1.What Is the Formula of Pressure in the S.I. Unit?
- The formula of pressure in the S.I. unit is- Pressure = Force/ Unit Area = N/ m2 i.e. Newton per metre square.
2.Identify the types of motions in the following images-
![](data:image/jpeg;base64,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)
- The motion of a satellite- Circular motion.
- The motion of a moving car- rectilinear motion.
- The motion of a swing- Periodic motion.
3.See the Picture and Answer the Following Questions-
- Which Point Has the Highest Sideways Pressure?
- Which Point Has the Lowest Sideways Pressure?
- What Will Happen to the Lateral Pressure of C if the Water Level Is Reduced?
- How Can the Magnitude of Pressure Be Increased at the Bottom of a Container Half-Filled With a Liquid?
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Thyniskr4LCYqlVcZxqR1cLXThK/OopXvG2urVux8DmHGlXA8UYXM8wy+vQVSnOjP3VUTs1Uhy+ylNy5bTvpdJtq6vb9NKK+TfBv/BWzwnFqq6X4+8L+KPAOpZCuLm2aaFD3zwsgH/bM19HfDb4w+FvjDpP27wvr+l65bAZY2k6u0fsy/eU+zAGvg804czPL1zYyjKMf5rXi/SSvF/efrGR8aZHnD5MuxMZy6xvaa9YStJfNHSUUUV4p9QFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFeO/8FDv+TAfjl/2T/Xv/AE3XFexV47/wUO/5MB+OX/ZP9e/9N1xQB+Evwm/5JP4U/wCwLZf+k8ddBXP/AAm/5JP4U/7Atl/6Tx10FfQHzEtwooooEFFFe4/sXfD7T/HUXjSQeFdB8ceJtPtrE6TomsXn2W2nikugl3Nu8yPmOLB3bjsDFsHFTKVldlQjzOyPDq9G/wCCfH/KWL9nP/r68R/+mO5rgPGeNL13UktbeFUhvJY44Ibj7THGocgKsv8Ay0UDgP8AxAA96v8A7MfjvXPh7+2j8LfF2g+H5vEfirw3NqraT4fi3eZrTT6dLDMF2gt+6iZpTtB4XnA5rZ4GrXouVO3zaX5s8PGcU4DLcXGhiee9r+7TnJWd+sYtdNj+gaivhnw9/wAFF/2htX1NYLj9mvW7aNgTvIu+o7cxCui/4b2+N1uP337O/iD/AICbj/4ya0wvCOYYmHtKXJbbWpTT+5yTFW8UMjpS5Z+1/wDBFZ/lBn2JXyJ8LB/wr7/grb4+04fLB4s8Px3yAn7zqsBOB9Vl/Wq3/DxT4rW/+v8A2evFY9drXH/yPXiHjb9sjXLb9t/wp8Rr/wCGPiTRb610t9MbRpd4uNSBEy7oy0Sk48wcBT93rzX13DfB+aUliqVSMWqlGcVapTfvK0o7SfWO+y6nwnGniRkNeWAxFGpNSo4inJ81KrG0HzQnrKCW09t30TZ+jXjX4d6D8SNJax8QaNpmtWbjBivbZJl/DcDg+4r5q+J//BKrw4dWOu/DLXtY+HPiKE74Ta3DvaluuMZ8xAf9liP9k1lD/gr9o+nnGqfDXx1p7dx5SNj/AL621p6b/wAFjvhXcELeWHjDTpO4lsI2C/8AfMhP6VwZbkfGGWa4OnNLqk1KL9Y3cX80etnXFXhznfu5jWpOS2lJShOPpO0ZR+TRzui/tl/FT9j3W7fRPjl4ek1nQZHENv4p0uMMD0AL7QFf1wQknfDV9ceAPiJofxU8K2uueHdTtNX0q8GYri3fcp9Qe6sO6kAjuBXglx/wUm+AfxP0K50nWNaV9PvozFcWupaTO0UinqGGxga+bz8YfC/7D/xft/FPwl8Z6f4p+HPiC4Caz4YF2TcWWf440fDHA+6+MjGxiQQa7a3DNXNotSwcsLit17klSqeSurU5Ppryt6aNnl4bjihw9OMo5lDHYFtJt1ISxFFPS7s71YLrpzxWuqTP0lorD8D/ABL0D4k6FZ6loerWGpWt9Ck8TQzqzbWAIyAcg4PIPIPFblfl9SnOnJwqJpro9Gfu1DEU60FVoyUovVNO6fzQUUUVmbBRRRQAUUUUAFFFFABRRRQAV47/AMFDv+TAfjl/2T/Xv/TdcV7FXF/tI/CuT46/s7ePvBEN0ljN4y8Oahocdy67lt2ubaSEOR3Cl849qAP59/hN/wAkn8Kf9gWy/wDSeOugrmPh4up+BJG+HHi/TLjwx8RvAdvFpeuaDdjbPE0SCNbiH/ntayhQ8cyZVlYcggiunr3oyUldHzVSLjJphRRRVEBTXjWQfMob6inUUAA4r0b/AIJ7/wDKWL9nP/r68R/+mO5rzkKWz7DJ9h617Z/wRv8AhTq37S//AAUO8K/EDw7byXHw/wDgzBqran4gCn7Df6nd2hs49PtpOkzxpJJLKyZWPaik7mxXPipJU3c6sHFuqrH7YUUUV457wV8j/wDBQD/inf2sv2edc6KNdeyY+zS24/8AZzX1xXyL/wAFW/8AiW/8Kh1YcNp/i2IBvTO1v/adfXcC65zTp/zRqR/8CpyR+d+Kvu8NVqy3pypTX/btam/0PrplDrgjI9DWXqfgnRdaVlvNI0u7VuomtUkz+YrUor5ONSUXeLsfoFSlCorVEmvNXOB179lf4aeJl/07wD4Rmz1P9lQqT+IUGvN/it/wTk+DupeDNYuLfwbaabeQ2c0kM9pcTQ+U4Rip2h9vBwcEV9DVi/EeTyvh5rzf3dOuD/5Cavay/Pszo1YqjiJx1W05Lr6nzWb8J5HicPUeJwdKWj3pwb272ufnz+w5/wAE8vCf7TP7PNv4ou9Y8SaHrwv7i1aawnjEbBCNp2lCQcHs3avWj/wTz+LXw5O7wP8AHbXFRfuW2piXyhjoPvyL/wCOfhXTf8EhU2/sc2rf39XvD/48o/pX1BX2nFXGWbYfOMThlUUqcZySjOMZpK+3vJ6H5lwD4a8P4zhvA42VFwrTpQbnTnOnJtpa+5JJv1R8bnxZ+158Ffmv9F8L/Eaxh4ZrbYs7D1AQxNn/AIA1angv/grBoem63Ho/xK8H+JPh7qhO1nngea3BzgkgqsgH0RvrX1pWL47+G/h/4oaHJpviLR9N1qxkBBhu4FlUZ7jIyp9xg14K4hyzFe7mOBgv71JunJefLrB/cj6x8HZ5gPeybNKjt9jEJVovy5rRqRXmpMm8GeN9H+Inhy31fQdSs9W0y7XdFc2sokjf8R3HcHkd61K+M/2EfDFv8IP25PjF4H8Oy3UXhHTYIbiGzklMiwzEx9Ce43uuepAXJOM19mV5PEOVU8vxfsaMnKEoxnFtWfLOKkk1tdJ2dj6Hg/P62b5d9ZxNNQqRnOnNJ3jzU5ODcW0m4tq6ur9PMKKKK8M+pCiiigAooooAKKKKAPFf2xv+CeXwh/by0K1tfiV4RtdWv9LUjTNatZXsdY0gnPNveQlZo+TkqG2k9VNfB3xU/wCDd74ieEp5JfhP8fF1OxBPk6T8RNBW+dB2X7fZmGU+mXic+5r9W6KqNSUfhZE6cZ6SVz8PfEv/AASr/bD8FSujfDH4aeMljOBN4f8AHP2XzR6iO8t48fQtXOf8MNftWQsyzfsz+Jty94fGGhSIfoTcj+VfvLRWyxVVdTD6lR7H4Q6f+wF+1trZ22v7OF5ZtnG7U/HWjQIPf93LIfyFd14I/wCCMP7WvxBZf7T/AOFJ/DW2YjdJc6pe+IbtB3xFFFBET9ZMV+0lFDxVV9Qjg6K6H5x/Bb/g3I8Dx3EV58a/iJ4w+MLqwdtEjC+HvDrH+69rbHzZlz2mnZSOqnNfoL4C8AaH8LPB2neHfDOj6X4f0HR4Rb2OnadbJbWtpGOiRxoAqr7AVr0VjKTk7s6IxUVaKCiiipKCvkn/AILAx7Pgp4Nuf4rbxVbEH0/dS/4V9bV8n/8ABYmJv+GZdFmVWZofE1qeBn/ljPX1nArtn+F/xW+9NH574rK/COO8oX+5pn1dE/mRK394A06odObfp8Df3o1P6VNXyktz9Ai7pMK5v4y3H2T4P+K5v+eWj3b/AJQOa6SuD/alvZLD9mvx9LDDNPKPD96EjiQszEwOBgDnvXXl8OfF0od5RX4o8/Oavs8vr1O0JP7os8l/4JLW3kfsV6I3/Pa+vX/8jMP6V9LV4P8A8EzdGOi/sTeCVZdrXUVxc/g9zKQfxGD+Ne8V63F1TnzvFyX/AD8n/wClM8Hw9oulwvl0Jb+wpfjBMKr6rqttoemXF7eTR2tpaRtNNNI21IkUZZiewABNWKx/iD4HsfiZ4F1jw7qXnf2frdnLZXPlNtk8uRSrbTg4ODwcGvBoqDmlUdo3V7b262PqsRKqqUnRSc7Oyeibtom+ivufLn/BMOGX4k+NPi58UZY3WDxdrxgsWYYzFGzucfhJGPqp9K+u65/4WfC/Rfgx4B03wz4ds1sdJ0uLy4YwdzHklmY9WZmJJJ6kmugr1+Is0hmGYVMVSVoOyinuoxSjG/nZK/mfO8GZFUyfJ6OBryUqivKbWznOTnNry5pO3lYKKKK8Q+oCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK+Zv8Agon/AMFEtD/YR1f4UWOrafp+pL8QPE8en6gbq8S3Gj6Su1LrUgG/1nkyT2i+WvJExI+6a+ma8q+PX7D3wj/aj11tT+Ivw/8ADnjS+/safQI5dWt/tP2WznYNKkIY4hdmCnzYwsg2rhhgYNtgavoz1WioNL02HRtMt7O3Vlt7WJYYgzs7BVAAyzEknA6kknvU9ABXlH7dvxp1P9nD9iv4seP9FtNOv9X8F+E9S1qytr+JpbW4mgtpJESVFZWZCygEBgSCQCOter1k+PPAmi/FHwTq3hvxHpdjrfh/XrOXT9R0+8iE1ve28qlJIpEPDIykgg8EGgN9GfN3/BKj9qLxj+0b8NPGmn+N9F0PQdW8A6/HocFnY6FP4fmS2awtLqLz9Nmmne1OLghB5rCSNUcBd20fU9cT8Bv2bfAH7Lng2Tw98OfB3h3wVok1y15LZ6PYpaxTTMAGkYKBuYhVGTk4UDoBXbU5Sbd2TGKiuWKskFfN/wC27+1149+CPxS8A+Bfhn4R8K+KPFXi7TdZ8Qzf8JHrb6TYxWGlLameJZkik23ErXcSozgRphmc4FfSFeY/tMfsY/C/9sbTdHs/iZ4N0vxdb6DO9xYrdmRDCZFCyxkxspaKRQFkiYmOQAB1YACkUejaVetqOl21w0fktcRLIUDiTYSAcblyGx6jg1Yplvbx2dvHDDGkUUShERF2qijgAAdAPSn0AFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAf/Z)
- Point C has the highest sideways pressure.
- Point A has the lowest lateral pressure.
- The lateral pressure will reduce at point C if the water level is reduced.
- If a container is half-filled with a liquid, the pressure at the bottom can be increased by pouring more liquid into that container.
The height of liquid inside a container is directly proportional to the pressure at the bottom of the container.
4.A Force of 400 N Is Applied to an Area of 4 m2. Calculate the Pressure Applied to the Site.
- The pressure applied to the area will be:
Pressure= Force/ Area that means 400/4 = 100 Pascal.
5.What is revolution of the Earth?
- The rotation of Earth around the sun in a circular orbit is called revolution.
- One revolution takes 365.26 days to complete.
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HXqOteZ/wDBKbXPDfwv8c+IfF3ii3N1H9ibTbCEpkPI2C5z1HHy5Hqa9sXxxZa/45vdbt7W30+FZGkwJPlRj0Re5PsK+J4sw+YY+rTwGHpv2atJyatHml7q956Oy6LVttJNnk4qvgKCnjKlROprBRTvJRilJuyvb3m9XpZJ7XPH/wDgvLrTWeufCfw1eXlvquraPpd5ez3q3Xnyulw8IjjlH8LKIScZPDivz9eTzSzbRuY7uBgD8K9Y/bX+K/8Awtz4/wCrXUUvnW1ifscT5yHKk7j/AN9Ej8BXkwGWx+FckcHHBpYWEubkSjfu0rN9d3fqfbZfiKmIw0K9WPK5K9t7J6pX0u0rX03FBVto249TnrRhfOwTtXOCR82B/WmnigjFM7ApxwFGGO7uMdKm0rS5dZv4reHb5szhFBOBz3PsOpPYVC42nbkNtPUd6rlduboVyS5ee2m39fejvv2a/gVqn7QvxT0zw5pdrLdXF9cJEqoCSSTjGPev61P+CSX/AASq8K/8E9PgtpskunWtx451C3V7+8ZAzWuRnykPbHc9/pX5Q/8ABpX+xfZ+PfjBqHxC1SzWa38LwCaDeuQZ2OE/Lk/hX9D0rV+U8dZ5JT+pwfux+Lzb1S9Etfn5HZhaenMweWozNmo3fFRmTmvxjFZo1LVnoxplkS809X3Ag/MvQ5qmr5qaN8itMHmjb3FKnY/Jb/g4Z/4IsaH8avhbqfxS8C6Tb2etaYrT6tZ20IUTL3mUAdu4/Ed6/mq8V+HZvCniC60+YNvtpCmWXaSAeDjtX932qaTbeIdIutPvIUuLO9iaCaNxlZEYYYH6g1/Ij/wXb/ZGi/ZQ/bc8U6RbxtHY/aXltNq8NG53L+hr914HzqVeDwdV3srx9Oq+WlvJ+R5eJp295Hw/XpX7Kfxdh+EPxYt579iui6sh0/Uf9iJyMSf8AYBvoDXmtFfo9CtKlUVSG6dzzMZhaeJoSw9X4ZKzPtz47fAzVfiXeWOm6DZza1r0cmzTYLOPzJdSSQ8RxgZLE8FQOp+tcLov7CfxQ1m2mk/4R1bLyVZtl1dxRyOQM7QuSdx6Dpz6VB+w7+3ba/AjxRotv40tNavtH0S5juNL1bR7hYdW0CVHDI8RcFJUUjPluPoRX7M/EF/gt+31odv4++CPxD8LTa5qFo17r2jX93Dpf71UVnYpIVEVw7MSUXMbEMwI7/pOAxuBzConUbTa1t0a76bW2Z+cYPLc1y6lPCxSkoXcX3jZt21Wqtdx310vpf8ABnWdBvvDl69vqFldWNxHI0TJPEYyHU4ZeepB64qrX6KftM+K/h34j+FniHR/E+uabC1ojxpsZZLmGcDKeSBy5LADKEqw6nFfnPPcx2kO+Z1jX1Y4qsywccLNJTUk/wAPU9TLMc8XT5+Vr8n6Gz4JsX1DxJGimNVRTKzSEBFVcElieMYGfwrjPF2qTXeozata3Hkx/a3ih2OQ7N95mHsMqPxFV9b8VST+Zb2rtHHIu123Y3r1x9Ki8W7rCLT9N+dfsNuGkVhjEsnzt+QKr/wGviMdUp1faNapfNNu1l9yb+R9xlWGlTpyryunG1rae83p+F38jrfAHiDT/ip4ssdH8UNBapeyeUNTVhFJDkHAZjwwPTLcjI5qP9o/4Q2Xwg8bQ2ulXkmoaXeWyzwTOyuwOSrKWXg4Iz0HDD615+gTy23Ft3G0AcH1zXVfDq5XXLa78P3O0w3qNLbu3WGZVJBH+9jafw9K+Oq4WeHrLE0ptU0tYdP8S7Ndlo/mfpmAzzDZxl0slx+HjLFzmnTxLbU1ZWVKataUZPTmb5k2rtpJLk6KV12MV9DiivYPzcQHFe+fsS+N/B7+PL7S/HF21ha61pk2mRXTNthzJwRIei5GCGPRlHI5rwV23IvyquBjI/irR8K6B/b2txQSs0Nsqme5lAz5UKjc7f8AfIOPU4HevSynGVcPiYypJSu1o9n6/wCZhiMt+vR+rK6ctE1umz7lb/gmFbzaHdNa+NGkvmy9kXs1+zun8O8qxOT/AHl474r5v8YfCDxJ4D8bjw7qul3FrqkkmyJGXMc4PR0boyY5yOg64rY+DX/BQDxh8MorjS0vkOis+LGG6gF1HpiAYVFBw2wDAwGHTPrnS+Kv7aPjXxDf2erX2ieGbz7NA1vbX9qkzw7WOThTIQjHAyMAnvmvrMRxFklSXJBSpyv1V1JeTu/u0fdHj1uF87pU54jBuOJpq+qdpR1snONk0no7q8dbc17o9f8ABHhO18GeEbPTo5JJGtxhjGTiVzyzfic/hXmX7Qv7T0PhPTLnRfD90s2rTKYpZoiPLsFPDbSOsh6cdOp5rxvxz+0l4w8dWLW9zqhtbVvla3skEMZHuV5OfQmvP65cz4pUqfscEmltd7/JfqfJ5LwJONf63mklJ3vyrVN76tpX9LW82tALbjk8k9TTkLJGzK+3d8pAPJH+FNA3Gug+HXw41D4na8un6aq+Zw0jvwkKd2J9uOByc18fTpzqTUIK7eyP0atWp0abq1XaK1bfQ5+nOu3HzK2Rnjt7V9TeEP2T/C/h63jN5HcazdY+dpyY4wf9lFPT6k12ug/ADwHf6lbw6j4csRYySKk7woySIhOCVII5Ar6T/VPGeydRtXSvbdvy7X+Z8VU8QMvVVU4xk1e3NZJeurvb5Hx5pOzR/Dl1fAnz7nNlBkDjIBkYd+FIXP8A009qx4hulUe4r6//AGrP+Ce1poGhabqXw91mTVbD7PI8Ol3OPPcB2LGNh95jz8rAE7eCeBXyFJFJaTMrq0ckbFWVhhlI6givlo4ylXilS2jo09Gn1uvXT0SPv6uJpztSpvSKX3tXv2d76NbpI/qG/wCDULw5a6b+xDr95Gq+fcalEjkdcBCR/Ov1IlNfjX/waI/H61174N+LvBUk8YuovKv4YyeWC5Vsf99Cv2VlWvwHjanNY6tfvf5WR6GH+FFSU1HU0qVGU5r8ixlOSmd8dhoPNTRc1Gq5NTRpzW2X05c1xS2LENfzq/8AB4D4atbT9pnR76NVWe60qBpMDkkZX+Qr+iyFea/mH/4Or/j7a/E79uHUNJs5lmi0GOOwO05G5Bhv/Hs1+2eH9Of12LXSLv8AgebivhPyjbawXau3A5y3U0Dcjbfl647fzoV9isP7wxk0csn8Py8fWv2o84b2rpvEV9ceE9N0fTraaa1uIITeztGxRhLMAQMjniIR/iTXWeFfgXY6drljYeLNQn0W6vYor+Jo0We3a1ZPMLmRW+U7A2RgkEVjfEH4c6pc+Prdka3vIfEl1/oNxbsWhkDvtVQeo28Ag4IxyBX0UsnxmGwsq0o2bai1dc0dU3zLeLvypXXXzPpsTkWMwOXVcTiIWTtGSurxSacueO8deRapb+Z1fwC8HeO/2gNUNjH4i1Sy0WAhLi+uJ3eOEn+FRnLtjnaCMDkkCvpbwz+zb4A+GbSNN4dTxTqVurGW61uVrpHwMkhAVj+g2tj1PWj4TLa/CLTNL0q2tRdWNjC0JjJ2mZnHzS5H8Rb5vwA6V2//AAj95r1m14LC4W1jfEj3CMQcjGBjjoa9Crw7GPLPMKjcUtbz5YpvbW6emis2k7+Vn/OmM4xxEqjhlcFBN6csbzaW/R776K6trvc8y1v4deCfEkFw3/CD+HbdXTCiGHySMEdChBH4V85/H34EyeE9VfU7Kaa4tNQkZ9snLRyE5KZ798H2xX2NrnhO3tYcRTLhsHy5VyefT29+1cD8YPBqah4F1e1VGkaOEzRcZO9fmGPyxXu1MnwNfDSVGny77Llaav0++26a1V1Y87JeKMfhsXCFSrKcJNXTk5Jp7PV7q/run1PiGWMwttbGepHp7V03w5thpJutcuFxbafGwjzx5szAhFH06/QVueJ/hhHokEOsa3IbC3l62y83E57YX+HPqf16VyXibxY2vNDDFCtrp9rxb2yH5UHck/xMe5r8pxtPmm8PTd49ZdLdl3b2029T+nMtovK+XMMauWqtYU38XN0lNfZiviSestElyttZTbnYtg/Mc9KKkGo3CjCzSqo6AOcCitz5k0vB/gm98b3skNmI1EK7pJJWEcaZ4GWPAJPAyea3vF3gfU/hR4SW31C1aC814hy4wyi1Rvlww4+dxu4PSNfWsvwJ8R9T+HjXkNrJ5mn6miR39lIf3N6inKq474JyCOQeQRXbeLPjvoviPwVqVimlX0c1+E8qCS4EltYlcAGLI3LhRtxnkHkmvqMupZXLBTlOq4V7PfbrorJ3urK7aacno0rn2WVUcmll05zrOGJ5Zb7a30ikne8bRu3FpyejSTPKGXaF6fMM8HpV/QfFN94ZlLWdw0avw8Z+aOQejKeDWfRXys4RmuWSuj5TD4qth6irUJOMls02mvmj1bRPFfw11/4aamutaHLpvirYVt7iyaVopmPSQJu2rjup4I6dcDjz8NZNQi8zS9Q0/UlbO1Fk8uZvbY2Dn6VzaRtKTtVm2gscDoB1oVyZVIHPGAB1rgo4B0XJ0qkved7SfMl5K+qXlc+pzDiunmVOjTzDCUr048vPSiqU5at803FOE562cnC7SV9bt2dS0O80iTy7q1uLds/8tIyua+p/2YvAKeEPhrbXRQfbNWP2lmxyVBIUZ9Bgn8a+a/DvjjWNJu4UjvJjCsqgxS/vEHPTa2RX198OtbfXfA2k322Nd9sqERqFXK5U4A6cg195wZSk6851UrpaNP79Lfqfj/idUwscBTjgpz96XvRlFbJNr3lLXX+7HudOtuyD5lG4+lXNK0ibUZdsMbM3sKqWU6yqPr0zXYfD/wAVxeEtWWSaNZYwOVNfo1S6g5RV2fg0m78rM9DdQH7JOrbIcmMMxATuRXyV+2x4Ci0XxyuvW0arHrDMs4UYHmjkP9WXr7qT3r7J1nxJH4l8T3l3Dbr5MMfmKjfcVtwUEj0Gc/gK8N/be0WTxN8MrWS2h8+6a9TITHzEK+SPwIr86zzFYGOJngXT5ajg6l9LJ3bavvr7zfS7vq3p+hcF08e8XRrU25KUlT5Vdtpqy062skutl2Rpf8ERP2/rr9hr9rLRNXklb+zJJhDeRbsCWF+HU/ga/ri+HHxE0f4veA9L8SaBeRahpOrwLcW80bZDKRnB9x0I9RX8MkHgvxFpt1HPHpuoJJEQVZYjxj3FfrD/AMETP+C7/ij9jq4t/Bfjiy1LVfB8zqHikRt9qTxvjJHHuOhr8X4syOGPj9YwzTmlZq61X+aP6Ajl+OoaVqM4rzjJfof0oPFUfk1w37PH7VHgX9qfwjDrHg3XLfUYpUDvAfkuIM9mQ8/iMivRPsrf3W/KvxfEZLNzcUtV06ovmcdJaFZYcVIkfNS/ZiOdpH4V87fttf8ABTX4Z/sP+Eru51zUl1PW44yYdLsj5krNjjeRwo/X2rTB5HN1FBRbb6dRx5p6RV/Q2P8AgoN+2boX7Df7Nmt+LtVu4ItQ8h4dLgdwGnnKnBx6L1J+nrX8c/7W/wAeL79oj42az4ivpjNLeXDyFz1YliST6nnrX1L/AMFZP+CpPxF/4KMfFS5nmtdUttBgYx2lnBE5htYs9AO59z1NfFC/DvXd/wDyDbpCeMuNvX61+5cM5VRy2i3VkvaS31Wi6L/PzIllOY1v4dCbXlCX+RiMNrY64PUUh610DfDPU4E3XDWNqB/z2vI1/wDZq7N/2dNNsPh1ea3d+OfDLXFuEZbS0nFycFgCCQc7ueiqfrXvVs0wtK3NP4mkrJvV+iZ6mW8B57jvaexw7Xs4ucueUadoxTbf7yUb6J6K78jnvA/xt1XwVpEmm+VZ6jpkiPGba7iDqqv94Keq5xztIzXZfCX4nSePfjH4SsZLKzsNN0+eWSG3t1O1XMbfNkkkn5V78YFeerpnhuzjPnanf3cnZbe2CAfix/pWp4N8daL4A8XabqNnpN5JJZzJKZLi4+Yr3wqgDlSepr6PB8SYtOnQlKTppx0a6Jp2u7O2l7LTTY484WZVMnrZdVxkFGUJRUefnbVtIpwU7K6WjaSdj7i8FwWln4itZbpdyIwBBHygV9hQ/tseAbrU9M8O3enzW+j749/2e3QRglVDFQeVbcCMg4IPTtXxZp2qRanplrcWUv2uC4jV42QZ3BsbSvrnIp1xbOs4W4hmhdjhfMQrz6civvc+4Xwmb8n1lu0b2s9Ltb+duh/K/D3FGNyWrKphbXdk7q+ie2uq87anq37T114dvfi7fR+HPKbS2AkhMYIMQGeufXjpXj3jVRa+DtWuluGjmsrSWTdu77Tj+lbGkbZtRuLy6mSNRkEEjc5NeZftLeLP7M8HXNqkij+05RDEiHqvVmJ78cfjXRlWA/s3LI4OpJz5E9WrXu27emtluZ1sZUzXO/rVKKpupJO0elrfor9O582eM7qXUtFmluZZJpflJZ23EnIrjYJvJWTnG9Nv3Qc8j8vrXS+Nr9YrFbfq0p3degFctX55nEo+3UY9Ekfv2ClOUHObbcm3d6tlhNMuJEDLGxVhkHNFV6K8o7CQwMJ2jbajKSDuPQiowcUUUAOXhT09Mf1pC2QOvy9PajGBnjmhcbvmzj2oASgHFOWUq6t/d6U6WXz2HyxxjJxtHTJz9aABxsbem7apA3epr6a/ZP8AiBDrelnRZ5lVk3T24Y9c8yIPcH5sehNfMbJtx0554Ndp8CPjCPg14zW/n0u11rT50MN1azfK5Q4+eKTrHKuMhx9CCCRXtZFmSwmJUp/C9GeDxJlP9oYKVGPxLWPqfZ0L29pKfvdeMirWmQXGu3fk2sM1zMxyEjUs3v0r6g+Bv7Tf7EH7UHwEtNE8VaXF8J/H9rpmbS/F+1n/AGi45UyvIzxLI+3GWymH3ZAwB8w+Jvjh4F8DeKNTHhfxAun6apaB/tmr213LIBkHEsIVWHptBB96/So4+M4tU2k11bVvXRu/po+jsz8VzDhvFYGpGOIi5XtpFNva9tUrP+tdUdENJ/4RvQL2z8mH+1tQKw3F3I2VsYMgska9C7EDcxPAGAOSa+Tv25fiZa6nrem+F9NlMi6S7z3bqeDK+Aq/VVyT/ve1aXxa/bCtbCyms/Dk8upahKCrX0oPlQ57oG5ZvcgAe9fOF3eS393JPNI800zF3dzlnY8kk+tflmbYWlHFyxMq7rVXo2klGK7JJu/329W7n6bwrluItGrWoqlTh8MXrJv+Zuy79Um3tZJInGq3djKyxXV1HtOPlkI5q1B431i2kVotV1GMr0P2huP1rMwX52n/AD1poGRXlSpQe6X3H6PTzDFU1anUkvSTX6nt3wR/4KG/Fr9n/VY7jw/401u1MPQR3TL+tfVngn/g5y/ac8KafHbyeONQu0jAAM0UUjY+pUmvzlpVIB+YEj2Nc9TL8NUd504v5IzqYqtUd6k2/Vt/mff/AMUv+DkD9pj4m6dNZzfEDWLW3lUgrbhIc+2VUfnXyL8TP2s/iH8XNQkudc8V6xeSSElt1y3NedKu7PTgZ5NJ2qqeBw9P+HTivRIKWMr0v4c3H0bX5GlN4n1SaDL6nfP5hwVNwx6eozVO4vZLhyxkk57Fy1RHgdOe9LFGZAwVdxA3degHWuiNOK2QVcXXqfxJt+rbBozvKr8/OMr3pAuVz/k0KcN/d96eNxBXJZVycA8fX+VUc5HT4V8+VVb6csB+p4pYApmXzNwjzltvXFR5+X3oA+uP+CT37fHhv9jr9prwnqnxI0JvFPgnSrvLFVaSbSt33biNcjzPLb5wjZB5GOeP6SdQ+IvwU/4KLfAq+0vwjqnw2+Jdrr1hNPYxLOmY5to2lwn+kW8qsR0AdcHggGv5AEbgruK7sZ9PxrqbfxdrHwwm0OTQdU1LRdWs1+3C7sLt7eeKSTBQq6EMpEaxng55NexhsdUceaq3+7WmvnovzfeytfY4Y5Fh5QrTiklLWSto5Oy+9q76p2fVtn3z+1D8M7v9lP4k634b8dLaaXqeiS7JvIukuUcEBl2Mh+fKkdOfUA18YfGD4vL4t8QSXTcRQjyrS2ByY09W9z1P5dq888Q+M9Y8W6jJeatqupandzMWkmu7l5pHJ5JLMSSTWbXqY/impXhyU427vz9P6+Z8vkfBdDAVHVlJyfTyXb17vTySJ7+7k1C4aaRgzMex6e1RBgsZ67m4PHGKbSlcfz618rKTk7vc+1SSVkJRRRUjHDAbbJuG0HoOc03rQW3HJ5NODAIRt+YkYPp/n+lACOhjdlPVTg80KSGGDg+tCgY5/DjrQ7bnJwFyc4HQUAOO1FdSNzZwCDwPWmUU5H2E8KeMcigBvar3hzSP7b1iGBm8uHl5pP8AnnGo3O34KCahgdrtljxH5naRs5AA6foO3avX/DPxA8H+JdAbT57O10eKWNLeS3Nu8jwRgDzJIrhMuzMyq22QEDkZxXr5PgKWKq8tWrGFtlLTm8r7JdH11Vk1dr3chyyhjazjWrRp2s0paKXlfZLSz1vqrRau15Jr+rHW9XnutvlrI2ETtGg4VR7BQB+FV44RIq/vFDMSMHjA9c9P/wBVTaqY476aGCaS4tYXZIHcbSU3HBx2z1x71DLGsYX5juPUEdB2rzK0pObctXd3PGrSlKpKU3d3d/UjHytyPwNBp6h7qZV5Z2woyevYUyszMCMGjOKAcGigBUdo3DKSrKcgjtS43IzM3zZ6dz70hQhA3ZuBTpo/KKj5t2ASCOmeaAGu29ieOTngYpKchUH5t3Q4we/am0AKzFjk0maVm3H9OBQgBYbjtHc46UAIzFjk8n3oVipyOCO4oJzRmgBSxJ/Sn3A/e7gMK3zDjH6VHSs2VX5QNvcd6APQfhD4D0XxhbwtdTG+vmuDby6eZRaGGE7SJklORI2S4MeARgHnPEfx28Cf8I1qsGqRrdWkOrs7R2d2gjuLQKQApA6rjADd8e1cGZOV2/Lj0Pf1qSSea/kzLM8jKOrsW6V7UsywzwDwropT095Pqur0bel9Oa2t0lax9FLN8JLLXgnh0p6NTTtqurVm22rq3Ny3d0laxGzb24ULx2+lNxUlwixvtXduXhjngnJ6e3So68U+dHB1ELLt+bcCGz0HORj8vyoMTCISbTsJ2g+/+TTQcGnO26Rm9TmgBy2czLkRSEHkEKeaKBdSKMCSQAdBuNFAH//Z)