M4piF+IQsZ/EngC2uWnFzJrbSWohVWG+O0uHYvkjC7Q3IzyVHeu3NeRaL4bv4vjDosniXxPda7rkOl3l9HawWaW+nWwZ4Ih5S5LhgC4yzOW3McqAFPrcsiQxtJIyoigszMcAAdSaAOJ8C6XdL408e6xdxFPtmoQW1qxYHNvDbRgdOn7xpz/AMCrua4T4LaVd6d4DhudRtzaahql3c6rPAxyYzPM8iqcdwjID7iu6oAUUUUUAFFHWigAooooAO9FFFABRRRQAUUUfrQAUtJR1oAKKKKACiiigAooooAM0UUUAFHakpaAA0dqKp6vqtroOlXmo30y21laQvPNM/3URQSxP0AoA+Uf2kf2bodc+KEvxA+HnijWPB3xKe1jt9Vv9Ou4vsUNmAxE97C6sWULGwUIAWK9sZHmWu/s8ftI+M/A/iDxDoXxp1GBxAJNGstS0u3sZr9RyzyYz9nDD7gOW5G7b0r6R8C+AtY1XxbbXWqTDyvNHiHWbu2kOy+vpCfstoh4bybWJRwwG4mM4+9XLf8ABRzxrqfhD9lnXLbRrl7PUtfvLTQopo22sq3EoV8Ef7Af9aylTpy1kkzSM5x0iz5L/wCCc/xe8BDXdc0HxHcaq/xP1SWSLUdV1y+E4umXjyVcNjAC4XOc8gHnFc1rnwN03SP+ChOsaPO0jabdeTrVuN/liMMXldAAc7Mq68eua9Pvf+CY3w78XeCbZfDfiSS31+xQQSXttIrxC4ULuU7PmjPTjJIyCQ1P8V/sJfEnx9eeANS1j4lW2ma1o+jSaNrGtpC8s91EkxaDaNyhyUZlZnPIPKnJrwnOnJuUZWura9D11GcbKUb2PVNc/Ze+GHx90S/iFnbWybDbtd6UFQhwPlYpjYxHUMRnB4ODXgEX7IP7Qf7P95FH8PviRd694ds7hbuz0y92zW6yo25D5Ez7UO4DlT+Jzivsf4TeJ/C2lyf8ID4Yu11ubQreMX9/BIjKZWBJLsCSznGW643DNY/7UFz8TdA+Heo678O9QtTfacReNaXEKkNEgy6nKtvUgHI+UjOQ3G040KlSk+SEvvNKsIVFzyX3HBeEf22/i18PgLf41fBjUUsYgDL4l8HD7XAq/wB6SAMxX3wx69BX0z8M/wBon4b/ABf8Pz6x4T8YaZqlnbKXugZvKltQBz50b4ePHfcBXyt+zr+0KvxdudHvXaS3g1tJVkt55hJHaXKEh4Qe21hjPAKzW/BYknb+Nv7G3g34pudVtbdvB/ixWEkPiPQ1EcpYMGHmKMLKMgfe59xXesdKnLlrx+aOR4SM481J/ee3T+O7LXPGkXi3wnbXfiKK2sX0jdsFpZXLSzI6vFczFVk2GJgRGHB8wYOVxXL+Kfi1qXxT8J6v4W01NITUtUMdkg0+9ubxGidsTq00VsUjJTKgk4BbnGOfmfwR8d9a/Zz+KkulftDaU/jeCF0bSviDCjSLaRYG0iz+7Eq4IeSEZBHzbsg1+h/hXxNovjDQLLV/D2o2eraPdRiS2u7GVZIZFP8AdK8fhXrQnGa5ou6PNlFwdpI8f0L9qbQNPBsfEGmTaA8BjggggElw8vO3CQ+Wsx28ZxGa9g8LeLtF8a6VHqeg6na6tYSdJ7WUOufQ46H2PNaU9tDdKFmiSYKQwDqGwR0P1ryhf2fdM8G+KZPE3w+ml8JXk85u9S0axZU0/WHCOFWZCreUSz53xgHuQxqyT1yiuT8A/EC38bQXkEtpNo+u6c4i1HRrogzWrkZU5HDow5Vxww9CCB1lABR0oooAKKKMUAFFFFABR2ox+NFABRRiigAooooAKSlooAKKKKACiiigAoNGKKACkpajuJltoJJZCQkalmIGTgDJ4oAfmuK+M9l/anwz1ux+1wWIvFjtWnuXKoqySohBIBOSGIHHUjp1r89/hD/wUq1rxd+3hf6Bq0d1Z/DnWJP7D03TZrdkls5kP7q4dCNwaRtwYEcBl/u1+hnxf0SbxD8NNfs7eWKC4+z+fFLMxVEeJhIpYgEgAoM4FAFX4P6LNpmg6veXcIhvNV1rUL11DBv3X2h47fkekEcIrw//AIKS2xHwB0rU2RpbfSvFWk3c8a8FovPEbc9uJK9q+A4aP4cWtu20rBeXqQyIwZZbc3UrW8gI6h4Wjcf71T/HX4X2nxo+EPivwVeEImsWEtvHKf8AllLjMb/8BcKfwpNXVhp2dz4D/Zx1fWYfg7+0J4dh1R9G1zTGvLxbi2wxWSQS3DyoB2cSqoYdkyOlYf8AwT+l1/VPgV4w8dX/AI21zXroxXNtHpd5ftPDbyRxBt5VujkkY5+6fevNv2efihrnh34weGPEur3B0ddRhfwN4lnl+aJdQjWSO2eT+6T5arn1iz0JFdh/wTTk0FNQ8Z6Le20drraqLEwyH53ZWf7TxnIJJTPThK8GvFxpz+X/AAT16Mk5x+Z6b/wSwsVT4bazqFw4k1C9mildlAC7TGGH45Zsn1+lfdDxrLGyOodGBDKwyCPQ1+fP7N3i+D9mL4x698KvFMxsI0upJNCufKxHeWMsjSxszDqYyzqT1G85yBlf0BtLuO9t45oXDxuAyspyCK4qrvUb77eh1U1aCXY/Jf4U3+j/AAWb4t+GdQMiaLpPiWaK3v4kLx2TebauCW7YNvGOATlRxjNfS3we/al1T47fH7RNH8FXqSeD7bSA13czx7vOuCI3mOzjlFKJ2wXbg4xXtGrfsi+A7nwd4z0yDSUkv/FEOdQu53JM9wFX97j7qMWUMSo6kmvi/wDZ8063/Za/bdTwml076B4lhMUUd5t8+1kxlY2IAGQ4kiJHDbFPPFdblCspTXxJHMlOm1Hoz9A/id8F/DXxT0pbXWbEStFuaCZHKSQsRglGHIJHUdD0IIr4xtPAPxX/AGD/ABv/AGp8OL0eJfh9qEjveeFbz93EXA3Ha3IhlYZ2MuFYjaRkqD+gsF5DdNMsUqyNC/lyBT91tobB98Mp/GsLx14esfEWiz2V/CJrW5UwyocjIPuOQR2I6Vx0686DvDbsdM6Ua2kiL9nj9qLwN+0poEl54ZvXt9VtcLqGg6gBFfWL91ePPIzxuGQf0r17Nfiv+078Jr79n34oeH/Geia/f6JLGGMet2M5+1IEkSPlMfOdsillyFYI/TOK+3P2Gf27I/jxe3/w98bS21r8R9HLxi4hiaGDV44ztaSNW5WQYBdPfKjGQPpaFeNeKlE8SrSlSk4s+iviyL3wtph8aaJbq9/pJSbUYordXmv9PTcZYAcbsqGaRQCPmQDoSK7yyvINRs4Lu1lWe2nRZYpYzlXRhkMD3BBBqUjI5GQe1cP8HNTvb/wlc29/O9zdabql9p5mc5ZliuHVM/Rdo/CugwO5ooooAKKQ0tABRiiigAooooAKKO1JQAtFFFAAaKOlFABRQKKADFFFFABRiiigBKD0paQ9KAPxj+COoxal/wAFgdUunMeyXxHqoGPuk+TMBjPvX7NuiurKyhlYYIIyCK/CT9mvW5Ln/gp/Y3mcNP4w1BCXOeC0y1+7nagD54+F1kvwC+LOpeCtQ1OAeH/EQ+2aGLiURGAo4iS2UvjzW8to4wqElRChI/eCvociuH+MHwd8P/GvwlJoWvxyptcTWeoWj+XdWUw+7LC/8LD8j3rjNC+Ivif4SlNB+I9hqOradEzrbeN9PtvPt5IQf3f2xY/nhlC/fk2CMkZyM0AfB/wZ+HOk/GTxn+0L4JvoAdI1zV7683ow3QzJdvHA6nnDK6SsD7mvnLwT4x1X9lb9pJb3xzZXlhe2dy39pPtx9sxujNyBk7/MRmLdTvIbua+mP2Z9d1PwR4m/aLt9AsoPFOvWmpX2oaTcWNysiahudpVSMruB/wBYhGARknjk1n/HT9oT4B/tO/A2fWPFttFovj7RpYoxY36tDdyMHUSIDHk7ShcjOdp9cHPjNy9tUi1eLPTsvZwknZoT43fEnwl+1Z4B8SzPpVvo+seHFn1Dwp4qt9St5FuNmDFFwwkSSXGPJZchsdxVP9hH9rXxPqd/o/hzU11O9022Qtey26m6hERC4fdtZkKs6hkz3ODwFHjPij9mzwL4U/Z/+HHjTwn43vtD+M99YxagPCMDPd3N2d2UkjSIF7csoSQb/l+b8au/8E/fHVv4U+NOs+HtWtrmGx1KGbTbvT7mMLJZhmDF2wAwAkBRjxjepOMcVUw8aVKSWttV5Cp1nUqJvS5+yGa/LX/goikfh/8Aaa8N6tZpbTXEKea9vcTfZ02+RIzs0gGQCFJJ6jaMYzmv1FtZluLdHXuK/Jj/AIKMGfWPiBqPiC6C20b3sem6eZsxo0CwXKGcNg7gZNy49l/viuDCa1F5nXiNIC/AX/goh4o+H3jjVI/GNlf/ANg6pfJdXc13bG4ktYtkUQkJXYWIVEBYDB64JOK/STRfiho3jH4e6P4qj1WxOk3lqt2bxJlEK7hnbuJxleQfcGvxS8f/ABu8WfHO80+x1XSdMvLvTFiii8z9ypjRVXZt+VirBcsAeSRzgKBf8Gaj8U/Avh670fQNQ0/Rra6lMruFEssWeqxM6t5QP+xg8da7q2CdaKsuVnLTxSpy11R9C/tz/HG18fzaHaeHYpLqxWW4ii82IA6kW2gmNW+YRAA/vcYJ6V4P4Y8M6l4TstI1LSNSl0zxdplyNRtdUtzh4rnO4891OACOhHX0pvhjStYtdUmudWt7e5uZlJl1J7qSe4kb3Z+cda6wV34egsPBQRx1qzrT5mfqz+xX+1haftOfD2QaikWm+PNE222uaUp6P/DPGO8bgZHocj0J9V+E2q3euaPrV7dTPMkmuX6W+4AbYUnaNAPbCV+Mnwo+KWufAH48+FPGfhuNZrjUpP7AvLOSTy4rtZ+IhIewWQI2e20V+3fhHRrjw74Y0rTLu+fU7y1tkiuL6RQrXEoUb5CBwCzZbHvXSYGvRRRQAUUZ5ooAOlFHfrR3oAKKKKACijNFABR1oozQAGiiigAooooAKKKKACkpaSgBahu38u0mb+6jH9KmqO4hFzbyREkK6lSR1GRigD+e79lXVI5f2+PBV/IQEl8XtISnI+aV+nr1r+hTpXyZ4a/4JofCTwNf+DdW8OxX9h4j8N6wmrf21NKJZ74g5aKYYC7T22hdpHfkH60oAKQilpCaAPzo/Z90aCb9rH9oPxPdTxWB0rXZ7YW2PLSJHWMmQ9BjEQ5I9+e3iH7SnjSD9tL4hQeBvgt4H0y4mNzJDqHjOe0jT7QQpWQh9pIiXdkyH5iduBkrnubX4HX37W/7QHx217S/FV14G+Fd1ra6Nq8Vm6G51O4tURZQCRiNCxBJOc7sYOK+1Phx8OfAfwF8KjTvD8FrpVlDEqy3MrgyyKo4Lv3AyTjgDJwBmvBrTjRrSne76dkexSjKrSjC1l+Z4t+zt/wT88IfBzQom164bxR4jlRftV45ZItwHRFzkj0LknjjA4rwb9vT4ffDP4V+ItH17w1qEHgL4gRbrqLVrSZgxIwFEkYzv3EkZ25xuySBg+xftO/t0Q+Efs3gz4XRJ4n+IesP9ns44o2kit93HmkjhiM8KCc9+OvL/Af9giS/1kePfjHqM/jDx5csJnjmn3QWh7LkfeI9Fwo7ZwDXKpST9tUb1+9/8A3cU17KC/4H/BO1/Yf/AGyoP2hLefw9q9sbHxVZ2qXEo2hFmwAJML1Ug4PoVYd8isn/AIKLfCrSfir4CjsdO1bTofF+jldUi0uWQCaeAnaVAHzBWZV5H93PavJYNL034T/8FIdUs9Iha2M76SUtrIBI4xOgSZ3XHTDY+si12Pxm/tHwb+3Xq11NGTD4n8ILBpt3IcpbsoeFiegCh2Ut6BgSQM1pyKM1OGml1/kRztxcZa62Nf4b/smfA79qT9nvw74l0rwy3hzUry0KC5t7qZ5LO6jLRyKQzkMA6tz1IwQRmvj/AOLXws8Ufs2/EG18MeKUM2kampfSdTEnmA4JBidsDnjIzzhh74+5P+Cd2pHw94X8ffDbUljtvEHhnxDPNLaI4YC3uAHhZSCQQcNyK0P2/PhBD8WvhnJGJRDeWRDW8rc+TNyY2HpltqH2fJ+7WsMQ6FXlb91mcqCq07pan59UtYng3XP+Eh8N2V6xHnMmyUD++vDfqK2ZJFjjZ2YKijJYnAAr3zxypHoc3jD4hfDrw1agtd6p4lso1C9QgkBdh9BzX75V+WP/AATM+Bd38TPixdfGbVbZ08LaAkun+H94wLq7b5ZZxnqqLuUe7D+6a/U4UAFFFFABR0oooAKKM0UAFFFFABRRSUALRRmigANFBooAKKKKAA0UUUABoxR1ooAKMUUUAFIzBQSTgDkk0E4r8+v+CkH7VOp6dHqPwq8E3s9rJHbxSeJNUsGPnoJmxBp8BHPnTHrjomT60Adf+0l/wVC8DfCHxBL4R8DabL8TfGolNt9k0yTFrFPnARpFVi7A8FEB5GMg9MDwZqv7c3xpWLVZx4S+Eekz4kjtL+yMtwF7ZjJdxx2Yg+oFdN+wD+wXon7Pfhaz8YeKdNgvviVqcQuHeYeYNJRxuEEWf4xnDP1JBAOOv2fQB+Wdr8NPiF+zJ+0ZpvgHxxqGl+OfAvxkvZW1UwWf2SA3bBhJtGco4/dsMHDAnGCM1454j+FPxM1K9+Jcei+OfEOt6D4D159Njs5rhrmdbZQWLws2fnjQxqRgk4Yj+7X6Xftv/C7UfiL8ELvUvDiY8Z+ErmLxHocqjLefbnc0YxyQ8e9cepHpXK/CDU/CHxJ+EUPifwhY2dja+J4pL7Ura02h476Zc3Cy4/j3lsk/XpivHxrdF+0it/6/I9PCJVPcb2PkX/glr8Mbbxn4g8XfEXWI7q/vrSUWWm316wlIibO7a2OGG3GABgN05FfpYBFawk/LHEgySeAB6mvi39gL4hWPw8t9c+B/iee20fxfoOpXIt7OQhWuoWZpQ6n+MbWBB6kfSm+LPiX8RP2pv2d/E+lfD240/wD4TDTPEdzpeqR2959n/wBGhuWMeAMsVkiCKcMuSHx6VwVYupUcnotPu6HVTkoQUev6mD8QrfTdE/4KbeGtWuriGWy1zw7HLBN5oMe+OO5THHBIaKIgerqfSvrT4n/BLw/8WdT8J6pqv2i31Pw3e/bbK7tGCuVYYlgfIO6KRQFde4Fflf8AHFPjJ4AsPBXi/wAb+EZorrwlqOLbV7Mwm0gt2CqI2SNAy5cKQXJ7Dqef1H+AvxpsPjX4G0/WrVEhkngWXbHKJEkHQsjdwGBBGMg4zjIp1YtKNSL6W+7/AIAQau4NeZ8C+BtUl+B//BRO20nSftUUGpT3eh3VrNIWQxMvnQAnrjGxx7dOpr0z9sv4j+MrPR/7H1UQ21pezKy6Zoc/mXE8KENJLJKygqoAxwqjcy/Melcf+0b8PPGvi7/gojpln8MItJPir+zodZM2qOywxNHA0JeTGTwpXAxk5FdpL/wTg+O3xA1271Txv8XPD1lcXojFw+mafLeMFQkqirL5agAnPAwDyB69aw8qzhUVrWOf28aSlB73Pg3wbf2WgxeJhcSx2Vlb6tOqeYwVVGFOAPqen4V7x+zR+yx4r/a/16Gd7e88N/Cm3lBvtakQxy6mAeYbYHqD0L9BnueK+1vhD/wSq+EHw91Iav4nF/8AEXWPONyX1twLXzScljAmFbJzw+4e1fY+nafa6TYwWdlbxWlpAgjiggQIkajoAo4Ar2krKx5b1Zm+DfBujfD/AMLaZ4c8PafDpejabAtva2luu1I0H9e5PckmtrFFFMQYopKWgAoxSUtABSYpaKACikpaACiijtQAUUUUAFFBooAO9FGaKACjFFHegAoozRQAUUZooAw/HXi2z8A+C9d8S6gcWWkWU19MAeSsaFiB7nGK/M/9kj4b3Xxd/aH8I3/iZReT21nJ8S/EO/pPqV87Lp8RH9yGARyKPVz619gf8FD9Wm0b9jX4nTQEq8mnCAkHGFeRFP6E1xP7DGj29v8AE/46XEa/NZX2kaHDkfcgt9PTYB6D5+nsKAPsKijNfOH/AAUC+I2v/DP9mjWtQ8OX76Pf3t5aaW+rR53WMM8yxyTAjoQpPPbNAH0Ws8UrvGsiO6Y3oCCVz6jtX5yeKvC19+wn+1MdTtN3/ClviFO/mW6A7NPvWbcyAdF5LOg7qWUcgCvnTWvhv4n0/wCMfi7S/wBnfw2LXxX8PryJDqh8Qy/27rKkbpJ2hkcRTxPgkogz8y4yOK+5Jv2n/gr+0/4Iv/hZ8S5rnwL4m1C3WC50XxTatp88VwAMS28j/JuVxlSG3cdMVnUgqkXGXUuE3CSkjyD/AIKAfs4P408MH4keDz5HivSbY+fcW7lftlgVJJyvIZM5VhjAJzx02f2Gx8Pr34P2Ou/DexOn+MNGt0tde0pmPnzlXczK65O4uSWQnoVQcDIPY/sy+L9UsrvXvgd41mhufFvgyJf7PvV5TWtIbiC5U5IY4Kq2OhI4618rfGLwfqH7D37Smk+PvCjtY+D9amIuon3eTBlh5kbheSgJHY4VhwSgNeDFSV8NN6rbz8j15OLtXjs9/LzP0M+Lfw00X4vfDzVdH1K3E+n6paFJFKlTtYZDAHkMpwR7ivy8/ZV8ca3+yd8X9S8La/exxaXZXN4ySSzbY3iRmiuAhPy7i0UL7T12jBGTn9GviL+1R4U8B/B6DxpMsl7dagws9O0GAh7q8vW4Fum3IJyeWGV28gkEZ/OrwN+y547/AG7PjXrVzqd0mj6JaX7Ta7eWJ3WGmytjdaWwyRPcYUB3BKgg5JyKrCUJzUovSL/MWIqxi4yW6/I6f4bft0+FfBH7YXjr4k3ek6t40vdc0saVpVjoUSuUPnLhMluvlQw5KBgWZvx+yNG/bi+KfiOyN7pv7K/jiW0PKPNeRwsw/wB1owfwr2v4CfsrfDb9m/RIrHwZ4dt7a7CbJ9WuVEt9cepeUjOD/dGF9q9bxXuwioRUV0PIlJyk5M+UJf2+k8GEN8S/g58QvAFkP9ZqcumrfWcI7s7xHcB7hTXv3wv+MPgz40eH11rwT4jsfEOncB3s5QWiJ6K6feQ8HhgOldg6B1KsAwPBB718ufGn9iy1uNek+IvwYvx8NPilbZlWWwAj0/VTnJhu4QNpDEfeA6nJzVkn1LSV4P8Ast/tMH422Wr+HfE+ljwr8UfDL/ZvEHh1z/q26CaI5O6J+CDk4yBk8E+8UALR0oooAKDRRQAUlKaSgBaKKKACjtRRQAUUGj8M0AGKKKKACg0UGgA7UUUUAFFBo7UAFFFFAHhn7cPg6fx1+yd8TdKto2luTo8txGijJLRYk/8AZK8D/wCCd/xCt9X+IvjyzaRDJ4m0PQvFEByB5jfZRbXJHriWPBP+ya+6rq1ivraW3njWaCVDHJG4yrKRggj0Ir8fIL3V/wBhj9o2C3uYpprbwPeTtCgBLal4UvpCSFJ5Y20zM/HdmzwpoA/YisLxx4J0T4j+FNT8NeJNOh1XRNShaC6tJxlXQ/yI6gjkEAirXhrxHpvi/QNN1zR7uLUNK1G3S6tbqBgySxOoZWBHqCK06APi2H/glV8LYbm/vf8AhJPGZ1VhEum6n/a5F1pSR52pDIFyVGRw2cbRjFc38Sf2ZfjT4Y0VtP1GHw5+1F4NiX5dL8Y262muQIO0N7zl8fxkg+1fe1FAH496H4c8IeDfirpmteDvGmv/ALP3xJ06N7aHwj8WIJJdMdHzughumICxsSSCcg5BGDXqnx4+JeveKfhrceHPjt8MLnRLKXEln488Kp/bGitKAQsjbPmiBVmUgkkgtXu3/BRbxPpl98NrH4Z6doOn+KPiJ44kOm6LZ3MCStZof9deEkExrGucP2PPY18JeFdKvfBn7Fd541+H/wASPEHhzWw8nh7W/B6zC7sbmaSc24VY5M+WXVlIZemTjGOOSvCk2nNa7JnTSnNJqO3Y5r4G+BNf8VaR4Zj0rVLy/wDEfinUJvDngZb3JOl2SIDqOqhfVIx5CP1whPGxcfsx8HfhLoHwR+HWi+DfDdqtvpumwLHvwN9xJj55pD/E7tlifevkn9jX4Y2SftJ+MZokSXTPhboGn+BtLYD5ROUM15Iv+00jMSeuHAr7qHvXUlZWOdu4UUV51P8AtGfC618ZDwnN8QPDsfiPzRB/ZralF5vmHomM8N229c8YpiPRaMUmRS/SgD4+/be8Eaj8MNW0L9o/wNat/wAJP4QdYtftLcFf7W0djiWN8dSnDAnOBz/CK+q/CXijTfG3hjSvEGj3K3elanbR3drOvR43UMp/I9O1WNc0Sy8S6Lf6TqVul3p99A9tcQSD5ZI3Uqyn6gmvl3/gnHqd7pfwg8TfDjVJ3n1H4eeJr3w8HkPzPbAiSB/YFZCAP9igD6wpKWigAooooATFGKWigAooooAKKOtFACYoxmiloAKKDRQAUUUUAFFFFAB+NFFGKACiiigAr5//AGu/2VLD9pLwpaz2N0mi+O9EDyaJrLIGVSww8Ewwd0MgJVl9888g/QFJigD8dvgZ+1l49/4J7eOpfhx8UvC+oxeCZpy6WQ/eHT2J+eWxkJ2ywMTnYTkcc5zu/Ub4R/tB/Dz456RFqPgjxXp+uI67zbxShbiP1DxNh1/EV0Hjz4beFvihocmj+LfD+neItMfk2+oW6yqD6rkZU+4wa+ZtY/4JWfs+6jqhv7TQNU0OUncF0vVpokB9hk4/CgD64uruGyt5J7maOCCMbnllYKqj1JPAr5i+M37e/gzwfft4U+HsbfFH4jXAZLXRtBIlghYfx3E4+SNB1PJPHbqKJ/4JmfBa6kjOqR+J9dhQgpb6n4iupoh/wHdXyp/wUT0Lw78FtR8F/CfwZotr4C8D6jZNqeqTadCYf7WmEhSO3ln6sFCFyrMc719KAKGs/tBW3wa1vxN4jvtStvil+0t4mtZLKe70xxJo3hGBgQsEUn3WK5GQuclcE9d3y94J0/V/CHj3wVocF+8/hjXPFGjfb7SZt3mXCXQYPz0By/5/lt6fb2lrapFZJFHAowqw42/pXP8AjvxAnh220zWIJkN7o+p2uoxRCQBy0cgbik0nuNO2x+rn/BPVjd2Xx7vZVIu5finrETlvvbUitgg/I5/GvrSvjT9iDXrXSPjr+0J4QhmD217rVv4v04/89ra9gVvMHscR/nX2XTEeZ/tL6h4j0r9n/wCIV54RWVvEkOi3T2XkDMgfyzyn+0BkjHcCvxp+Gvg34G/HbxW3hrxT46b4dQ22j2Ueg30cA8u7v3jV7yW7mcfM5lZhhmXAwAeMH94iAQQRxXg/iD9hf4D+KPE13r+pfDTRZ9Su2Z5nWNkR2bOWKKwXJz1xQB4LcftIfF79i/SfC+nfFfS9N+KHgW8eLTNJ8V+Fbj/iZT/J+7V7Zz+9cqM5U4P94k19b/Bj41eFvj14Ig8U+EruW5095Ht5YbmEwz20yHDxSxnlXB6j8ia+RPHX/BO3X/h34q8L+L/gp4rnnj8L6mNWsPAviy6ebTElPDiGQHdECpIwQeedwr3r9j74J+Jvg94O8T3njSexfxf4u1+78RanbaWSbS1lnbPlRk8kCgD3s18nfsuILD9rX9qCzh+W3k1PTLpk7eY1u24/jX1jmvkP9hK6Hjnx9+0P8RYz5llrXjNtNs5ezxWkQXcp7qTJ16ce1AH15S0UlAC0dKKKACiiigBKWikoAWiijrQAUCijmgAoozRQAUUUGgAooooAKKKBQAUUUUAFFFFABmiiigA6Vznjn4deF/ibob6N4t8Pab4k0tzk2mqWqTxg9mAYHBHYjkV0dFAHyvrv/BMn9n3WbhpoPCFxoxY5KaZqdxEn/fJcgD2FeS/tK/sq/syfst/AzW9WvfAY1PV9SRtL0nzrqSe8mvJEby/LLsVUrguWxwF/A/oFXz7+2X+yw37UngfSLCw10eHfEOh3pv8ATruWLzYGcoUZJU67SCORyMd6APzx/Zr+OreAtf8AhV8U792hXw8v/CuPHUO77lqxLadev/sjcE3H/nhtGM1+xkE8VzBHNDIssUih0dDkMpGQQe4r8gNa/Ya+NvwPt/Eni3X9J8P+L/B89ibHxLoPh28mkuNSsicmaKN4lxJCQsinIIKDgjNe+/sJ/tgWPh610b4U+N/EEV/psqiLwV4slbbHqFsOFs5yf9VcxAopRj3xk/KWAP0GopAcgYpaACiiuU+J3xS8MfB3wbf+KPF2rQaPo9mhZ5pmwXbsiL1Zz0Cjk0AeZ/to/HdvgJ8C9V1LTt0/ivVyNH0CyhOZp72YFU2KOSVGX4/uj1ra/ZP+CS/s9/ALwn4KYq9/Z23m38ich7qQ75Tnv8zEZ9AK8R+B/gbxH+1R8YbP48fETSrjRvCekqyeBPCl8m2SFTjN/Ov/AD0fGVB6Ag9gT9l4oAKM0UUAFGaKKACjrRRQAUlLRQAUUUGgAooxRQAUUUUAFFFFABRRRQAUGiigAo7UUCgAooooAKKKKACgUUUAGOKKKKAEI49q+Jf2ov8AgmZ4c+Lcuq654A1JPBHiDUXM97YNHv0u+l5IkaIcxSZJ+dPU8V9t0UAfmD8OPEP7b37JUMWgax4HX4t+EbXCQSQXAupkjH/POZD5oGO0qHpxivoXw3+3B471S2Avv2Z/iPb3irlktoElT8C22vrmigD5Pm+Pf7R3xCH2bwR8Bk8I+Z8v9reO9WSOOHP8Rgi/eN9BV/wP+xrc+IvF9l45+OfiuX4oeK7N/OsdNMQg0XTH65htujMMD5n9Omea+oaKAEVQoAAAA4wO1LSUUAGKWig0AHeiikoAWikooAMUtJS0AJS0UGgA7UUUUAFFB6ig0AFFLRQAlFLRQAlFHegdaACigdqPSgAoo70dqACilpBQAUUtFACUUd6WgBKKWkPWgAopaKAEooNLQAlFHejvQAZooNHrQAZooNFABSUpoNABmig0elABRQKTtQAtIaU0DpQB/9k=)
image courtesy of http://nerdfitness.s3.amazonaws.com/wp-content/uploads/2009/07/deadlift2-300x298.jpg
Deadlifts might be one of the most
dangerous lifts that one can attempt in the gym
because of the large amount of weight and the strict
form that must be kept. The head must stay up,
back must be straight, feet shoulder width apart,
and then power the weight upwards driving with your
legs and back. Well what is power in physics
and how can we measure it? Power is the amount
of work done in a period
of time and can be represented by the equation P=W/T,
P being power, W being work, and T
being the time interval. So if the 50 kg weight
moves 1 meter upward in 0.5 sec would total (490.5
N*m/0.5 sec=)981 Watts. Watts, or Joules per
second, is the measurement of power in physics.
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