Physics
Grade-10
Easy
Question
Which of these is not the unit for centripetal force?
-
![K g space m divided by s squared](data:image/png;base64,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)
- N
- J/m
- Ergs
The correct answer is: Ergs
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Identify the force being depicted by the red arrow?
![](data:image/png;base64,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)
Identify the force being depicted by the red arrow?
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
A car is rounding a bend as shown in the diagram. Which arrow correctly shows the direction of the centrifugal force applied on the car?
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0erfBLF7y8BsybUAtDmblirb0J5Fu7ZqNlllQTX+aBqBRZEs8Ty/MJFZPXcV6JfCZGJwnJvMI238aiOL3h8my2CO/9GIOMTYCBlk5cncYxCgv5YGPcyeyBU6N43ZHOyA8kJ/L1WpoycF+P1ev0/O0IIVYKWfGw4cT/YTnUNnLzuObA7tQvonL0fQ7egvs5acPyRrt6QmRqJZ6jkPg+0arKB9lCQp6NczrY1nnP2svTOtvMCX2tqDSIa04OyOem5D6IwyjE5QIpll0YSSgWhmH42+q5T9uGFf+29Uv/ZfPnPmqV4zpaVlEA4VahpWZkYWCgWNRbwl1ORLSQMY56WQ2fFYhmDnuA6yu4PwxkK5LXFAt4kMjvZmTmcM0Js8idgvPJO9zCM+RjZLyvEHkSLV6XIgqt6Ow8Fr+nnJe9EasoBc8TmT2B5y6zBUtW1eUovlAvfiRDuaJisLXIaWctK3rYUYRK+2UoBZ4EvWUZSFY5v1/cAwSNegveo0WFjK6zHVXQzf6YH2jdCjIc5BibDaLFZgrjYoSxscL4MAOIGf35gKOBhZWHRJGIywCi8wjNUrPZlKW2ettr9uoHn1jNrAV4lmwuKEk6xhHNhVDoFsUJtH+eQ5vNR0zPhx/NyRUD+qaNF0SoFwJgEMbricrl74HMhbocKcWGhEZxm4pRc8IpaeS9ROikEmK3X16sidfS5HP4ykUwXCXggoK5FuG8Vmck3Iax+SKyRnEK1+A9gHLZcNF5ePKCEvMjnvfnwEnLjrDqwqGgSd1s8/y29vrip2zj/Bdt2qiBlpMXycbKdr8XyPMHKkTGOJJyEmx6TZQtrAm0ddO72NbZT4FAPW1LQLXGURspLw+2nOJk8hxyRw5CneIhOs1dvsQ+4HVFcb1jOchiuIaxfKb7Lg5T5abu52xu3bLRXWi1X9e38eP12Ybm1fBZFu7xKCI/NQ69DoWhFHlgX0+REgPBk7g6TAlGwn3Hpnew6zIGWcdSquylZZbAhUkkuZLLlJEEFJbbiCISLhWKMBS5zTAKRNGcJAnadMm5FKPG2euffGlb3v/I8kZPdm8sglBNJ4UMRctzchy8oSgUiS8i7lVBk/qN8iPFuqmloy2tuMoSMNiR0UnWfcAwS2CjTJ6zwFILS63n4BEWGJdsiZzO8mDKi/bvgzw0hqK/KW8SQegRyWaM5DYK6DY6u8YluRGZVXxPfE9RLjJ5gqUQ/+fn+dvEsZ1t+YKnbe2yR2zN4seAXDuyyYP4nLItIK3chrCp/XNIynMDLI3kuzwfeHZcD3sZw3gDZGvD3CesdmIHG1/R37LKAiyuMN5iU5ItLjUD787hgseIzZzKZzXJY8wsd0gpsRYax2sOIgwKdqu4bul7wm8fK9xXfrWfhvNfNRTVRVoJ9lVlXQajOkyeCpad7CSoMH/PDSbUgjKAS4xl88fWXSBtSBcmECap8BfmilplllSimJIPFOQqns0/Y8Fi+/irXTZv5ToLAPINwgVH43GcUTjDqFt7/r0/J43vzal6QRTezoVknKBC0JKoKYQnZ1q/oSMtPDrOlq1cs4dcKALmopWrMZ4hNigwDLpEKbFxEwl0kx+m79eiPM3X8ukJnXfU+9dzyUjI17LGuOKhf1483oNDKqsGA88l/Am0yvJATv6Rtnn5c7ZmyX9s6tT2lgvsmwIqpZwlgNjdnzAnkqp2OhSVotIAmzGtg72y7EF7Y8UDtmlxO5s5eYBFFoZaACF1aCFhUh4ATF6WheZjKAU5FlsItSUf6hHJcxzhtSr8vgwlmtccwiEUzO+HEJZr6ftQ7vO1XPi7n4bRCOH7b3oU5SatSvAqqrBTbW9N8n5CQQ+7NH+g/bsoiqSQC8XFUR4SwwokxArEEEIxjhiMIyGj0lJSKuD3VFhi0ShLIKcIhquVWlRlq7a8Zp9C/R83Y56HmoInCUzGhbsTSeHFvkvIzP5dvCYMhbzIJcAsufx4/rZ/dIL1HDjUxo4fb199+aUzks2bN9nYmjEQ+Za6f6/bss069+5vgdHUCUgcD8Vr0XsM4301XE0ZShSHTaSWy1MIUUQjEcMBlCgqK8PyS4bZ5MmdbN0CbfhHbMH8B20CVfC8fMJKcpQgoN9AuFihQhnzE6x41CCbP7m9vTb3SXu9Fp4VUO0iqt41ZZGWnpkChA93KofquAAUcoyQjMlAtGPJdwivCGvCScKj8GZRoFPyatHcNjQUwbWxvOaY/Vj6bPbv+v7YoVcpOY04W6XkKVBTTi7sZRfl9LdH4PKMKPTURuKILRWyhLNChBJxUeVRdGFiIcTFp2E0GIGS8dDkbCsg1Fqz7XVb9+b7QMLVVN5zuQXDp2Akwp3CsjDxvRqs/XfHeA5eh0N+XKji8XLKMwLJgeILyJ8SMq3bwBEWHJtk6za/4gzirbfftpox1Ta6uspe2bzBJk+caOPGjXM/mzF3gQ0cMhRaBflKXULvWAV1vLKmP9z6RqvX4lkhhHDBXDeFJUEuJPGEIuEKV+oe4wqJeh/KjQittPE8PCvVFQhjqTVUFAfbtKkdbM3Ke23Vksdt9gRqHIRPCWkxFp5EUpw5HgCl2JJU/S7vQ+X7ReoX7WzLkhdtzZxuNm5MDyss7mdpmSEWzWfkn1xpwcmgSeQ8KXx2KUQAEfytUHIi5UbK5QSqCJTR+xdcHwIaFiKSa4PQ66dlKCoW4j1caAXK1QoDEULWJptkXUhZRVdrXdrdLs4fYPcXxdoITqgILmAkmzoZlx9N4U+4vDvpyEcUl0YrmScxUygl9CokPtVGz1hg74JqrXrlVdx1iY0A6QrjVHUXXEkpeYEq8o4U2WCF72eCpw8spI5LFk4hTZs4ifwkCc8Wy+YcEhJlgwNCbdyU6fb5F9vpV9ht02fOsHwQlg3r12EWdV0v9EyMq6mxeVD69VUzutoG+gUS6ig/IHwgfFOuE8XGdjlPI5TNayR1BuXyL8+KoGqtEDMqizyDJNyBIMCj8XheB6eD5sRgRNqMoYSlEbmc2PwsPDcdyNXfimsG2MxZL9jmVXfbUhLzCTXDyTHi8B5pMK1JzpOAV1NLQKNSbSJI1ao5PW1D7VO2YsbzNnMc7N2ccEtPTbSo9EQQMiryIE3+GIO/g99LCOVEoORv85ocAlVEPiKkETAkliRd9S8tx4zgc4xgD7gcysHqHu8nL6jX772/4a0DJhoshaOHp0dRoi7vkdseVIt8BISshZAu+FqtciE3Qpq8rHCwPVaSaJFskAR32tUZRt0GlrsUIVGIR3C68GsuqtjBnDKib8+iV+GdL3fZnFXrXJwfJAp8wwviEtWDv0h6bUEqaFLlD+X1RWsDAiKkEDKJxDfAL9iiElNt1fqNbvNv27bNiojBZ8yYYR999BH9bjQR7VR7m6fh58svvrDKykp6HFa6DsCk9AxyqjS3mUWhUX0nkoQ4CHq3J/9pzMdy+ZYzENU5MBCMJIq4Pj6zwpLTaqgVELo4EIQWA65dFN4mrJh4PlfFVa5pEvWmnFSKehh3TT9bMa+dbVj+kC0C2h1XGUrSnkDhL4/HcWhBMk3KSbfq8mE2f/qz5Cn3QEp80hZP6W+jy5ItAzg5LjPLIlLwShAQg1In4sXwVqp3OYRRtRnlT3tBC212L7v4B61dHaLP/4dJ5mUo8ihK1OVVqI20kLEIAoYFfGl2f3uhKMXiCZUyCafiwLx9JVwRbBLBp+JuqVoahUtW0r5wzXp787OvbPzsWlw6lGjuDwcuPNhTo8nfF0OWjRZbMhqUCyhYlBeMZHBwlPUdGWijJkyxr9T5JmTw1VettLzMNm70GI2+du6k1w4P4xpM1XPK1zvvvstmzLV333nbttADMygowoKAjsMJS5KLQZnq3rdAi0aG4sAIL9VGRuRJxiPxItGEU3F1J69yhyD11LBhQ3MpwuXOYdOPI7yiil0cQcXb3zYAzb45/z5bOvUpK8kLxeAJgRLHWHQSuUNCPrlFMH0bsGnxHK/gaZbBpp1W85LlFYRSyyC0JZmPxTNF4BGCOcj8C0pteJFCXZ6DUMu9Ngw4MpdEP1f09f3NDQ/NQXewe+OHMRQVFvEarsbiDcFy2lubnM52RcFga1sMzx9YNBd+UDIwpCfe93VBKtiYY8g5RnMK5rrNuWLTq/bGJ5zIk2fYyFiR5SgK0YsSDGWi6ULhwV1sxxvDQCJljGxkFaIG+IdacESMrVy73m38za+8Yu++/Y599tmntp1W4m/UOs3XtxjGbnoX1He/C+/h9Sq6XYVHqSgrdfdVTZ5u/UcGkRRzaBByxcEwEF3dZyLu4G2BCDqVhTqRfJM3RKqKDoqkEEzhR1jOeELOKRbgCImc6sDnhVmhNmMKtY8Vj0NAfNJmju1In8VIvDShUrKS69mO3ZtFnjJ7UmfbuAgjWUBoNaOvjR6VaGkpabAbYGDz2YURPoVnZ2IQWXh72Nz0joSCWoUVkIPwNxUGekATj3H4ZiAf3GdzsAbQ3N//YQxFXkSGIk+iKnxWBzs6qa1dlzXYOpXQTUgtIYeTKIniVSChRlAdatTwRYfi8hMwFH96R9LLqm3zux/Zhjfes9zqiY7DFUE4lAD3KwJ0LPQHJDPKiKMJ72LZnMGESL2HQPcePda279jhNvkHH7xvt//zdnvw/gf2GIi8iL5kHF/v/trTey2xBXkWZzwSwfjWJk6YYAsX1tpO7o9Jhc8WS8GNEE8wbSj5mW9D8e1RIooEuya7+F85VXTmKEiLYwA1ii0514/uv+dt89JnbdP8djYfA6nIImSkkj0I5GkIxhEJbFtU08cmzH7RVi1/wjbXPmhTxnS0XDxNDO/dD+8fBDUkEJpHsHK/Ioq8ak1ILHbUkAQIg7EgWdGZ0zyGnAvKpbzJGTQcPf6O5/38bxhH/dd58IaixL0BjUUwcMsyjEQhGHnKsVmd7dLcgfZcQQohFGxeQbWidFBJD3a5iJLXxhdPSXlgUrYVjZ1ib3z6pW184x04X4qvaScVCsbvR7E8Vfv9Ldrt/Xv7/u0GoQF5jvKEJIqdQ4IjrM+wAFtMHURfs+ctsE8+fM/Cw0PttFNPs+OPPdb8AoLY9N/YLja+vIlUXHYhyiHj0Pc7MS4ZjPe+D8lhRlePIlfZZStfXs/z+2MoeFiH+Cmk8t0zIqTKk8BT5YduEkntSUYSVEBekTOWQ6QahDDRMtJG2KSqrvYyzU4bFnWw2RO7WWFuGKGV8glCJNV+IC4WUvxbVPu0bVn1KI8lTynva+npqXiaUkI5EUtpqc4noS9MswD+RqDyjswp/BzP59pkqcNg4AJd1Bkq4GUvglfnAfeEiz8jQ1HO0Yae+VZqqBKJkWS9RRn/ppe9TU4nqCgeXpe+vz5nqLUHKQkFcYlVGygXOVisXYdugIlzcV3Cya0rLgrdAi6MoNNw1LTZ9vYXX1nty5ugShfRv05oUZdQK6lWgihEa39RLP1dR4TMBIZ2VXUoMWxMESq1OQVXxojeAYEyJCHLeg0eZvmFRfbmex/a+3iQl7p2sSefZkNRK7nmmqvt/HPPtUsuuNDOPO0M4vciT3KCOohX7mg7qi7yJl9hKPI2MpavvpIiiFntgvm2DNGCHdu/AlXKsCDg5jg2nZrMvFD0XoPR6UzjEx5AlJME6DFJYh9A5PMrpve8cALXbZKlAs1Oqexmq6Cxvz6/vc2fAFybG4NHyLZh5FtD6bHIAUyZPKaXrZ//iG1d8rQtmNbDxkJKLAblSgUVCyWkC5LRcU1iAQGiWYKaQ4WoOeQpy8MHg24SDroXUUj4qwIipEeFq1Ek9B44WoYiFq7ez88xR8EoWiphx6u0rKCfpNwDA7ek0q5EXiIQ1+UOs6dLU0CM4GOJll3nOXSKa+mCxhdAWBQ5kY0bp1OUzavcY9TU2fYx2kuLoMZHC+3iPjGFD951wwHSh08eoA2ofgQZSiTFtjhCOW3OaF5XRgkKL3C0uvcfYhOnTHUeYsrkSfbn//s/cXwsNDTU+vQfaBecd75dc9XVduVll9tpJ59sN1x3Hafz/Lp8hNwEj/IVxVCsxoVbLvzC68i7CPWqqCiz2nmexwsBC1RST0gUJ4KmL8SLECYqYyJ1DW7TxIVi01I3CaJTMIw8pByS4vJpT9uqRfSQz+ltZRXRlsymDqHzMAgkK5ne74pxHWw5Ocr6xc/ZwqmdaJIabsl0B0ancFhAPBQkr89KIVyQPL8jcHqYxFFC2dz3XmhaRqC+d8+/hXTtYUHsiRS8xMwf1psIWk4pH28pFar1cNg2SXDdv9dxcKFXsbwITVeEWceIDSzuFhV31Ula8e8rMwdYpyJaPUs4tSlohUIU9LXJ5aJdy67CKT4Q//gsGz9vsb2/4xubCVPTqXmQy8RzyroW34OMcfc0dVEHkRfxntYiJ8ZCtNRrUTGzx5CRrl6zdsMm++STj81vhJ9dctFFzkj+c9/9rhby6xtusHPOPMsZyhUYyiUXXexCsLvvuss+/vCDPXnKntwEI3G5ihTd+JoyaZJVVVSg1bbL3gQMGBwUTu1ITFvqQHi6xqEXH35+hsVlpFti0jjC1+nmB7IVlRhBm2yyzZvR095ecqetnf6klRcGObbtYLxNUF625eVE2szy4bZ1Vmd7d8V9VNGfsTGlA53ySCQHRzCsYAkuxANWyJt6vIbCWijnCm3r2LXNuv0RPIfY2DKUh59vbw8+085pH8QV6jA8BHvmgCksjv2LoVR2tzbUTI4uwDgUbsEAloe5pGiwPYFrj8fN54HMqIId7IiJDV40bywERCsAKkqC+tWJmafUrrC3Pttuk+YtcaGPmqzEwI2FE+XCrUNxSrimHQ+zNJbNoJbieGDoJMCDIBL2rv2GWGn1aPv0Cw8FZQzfn04ecuLxx9tNv77JXl63Hp2ndXbxBRfYWaefgZFcZhece567vfTiS+y4o4+xoYMHIyiI56gLtXbs2Gk75Fn4+vzzz1xuMnniJDzOTnvvgw8tPoWwK5aOQFA8kSVVv2hUR1FhriDdokAOlY+EZySAWvnbjAlD7bUV3Wz1/GesqrI9jU9qbZ2HFsB4Nnuq5Vf62RKg3S2r7rDlc7tYVUGupSTQvKZDoZhiqrhX9IeoMh+9B6nyGIogehUv93qJerw5L3+u0e3Bb8792eAykPiiavvbv+9xB5nWTbf8nys+J5dBjTnIXqAD9ygyFLxGSxUW1eNOyNUaYzmloJddnDvA7kHWZXhVqaUQRqUlsSG52ML1fb35aE5P0aWl87To5Q3kJDusBs5WhBqsMI4waOuiTIiLpHBJb35/LqKvx6qbTchZNLexGIvjDrFphkXQAzMiwFatXecS8NKSYps7b67NQ2CvzVFt7IorrkQqZ7rb7F9QOHzqiSft1BNPsssuucSuuuIKuxSPIs9yEfnKBeedZ2PHTXCPVT4iT6Kv1157zaqqKm3BAmRv+Hr9zbegvSQ6sCAGb6Kuy1DqQ67TslHBUWHRBMIsDIli4fjqzvbynLa2bsWzNqtyEG2v/hQV82xE9lR6MnKsrKS/LZ3eh97xx20RqiJllf4AIBgZdY0AnicQVkEAhheSK6EHwuAMvPae0MlrKDIWXXPffS2+7/9xDOUsDiuvoej25j/8n/UNiOTgAWg4iH1z4IaiZJ5+lKNI1lsUKU/pZEcjUXQJRnJ7Xpj5w90KLVR7LvTnVL6nqOhJTBt7lAg2bDKbY97y1fbWJ5/amGlzLIaENoYkUcIQEdQvwuBDqXkrVEzbg2SDOrhXTWA8XzyvT7yx4MQM6x8Q4eBSJezvffSJdenSjZzjFKRtsmzrls324IMP2bz5nlxC3sEl4rW1dv55F9g5Z51l115zrV10/gV23TXX2LVXX2MnnXCi3fqPf9rb8L1kdKrQr1ixAkWPAozlVff7y5YtteEj/TCSKFoFOFAwlFAoOnHkbSq07ltLAfTAOwfQ5pqdH0se0sdeW9kJMYXeiCv4QVWnhwdQJJ6QLR8Rt/mT+PniJxFZeMjGjulLtR7aSPpYjAQvUpBmfmVZUH0ygempUeH51VzmCbEUIstrCDjw9I17OGH7sw4chTzQQ1Bh1r1PPLuPoXiN5t7Hn7XkcjzLARrL/huKBPCy2zq5ojb5XexoDKUlaJf+fVZhP7uX/uehFJ2UayjOdoxWp7Gl5N3TyC+lFBXUFFqEEEfGkH/MW6Ge9p1WPWU2m5Xfx4tEiPckhIukLERcsDqCXHNDLz0uhhqL8pAAeinCJGXEyaJcJ45NoZ75GDxZYEScDRw+0iZMmmw7EO9ejlTnXXf/x44/7nhP0h4c4nII0VH0pQr7TkG+8Lb0FR0bZxdiIBcRhslArrjkUrvs4ktdCHbOGWfawAEDXCL/+mtbMbocnkfat2bjJk+zPkOHW0BMHPWiajYjdQlyucg8hNjoJtT38RiPKx5KHI5+jyhUR2rGdLZXF79gb8zpZRMrMYD8ODb/OFaepWNAMyoG2rZF7Wzzsk42Bf5Wcm4sXjPPwbUhrAA+kxDeexj0dHHn4rPFDVOnoBgIHgPxrPqGsT/e5L9vJK6gWZfI3/fEcz6NRfenVkxARA/GwH6G7/tvKMV1hlJGqCWES6EXSimqlfyFUGBoiSrX8I7q8Xq8J4QnlKBTzaFduHWMR2zf6STsr9GNWD1lltPXUkNTPKFWhJLZutBj31i9+W5df0cJeignYhAV7xC14CrUU3hB7tOXuohfcJitXbPG5Q1ZoE4XnnOetW7R0k449ji76aabbfJUT6ilr69VZWcpGZfaubuPkOqZZ5+z43i8wq3LMJRrrrzKzj3rbDu6VWs749RTbcK4sTwO6WgZ3CefIO5WZn2HB2IkKYRCQLEQBENArnSSi9UbI7kf6WQh7xMtmk9ikRUXhNniOZ1df8ccOgvTCVV1gATmoKSYGmOj4F2tmNvX1i2/z2ZNfchyCkfS16E2VgAKdQe6BB0jUcMTnZcRkgh1S0aiPETdpN9Vu2n+dT9Qr3Cwv6fwSqjXQ8++aJdf84tGBnPnQ49b/6BoVCdV/Gz++zkwQ8l6gWJiZ0/PO4ZyVHI7+0P2SOtdBJWBDzvB0bZ9cPrr+h9kAGFAvSGEAtMRYFadpGZWrQXEgr+T2MeKS6XuPwfv+XL3zXuD8ii6cIJZdTr6pUCvoBFJZMYgwb50Hialptk7iI/r69NPP7FuXbvaHbffbv++4w6LDI8g5NrqMYa6ivo31Eakmu5dqo8orHrzjbftvnv+Y61btrLjjjvWLiFn+dNf/25PPP6kDR8yxFYiLK2vV157w0aERtoQ0C1RcpKgxkSrVpE1DWOeAIWdvgyJHRQQDorCnzTGsgkHZ4/taa8sf9gWz3zECir785gEBBUwfirl+eSDC2a0R8ztEVs6s60VlQQRwmXA2lVTE0heXe+Gd2OEKQdy7Oy9FP293zcVXv04XqI5m1nAR3whBVZWnFujLLUS+Bwlnt/8vz83MpbjySlfGuKPZ4G10ExjOTBDyX7BqTmquNgyt7NdlTWAzkTweSjyCRTJkusw+IYvQhtXCoEScwiIz7DZKJO/DyW9ZMJUFxcL2VJ8HgvfyZObNEHhaOabkytWPUYeRJR1FSZT2JiBUUnWf5ifzZ6/QBFRnVfYbe+9/4GtWL7cFi1aiHf53N2vguEOJeIyFNVBRD/xGgpBmLzJ9i89IyLeg+io5L+A0LOktBSF/BUY32d7vNHiRYutN12PA0PRmcJbiFLuvAZs3sSkCZz840AGUQ8h/Bmel0wyngBR0c+WzXjWXn/5MZs0voMlJUbTSTjehkg8gcR95qxOsH7b2folXWzyuM6WkxnGdazGy0zCGEjMlWc083p5GdxNswGad0A1d/MdyONUR1Ou4WolrDQMwp+C8KCwOLdGgho+3am7XXDJZXbZVdfYuRd44PyG6zjQywHBMQ4pa87rOGBDUZ+7qu6Xpve15ytATErLLQP3HgvNO6SJ+E9eJAFr98dIRs+cZx9BPS8aM9GGEX6ESz9JcbiUS0CiJDUklRTfNPPmfWAyFKmruEX8HwcQMDwsxgb6B9umbZ5kWl/Tp021Ht172G2332HnnXOO/ZKCYUpy8h7ayVd4DS9i5Syr3vLmKTKozZs3I+Kcb927dSPxf8Bqqqvd839BEp9XUu6MJBxQIgxwwinsk4NpU0anA40jAyph6DAoKdHwoxKgrk8YM8A2QmlfuuReyysfjJbuNMIy0MD00ZaHCNzyhU/ZtuXP2PTRL9H30g94GWQRowtCgT0cQmQ0NJaYzFieVxVxXx7BF8zb1OH03/Moykk9i2uj7klyChmHjCIG7/Fkh272xItd3Hq2Cyjr5Vdaq1atPKt1a5+G4ctYOvcfTggmhvP376f9MpQtUmFxOQqhFyjX6dk97J78KBtSBYIEFyqWYlWgqNaSjqmLh70fkAvFMIJQQqtptcvs/S+/ssnzl1hIkmjyIE8OvtMpS2VYVBaHezcVBnz/G2v45iVn0y8wAup4qr35zvtuA7/55pvuNosmozZHHWUnn3CCq7KfRk5xykknWSpCz/rShCcvPX4fQ+Fnun8+MO/zL7S1m2/6tbXhgzq6TRsbRueiPMyWN96ygEiMMySGvvIckvJMS0btMppKthAutQ5HEgoFQvocQW4XghpiKf3mK6cNht3bwSZDUkyk4WqEekvyKDISZs0b28VeRyp0CazeguLBhI/A3HGEU4Lh4V4lQrlPgMEbBbIViV6WB+71sdF9FhB9FTm90PD+X/fmbEJ91gkwxCVaqBNeh6V3SULq7keeIoT6i/3+z3+zX978u2Ybgi/jqF9jcRJVUoE85Iby5Yd2ZeUQN5fk1Lxedk9OBOgJ4RRL/SRCTUIdh0tJOqEUtBAnNwS6FQ66FQbkWz5xmn1AxX0uAhBhVL/F/dKL1cXyFoW8FdbmvIHve4ynnwM4FIMMDo+y999/33ZRAJw8ebKFR8XY6tUe4YdePXva8RQJhV5dSvVd1XYl5ePGetp2xfYVFcXbgKX7xNvKSE+H53W++/COps5y3bXXgErVuN+Zt3Slq7T3HBZIezNUmXTYwcCxsbkTWZPwdOQQwLmhedMsKH0KfTmZVlmNKmLtI7Zpensbw8yPCAqHIRlzHZ2+FN2zdbMfhfr+BJpZfYB1k21YAgJyYi5IvE8SSehPxUpJxcGg4s4dnoxdfdZeLyGP0dsvzNU72vUcYGeefa6dcdY5bp0FsPJdG97nz1q2tIsvu6LJ0OvmP/zJ7TnlMs1GUJtdmSficAJ4SFi2gDZ/A0THXpxwceq/rkcrkSdxBEdBscSTUuiIU/Udo6iEu/UuXYmzgYIlmB2aItFsEu5Dwt/yfdrpNfijZTsyLMreeett+xgqSj59E7NmzXT1jTL6Qd5hQNLbb79pf/vLX+ws4FzVQcTbOpUayi+ojWyh10T5yRcIRXgN5UPoKZ9//gUtsRPsyScfszNOP9XuvedOe3XbFlOoVgCKJTp+EH30cVBI4jhAktjI8bxvXa8AHSQcIlEliKoRFmbSIDVv8gh78+UONmfWg3QUBgERT2Xzl5GnhFvtJCXz9IVM7WZFoIvZ9JSHE4IN5/oH836ioLx7agTq6vSI20lvzFFyDrLY9n2H0ff9XJtSIZOWEmhVypV4P/J8B7v/qeftjvsfsZZs7v02iLrc49obfm233X2//eX2u9x69IWOllY1kcbA0Y2S+V/97g9OS1jlif2BiJsfeoGEKvS6unyonZzV3R5HiykOhCvap9viBK/jKSXjSoMxkrzRkxjU85XNQ7VRlBQRHCU7E6XHkYt838U+0J9rk/T1i0B5cKI75V2/OlV279d6Gq/yqVvshEYyY9Ysu+baX9hZp51u1/3iOlddP/2UU61/336OhuINv6p5jr/+5c/Wq09fq6WX5IvPP7WljEP74KP3bc3GLQ5u7gtdXpJL+jBE+NTAoljecxI6ZVHyupAvQ1AfiWOWR2lZH2DdrvSKvGDTRneCzZBsgYSygZARi4vjbG3tnfb26jvpJ/GnLTrCwhKpPSXgEUn8gwsBLODSRaDLrK5IASBxoGnJ5TAY6EsJTEH9hFYFXb/vVsE8tGGVPIY8hWDYUACeIMiagRxYf/jbP+z6m35r2tzNNYzWhMXHHX+CHXvccW5d88tfWaf+w6xtj/5uSTc6o3oKREi0x5TgV01yRtkQ8br2xl87VvaB8L+abyjsrE3bP7QboWH/JTvQRpSVWFpa3VSlBsYidxaEt0gsJlFiswhp2vrBp7Zo/Rb+Ld1gyaOqjqJkXcJmh/ZDqm9UUZwe3QaNtJm1S+g+/AzR50pmUXoKhzvc5v+W7r0ZqI5McfdFRkbaacCHIjdqXXj+hXYpIdjsmbPdzyegonIVNRLVWVpxot36t7/Rzvuu+9n0+Yusz8hgGxGV4Oo0miaVkEsbc5pyBpqdSOD9ITAG540FBp5gsUkJNqWiPUrsD9taOFqlqL0rYY+m3z0rJ9Amje5t61c+ixE+aPlF/hYNw8GFVdRY3NSqQnIedNBCMZZgvEdiyXjLQPRvSGSc9Rgxwm675y474aQTWSfZH/56G0VNRhf8gPNfvKGz8g0ZyEuD/a3rID+79Mpr7MSTTuZ1nNws4zjmmGOdIV35i+vd6tBnCHzAfPOLS3dLhieDSCob65abf1MHILmxHyxfsPDjJP8CBJobbtXfR802FKGob3ByPlqRaD0QGpDQQzyiD74gYIUAMdAvgkCuxNHa/PaHtunt90nShWiBQFF1d3lJnRqIpwfkh/Eq+vD8ITkmkkh/w5zkqlFVtmHjJkd1F8VdXmI7fSASgxBq9RUjsx9/7HEIkKfC3bqSEOwKl3sEBQbZunXr7IZf/tJ92OeDjg2i4r7llc2uPyUhPZv++TBXG5LyY5BmSHINEkCe0lBbjILFG04lfFgxDVP0kyelRtuEUR1t7Txykil9LDNvEF4YTdy0SZaFKspSBuq8uuIfNnnSs5aCTm8IIwhC0xH8Sx0HtYd+lGJgdBQ1Y4uoEzFmIQ4jeOi5dnbnQ4/YOeRZvk7r3//5VpcHHgznyZdn13N6T2pVvnsOD7a//uvuZhmFXqfQqn/+50G76+En7N8PPmbtew3y1EF4T1oKkwT2eI2gqQRcIZWQ0l///v81+tuisLiKfDMSd1+PabahqAb9OaHTiFEgNJLMpx7iUCpqJiIUxuEZRCqUWHacKxSSwAOFLtu01V5572N65FEySUIqFWRH2sDxxO3KTTw09x8QegRYiOdv9xw4zBYRHm3bttkqMRZxtWT83j72115/zdVAFIJt2rTJrr/uF3bm6afbtVdd5VCsxMREi42NcR/ALb/7HZ6pygFgYhEPGDbSRoQj6+N0vsgZOPkDdAhg/Lo28XQSqjIeXcpIPJQUs+kNWTunn21Z/YiNn9AfaBjWsDwEB09eeX+bOfN+W8IgnAnjBlsmkHECHiYyjZ54jC1GSTt5RzReenhcrA0MTrJf3PBbu/zqa793YyqECaDmoLDkQDfMPqcsp7jbzHiQIMKqW++616689no7kdyuqbDq+BNPtFMIbU8HLFHY1GNYkPXAsJLxDDrtZWgqFHopKfvD+lVINSQyqbGRPPaM80AHc0A021A0w/FzKOLZZdBBNNlVxELFxNRNpF2bxMVSJV0hlUSow+jUm8fI6behy+eNoeJMniJxAcHE9d/8/lyI/f1wPZV5JW5VNiQi3lXEP0X8Yfr0KUiCekItx9mqU0ZZA41l3Njx7n4ZzTlnnw1MfLL99uabbeO6tRYTE21tX3je3kE5ReOT80qrrFv/oTx3nEXrwy1EeQQyYxT1jCj6x6WKGAANPpgRbJGuOzCZuYFB9Kw/a6/Nf9gqKwI8pFEOm3R+Nh4Ps3Hpw7aIn2cVBDgBuCh+L0qtvlLvV1OU+Gl4qgefedHagNId1ebo7zUQ76ZV6KM84VAYiuoPmaOn2uDwBHvgaaZEQ9/5rpzjBmDdX/3ujzaIYqugX3leGZlOea9h7O/n2/Dx8jQhhGWXXbX30BC/62CNRH9nvw0lB0MJ0fhjl2MQGyv8Us8Cb15GEktcHoTu71SGiH741W4rHTeFEEyUcTFSRZX/Ab1HA7fqEDjXJizAoNB6Dw+ymgmTbCfhVSHs5rWEUvWNRUXFyooqW7Sg1t3ft08fO4HkMSU5yf37c3IcIVqr0e+S0fVHiUXctAjpcVFND+Y9Bkvv2I2TYASzU0eZx/sm1AJKn1jZz95gGE4tNJRs2nLDCMsiUOJPSybUmupnm9fcaTOmPmAFeJjkhCnQeYAvHdVkr3ay6kHqcz+2jrDZcHN6Cm++i24ncNJL+O5gDMVtbg4FsXQVXp1x9jlNGsjZsKoffaETBcKXnDFowyqEcihYM+sX+2s8QtNGkseocUsVeomoHyhj+IBylPoeRYbioUZIBIGQglM7XqxcTV2CT1UxYZq9J/4WPSX+qIqoEh0C0iXW7oEkUvt7sfZJ5gVRq1ajaUr0twxAEmjNpi321ltvWTZzN95/733nVVzlnVBK8HEunkDFyDfoE0lPS3Mtu/r6iuR/0oxZVNj9bCQeKoFKf1qpahZi4XraAVTTiIdwmMR9IYAdwVnjqaFk2biqHvbO0mds3dQnMTwE76ChBMP6rSpH+Hr+S7Zi2eM2BiG6VNp5Y+gJiUXbN4acRMol6pH3aHfhxR27t9guveLqPRv0TDbrOYAOL3TvZ0M44a+5/kbftA1o/yIEKtbfn2uqz0xhjWBdP1gVd5JHNOU9Tj/zbDsHtPDJ9i857yUEytHbD7Jxqrmv13WvElqqFVivt7m/932P22+PotDLGYqanWQkdYIQcfC8QoAhS6SY8vHn9JasceJ0OjGFbGmOiSqh3/eCDvXP3YeMEUthMrNstPlHJpg/elw7qLYvopekgJFjKiaKyyUUTF+vQIQUdf7LOoFt3bcVyotfeLT1oj04RmCEG1umFgDUIykcqvtSBMdINrKIoWLthtPPHpE10qbOeAwqygs2Y/QgZh3iRdLGMd8lyCondLPXlj3NaOhHLBOt3mjg4sjCSeZfnGYjEQjUSPAoFOVVbNzTy0P4Fcu1HhKR6JCsP/3jDq5zrqsNZI+d4VCm+jSOK2DQHo+BeDf2db+6eb+SWsX16aMm2TBi/weeagtM62k9aLhOoftTNQwZkjyWEvADgWEP9ed/qJ5vvwzlC07WPYbiPEqdeormhGMkKcwE2QTCVbt2s6WxaRKBQl2DFHG7mz1ep/x+qF58s55Ho9QUCqnlV9OBWRq3EJeQtEcsYtrUqR7xBxkJKFY5PezqTdm5E2kheFozpk2zAUOHozyf4MY6CPFzIyjUrovieojErtNhAufX4OrRvVL4SdKelh/JOOautnrpoyjZ9yCpF3t5EhO/whiB0M3eWf2EzZv0DIYX52juYVTVAzDCYNRMgiBVBgL7SmbVI+JQN9dFYZhqMzo1CWWSlaTWFdACUKi5/Oq91HKFYW179LML6I3xbuxf3HhTswzFVc5JsHWrJF0ey5eBtCFHuufRpyAYRrtahkMznRDFfy/EbtY+OEC0y/vcysND86kJAWJ5R9P5HiSEasjHMH2zyquBKj3q6xJMFrql/COMTSBVeSFcasQKpwgUJZFpTYaV6LQ8zwF2lx3MhXB5imaaYyhJFD8jNDGY19O571AnK/Q13mQ0NJXJU6Yw1mA+Fe8Me5mkXl+SPc1T38igIRYQleJGbIfReBUCchdMKBfOyR7MpK2oHKrAiaB4oFKRnKSBzDtPzImi/oHKyconbRQzQcKZnDuckC4T/d4Vtc/aW0ses9rKYVTqCxF/kNwPuQO0lpi0Ka7/JBhD0KAcjYVzInJO7qd+U9W+tSehRdf9+rf7bOYbf3uL27Cn0tPfXI/ixLTrEuz+QVH2+z/9zaeBnHnOuXiQO4HexTyAX0bF/WDCaq8qT8Pbpj77vY/jMBbiWkeD2ouW7eWn6XWpEKvIxssCceRbV3vxiH7vuzx5oWOcs18EEAjJ9EOg3B+mxexFntEdauHjuu77BdHJPvj0c0uv4sTkl5Ukewb9SH09H+7WWnsPomN21QQgSE8l+PBZDciVGnnAxelOIbJk1Gj3ltWau2rlMidE9wUU+xko0Q8LCrOX6FkJBYyIxRg0O9K/OJHJXzCA1TIrxjN9I7HM+ojLoN8FanxEdqqNrUi21QzOWbrgMYQe+lhsAgdJQrllFgUhht3BltF9WFg+0CJj1ZwGWpang8fX9WqKGLrvaa3kuvuQQDsJFoHXII4+5hhr33ug8zyqanvvv+oXv/xOjyIvJcj21jvv9Z3n8FyqeQyLSnYeR0ZyKPIPtVX4Wr6uiz67WCcpJWaHZzK0K01IlM/bnek03zQJTVPQJManyELEXCFYuk/XHj00ifVxWIUlMyEBjxyMISjPFmE1gZw7mWkFOZVjLa96vOWOGm/53K7bvM3tGdXiGhsKsqDbgURlKMOJiSVsJtq6H8W8SjoTP9yxyyq4ddZHofHwMZLGtHHFm3GCEknuu8PHKh0z3ra+/ibawXC/qqrNn1yk73B/86NvJVGi3BqprboRh0KEYF5QLI1VEECQphZaTcblgwugCay6ojcDP19ATO55DGM4NSUpvVdYJSzfrSv/Qf/6i6jSxFoc80JiCEXDczLdiIoDNRTlEAp5lK/UD42e6tjNJdJKbMWpOgG2wWnULlQtb5jMuzyOBF+5iIxEVXRfYZa6AweGMDNez7ufgMD374emlF18HCCSm6075YUAymtqAoD6ezQNQMIhTmNMKKvamyn+BjABTUo/wRhBNHW1VNjaBaMnuJy6evocm754hS1Ys8GWb37V1tNct/mNN20L8lGb3vnAttF9u+3DTxl3+KmbMK0yidoqVFZobChUtTXRKok8JIhNI4mfSMKtlOJKpIW+splLV7vGK3fRXaX98PUoypfkgpVvCM7u0meQDWK2ST+audQarFF3InYmUytQx1wgyXoMIVACp0wMk2ijMqa6OYMxuOZ4EKkAvEoQ4dLk0jB7Zem9Nmfancyf9Ccvgh2dWGbjxwxj5siDzBx52HLoG4mJpyMvc7GThA1FaVEKNQdiKDrJtWHvf/J56ilt9mxu5RNByYx6Iwz0PiYgMdvd5yvBlkeSvvNzXfvsk/h7jeWSK64y1SOEXh1Mdfu790RTPfn77iOngyDmh/SmlQtSj5FenHr/FVIrNArEIHQISt0nmf2ZP3aSVc+abzMRL1nJZLbNbPYt739sW9Cy3oKQyCugmxsxjlWvvG4LUSQVFWkq8zbHg9pWT5lp5ZNmWGHNZEuvgDJD3r2IUYPyJuiA+jAUuvre+/xLikT0WGugDl4lhTrK1nc/sJdfQ26HgqJqFcEgW5r1fjgbilPPl2olr1fuXm5YoxwSpZ0rjJ/XH6Y2Wdc6IEEGCauhjKJRyunjMRDgWpJriTNE5Ey2sNhKmzKuk3308u22ZOpLwOSxCGzw4SWW2rSqIbbl5X/ACH6ejkTo8CT9GucsrWApY7paClpdvik83x16KayS91bhsb4HeLRtJ3fqez8DGYuXvbv3c/EUY7XxgzhlZQy+vMgNv/m9Gysu7tahCLGa2hce/bDGy/fjlXMQLmlqF4ai1++XgCggOV0Z3bITEU9cCKC0/vW37TXg/9c/+ty24BVWYgyzV621Ccz6rJ4x1wqqaQZjOpsOzHAQ2jCUeMIS0ikjZDvx8SieW7oKak+Pok1Ef1NqPUuWe9q6hZQ28ijfYijvQCtPKUcgDop4OC+uduV6ewvx7KzSUQhnS/of+oYSoMPKm/ju2NMmcS3ChFIhdXMPJU0aLDlXNnAgpM4YYlQlgKF4GBVVNVpBRiJdrBAEsUcwTjqWzT95lJ9tW8qMwykvkKvk2oiMWY6PNXHCi7Z++a2wfgdZCpN1Y3In4EHQBmZWZVhektPsDVULdL3RdPtujKYNRSer+FB/BZIVuuXlTP36lv/nqt4y+KYPK0+tQTT0v//7P67/o6GRnE0DW/ehgQ6pPLQw794xEPVfn2bFe4T29i7d51WEcfKuHFQaYBtG2CUEMwWGtUKn6YtX2ctb3wRI+gAP8ZG98vYHtnzjVptau9Qqx0+xzApGh2iMBp5HtZ1AeVeMQYxmRUGaM6+isQxBI/PE9lY5QxxE1eCkIKTWBTd+nShq0TKPofgMvcSJ+uCrncR2o1xeMhaLfJ/kvnT8TNAe2lfZdE5wm+Qn5AccwXBgnmpft67Nr1wqTNKlGl1NfBuCVlaw+7D0vXrtNQavlNZlQdxobYnHRdIuwbxoxiOElVCPYRDQ+OpA27rsAeYcUgdJZVw3fe/JzBqpnd7PNqx4yGrGtYeQibeF7BiKplaIoF7EvqOk8qgpWahCKj9wba+NINWmwxHVKYZS2zi7rmlMG10UdA81RF7KN8nUG4oJpfq/2/7VyEAEAvwOpEsdmamV9PFL//h7pX18vU7fobdoT1qSnnK9M3XPHQ30qs8hnB4diWsIjnXzHNXwp7Zp2MOSmCokr5g6b5Gt3bzVXqde9+bHn9rL295w+cVYBktlj0KOSKKJeAH1QKnlWvmMmuRc3cv1SHm0FHQw1l8SjdfUaTUchtRfSGxJxUdSVxEYyhxQL+Uo+mrkUaRg9dH2nZZEuJFI/8YbH31ms0iAgkAM9hGSdqop/wsYuve0lmfRyVE3ZtuFXKqE61ahleBZ+FFK2vEAAej0qqMzifc4tmagbVnc0aaPo1+dWkggdPqM1ARbP/klW7fs7zZpbH9Lw8OEIX4dmqOx0KoUSyYoxynBq2ErMn0iCy8jZEZt0G7e4vfkd3ygWWOmwbR9dJ+Nrgao70KhPCxfkl68zZ//+e9GRnIMmsnPd+trmdWoTDY7WW8eMuc94NRMpiKtRqAHpYhJzuBabcCc0XTGUksiDHVDZVVzI+xJ4DPIB0CavnCFG/vx/iefI074sa1Yz5TlGfMtA2aEU9bEK0sjTiiXPI9HmOS7l3eQanNuwzCwYGkwY7BzF3vgYem7NTYULOgN4rzUogpb/so2W/vq27wJj7Cd7xmD3/9Cv++N/LA/97TKur/hnYWIQYTlQbfRJF0uvvIGyYyKsZuKcrzUUboWAyHSXTi52t82LqBgOLEtRcw8huwo0Qu3eVO62vq5j1lB4VDUaGgzYDJVKEl9BIYSWzDZIkOH2G9+cY6dec7Z8KTOJuw5z60zzr7KfvH3Z6xjKBsHL9P0e/ds9hd7D3JIljdkEjQ8NDLRTSfzCaliJPIQ6slQDaRhqCXIN4BEWFyp/Tvo9s9QBKR4BUNCMAZ5DK+Eq4N2ZTgcIEWjJ9rcFatt6/uf2KvISa1/8z1Ue1bTSj7dUmlSU8gUSLgfQuIejZEkYlCxbk5k8/ddfRXM+t/7MhwZSkhzDEUW9P7n223B6vWMhvucwplGDmiaUlODbpr/gn9Yg2jqdWgzyotoMhRwdy7hEStcKo3M+tA0XWcoaiFgJUo0A4TLj2R8ak1ve3/5nTZrfG9+nkQIxjyRonhkhZ5GnO4py2XCbhBCD5EgZE5NJJ8kXmPtcpFlCuhll57amALi3bjn3PwY06/owWhiMJJCB53Ap51x1j6b/fZ7H4KmvjeBr39N5R3SR0125MSWrRq33P7zngcsEYSvudI9zc2jfH2umvIcwwEleD6Gw8iBKRRyw6lVJRPqTp5Ta5vQSHvz0+0gUW/abMQRy8dN5foD87LfgoF6AzNJsAmvYlhS/pexxPCzuD2CJs3be256go/la09Le7l5hqLJUcRfH+7YbZVoA4co2YVy4Z1b3lh+s3kv9scxEr22OvE3IVAyEs38qCtWae6gmz2oUdQYi9qdAwswotRym1kzFAbwfTZ3XG9qLLEWVCisPsxWznmRcQv/sTElfSw4A+8DmhIFOTKO6n80xicGc1ge3XVBveySk1rYCeffas8CRb80aKB1HTLCOnV6ys475ShrcfLV9nxgISyCxpCxwjO1u97/1Asm6ojXuCTXM4yaj3KdhtdTFJc+CDfcCHqlfpT6nkRdhJ0GDHeJ/3cn/9/1We6fR5EHEbs62rE3chztqYY6xhJm4GwmCX/l3Q8xjhWWj0dRnSoEL6dbKewLVFEO5gmJpWmNbgBGJo20RPIX8e/216O40ewNli9Po/3dPEPBSL7e8bUjO2pMg5Lf8LpBpf+zoZeIjW5arYdJEJU5GcYunXV4jViSOeUKoXiXQES1QwErpo7uCQP4Xy4nCU4rt5GZOYhChNmaqf1s68IONroiHGKoDI/BSRAjJSquqnEENRaNmgsnno4M7OExlIvusA4U7/oHhFi/oEjrjBbYOScfZydedZv1ZjJvvMTI64URXgav8otLEXarv+EHhcY5pmz9pFvf677+cLDUJNUw1Lr6uhsdSVXI2cHBvp5Eft/pxV60aq+BeTewFHlC4QUmMX5vMvWK9XiPVwnpV23a5tjmiRqFzs+DGcWtU9ypWjpUyqP6KSpSCPSocBJ0yVo5sAFAJpDpY6Fu4kFjo3YSvnW9UJ7vPat+iKW/5V0+jUciHnWh15y6HMV3HQVD+QyKSiaaVGFYtvpQwusSr8PfUJpAZRzRsG5ylGSVsiYypVj5CFAiiXdQAbNZoK0EsukqmVr11tL/2OIZj8PxKrHBfICi4K+hQ3Hz3I5WxcQqFSlD6WNPpNckAkpLOO27EWkijqrwx4dcSv6AoVx5dhOhV+uL7Z/dkiwFZLGhjoC3L/z6X/9mn03/uz/9FW/gEYrzGpaMSVSUARji6egfNzSSq677pateq1fj4Dy6PC/vi45LEV/VrSo9aUHK2phiNMQQQgoRFVoYChybDypVu4qGPhDTtz7+DO+x3CXkUaKTYABhJPBh4mGp1sV70qiQCDxGhIioQq2kLqPpbIKOhVIKLSSETgStjBNalipai1cdU1EBHab8TjJ7VSuJJZFGLc+QJP4G1y+IsC+4bulvOEqMPJ9m1IiVwaESSwQVRiFzobhegF7qkW1cmSdH+UwdjtRMJHuqQZz/O4LOTegX7xGG8/TVCHVJoVIukfHhdC8GsgHiEZYbVRhsLy970qZP7UzFPRHDQb0QXtfiqV1tw4Kn8SSarstGyKE2UpDMJvfg76412EG+nvAkupB2XgzlijNbWMvWx9oJJOAnnXKK42idSItsqxYn2fm/v996x5VTtN3XoyjJ7j40oNGm7zkixFXMteG9Xkff9/EPs5Ohvtc3Ev27I2RQqZaoAev7YV9fpzPhJMOW5K0SCZuktuOfKn0yQkuN99PJz3WNAxCRNoIEDlWwK8ZAVkEPeReJ2dVbXrVRVLwTMaRw2sND1Pwm4qLzBvsipu4a+tCfFogUjOFohfF9DMYRx8zIGBDLGAwnSsN08eoh5JpuVij/dpA0B1gYw1lDU6gPMS05gcMtTkattna8U7QklXgNibyWJJ5buWkqXi5FoTgH5DA6dxcuWuHmc3787dffbyjeSUz/G8n8dxmK58PxFrpCEYzzR2zcj+E6cck1NqEgxrbNfswmT3uIi07Lb9p8y0mNxUjQ/F35EOTGHsC7DOZJRVmFJNzVYqilRKK15UAC57HE5cJwCoGCA7vbxSe0sJMvf9gG6bQkZg9VkTY+xe66XmjU0fa3FxkoVErTVl0Y4RGLG79PX7xqJg8/136fBNybjEsOqHXrffMR9an3Q2BOelcOjv3e2ohvkmYc5YFBgf72/Et9rPPQRIsu0eBTpJWAemOg5KTy7xhCpXDaDMIys/n3KFu0Zr29jd7C+tfetqrJM90oi8A4RhaCXCVwiqv1oWnP1vizc414qoVwfULwVoGC7al1yevEI+4uTxbF5g7nugfzGYQoLMNwtaI1tY1DSMLtKTyPai5qugsnbAsqwhBKiqwXQ2O1uoFwdkbAoz3TrJ+nwPxQSbz9KzvUqpYvdLK625vjUX6ahgJREsKjYteIxBzGLATQcPWIbZz1jOVlq2eEkx7NrYWTOtqbqx+y8jFDqOSnoShP/Jo90c1ADNYMF4mU5yNnWoekuTHXYrsWgEp5DeXKJ82PxDwJ9q1O6MTsfHv2H5c7D3DLo8MYPcfYh7qBSQkUB1XfOB7JV6+HuOjSy5Hq8XQOatPLSMR1kuZVw1BLCFm/wEjCsYPr+IsuwAgSou3miz2UmeMvvc360MEpMZFYaiMJGKDQujC8SFbVaFvw8kb7YOduEvT3rXjsWCgi6a4iLvRKLRix8KbixH5QsbrJukdDQ5FwidgTGqqKcAi/n4oHSaO5LZVrnMJzJel6iBPGNY1idmVcEZV86C0BiAQOJpzuWZBpnRgD/ihI5V2lMXZrYZj9IS/AbsodYdflDLILcnrbeXl97Iz8PnYa6/jCXnZ8UU87LbeXHZvW2UKWjredLvTyUXAUPFw/9PopGoqapzQAKR3KdVVmlC2a+5QtqP03yoyJlho/jlmJKWiAPWcbX37IyorxJKkUzsRrK8UIUFgJxc2HgsJESBRbIIGbnuvtI5FHQRVSodcZSPQcfYqdfdEldt6FF9t53J7L+O3jW5K7tLnYHh6YCr2EZjC5f6jskhqtT3rUJu3Qd7CrechQ0uF1yUh+cePN+xiJqC0XXHyZ9RoZ6nKWA/MiXs/CaY13GDasg53tOhyhzZxwiT0yiHZf5Rhi9MKXyqDGMRvA5/WPv7CN1D7GTJ3lpqUFpaaQoDMRTC3ZSqxdqKXrRb4rQcQmPVxjj+I8CfWuKI0P14gQwqoUVH1iYFEEcb8fbRB9C7OtC7rLHRjbfk9hhP0lN8B+x2SAa3OH2Ll5fdn0Pe2YfAb15jPyvYhBWIjOuzHwRZ3t2MLubqSJVktWq+KX+J7HIGmrYb7hyyepM94Zy/fmKD85Q+FUCudUlKBDWWaSbZr1uC2d9yBqKFEWyKjqVHTBZpOjbFl9v1VU9QO7L4KaIjYxvCkKkXH0lIjOrZPOSTEJfnZkx70ftMtR/LvaRSc2kcwfc5b96YmhFpbPya3eCqePVukapOp7CbX3qqItQ1GNpC298mrxrf8YGYnU3sUMbn6V3UdOUreBJZEbT5j07H/wWC3PsVt+/wdr0wrVxrt60NZMKMOGnzR/sSsQqnlvPNMKUvAYasGOcsYhmFzdmaKRqIZCIu2aoqSm2TT87JL6uuXCV0G5qk3B81LLdRBDmAbgJTR9+omCePt3foT9KT/IrskbYqfjDU7I62GtcxjAi152y3xGlWAUmlitadbOOBCbb6URJppDikHIKI5i5k+bUm65v2VhR2uV295aZ7W3FhoLn9nOIhajRy0UePd3JPM5JPPqmXdogdAHb6PMPreHTw3FQYGO3+OJa3WrMEgnUghzTKLgdYXiAcKKiGFRTUnOTLCFCGS/Mu9xKyulJgJ/KwyRhxlTBtuShY/SJtyPBHSME52LRQgwEpg8UhrCgoHrWp09ZDrvkJ69lB5RVCKTEq1j9272FKMLGq4XB0USR0v2yXP9tMFVH2kpT1OvT/0FwjD1oCTC6BVtxRfr9zEYxKq5HIiWlUPoXEhH/uDauDXKW63Uifbbk1tYm4v/iqh2gP3mPECJM35PyDnJNr31LiHWRzZ27iLCSckGURRUh6tY2iTMMepCFEQuVq4b6KoeEtVv1FYtcqln1EMkeU449ScJvquOlcJ1TKPVOg0p2mSpbhKmDsN7t8NbPJYXa/9gCtkNucPsgty+dmpOdzs6mw2fh2EUyQhYZYx0Z9O3KOWWadUt+d7rLVrgJVoWM81ai9Hvmvej5SZbu1XnZXieljxfy3yMLaOthS2i2U/TP74r9PIaiiC1kB9IcubgIMsG/QsOL/d0uGn6r4qHDkPnwwijjTcimY3sEj1GDtAGPG3iM7Zh6RM2atRAqsXMoQdJmVTTkUE9T9r48YxggOAYxwcWW5hLYVH5iCj39T2HB33yTZvnfowlsRTiJPlCw5VUDMRab5CrEm9Jg3oFrI+iYPjXO+524hJSGfnXfQ83MhI99vF2XRxd5UDqIy4kclwpD18qgVxJhhPGdQgY1s6OxWCv/88gyxk/2fo8fD1IHcoupUtsA0aShXhHpAqKriCoGoh3mrD4dJ6DSs1UEWpRcJMPYPMSnvqDMnquociKJNZi8UrHTHURPqdg0KZ+FHzbgTT+hxmhN+X42ZkZPezkjJfs+Bw2fh4b2m1wGYMMpO57/fsQLRlUS6bMtcx90UIXj6njen1H6PW/ZyjUe/hAoqReIpo0t+F8OOG5JO25M7h/Mh/iWHrX02zKaFRR0AGuZoDoEPrYA7OmWxWcrTfW3GKzZ7xAZyLxMDWWxKJkTloxkBkj5z78hh70IEmhdX3rfZlSfCrq+l6Pccqpp7vah3pNxM1q6ElugmL/XNdeBzdXXWGQRNNdOKT5l8T+HAzxoEf3/eU6l5tc8ru77Ml2z9tD//y1HYPhXHV3X9eSEKl2ASdMTqi1j6HU8+hS48GThAja1cAoTXrW4aCai5r+qFcoxwtCgLB/Wb49hEj5X1HvvyqfUIoE+7hscofMDtYil0VYpJyipcKpYnIJhVSHyDAaPo8zlBL+Vs5P1lBEcKxnKIIiBQVK9IL746CVRCeU2YTxT9mWZffa9AkDuZ+ehZQZls+Uq410JS6Y2s6ymFwVnzKevCEdRIoZJ1nznWpKOGRHT8Iubpi3DrBvDWR/PaRo8hqx1rAO8sSLXV04dsf9+7KGZTD/79bbLYkmLCXt+/v36j9eoZoa79Ra6wqI7johIhfe3669YN8GMa+htjzlCnshRGLseBEVFlU8VJhVV+325hbyKAmEUfGsuHS0yygSJhaieI/XigNWjqd2FYIyvxCpf+aF2i8zB9vp6V3tmDwMABheqxWJ9lGF3ezo8p52lJJrF1ZpkT+wkX/2huIdNLS/4YSXqhBFDCyd5GhuBUSIMh9OA1YUcqdl+f62fsXTtmh2R8KFTMZQ51txVqi9svAZq531JN1vSZyWUwnf+J3CRHB5FEfSa92krMg85FKdsaheIiTH04B0oJtV7y8eyPj+J/cdAX0+yJiYvxKYa+hJ/g8jETwsIzo4ZEs6ZaoxSCfAI2woZUlt4IBej9iprYCEL7vZfnPLH1GZ/yWqLzfZxedKZ/gYu+nRAIc66XfFCg7R1CzViVzfyV6PEk8Cn4DHSsBTRdItG1RC7QKKUOeSTHsMQcDf5Yywc7N62Qm53RnPrrAKr1FQ33OQnBdhLOQhRxV0IbfglC/GSGQohEY/M0PxzIdXb4V3OSVzr6K5BO2aRafWxuXUR3srih53z6phM3FLnB+JQF1mdrS9PP0FWzZ2ALNLUs0PQby0QmYnzmMUw7yXLIsiUwjFtHDpaSFKp9HT/hhNCAYRkwc7GNQlMpfeEgcFi9KhpqPmvr7GoIfebzjJs8Ss95AeUdR/ACKkioYNjeSPzBtxRnIIhLfdOEFCIk0hULOTy02otqeBKj31N8/Q0D8OKLXCsVMtBSAha/ws8+v5gAu/TrrmHhvAdVWjVIxQOzySKuL1DUX8Oc2JCSNHCUE7bSCh1XN5iXYnpNKLMnrbSRhHC5JqeYiWoFJtCKnaMKL9WAbqHpdDMl2IIZTz8wohVnpc3VKyjbFoAO9P3lCcFCbG4B1XJsKe1BCF+qiT78bf3GIXsWFECFRdoTmQpxMiEA+piJyB8Cgmmw2uuBiYcyRExfT0FNs480XbuPheS8eT+KVUMX4hCB3grrZ2YVvLzR3kDEuFsXAS/UhYwGKthgvhU3eiYmtHUfF2E+5tBmt6/mTTbQmekXylTv2xdb2hnTKQhmHYiSefTIfiHU5J/vuvha+/6UH/VDsKhs/k1EmoassThMGDCmPqsD+yUzk0iNUunmf3/+1yvNnvrF0olW4eq7bahCKQv9jh9qurLrDTzv21PT0COdm6+o+TAsLw5JliyT9ieXws8HkYbOveFQV2T1G0XZ871C7M7WdnUMhrkY/XEMok2LYMgxFCJcNgHVWIZ8FoWrokvS5ZB8J1IZfqG1oOoTp0yfvhlaMoeeMEVVydgTK6tKIEmbbt3t8pn4sWLqRHq/5JKlq5NkdzwjAP1CnXrx5oiG7AikFiqNJQNXNSZ3t12X3o/9I/AoU+PjvNFk1DtG7Oczaaim0E891DMFhBv+qX9jR4KR+pI1LqeweL71sv2T8jqYOPuRZpyAU9hbC0L7i3/n0XMhpa0qWebsXmtOr6MBQRAnndwSIQKsxiifKh9mgRAjWYtnTCDJi9n9qara9bOgYQk8sMdzyFrqcTlBPDWjNJ+Hcg9aQgDCOM/C+URjahWtE8R6L6REjwg4pBrqoKHQ3kd7l+djpT21plYxwYgiBbz2Zno8ujaP2Am/5AnvtHTeYVMkjA4Ja//N2doqoif98m0c+1UZpnKHgCmnyipDCfVg1yk0XRTO6/2MorA+lpv8/GT+yGggy1ofgCm1A5wN5bc5fNrulssXiXwOxJoDIM60H5MRZ4NKK+tOkeidOm+jF8n+JNceP0fqQocsmVe8W3fV2LSxDnluyQ1FOac1B4QtTGr8XNeFTCjoFo4Kq8YqhIjKpzwMGavWwV482/tllLVtMUhSqJG/XNdSDs1SS1BEbruRYCco2oYij+vH51hQo4CS8Eiud7cbiiC0ptRHGhPQh69cv84XaKKuIk5yruKbxqhWdwSflhZhiHjUfRxhCyc9J3DJ1puFFE97gQjpMYs98fbngQqHDacSMymBAGtUSIS0z8dCvIDcNIHrUFEztjQGloWlVaCbMp1y19gNbewZaflupCCz+8ndp/EwmHYhVv+8yL9scgmnosCTyHRjsG63zXQXHxZVci4pbljGT/knbff1d6Yk5mVAwAPEEgInEJIFeLX95gH325wybNXWjB8akWyf0S65PuruodMhYl7dEYiQMvKEbG8/MELa5VTHEFyTqaW0V59lRZil2XN9ROSu5oJ6STSwi9KsN7qCBI/tGmpLsdU9rziKE0lXQr5BoZk/adG0OaUprB8X+3/sv+RQXafaC4+uYZSZ2hCKcH7o3IFd2kynIRe6iF1Lhq3mOWkYOSSkoxs0oi7OUFD9qS+U9bHN4jPJkPHzQrHBQngkJkOM1bzpu4k7lhb8vBG4rCJ80PaUoIW8YjEqRE7A5MgM6HR5E2G55WLbkpkC4DobqnoZ647cOPGf70BRJUoFeQG2PxNKko60jzLEyMXZE+XS8IRoaxqHdETVSJABAJVNuD0VDunw/PqiDR/pbpZydlySiUf3S2EzI6W2t5jjLQKt0WdrLWuZ2sjUKwwzDcqu9VfpTQyyuZI1izqbHJEpjW4/InznF0DSfA5pLd769R7O1yU3VZLZzMk0Q7OCozA2X65+ytRc9ZTfEwGwY1JRIm6bL5d9rr8x+1bCq//kCVASSdoaAzycgTRTJ2YSgfvjyLIObm5B8ebhLxu4vlPaGZlEEkeOeEFSSwUC8cSoCWIbXHoxny2dCjiLOlCVLSo5LE0P6MfN57SDVm4Lp+DpJyiWeEYhCFYybZZqrraxAzTIKmFMR9HlFr0EG9b3hwKhKGU1sRFcfJ+vB+gp0wHJ6EHCa8rBLxjQy7i6FJF2f1s6PgWIka0hJ0Sol4SxlMKZ6knJBLCbvQLdFI5F2OhF6NIVBnKJxGJ/uAO70bRfq35zOuwDsRVuII3xWTa2OGKrElUY8jBNCoaikJhuFFQjOn2Ej+XVozwDZpqtWYniiTp9kQwqsFE4bZ24vutNEFQ8hdyiygHEoFEqnqbkuiizOeJNWpSjYJR/tgt5LkxmrQKQYQJn0w0fBRGIzi9SRgKPEU2lTIC1UrLjKdLzGYyFfIJVp95wEjnbHFM/Zub7ttU5V/394tTITPuvqOCInOgHjvIjJGpmZbJcom2yAzihYv7xaAh9BYCwdS8F7UGhtOk1Mg1zgQYw0hP4vhManJRZaCdkIC+Yh/aYk9VgI6mTMMeknPPXwrVc0VYrUo8PKv6iXujnJSVzA8Yii+CZIKn+5+5MkmPUr9jaMei8fgLymO1/I1Wk2G4hTm2QTqq3a91fpg+eADMyZbQcFI5pTca/Nn9KTwGGb+GEJp9RDbxGz3GRWDLDGV7kQ8RxDJp+SKxAuLJ6yQjGr4d4oWNN6cbriSO42FHmFonLrpiE2oiUmSOhKsEHs2uUxzH8vshlv+0MhQjkeKqNvgQAyJURBA3M0T7/AVYomnhVfFYEMxTlFS1ModBZ8qmuR9NMIOX8BcmrtirRvdIaBA3kIh1h62LsYSLy8ifh+5TCKePZExCBIGDK+usO6jcu2f5H3nZfayo3MgFpbiLUjWnXHISOqvw9wgmvJsP0ropc0cR9yrmeH1DUJKIQq51L3n64S94trraGDq49isqrcoX9mb1KrY56FOeNt6gzCSIIiPiVlxjFv4jy2f9xwNPREgWYXMcY+xlxc/ZgtrnwPfz+A+QhE63CJyQJPYyF4ZG+kPB0nnqx5Zcd+8y5dH4XDgNUrTdlBQBCvcBowIojMw3AJi6TXh/jQ8SRR8sRv/2HjU87EMDu06yB/YnEavujbiAzUU93sSRcBQgjn9E2kBiJSYOujWlNpl9tGu3TaRpF1KJ5IqVb+7V3Rhj6EoVMTgQ/lZFEaWwgGSBqAwpKrE7q2ItavzB9sJcLCcYagYWFlX12hoJPr3EUPZP2q9vIIQHNVEvEahybKd+g9zk2OVyPvKX1qqGemSS61dr4HuQ/WqiKgZSLMiJart2noxojAVukjK54/vYKtqHyUpDbDBKRUk8bm2ehos4flocBVFWACQpn8BbGAq6nE5E+i99hiKvJJUQAL301DkUWI5rXshQ5SGWPeytZts0YpVjJRABpWZK8MYtR1D2PNbmMENDwSJ2r00KAB2sIykaZTMN0jio22W1yKqvCREEzTwR8VTugwnzV1sb6CdNZa+kYCYJEd7T4RwqVzKl6FEO01mqCn0gESIzVteYLdCcT8vh1wkm6p4Dv0aopOQf7jkne//V43C1+v+0TyKPmhRwZ/tTFW2Xq+FINIMJD01Qao9aohNTXzS71z365sdpVzV6ThOSuUnSjDDke2Mg/2bwODQkrKhtmnBM1Zd5Q/1JN7SgC3HMdzn9cX32PTSERQaqZfQERfJYyORX5IId4zCt7qcxA2j4Xmbn6N4wq6XBg63ynETXM/C18yL1DRhfW2nNjFtzjy7+tq9I+S87/84Zi3Kkyjc+m7QYD9yFAxFsK7eT6ImhCEWN5YRCB99/a1NQdU9KE4ejlATsCJGggw+DEWFxSS8kir3faCdPFOeZrekD7eT0rrYcYU97OgSIF94V2qOakGTUytxsBR6/Y96j8POUDSr/MWeA/aZUX4usz0C0HVyMwoxFiXwffzD7Wom3TY1y/zCSy5306UCURdJrWSOIAhNfHaW5eeE2Izx3WzOzHYUGqMIsSpsSqEfCvMP2mgo9RnJDD3CqALordYsE4VEGkfW8LRWD0vTesDKRTxomKR6lAwPjUy2+PRs24WBvP3OO5aLmHdBfr6NqiyzZcuW2Ouvvm4n1JuCJUM5AW5X9yEBGMlE1/l3IIYihC9GqNQ+/TEoSzpJH+ogAApTFiyxD3fusppZC/CaovUUM2SHcXvUmRRmCoSQfKiWZyw692EoytWGwYN7qDjersocYKdmqmBIdZ1kvHURXqSql7Xm363F7C2F5euttP9EjOVH9SjakKKv/Oq3+yazQ6GyxBImKP+QgqE8huR1ugwYQbjylyZrL5de+Qt7sXMPS6KdN60o22ZP62xbFV6VBNlQRAaSMbqlE7vaQnS4QnMFBeeAlFEHqBs14OFsfZciSOPwMgbemMZlu3ZXyTiREA8jJ3nttddsx46vrLSslJmQK2379s/tnbdetRnTZ1hFebldduneAaSOJv+32xBAl3RrkVMx0ezLhhv++6BpKa6rCBgFHC5Y181yx/ATqCEFofKiXOS97btsPGrw4a5FV73nlTa8sJLiqpgHeA0n/yNVyzoIGPpJPNdkaGmB3Y628gWpFAfVFqvejPLuDt71NEyJdvLT8iI/eh2l/omtvu9unKQi/mnss2YHOkXABoNR5VlkLKqndOo73G7+w5/3zAVpGOf/4rrfW9++97lBo5PHDiU2h3KRE2cTpjxhy+a0t+ysFAptiD8ovHIaXEKVSHLdMNHmG4ozZE7haEIzSfDEcWr3ZNTdVBQQ9TVtymSbN3eu0z3/eucXKNzscvd/+uknNmf2bPvtbz3DSf/whz/YzNlzLCIu0fqMCESsgWleDjVrXt3Ga0AxABcBKCyGS/4TVEqtt86TJKXa1IWL8STfWM3MWpgImU6KVO3KkgkdAd1dhuJqJHC/ooGC4wSJg3AFVJZbHyDzv2cF2tnpPVyopTqIquvOg/yAzVKHU+j2o3sUFdDUtTc8OsUGh8e7UEvhy3fR6NOEBpGL9AoIsyt/eYMdzbiChsZyzNEt7JorTrPuA/pBICy02ilB9srqe6xsVF83vDQJA0lMx1OlQ1FHydFDbPT0aTePwu/JW4Kpbifh8dQnrqTYPzzGvgRJ2rrlFXrui+zzzz9j4Mxu1k7GmXkM5Zu62RrvvfeeJSYmWmZWJnnMLvuQcQYjQiJsWHCUmwTlGV3QfGPxTF6uu3ZuIjODiigcjpk+F83or8lNFkChx4vKmwhCVyGUA0moXohjSBOmsVIk/AZqJyr885XpdlP+SBdqtchuR4hFjaQSY4HM2AoUy1XafwbrxzeUuqRZTFjRWpojhqDkUrF4LBBzfGWNte0/yH73t782GZJdfe3l5jfobnt5jr9r4w0jDEvg5IxnsE8cBUkV1PYKdO9fG2+IYnhE1ELQrOraf7Ct3fSKfcvIsoqKEluzZjUGwpDYL7/AOL4hFNvBcOVdGMXXbn6992vZ0iWovGTap599Zm8zSk3TiEMT0ti0MsbmU2Q0JlzFTeU48kqRQLnVCKq/tx0AYeEypxwfoFEJFDolVufUJZ0mr3dJIUUj+ijellfYc2VpdmPBCDs6V0VCDEIGgqHISFrQEtuSpipHRfkZrMPGUJp7irsPt24yleZpKPRJQdQgDvmangP62+9/d4OdeJxnVFvD9asbrrV23Xs5yn0yXKZIYNNQ4vcI+kw8ao7aPE3PJvGV0EuGVQqFvYYHWC4FS30tmD+PsXRjbTdTY7/5hnHcMhQkOAWB7cJAvvjiC9u5Y6czGu9XFdOIaxctdv8MjYrBq0QCLoiI2XxDkbEr3JKBSImxsHqim9Y8a+XLFBIhU4J6RVBPEa0+ikPGiTe4UFMtBB7lfoVbI/CET+Yn2FVp/e3YfIqHFR4DaUnCLkpKmzyWaiL/A9STQ2XE/yOG4iUienKICJdTIG9D4TBKaBU1ifi0Koh8qbZxUQeryuhml/7qJmvReu+kXK/RSGr0gouusBfJcwIycy1hzGinWC/JnCjUBpWz+FJQUcNWKPF+VF31X+iYI2my+fxB6Qb5h9r7H31iO7Z/4ZL1dxjFra+dO3ei//S1C7e+RQdq+/avnEfRVNntQMY764xl4vgaW71qFY/9xkJjE80vMp68R92SvgmNQqMcO5pb9ba74iDeREqNMRRek2EYSD5o4dpXHJ1HEwjUIxKG9wvCWHT9NG9dUqJiC2gMg/IZ/+Iiu7soyi5NR8gBhRNtNCXtrSt6oXNFxyHdhifm94DxW8cC/oEbpg7VRj/Y5zm8DaUuX9gjBu76QeiX0NBRjY/Ll7gzzOBk1BLZuFMmd8VQHrGKyhzzHz3eugx53h6968YmQzKJxnnqMOh0EfZ5qDG+c5QQqdpD2Ygm8dWJ7BgBvJ5E6g8v9Rtkk2fNqjOMXfbJp5+6GX9fffWVM4Svdu6wHdxqOKaMZBdGojBMhqLHfU5yP37cGPv8i89t3ZZtNoAKvigmHm6bD48iIyGPEA0miFFpQgYdWRSDiGezJxeW2Oqtr9myza85flhcYr5ToAlUGzMNVCrKxgGVR6C2H44iikK8WCr1/kX59kBJnB0rlq+8hejwFSBbKJy0FAT8MwixDjsKS7NCLV+GgmyOhJij6baLdCoq8ywidroV0dPwOmOqa6qHQh+XnFCyrawdYesW9LQRgR3t2l9eZ6KG+ArJLqO9uB31HFWvVeh0QmwNJD5Fe3FaVEqwSZrF44oiXBsaGmWRsQkUEnfaK6++avMXzHcG4ZJ2vIP3+90k9J7xmOa8iXKU3XU/nzaFybbTp7mfFVeOQkw7jM0ugQffHsWFWLxG9YQEg24p6Y+XUB2cMo2BXrB6A0zgj8nHIDBqPEedCo0nvJSReYiOsXiVWLEIpJyCV32CcOuy3IF2Qk43O0ZkRvWkYywykiOGcjjLFTVhKJpiFUWhUM1VcdmzLBnu0rxZ/7E18x9z4mrBuXlWg0LgG8ues7HVwy2V9t9YNlbXQcF28+//6NNYRJcRnUbypNp4qu/UZytHUG8Jdhq6UO6dOiTsYpCivsNG2tp1690mT0Kt5cKLLrYuXbvahAkT7EvCLGcwyk90i/eQkehLM8plKMpXchg18fbbb9pbFCf7wiSOAbpVNT1EszkaQcQQFvmZ5su7Rqo6iVJNug2DNl/DtOZ3v9hhJTCC9RrlaQKgnGjUXgLXK5HnlJGIHaxKfIwmX9GR+DQgx6VpfSE1dqFHHTRLQnJSNREtXt2IMpwjHuUw1fVqwlAi3KQsSHxQxFPTE1Fw7Grrlt9j5XkopuRPZBZHtL2+6BlbPKs9IZrmhjNTnRM3Dqp6esU469hnEJI7jcmIXm9zHcN6JA0k2DpO+r5Sf8EoYoBRNWNDxbwkdKiGkHCnMvjU+zWw/wA7nXknxzA27rRTT7WOHTq6OspXzJXRl8IshV66FQqmr9mEbNOmTnHf5yLr2n9kkMsz1J7bVCLvmX2u/nZ5VOofGMzw2HQbNXmGvU9n4phZtS5/EgwcDv8tlLYBaZipCi+RORmVQrJgjCeQnOSpggS7Im8wGrti+6pnBOmfMulkSdlECic/r8T9sKOwfF/4FbWPoairToNJYb4iPxTM0J5IYM6CwpG2bvETthS505h0pH6QHEpNfNymlvzLAgM7WQf/SBsYmG4jEoSWCQCAeVw1gRCqgNmG4XYV+lS+GqZkNOddeIl17DfUSfekjRpPr7jEHAQkkMvwtweHxti7zDlfj0dZt3adtWvfyc6gcHr5pZfZhedfYGfy/XlM4H3h2eds6dJlewxKXkWI10cff2z5UFs++ugj27r1VRtODSWZsFJGIAVKDcjxNKrtu5wmMFQThWZ6rH9SLt2Jo+0NJljNX7WOa6BeF8/sySjyqnhp/fK+g8mnAkjypSITj9JKSEmZvVCS6sKtlkKxCLPaqNNQRqKFwTjNrJ8ZwvU/ZyhhaGaFS6pT1ApyBIdyOQi3GgWRTEvKSLTpU3ramkUvWhlM1lCS8Zh+d9rZxzWEhtvYyZfcYre2C0HrFo0vTZNlQ0qRUeqKmkKlEW9N9atfee319lTHl1zSHI+ogli4fYcFWmXNBA1esjvvutvi4uOtY9fudhLExisvv9wuvZhRDmefg6GcY6eddIpde811NnzECLhfHjRMX/OBkZct8cwszyouw6DD3bwPjXJTXUnvuyHNXqFYiBJ4bhPwkKLOCyJ/eeubtvqVVx2kHEre4ijxbmgO80KYBibKSpD0lvk7TpUGTbIOhRn269zh1qZA0j+oukNLOQ4lRk/IxRJNRVpZSux/RlDw/5yhBEJ9d1OSpHSek4mR4FHSpwBlsgEyJljVqD62jpFx1dUDIEQmMicjx8b7/Z+d5wyltbVug9QRq3XrupHRrc6y29qHI1k0BqOra/JiY6nFVnyyzv2Hu36YhvJIXgO69ka0q9p3dV2BQRHR9iX1kTGjxzgDS05MsufbtrOzGSx66cWIYOBRLqMd4HI4XZdfdpmdyyzF4+mz+futf7fR1aMdo/hjPMrXeJbX337PelOHCadvPQYj0awRR278Lpq98zYiLZbYVFjA71DVTyFEDE/1DNiRtw4jR5GGmfhb0jMT6TFFWlvUnLrD3fol3YhnoefrkQjCe2AMrQ/z3vUfK086rOFh51Hchy5pTpJo4M3AbNQZkRCKS023RXM62bLaJ/menhJOzemThtqi+OvttJat7cL/95QNzkm04JhsGxoSbrffdp21YUMfdek/rL+bursvTUaJu9jK2mC9/RCFvu6GRsN7ZBDio52OcHY6uYmg37/DCDj6qDY2il6Tjl262lH0y1yBYVxz1dV21RVXYDAXulDsOmj1Mhx5nLNOP8P69O7taixCxYpKy11uopmGCS6c8iThHgHwhmFXufOECgf94rOsaNx0e+uz7QzsmQ0hU3WlvcwC1yIgRrQEOUjeE6C0JPHcQ5hAdXtuiJ2T39dOoibSJl9ic0reSdrF4/oZJ+3/m/BwXcVYJ6GkOYP5sP0kk4ORjB3zIsopT9mYYj8LT0whf4i0bWuftklRv2E0QRu77LaOFjseydTcyWjnQo9hgtZfL2a02zHX2/MheSTqyjV8sYHV6OQR5VMLwO///DefIdkDD9xv6SkpbnbJL2+40TZt2QLEO92uv+56OxEK/SWgX/Iml11yiQvDLrnwIruM2/MIx05F5fHFF190ucm7771rg0cGkEOIMSwiI6c/Ri/ES4NEm9IBE+ql5Py19z+yRfS6xxKOiSnc8D3JWDTxVtSWFJZEsO9BdebcFIqI6GmJIq9Ke+sCSZVSMxl1+EsH/RiGfFh7FCFMqlVIKUS6wUriA6mgp2bE2vJF/7aZUztaYmyVZeTG24RJbW3zmhcsftC/rXWLo+yK2ztZ6CgU0jOAedkoicxTfOy289n0Z9oDA4CLNdatScEIjwFp8q0SZrGbf0HYdUw98uXv6XO/hXWCho4+/BBQr4e79fLLa607M+MvuuBCOwmDOf+88+zqK6+yi/n32Weegbe5HFGGJEeC1FcmUPcIajEaHpQE3T3WFQ81YIdRdxiML6q9vE1wKhPAVq611z781BKEZiGeF+kGfO4tmOr9ReNhRko9BYnUmOJKmq5S7aLsfsCcHQm1MAxyklYYSUtkS12BUZKmRzxKo2twWBtKhNAljCSOkzUldRLVZBq50OWaNbEnxcQnLSs/AIh0hpWOQo2+9j9WPS7IRvT8Nx6llV15a08UQ1BuUX+GM5Qse/TvF2AoJ9t9vWl9/V5D2ZvDJEPtF/FRsPJNv/uddenSGdh3nl2FARx/3PHoguW7Tf/F55JpoIvxyy9t9Jgae+jhR+xyajMn8JgTjz/e7vr3HfzeHNv51ZfucRvWrrWRQaEWQWuutHo1uyVSNBmNepZypPKQfUIvD5NYhlI6cSaTdrdbQfV42NA0ukkvGCML5SARyVFGEoOBqKU5VINI86rdCLcbSd6PKvbwt46Bx3VUgUc2yBmHRq85DeCfB9Fxf97nYWIodXG1V6bUnYoeTdzQ7BRCCpqI0qdSG0i36qLh9uqCx2302K4U/9IpNlba8ukdbfWcRwmx8m1I7zvdVKirbutnYWNmWBws2gQt5jL+65dSiD/fHhrCaGxCr4YeRWGKugGlUxUKsVB1Ckf518xAkuF+wwJs62uv24cffmBfQjcJCQm2a66+2l7nPn2JPS9aypcYir4+IVmfOGmKDaC+kpqaaktBuIYMGWz33XuvRUbHWArTuwLCo6jCV9ZV2eFj1Q0D1UBPwcNqbRasLfUUyRsFw9lKArHbRsgl2dNgKvExGEcSPw9ST7tUXqQnxvtw80nwJIlcP7+ycrstO8SOT6ZdV9X2ShQaC+gpkSdx2r8SpPOIYu/PBvq5PPYwMZS6XMEZitAZT6wdjUcJQ7TOH3bvyCLpeiXa6onP28bZj1p6SRjaXJUYzjDbtuIJG1cx0GJQURlJw9Zx5A2X/OEF6wuKNIi23CGBYfbw3290BnTURYx8TtQMEN9CeqqzREMUjFBjk9AikuZoipXDwmKtCCV2UeifeOwxS2IWozxH9ahRe6rtMg4vn+vzzz/3osDudjGNUzfftO9A0nNAxq7+xfU2KCTaHQwSyvDAwZ7W4zDXPMUhIcoJYVWMWAcYxqI162wLMxP17yBCsDiJaGAkATAUhHQpH5FxhbmqPjkdfK5HaeEVwtUyD3RL0K8rKB7xHM019MPDUPYIXtdLrl0YQj1BXXs5iMdRtS7OT6a191Ebh4h2PAXD5KRKWzrrEVsw93FLAz5OyJ9g/gy8OblNE1N3W59rt3eOxqB85yei7YfAl4pzSvlSHRFMW45GcqoNGhFgH7z/gdWMrbHTTjnVLiExX7F8iTOCz+gjcR6lzjRUeVdR0UtXmTp1mv36V7+ylj6o/w5JAyn7/Z//jtjdcCfDJCDBeTLxySTqoOlVznCLrGTcNHvn8y+tdCxz7ZOzHVPAqcVQOwnjNUvbzL1ukSHxhFHMhexSkWNXpvdzmltHV/Ym9JKBHAmxmmskjkGt9eOOptPsEgkbaPafhmKqoOiZPxJTQBUeTld4RrVlF4XbqlldbY1oKZnx9KfH2/iyMIqNT1peSV/z4/eTcqdaQM8n7XT6UfaVOjrOTrviT3ZHl2ho5jWcxN/VxSh6iFAiNimGmkhY1N8v2CrHjLOd0E/u+Ne/7DikT0+n6l5a4uk/8cK84m85PheQ7y4e6/KQjRvtNzfdZMcew1SqG39l999/P6/Nd7+MjOY3aALc8pdb0TzTWAepyUgQuwIB7SzyjDLb8Nb7Nmf5yxaGt4yH4q9cK7xu3mISJMhQXrdmI0pyKQqOV5/yPPtDUZAdlymVFIqKiGQfJSkh6ib7s1F+7o89TAxFjVMYC0YSlcU4AWcoeYhx51ogmzaOoaJjR3W3zSjQj68MoJ213NKL/BC062RzxvWlyJZiI0lU9btRtLoODY+2QcT+A91tjA0KS7ThzIWPlsqkGx/XtAaZG9JJQVOeRBszDOUShW6fbt9pNWPG2ClIvcqj9OzRnYasLz08LlyJjEXIlzMW17D1DZ7mc3vo0ccd96t1q9aWlBDvvM+LXV5ixAWw8RVXNckGOJVay9/+fbf1py24Lyo06eVjbB6s4G0ffoJwBjkLhclYjChA7b5cIymwZOQgKE7oFcSUXSnKDC7Os7sKI+1URi20oqdEE3NbFSCM7XpIjuQi+2P8h4mhSFcLmU83Qm68Ry0dOn00I5NDs8fjKZJsyeznrXZaF8tBPSWUgmNNdZhtWvGslef3d7TxEWwK6etGqpmqhMp9KcZQwjhqZnloJmIsp7K3Yt00x0y9GppdyIYDaUsCfRoK5X3W7Hkugf/DLb93G/tR0Kz33n3bdtFnop4TNWbtxoN4KfVfwRoWY3j1ytX2HDyvu++6yzp16mSffPKJzZq/wEZiwCn02KcTZj3etrNdeyNNZk2EZbpfcxuffrGjbXzzfZu1YrVjBojcqPAsRARKDEVz4NMANsJAxUbCdFb1vWtRhl2ZPRDNLbxHueSF6ExENeUoVORbMDN9fzbKz/2xh4GheHSj1N4bCENX8Kc0pESIDOaUHJmTZeMR1X5t2VPUHEZaJFBodUmArVr8NNI/veh711hslB2BgD2JsGRRPUsNSlq+DaPh+AYPByqEDSevEi36B7lJSHS8Y/suXLTQXmzb1iJCw8lV3t+TqG/f/qXHQOryEmc4as7a9ZW9886bIF+f2LtvvePylXc//NAGIrEajqxRGrQZ0U+Uj6jHvV2PgW7sw3EN9L7qG9Bvf/8He+yZF9xQH6nbp2Bo0XgVTRALZgWQx0XQApDIQTMABPB3+X52QlYdmuVGuuFRvOrxR9Ct/ToofnxDYUPHUQOQN/CDwKcmI/VNiPkagEpKTG6UrQP6XTajPfF3IrWUfFuAqN3KpfdYcZkfnXkI3hEqJX+nSJ2vUMtX9yB1CDxJCD0aqcwK6T5gqE2ft2CPUbzz1tuuzTc4KBDR7wJ75929BuNt7/V6lYqqKvvzX/5ivwXp6tWzF9HZtzZ60lTrFxjhioCJVP9FjxfkGwfRMrlsgtv8mnh1+30P2vlU9pvyMprnqN6ZzuichZHgJ9dMtkherx8Fxbi0UsvggHmmOMVOzqJ4mC/IV1yu/13d38PBm/34huIKYx6PEkJOIE8gFfkY6OGCR8eNirFtC0nYi4YgWFeGgEMGQ4AetYljO1t6VrQLqcKo2rv5I0208TbtUXxT2GOAjocAB6cRvnyBCIS+Vq9abQ8/9LCdhDbwifC1TiFP+de/7rBY6iHvvPvuPlCw+uIfeeQROGBHOar9xMmT8S7vwOcKZFAo9BmQvFiKgKGaLYInkDqjPKlakTXdN7m8Bu2tNLvroUfRObvnO8MykTjveOAR6zzYz7LHTgM2H8OBU2h/zBhprbNh/7oOxSOGcrDGdlgYitQ/PMU/etFdYxQQbWY6yWmqrZjb2xZNgbGbE+nUUyaNDrU1Sx+yPMZeRxGrRxVkkbPUuGm2h8JQhHZFoPbYZ6i/rVjr6VysnT/fbrj+erdhxeG65qqruL3Izj7jDDud0/0vf/u7TZnmaeXV1+zZsxyFRUl8+/YvuvuSmGc/KCjSzT6M18BQjanAc0VqACtG4+F06RqoF185hgT/KmzGklU2Fa3iv952uynBb3P00T4NR+Lev6F7c3h8st2Z4Gcn5yD+MBpdZ3UqKsw6wgrer1CroWEdFoai7jtRLeIRo1MyHZ6XZwlp8TaW4aPrFre1/IpgklQG3hTE27yZL9jkyZ0twfWKg1DlpVM/wMC8m+x7+Ft7vYvv0Euq7iMjEywdprKnB9FsxbLl9szTT8MEPt/OZrOKRi/+lljBF194oZ1/7nl2MQY0bOhQVCA/tUR6U06gP/9GCJIbNm5A62ur9UYBUvNI1JEoI9HrVa9NhJA1p4q5r6GEC7mi0eqdTz61VZu3uUFEMuJO/Yah9H9Lk17mKAyp5TGozzxBy3Pis9ZiIjR678CeI9SUAzaWw8JQ1M+t8CsxFYEENn0IYtAJqQm2ZOrztmD6UxbCRNnwpDG2urq3ra693TIyw8lNQKeQSg3AgCJzkecBofo+kuO+IZgvCruGdJbbsJBIW7/tdcQhdtui2sX22aeeguLkSZOgn9xnZ9Fzcgae5MrLr3DGonXu2eo3Od4Ki8hvUpLpaWljsRiMvkRVGRGbRCiZDwUl37XoihEdqcE8GIpqHw0NJRCqypQFy+yT7Tsst2ocXkhsAs16HGsJNJu1RfVfYdd3oWUtzoKycw+IWvqLHhlUCdhJo+uIwez3NfjRDUUnqwpq4VnIkaYkMaNkMhXlaptYOMxeZchPcUVf8wc6zqKv++XF99Jf3h3+kpcLJmRLm45mJzdKrfkzWiQ35NEOVqgnfhfPRZ+6f1S8RUdHuQ2+fNkyy0KVvry8yubQ+/4lCNdu0K1CcoB//uOfdiJeQwYj7yIvcxoTjvv17ctwolp7/rnnodF/bLVLV1rPwcMpHuL96NBU6279ib56/05r2TGlEYHAiNS1mA3zeeuraxEYr7Be/iHWNzKR3vcxFBkJ0yjMJo2aZkPxUENjUuyZjt3sXEK91k1BzOecYi0uOt1adL8DWVRg4fH9rMWY3vu9WX7OBvajG4rjNbFJQjNTCaFQFsmbhO5tmq2a9KItm94eJXZGxrF5JkxobyuWPGK5pSOJ7euMwlvRJ653tZeDNBTNVexNbjJ3zmz74IMPrAwioZJwKaVIBKK6utqWQGwU1PseEHFoSAj8rZucgZx/9rnOaPr0oiELAEDdix9/+jlESn8LYAZJjFp8HYTdeMlQPMNQUY53XgPPM+I5u+cfe5GvVsedaTff28EGJDPSQgRIqC3BsAbi0SRLAEGLKqm0Xzx2l7X6Jzpmp4v82QSN5+IzrEWXf3qMZjTGIolUL3v4iKdp8vD40Q1F4VIwEGcEgnbR+ZMJwfKspHKgbYJGX1Q2wILoRszOTMSb/Mtmje8NdQXD0WZT6CLai5arnRy8oaieMZwq/GvbtqLPVWszZsx0nmV3nZqjRLXHwvUqQblky5at7mdvARkPHTTYNWcJDQsKCt6T1JfhFXoO8XfeRNJKqvb7NhTB0qiq4G2Si0utX5e77IxWno2uCWOt6ar0bvzzb3nYBqWNRfxPU8VAyyBtRsIe7l+ca9dAEG2tzR/zhLV49v+sRRt+76im6TItbmHa2dD7PSGZEv9qJf9HiJKHZc+8DCWEHozYvBn0w0+yzBx/Wzb3JVs67wUS3lgLjq+0sRUUHFf93coLoqGvUERkY7gNd4gNJSg539LJl76AZjKLsQyrV69xm367iohSfAT2lTfZtnWblZdWQJAca2++8aZ7zLx586x9py5WM36i+/dr2161wRApw6DUxHPyq14ij9VUV6USfA0ZjQzpZdecJiM5zf760HPmH52AjnCqdXz8DjsTsmerk35pz/pRmUexMlYsAgxlKDWdO6GqiELfkolXLcbSkFVF52Lcc3Z0KANlf3u5tTixseK/Mz4l/tdfaC0CH7YWQY96vMz+dDkKTSsl/4FK5Ja8008QYfvRPYo2jmYDRucg2IY0ahXzNjYv7WajRqH4mFRAIpxmC+c9bLVzn7bMFIxDvSleUuMhNpRQes79I+NMnmPjxk1WhqL7x+QZzquIDUzFXSPmvq7jcq1cudJKGY0wedr0PQxioV56XCFSQINVXHQTrbJcaKVcqKnQSyzgWIYO9e1wtx3HBj7tjx0tpLTMsipqGAFRjYxRoXXq2NaeGpLoRsSJMZyA8Um15cXiVLs6bwizFDtYa03krYDpWtDBjkI9sxWHTMuxbGC/h6zFHU3Ly+4J1e5nZkvoY9ZiAnmMwjLHEfsOL6OOSMiWLR4DZdNS89dPsEvyRzKUfdm7UYyGi0gfZ3EoHU4d29aWz2lrCVmJFps8xkaV+tuGVXdTER9k8SkTifM1+dfbv3JoQy9RSgb4hVh2To4zjg0bNjDeLtdWrVjpSI/6UgVe1XePEv23JPjbbRF5i/S5Nqzf4B6zafMmGzQy2PWIaCR1tBqrEMyL3gMB75unOB0vaDwJ8NW6/uc3TgTj1y9GOuayBOzUT5+oCViaf1Jcx2dTURYELa64yh4ojfeMg0PRsVVVbwQiuM1u7+mD16bVRldYpTXsAWsx5D5rccXZTYdlp6EtcDMTwR74HUYAHV8GUwPM7AaZ1qvwa9oWffYt/nT13pzo79cBFNRB0j+hnOe/ayigNe5EhfDoRjdkoR/s+k5AnoCHc4v625rlj9mUMcPZHAX0wsfZynlP2NxJ7S0xLdMC06VwKNmipkQXmo96+RpLrf50hUj9UEQJT0y1V99519VFxtXUuDBrXZ10qoxhF+HYrl0eBchvuC1iYOobhGGqvUSnZAAHU/cg4ZZYnW61PG29jV+jULAY/nZOFY/tdqcdg6H86ml/17moQT9u0jG/H1MynuQdWg+9KTGEXEH8rHtFgd2cNwLiIyGX5E+9p78vyoo2tkIrIV4KkfrchUFchtGc03Tyf8Ix1qLDrRgXuUwuRiPEzDuOTs+hsOvUeprOMrKYZ35yMPR/1VAiRFoUUoXQg0O7Mpm1TtEwWIxfPvwxo56xlxc9b1l0NYYiVFc+aoBtXnmfjSv3p1rO1F6Sfen/RlCP8D2J6uAMRQVMyaeqY3BwaDQid/42ZbZGy5m9igD36NHVKOVX2NtvveWZnvWtR0d4Go1ZUxHa1tfEmXOt+6DhdZQaX9OyGr9G5Wmh0g1mPN2k/EGuE/PMm9taML368bCfY7XoLene+QV7vF8UfDDRfgrMv6LcnmfYz6XZ/Ql5MJT9GcEgT6MkXmFZDpDxCwgAnguM/B0s5ha/ugSjuc2Tw3iHCun7pwAO6v/eHb/yhG5HPArCdK5Ytn9Ik6Nn4E0iEXpwtBVnKIyvpvU2KS/JFsy5z+ZO7mQxsTBqgYDnznmaAiPoV06UhWtzFMyxQKf1JaSreZuwacjY90gFeQBpfKWXMUcxPde6MwY7MinN1pPAS8drw6aNaHhV2cxZM23LK69gJJMtNzfHhWSSLOrad5BL4L0zSxrLDfmAh3Vo0NK77JU3bcGMIrvsZCXzp9qND/a1HmFZNjIqydo/crud2Zr7T7zWnhxG+y850IDqYvtrfrAdn44nKdBs9wMkPspoJmJsaYye64ghnH2ytZBnaMpo5IH63W0tUtviOfhd5TEn1/MqpxxvLQIABxTq/USM5b/qUVy4s49HYXyawjHaeEsr/Wxd7cNWVdiPJHWmZUBXWbH4Lhs/aoglMag0GrWVcCmTFEm82suNakhqPDiP4oZ/EtIoFEpUDwsGE08xdGhYnHWDSZzJ3JGVL6+zTxDC3rZtm02dNtV5mQ8/+tA+YAXHJEB/iYfw2MRcE5+hFxQWpIbyqmrsrY8+s+IJk6xHh3/bicygdBuVbsj63Zpn3fyA+aUgwYQ0atvKDLsgizAqi8q7ekwO1FC0mYVUVdWr3KdgBP+8gbDqOwzmKODnv15rLcKBo7v9a1/DGkoeNPank6v8Fw1FKura4FI1IfwS3wkjCaXqnslcjsXTeqA+j05XTjwKKRU2oaaLLZv/H+BiuFwSTMhm3iJ0lVDxupTbuN6TQ2soHi8FTIv6irR7NRZBSihurDTolbSB+6DEkkhetXTtRvuCsQ1K8V999wMLjqSbkgp6RvlYAAdPO7Fv8bp9jVnhaATeZCENWevfeBdQAwgZD9W971P2p9+eZ63qTvU2x59tt971uPWJZj4j+Yo/XLTbaI8+OkcawYROEow4FKe3chzlHUrcJ+FlBBmrOPkXDILRGD69TGtqNb+QFFS9IqcgaeUyPxEE7L9qKJFZeBDCLRH+JJEaqRknbIqKwmDbWNvOxtQMQGuYgaflUahAPmKzJrcHCUMxMWsqxpLONCkQL1HqHSjwQxiKh8oiWVIn6qACIbehGHcCvemJFPmiaJryj0yyviOCbSDj6EITUvk+kHpHkhuhHU/zmYfJ3Dg01BgHUVYcfcappQCNY5BSsH/tnfdswuxavBgJPBSdeOjyURkZDCqKtaHBcTY0Is1JGqWKhk8n41DmRf4yczCoVHtQLinPe+aYHBJj8RqcPJRyEG++Ic9xHQZx2Vnfnct4DSbgEU8ucygM+Ed+Do+hMAKDIa+hi2s8IA6Lw2HfL/3gM/rDc8pGucQzjLBEgmv70+sRCZ08LJORDamZ0C+UnE+zLNCsOZO60oj1tGXgWYLSZ1lWZU/buuQOKy4lN2FjOg/k0DFP78r+kR/3Jxzb+1jlKfV76wXtCniIxgBi5NXohAxFEFuhmpAyN3SoXjelNLUarjB1UJIDyVvJQGRY0cm5No6x1ls++NTVTKTZJWmiMODiMKlHFlVaKhX4qCJaCeiPSYI9kJNRae0KU+yEbE5/0K5W0Ohb5muOySE2lD0GUwcza9PLcORpEBps8f/qwcK+8hkVMn8i1X5nKEL5gN3Dl3qKylLdOUhD8bbl7ttuGyUKfSYzF/EIIczpiMge4/pKtix53iZNaudO2oS0Mps3u50tm9nR0uB/xSiEcd7HU9X+bxlKwwPAeRkMZZ/lnSDso93Yl6F47kOBXnpdMi44bAmIRGx46wOrXbuJEdwZzqNoQq+m98pgVEOJU0+8xj2g7K+mtmiu3T8Zc3FUgbwISTzqji0li/pDGYrXYGQoKkYqrLqVeskNF323Z7nq3COG8t0epa4BydU76i0ar2KykinEjcdIprpBpVUVve2tVY9aftkwG5I1zkqLg2zrirusclQASBANXG6oqITxPI1Zkgn9b3iUZhmKm0/flMdq3D2pOk0cYnpuIi8eJZLcRJKo732504pGT7CQhHQ38Ec0/AgVFMl1NKk3xoWZMKwJ1fTzPiU5rhLfogyqCiFX68wX7WhkUlvBavjBwhzlGqq6fx+EXN+z/AsmgDzQT4A/9gN5lHqbu26TR9AzEk0SnkD7a7w2ChpccbkxtmDcC7Zk+vPUCtLNj1N7+sS+tnkhg3mKkFIlp4mjH97VXxy3Sy3Cmo1+YOHU/rCLD9pQZEQNlob/aFKWm7sokiTKjrOXrkJd5R03pDQetEyIWTDVfFeEdIcCYZrTGCMkk9g2XuWxong7NUsIFcZBONA640VrQ2W+pZLwHyqWl6Go3nJs45Hk+yTx/6aG8ihUlicY/Vc3SuIHe00/1Hv18bz7aSg7m5mjyFDq6CV1txGgW/EZoy0lZRLNUanoCo+z7Pwg20LSPq7S34KpWaTkRdmKeT1s7pSO1GkUdk1kfvwoDEXTcb2Ggoj1/4ChaKBooyUGAisMTpmUY5Iwgo1vvmczl6y2MFQf4wi5pGofClysluhYSJTyKGruis0a5cbJhRWV2z8zg+zEXAylXPJDXeyYLI+w3Q+KMHnpKp2h6J9KncS77vsN4djj1mLEg9ZiJEt0FyX/KmT+hOj7ewwlqxk5yqdMmMpC6SOUgppEoD3JfIPwyk2iZZGo1l+RFBXjQbli0xDbJvwS5byicpC9sfwRK8J7DI0vtDJE7TYuaYuOMArvOQmEH5Iy8ngUUV6ky6UwRNOyxLb9by79TW3yhqup19DUY0VVCUWuKBK1lSzNXfzwYysZq/YCWg24XzJJGt3tvI/GZAsZQ1QjKkOHBeO6GQJ0S+YIOyavG9yuLnY0p/ZxuV0dz6uFQi8nJPEDLYVQKi6q+cu7ZAyixXi5ZHqMG2X3A72G//LztuLvtULFprWWrm9eBwtbMs5l8lIE9ZHMf2uffAYyA708nA9ZhhLieEgQ+hosx+OSYEKDFa3+cE5Kf0KO2Ow4mzO7ky2do8m9sWycaps5ZbhtWPiYZafx3NQJQhC7ixLdhYYuJ16nnhOMTUzbw32pD77RkqHLO8hroE82a+lq2/Lex7QXSLzPx3sCmo7kMIoBcnaz4GEldChKs3OZlKVKfCuS+frLhTo/9JIRyLt4lzauQIUf+u/+N59fkrNO2X/v9dVUsmMKCW8JQSOWjnfYsBr0fKJe79OxJ3hYs8klOxpGeBEqnlKjRR84p2HDFZGOd6DiPYyej4KiPrZtyVPQQYZbAOISWfn0qdc+YQtmtifkUD1jOr8PDA2zOEwjoN3f4DSmKh/KpgqRoDYQ6p5b8hv3by3v9w0f4/239+e6PZSPrff8GtfgXpv31n2vuYqCkZW/0Pz1zvvkKCssKBk9rwbXK4zfC4Qx7IcnjsJIMkAKVct5rjDZzihAlV6YvsTs6q1W5ChH1iG4BlxTCQUKHNH1PYp1NAdCy1w8KcYTucLD6/vqi+2NDUWY8Yf8IIXTLVr07hySUmcsnvEE+y48hxRS6q1QxewZCG5TMBsKAXJ69fP2Ru1joFppNjSHrsHyXvbK0n9YaREDgNTHnjCLWB4ESCgQEKrn+YnR3VLrsHdhPMTunn839b33Z/V/Z39+/8CeV0qXIRpTLThcr5vvVeVXg1gKcq/vgnblV09AlZ4Doe59ea9ZuCOLIgpIe3AY1zsBD+VfWmL/j8Y2qdIrcdcHeWQd+mvQus5I6l/blgq7yvAyBRQcl09yNZQdX37V2FB24Wo+ZMKTZHwiE7NJzIE3CcHCUW5svAq4D/JivRUmRUQJvnE6+iWn2IxxXW35mK4WmMgMeDb5aKSJlsx+xNIyBtISzEDT1AkgQXp+PVfDte9zN/xbh/O/I7luYRRsx8+ab6++96ElZuRYeEKaU41seL2Ut0RxjUOkIImSSy/E/25MG2QtMiAvqk9EtPcj69BfA+kyN7y+KG62pqh7VHo7C6ytsZ3Ywzdf+8hRdsBr+oS5HAuY8jRvyQqbuXCJzSVsmLdkmY+13ObpZ/XWXNRIFiyudb+zYPk82/bKeFu7YoHNpjd99sL5tnnjNHtlQ5EtWTQa3tNGmwNsqt+ZV395/1aD5274tw7nf89dstzmcP22vf6GfYAW8WI0jRcurruW+1yvFbaI975wKY9nzVq81KZxzTPnTrHhS6rNfxlSTQ3XUu47sg76GvgvG8P1HbP3eZZwXbVqR9uI+dU2b8M6jITxHr4q87u//cZJ9Xi1deV6vINzXMDWrC/NDBFDRg1PnqYnz7Og/s5/ux3FkLFu3KV//1S/9lw7zbJrxpen6+XI1+FwBdyIWj42zMF28U2jZN5jKHWb93s/YG0APdbXqjMW/THvO+eu3YLb+LfnVr+nf+mx9Krv+dse1fj/6S+9/vrLXXjf70n36ip4r6L3e3fhjqz/2jWov4u9n4nbq6xGhnLkjiNX4MgVOHIFjlyBI1fgoK7A/wcHSyUzWMtpogAAAABJRU5ErkJggg==)
A car is rounding a bend as shown in the diagram. Which arrow correctly shows the direction of the centrifugal force applied on the car?
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
A horse gallops around a circular arena. The centrifugal force on the horse is
A horse gallops around a circular arena. The centrifugal force on the horse is
PhysicsGrade-10
Physics
This is the result of inertia but is mistaken for an outward, real force.
This is the result of inertia but is mistaken for an outward, real force.
PhysicsGrade-10
Physics
Which of the terms means “Center-fleeing”?
Which of the terms means “Center-fleeing”?
PhysicsGrade-10
Physics
Centrifugal acceleration always points:
Centrifugal acceleration always points:
PhysicsGrade-10
Physics
Which arrow depicts the speed of the ball moving in a uniform circular path?
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)
Which arrow depicts the speed of the ball moving in a uniform circular path?
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
Which arrow represents the centrifugal force of the ball moving in a uniform circular pathas shown.
![](data:image/png;base64,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)
Which arrow represents the centrifugal force of the ball moving in a uniform circular pathas shown.
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
What force causes the car to move in a circle? What type of motion would the driver feel moving him / her to the outside of the circle?
What force causes the car to move in a circle? What type of motion would the driver feel moving him / her to the outside of the circle?
PhysicsGrade-10
Physics
You swing a bucket of water attached to a string in a circle above your head. What keeps the water in the bucket?
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)
You swing a bucket of water attached to a string in a circle above your head. What keeps the water in the bucket?
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)
PhysicsGrade-10
Physics
What is the relationship between the centrifugal force and the radius of the circle formed in the circular motion?
What is the relationship between the centrifugal force and the radius of the circle formed in the circular motion?
PhysicsGrade-10