<rss xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:content="http://purl.org/rss/1.0/modules/content/" xmlns:atom="http://www.w3.org/2005/Atom" version="2.0"><channel><title><![CDATA[balls]]></title><description><![CDATA[Obsidian digital garden]]></description><link>http://github.com/dylang/node-rss</link><image><url>lib/media/favicon.png</url><title>balls</title><link/></image><generator>Webpage HTML Export plugin for Obsidian</generator><lastBuildDate>Tue, 30 Jul 2024 11:18:52 GMT</lastBuildDate><atom:link href="lib/rss.xml" rel="self" type="application/rss+xml"/><pubDate>Tue, 30 Jul 2024 11:18:51 GMT</pubDate><ttl>60</ttl><dc:creator/><item><title><![CDATA[Basic Formulas]]></title><description><![CDATA[ 
 <br><br><br><br><br><br><br><br><br><br><br><br><br><br>
The basic equation for a parabola is <br>
This creates the following parabola:<br>
<br><br>To shift it vertically upwards by one, add one to the original equation to produce , to shift downwards, take one away.<br><br>To shift a parabola horizontally, you use an equation like the following, which shifts it to the right by two: ; if you wanted to shift it to the left, use plus, not minus.<br><br>Basic formula: <br>
radius is the length from the centre to any given point on the outline.<br><br>Basic formula: <br><br><br>
<br>Take  as an example.
<br>Plot the point , 6 is our Y intercept.
<br>Convert the gradient to a fraction, 
<br>Now plot a point that is 4 points up on the Y Axis, and 1 point over on the X axis.
<br>Repeat step four, but in reverse, 4 points down, one point to the right.
<br>Now draw a line between the points<br>
You should end up with an image like the below<br>

<br><br>let our formula be <br>
to get our X intercept, let Y be 0, , now divide both sides by the multiplier on the X, <br>
to get our Y intercept, let X be 0, , now divide both sides by the multiplier on the Y, <br>
Our X intercept is (-2, 0) and our Y intercept is (0,1)<br>
<br>
If equation ends in = 0, it is a vertical line from top left &gt; bottom right in the center.]]></description><link>Math Study Notes.html</link><guid isPermaLink="false">Math Study Notes.md</guid><pubDate>Tue, 30 Jul 2024 11:18:33 GMT</pubDate><enclosure 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OyR5l4MJuOkXxNROpj5f7wLyzUNABiLHERaRfOkyIEujLpt6czrFhDe2QZAbCSA9XphMsfCEe29Rm97TDwA9ohZt+BzYm08I8JborT7e+ZEX9KIJB2JeYME/yAquQNPHQazaMlg2bJQy9I3LS7FMM22jUeUB3Ce2TTuPgnOz11DQKky9313J+FjveR/7V0A2N+7Bv/3dgLg+eIL8b4rZiMGXdqZKppz0Lfd84Wm9hpfCIBo9xjWd4lenKaqQizXilnS1FBC+M0Oca5Cwvsr5UcGwKDUAFqurMPzxRcwLxX1fUblM50R4dmVp8ioLIrNDMJRbc0RevUU5nXxtZt548XvzupW7gOz0ZDQZ0XF1FSBaZEwWwNPHsag67lirMjHkCcEEt7XheN/bdXG5hLzGrE2U9tBAAnNkS6EKnJjbSGBJw5j2XBJwviMCK9M8Wp6whEZRE9TtOD3H44lzHLOz16VMMvNBOpav34C89T/729i/4C4EY0LS/B84YWEcauyvvL/+iDmFdMPUk8XY6WL4O9Fiwn7By/V1mnRrlEMSssTEN7P5Ar6ZKzbluD/2T4s14r/k8qMKGStEjgNR2OcGvKxchy7XjL3nCM2ALMBy2U1M2JSTkSz0ophdcW5naMBAr/Yj1G5gWPe4Dn7JZivEusry5nhhDVV+FDcTR/41T4MeXEzTx0z/F60ctcfU7nQa9TfHX9/Bf5H9wAQevmU1vjIeusKDMqGKwaXFc8/PEtMaW0B4v0BbHev046Z11djqis8xxM8I8Ir1tnOqpkhSQPUTJOWAUKvngIQYYEZMiknQr0H6nTdw/RE+72ED8SbySb3RDEUiLWSsTLxAa46SUD0XDHo9mJQxyJtIgSiP6ZyoddoTph3NxE9K1oMRg73Yl4vTHFTXUnc3LSYCL3ejqk+bopGTojYpB6Dw4KhyH7O+nJGhKdS7rTSMeKTnaVTyESznPOzVwGidcJMmZQT0aps032Nrv25noLH358gKkOhXTPZwrs6CD4rZiDru0WMTMXxqSuw3SU6hpkWlYLS+Mi0pEx7P0OhXWvvrh6b7GvU3401RbgeuQsAQpGETVTUniuuR+7CYDVpgrJ/9LKE88JK46TQ9las1yWamTDDwltY6KD1InPYJNND9VQmm5SQKLaZNiuT8YbCnFV6aTaWjm9qWm9amnyIkDIDer7wAtYblBhaUh8U85oqGKdTn6kuUeDJv0/nNdZtwpN5DooHdMJxhbFPPQ2AqTKfvK+KjBg9Myo8h9mIPyzr8lKC4qlMNimBWTUrkwlHY1qyvGsKe53HRoUJFz7Ug+19IrCdbJ5lEuFdwlNrvH4Rxup4Jo7K5D+ZSbC8LJ/24cm7XCUXR8wbJPiiyJwI/tcRMMRwfuZKAMybajE1CpNrLunQudyXjrMt10SYmyoAKPjl+zApP2cyBb98HwDG8vF3up1R4TWW5fFEs7BtJbPDeGIDMK9bkCA2vTdwLjnc69baPJZMYcYyKkkYauA607nQ/2NGheewmBhQov+SWSIc1bxnwZdPxoPfG6u1FK9U4g6EcY6TGC1JZEaFV+oUT7gBxbNWKhvczggTzXLOz1yJWY3HpcCsHI8Bb5B5yn0gmZgZFd7a+WIReVpZKEvhTZ+JxKaalCDEliqTciKa+z1sqDzXmSBJZEaFV+KwUFdoZ3+X2PtMzWiRTA4tBvfi8YwSm56DPW6uqZ/dOGE2MKPCAyi0mRmS67zpoWaanOhPy/XbZBgJhHGMs9e5JJEZF16Zw0q/FN6ERI71Ylparv0eUz6r4IvHCT59RDkYw/H3V8TzKZO6d6UrA74Q3nCE0il4M3OVGRfesrJ8DvWeu5WuBCKnh/F84UVcj70XOFdsplUiE9+yqRbT0nmaiz1TODPiIxSNsUYuMS7IjAuv0GZmJCBnvPGIjfoJvdkBSkZ75HgfwReVHiDrKrErM5zl8jr1JRmFV/l/SafahZlx4VUX2mmbQsFgLhA5PQyA919eJuYJMfZ3vxcDikkJ8Vkukzne76GucPyKBEkiMy68+mKntj3zmREf1co+07lK5PQw3i+/BEDwhRMQimr9OByfvRrLljognrmRyRwf8LBIV3YjmZgZF55T59GSrSCEeRl+U7R0IyS8loZCUW9mXrcgKwSn4g1FEr5/ycTMuPCqC+IznJrBkouEXm8DwPfwG0R7RUW2aYXwZqrV15F9nZhmYZvfVNEx6mNVmew+MBlmXHgFdjPLlaf48QEPW+tyM5ga3tsJgHltJbbbREGnUWmFYFBSqgwTVGhnKgd73dzdNP5+5JJEZlx4IMqDAHZ3jvDhDUmDOYJVadBqKMvDWJY95uR4nBkVFefD/jBNFXLGmwyzIjzVzu8Yyd1980zL4kHybGfUH1/Lyw0oJ8esCE/d73rv2dGkEUk2ol/LT6UGL5eZFeGpbbu/u7s9aUSSjRwfEM6j5aV50qs5SWZFeIV28bYeXc9BSfaimppq5bnkwsyK8FRTE+CE8jRU91eQZB/qjFcjs1YmzawIb76yQV+Zw8r+brHOk8LLXo4onaP/RxY0KZorZkV4FqXNdZ7FxIhfJkxnO+qSQq7vJs+sCE+lzGlh0Je72Su5gC8coV/5jvVLDMn5mVXhrZtfwDHFDJFkJ61DXm3Gu2RB9qS/zTa6XfxmnnKnlWF/mGFdgFWSXYzovlt1uzbJhZnVGW9BgZ1mxeMlyU7OjPopc0jBTZVZFV5DiZNeJauhc9TPArkGyDoO97pZJj3WU2ZWhbdY94W0Dnmk8LKQw71uVul2SZVMjlkVXpEuYdYTlFks2ciQP0SxTIyeMrMqPIClJWLW61K6S0uyi9OjfqqUHVwlk2fWhdek1Obt6hrhgzlam5eNqA/SQX+YFeWynd9UmXXh5VllbV42MqzLSCqSpUBTZtaFt0AxQ/YpOZuS7KDTLWY8h9lIsRTelJl14am1eQ/v7sCnbNPskPunZTyHlW7hi4qc5MkczSkz68JTPZtjoQihiGhvJ4WX+aimpqw4nx6zLrxFui2lutwBAAps8svKdDpHxXepLiUkU2PWhVeeJ76YUoeFPZ1i37xlU9iUXpKeHOgRpuZ962uSRiSTYVaTpPUsK8lj39kR9p0V4pNkLkO+EJ3uAJ3uACtk1sq0mPUZT6XEYWFQ7puXFXhCEYJRsV6XWSvTY85mvAUuO4O+kBRfFtClNLAFqHLJ/NvpMGcz3iULCvlNc3fyYUkGcrh3jEbFaSaD59NjzoRXnm+Ts12WMOwLMV9xmkmmx5yZmlWu+Bd1asirG5FkGieHvJQ4LDKGdxHMmfAqXXZK7BZK7Bbp2cxw3uoaobE0j0ZZADtt5szUtJqMuKzizw1JkzOjGfCFZH7mRTJnwgNYoJibagaLJLMYUtLEfOGo9GZeJHMqvNVKwvTbSoKtJLM4MyIqEoLRKBuqCpNGJVNhToWnLsZlk9vMZCwYb+VXobTpl0yPORVevRL7OSNNzYykdVB4o6t1HmrJ9JhT4a2tFC0CBnwhWpWQQn1xvHpBkt6o3uhVypIhnVAddt97sx2PUvd55/KKtO1uPafCUxfk+pCCFF7mcLB3DIBtDaVJI6nn2eO9ABQ5zAwOiaXMj/d0SOGBCCkAuKxmmcWSgQwo31k6Bs4PKWVKn9i0kENKm5Evv3pSf0paMafCU1ngsnFWrvMyimF/iEElnFCZhqGEW5eJvfn08cV03r0oJcJbVe6SIYUM48SAB7fi1UzHUMLltcXaz7s6hwF4/+oF2rF0Y85SxvSUOiwM+IIMyLBCxjCo7IEB8R1/05XmAQ/NAx4uWZB+DwiVlMx4dcVOOqWpmVF0uwNa5pGeLref/zzYBYAvFOWBqxfz4sk+AAZ9Ie5eVaU//aI4NejlqaOitGx1hQuHRcwbr7QO8cDViwF48WQfVy8s0V6TrqREeGsrC+hXFuptw17qiqRnM9156+wIq+adG0aIxmI09wlv5wun+rlnTZUmiOcO9iYI7zdvnwXg4AWWGTctLgPgitpEAdnNRtqGRRjqv0/1c+vScgDK863s6BgE4Juvt2qb4zQPevn2TU3ixWlGSoRX6owvgM+6A1J4GUCXO0BtoSP5MC6bWesk5z8RpWvUz+r5Il4bUNo5qrx8qh+Ap471JBxPpipf7LeXLLyqAjtN80SPl18f6daEd/eqSn5xoBOAvd2j7NU1T5bC02E3m7ReHd1j0uTMBLrcAS4dJyZmN5u4bpGYoR4/cpaWIS9OpW3/lUnCec/KSgDWX2DttXmcv6OiT85WhWk3m7Sf/+XaRm08nUmJ8KwmI8uUXYQO97q5ffn8pDMk6cSwP8Rpt59LxvFm2kxGNipC2VxdzK7OYS1UdO+aRK/itgYh0G0JR6eG2WjQfq4pEjOwzWTUZln133QnJcIDtM0Mdyu9NiXpy8kBD4FIlHVKyt9EXLqgkG/vauevN4jzqpLiaBezxvOHI/jCUZr7xNbeNS4bBxST0mU1p2WI43ykTHjqRvXSu5n+DCihhBLlO5uIMqeV06N+livrsGQuZo0XiERxB8L0KddSnmdN2HNRCm+SLFRyNIf8IfzhCHa5n0La0j0WYNEkHGDFDiury10T5t9ezBpvR/sQOzqGuF5ZT44Fw/y5TXgyP35prf7UjCBlwlPNltFgmI4RH42l4z8lJalnT9col1SNb2b6lUoAgNOjPv72srpzTEyVi1njlTmtLClxsrVOzIIum5mTg8LsXD5OmCPdSZnw9CGFAW8I0i/hXaLQ6fazqmL8B6M+ZHBq0Mtfb1qoG505NlUXsak6PhMm/55ppEx4qmlZlW+jfdjH5pp4rp0kvTg17NNMvGRePjVAizLzrK8qlEuGSZKSXE0QIQWrycjqchd7u6RnMx3pGQvQMxbgjNvPignMuTKHlSqXnSqXnc01xdiU0i/J+UnZjKdS5rTSr0vAlaQPqjcTEpcGeq5U1lySqZFy4c3Pt8n90dOUbo8I9dhNRtncaIZJuV2woaqAk0NeRvxhRvzxLlaS1LOna5Q9XaPUFzkovUAMTzI1Uj7jVbnsIjiqFFkW2lN+SRIFNUA9T4puxkn5XV6umDA9SrJ0Opfr5xpqAnvdOFUJkosj5cIrc1qpL3Swt0uU62da6k82o+ZUvqtxXtKI5GJJufAANlYVsOescLB8JGlMkho6Rnz0Kl7N9fJhOOOk3LkCMC/PSp8nSJ9HhhXShU5dArJa0S2ZOdJixqstdPD0cdGnQ5IedAz7KLKJ2J1NZqPMOGkhvPWVhZxWnrAdI75xWwxI5pa9XSOsqRDZKjIbZeZJi0+0TLeftt7EkaSOPm+QmgI7NdLMnBXSYsYrsJk1s6ZXyZaQpJa2ER/Xy62WZ420mPEKbGaWljhZWuJkj0yYTimjgTCjgTDHB71sqCqU4Z1ZIi1mPBCl/BDfdVSSGkYDIoMoEInKZIZZJG2EpzpUdskZL6WcHvEBIjG6XLf2lswsaSM8ddOJn7/dpT11C2xpc3k5w87TQwAsLHRQplghkpknbe7s9ZViLTESCHNYSVWSVelzj7rGvlSu7WaVtBGe/ul6RoYUUobqVd6oPAgls0PaCE9lYYFdhhRSRCAcoVtJ26sulI6V2STthLe1ppg9SqWCZG45OeihRxHeOmlqzippEcfTU1vooGPET4cMK8w5+lCOGt6RzA5pN+NVF9o1cycQjsgE3TmkzxOkQhGczM+cXdJOeOuqCjVz5/Son8XKrkKS2WdP1wiXKh2j5QNvdkm7x5rexJH1eXNLx6if2kKHrA6ZA9JOeDaTkYo8KxV5Vs4oWRSSuaF9xEd1gV2mis0BaWdq2swmNirmzuunh7lr5cxtXi8ZHzVu2j7qZ31l5u5HkEmknfBApCsBHOoRm9pLZhc1PxPiXd8ks0taCk81dZ49ITYylMwunUoYodBmlvmxc0RafsqqudM2ckIzg+S6Y/ZQE6NXl7uk8OaItPyUFyuVz4U2M290iJviTmU3UcnMo5Zi3b68ImlEMlukpfDUp26RzZKw/pDMDmrHaBlGmDvSUngqtYV2rfuYZHbo9wS1XV2lOT93pLXwttQW86u3zyYflswge8+OYDOLcO6K8vE3n5TMPGktvNpCB23S1JxVOkbijWulY2XuSOtPWt86HVqXkQAAEF1JREFUvHPUL1uJzwKdo37ZOzMFpF3KmJ4V5S4KbWbh3VRc3pKZ5eXWAbbUFrNF6XkjmRvSesYr1DW67RiWJudscHTAwyeLpDdzrklr4QGaGST7sMwscjeg1JL2wlNNoN8clt7NmUQ13QttZunNTAFpL7yr60sAeHDnKelgmUF2KhlBq+aJdbRkbkn7T7xRt3FGx4hPCm+GUMM0dXJ9lxLSXnhWpffHPKeFs3KdN2OccYvP8jLZNDglpHU4AcBuNmE3m9hYVcif2gaShyXToMvt59Swj1PDPq6uE6a8ZG5Je+Gp1Bc5ONovC2NngnZdaGZpmWwmlQrS3tRUqXLZ6fOGCCoJvaoJKpk6bcNe5jlFfFR+jqkhYz71zTXFdI0FODXo4dSgJ3lYMgX+eKqfjVWFbKwqxC7b+KWEjBHeQsX71j7sSzCVJFOnddhHfZGDeunRTBkZY2paTUYWuGy0SdFdFMFIlD5viErZ1CilZIzw7GYTW2uKebl1EICPbVyYdIZkMhzrH6NrLMBVdWXJQ5I5JGOEB9BQ5OT1MzJ17GJo7hfr42Xz8pNGJHNJRglvYZGD0aDYpnksGCbfmlGXnxacdQdY4JJmZqrJGOcKwOULS/CGInhDEfZ3jyYPSybBjo4httWVJh+WzDEZJbz5+TaayvJpKsvnT6dkFstUGPQGGfQG2d8zyrUNUnipJuNstRXK2qR1yJs0Ijkfagu/IX+I+iJn0qhkrsk44VUq65N90tScEmfdQngFVjMlTrnba6rJOOFdpST1fv31Vq0dRK0MBF+QV5QE8xXz8pkvY3gpJ+OEt1znBj/a5wak8CbDkT6RYL6oWJqZ6UDGCU9N6i1zWLR1i+T8BCNRupTP6grZTSwtyDjhqUm9W6qL+FObyGL5wLoa/SmSJI4PeDipOKOkRzM9yKhwgp4V81y83TvG272yRu9CHFXMTIB6aWqmBRk346nUFjlwK1ksg74QJQ5RXyY5l253gDplJyBZf5ceZKzwttQWE4rGANh/doRrG2TS70T8sXWA6xUTU9bfpQcZ+/ib77JTYrdQYrdwSgbTz8uhXjcNxU4apJmZNmTsjAdoNWUnZUX6uPQonsxgNEqN3HQyrcho4V2jNLt97GAnD1wVASDPKk0plVeVoLnTYuLSarGvvCQ9yGjh3bR4HgDffL2NZqUD2YaqQt0Zuc3zJ/sAuLy6iGK7dD6lExktvCal57/DbNTWeVJ4cQ71iIfR+1dWJo1IUk1GC09lYaGDDrlzbAJDvpAWbpHru/QjY72aem5YVMZzx3t57niv1ncz19nRMUAoGiMUjbFloUwTSzeyYsZrKHFy8A1hVvnDERkkBvZ0jVCirOsqXXKjl3QjK+7Qat0OQnIDS0HHiJ/aQju1hVJ06UhWzHhrKwuoVcT3hxN9NM3L3Y0Wh30hAHaeGebzVzQkjUrShawQnsNsYo3i4Xy7R9To5SpdyvZbA74Ql1TJ2F26khXCg7jn7rXTQ4QUB4slB9d6algl32KmSCaOpy1ZI7yblohg+vf3dHBCSSHLRZPzqaPdAKyb76JKOlXSlqwR3trKAgBqC+z84YTI2Mg14Q37Quw8Mwwg13dpTtYIz6GUu6wpd+XsOq/L7WdAca7I9V16kzXCU6kvcvDnjiEAQpFoTq3z2oa95FvEA6hI5mamNVl3V97eNJ8j/WMc6R9LaHmQCzx5tJuNlYVsrCykShfblKQfWSe8lRUFOMwmHGYTuzrFeidXONA9xubqIjbLEqC0J+tMTYAa5WmfS23eO0f9jIUi1Mkq84wg62Y8gNuWVXDbsgqeb+nDExIFstnOCyd6icWiXFVfylX1soVfupOVwru0uohLq4s4PRpgSPHyZTuHeseoKbBT4rDIjmsZQFYKb16elXl5VvItJo4PZLeDJRSJEopEOT3qZ2mp3OU1U8hK4S0uyWNxSR6XVBbyy4NdycNZRcuQl5YhL7u7RviL1VXJw5I0JSudKyqXVxfxi7eze8/0Q0qygDccYVVFbmXqZDJZLbyFRQ48oYiWsZ+NuYsnBkRean2RI6eSBTKdrBbe1Q1l2Le38ExzDwAf3bgw6YzMZsQf4kklKfre1Qu0tDlJ+pPVwitxWLhtaTlPKDfnPWurcSopVdnAq22DWm7mzY3lSaOSdCbrbZPLqovY1+NmX4+bwSwLLfypdYAyh5Uyh5UlpXnJw5I0JqtnPBDrujxlljs56Enoz5KpqIW+Z0b9rCiXIYRMJOuFt2p+ARvmiya3j+47zdV1mZ/VcUyJTe7rHuVnt61OGpVkAlkvPIArakTS8MNvdSSNZCZvnI4nf6+ZL0MImUhOCK+hRCQOh6IxTisdpzO5u/LJQZH8XeWyYzFm/TI9K8kJ4d2gbG5SntfCz/adAeCfrl6iPyVjOD3i43fHegH49KY6HFnkpc0lcuJx6bCYcFhMXFFTzNPHenlauXEzkTfODNPvC9LvC3LzUhlCyFRyQngqy8ry8YQieEIRupVslkyjY8RHVb6NqnxbVsUkc42cEt5dKyuxmgxYTQaeOiKC6plCvzdIvzfI75p7eE/TfN7TNF+W/2QwObHGUylxWLhz+XwAfn34LO9dJbL5S51W/WlpybPHhXnc5wtx10pZhZDp5JTwAK5bVAbAd3a3c1xJMN6cAcJ7Wsk3bSrNo1FmqWQ8OWVqgpjdSp1WypxWjg94NPGlMwOKmdnvDUrRZQk5N+OpN+5tjeU8svc0AO9qLE9rc/OZ4730KnmmH1xfkzQqyURybsZTuWVZBUcGPBzJgFnv6eYemkrzpJmZReTcjKdS6rRSmW8DYH/3KJtr0m+74p6xACA8mpen4fVJpk/OCq+xNI8PrF4AwHffbOfdSyvSrnLh5wc6ARgKhKWJmWXkrPAALZzw1Z2neP30EHetqEw6I7X8UukXc8n8AmliZhk5LTyHWSxx64scHOkbIxwVdW7mNEg8bhn04A2LZrzL58mau2wj9XdYClFDC5+6dCGPHejkYM8oB3tGk0+bc3zhCN9+vY1iu4Viu4UPSTMz68hp4ancsqwCEN5DNVCdSga8IZ472cedyyq4c1lFWoc6JNMjp01NFbPRyJoKF63DolZv0BdKaR7koR43FqORRSVyXZetyBkPcFpMfPGqxew962bvWTePHz5LOBrV1nxzRfuwj/ZhHw/uaGFzTRG3LK/gluViNpZkF3LGU1hXWciH1orwwvd3tbNSaSK0pbZEf9qs4Q6EeXhXGyAq5T8r9zDPaqTwdHx4g3BiPLy7g5/uEelkcyW80yM+njoq1pefuKSWpWXSk5nNSOHpMBsNAKydX0CPJwiIwtPaWezPEo7GAJE947AIy1/tESPJXgyxWEx88xKN5v4xPvL7QwBsqirif10uzL5Kl0gxuxA2h5OA78K70YajMf7cPgDA3/2hmXcsFq0Hv3r9cv1pkixEznjjsKwsX0snu/+Px9mk7Ck+05kt3lCYf/3zSQA8wTCfv3Jx0hmSbEUKbwJU83KBy86hXrEV1hW1JZOe9c6Hal6+1TWCNyQ8pxurCjVTV5L9SOFNgNoSsH3Ex8O7441w71OySKa77vOHo+w8PQjAF18+zkLlfR68YRlOi/w60p1wOAyA2Xxx39XFvToH+MiGWo70ipbpP3irg1qlguG+DbX60yZNvzeomZe9niA/uWUVMH0hS+YWj0fUbhYWim0BposU3iRoUmJ6y8ryaO4XH/yerhFWlLuwK4nWXV1d7D9wQHvNK6+8CsCGDetxuUSb9bPuAK+fHtLO2VhVSL5NfgWZRHNzMwAGg4Hq6mqqqqbXeEp6NafAH0708m9vtgFgwsBfratmdbFILft/Dz/EN7/1Le3c+fNFN7OvPfggtZuvA+DFln5ePtXPpmrxtPzkpfXUFsmZLpP4t4ceAuDJJ5/kyiuv4vrrxHe7YEEVxcWiWLm4uPiCpqjhhRdflMKbAkf7hNn5/V3t9HqDbCsRzpHff/vL+tM0lixdRujqvwSg1xvk3Y3zuENpMei0nv/LkaQfqqn5kY98FPfYGK58YQ1df911rFy5EoCmFU3MKxPd7MrLy2loaDhHiAar3SGFJ5HMMA319QDcduutfO5znz1nTWi+4frrEw5IpsbYmJgBd77+etKIoKCggMs2bUo+LMlwduzYgdcnqlkAnA4H5eViLwuXy8Xy5SIJorGx8ZzZDuQa76Jpa2sD4Mab3kFbe7t23GoTNXQ33XEbjz/yqHZcktm0trYCcPW12zCbTFQqzpXly5Zx+ebNANTX17NiRRMA8+aJsFQy50pRMiXq6uoAuOP22/mWsvAGKCwR2S7Xf/j92jFJ5vOb3zwOQHd3Nx/64F9xz/vF97tlyxb9aRdECm8KHDp0iFBINJYNhcM0LV+uhQoaGxu5cutWAP68fTtXX3kVAN2xEGNhkXCdb55cJXkoFOJkSwuLFy0CwO/3c+ToUQAsZjMWi/CkrlolYoCT4dAhkXsaCoW0awew2+2cbGkBYPGiRdp7S8bH5RLOlGuvuYampibNkzlVpKk5CdoVE/L+z3+BpY1iQ8tjx0/wjptu5N5779XO6+vrA6C6dqGWJH3vrme4cb6y0K5aMinxbd++nT179nDfffcB8Nvf/pbn//ACAEsbl3Ds+AkA/u+//h8WLlyovW4i2tvbuf/zXwDir3/HTTcCcPvtt/OTn/wEgA0bNrBVeXhIxmf37t0ANDU1kZcX7xDQ3t7OsePHAdh82WXag7K0pJTFi8UDNIGY5II89NBDsYceeih2yy23asceffQ/YitWrtKdFcdqd2g//3vL/tii538cW/T8j2OHR/p0Z03MLbfcGmtra9N+X7FyVezRR/8j9uij/6GN33LLrbGHHnpIO+d8qNeuXr967er1t7W1xdra2hL+f5Kp8dBDD8WsdkfManfE9u/fH9t65VWxrVdeFfvSl/538qmxWCwWk6bmJOjs7AKEt0qluLgYr9ereTXzlXhOMqU2B+GYiPUdGOml1OagwjZ+L5XTp0XxrcPhwG63a+/t9XoTTBr1OtTruhCdnV3jXjsIr6zdLtLgzBaLdg01NbKz2VSoqamhsKAAgP3797NmzRrt+HhI4U2CJ558EoAPf+hD2rFNmy6ls6uL/ftFmtgVV4y/uL6irJpARPTHvP/t7Xy4bpj3Vi8DoNGVWN3+3e9+D4AljUuoqKhgx47XAOjs6mLTpku181RX9U8feYSvfe1B7fhEPPHkk+NeO8D+/Qe0a6+tqdGuYTLvK4lzxx138NNHfgbAN775LV7fKb67iZDCmwTqTZqfH5+pKipEE6IWxTExkfDm2ZzkmYXDYiQU4Dsn9zIYEPGff1u7TX8qzz3/PAD/8JnPAPH3hvjfg/h1qNd1ITq7usa9dhB/Q732tWvX8vVvfAOQwpsOS5YsBqCsrGxCC0hFCm8OyFeE5w4HsRvN2I1i7/KRUIBCS7y+TzX/Ukk6XEOm4naLuk2fLrA+EVJ4k8DpPLcHilqXpbqXz8eaAhFEtRvNRGNRluSL9VqnbyxBeMkzmP69x6sDG++6xiP5PPW94NzrT74GyflRP8u+vj5GRkQX8hMnT2oebpfLpa2h9fx/oQmMKiXBJZ8AAAAASUVORK5CYII="&gt;&lt;/figure&gt;</content:encoded></item></channel></rss>