Akan digambar terlebih dahulu kurva
dan
.
Dapat diperhatikan bahwa lingkaran
memiliki pusat
dan jari-jari
.
Kemudian, dari kurva
kita cari kita cari titik puncaknya, titik potong dengan sumbu-
, dan titik potong dengan sumbu-
.
Dari
, kita dapatkan
,
, dan
.
Oleh karena itu, titik puncak
dapat kita hitung sebagai berikut.
![begin mathsize 14px style table attributes columnalign right center left columnspacing 0px end attributes row cell x subscript straight p end cell equals cell negative fraction numerator b over denominator 2 a end fraction equals negative fraction numerator 0 over denominator 2 open parentheses 1 close parentheses end fraction equals 0 end cell row cell y subscript straight p end cell equals cell negative fraction numerator D over denominator 4 a end fraction equals negative fraction numerator open parentheses 0 squared minus 4 open parentheses 1 close parentheses open parentheses negative 1 close parentheses close parentheses over denominator 4 open parentheses 1 close parentheses end fraction equals negative 4 over 4 equals negative 1 end cell end table end style](data:image/png;base64,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)
Didapat titik puncaknya adalah
.
Kemudian, titik potong
dengan sumbu-
dapat kita cari sebagai berikut.
![table attributes columnalign right center left columnspacing 0px end attributes row y equals cell x squared minus 1 end cell row 0 equals cell x squared minus 1 end cell row 0 equals cell open parentheses x plus 1 close parentheses open parentheses x minus 1 close parentheses end cell end table](data:image/png;base64,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)
Pembuat nolnya adalah
atau
sehingga didapat titik potong dengan sumbu-
adalah
dan
.
Selanjutnya, titik potong
dengan sumbu-
dapat kita cari sebagai berikut.
![begin mathsize 14px style table attributes columnalign right center left columnspacing 0px end attributes row y equals cell x squared minus 1 end cell row blank equals cell 0 squared minus 1 end cell row blank equals cell negative 1 end cell end table end style](data:image/png;base64,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)
Didapat titik potong dengan sumbu-
adalah
sama dengan titik puncaknya.
Oleh karena itu, lingkaran
dan kurva
dapat digambarkan seperti di bawah ini.
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V1Te7uEH8NIRzkFhSqCYUPNJnA5J5zJH8YAi19LVX1Ve4u7skhyQQOLwSIv4bgitXE+rn56Vp0Fa0VvBCkwoSAGAS69F0XSi/Y2tn6OvuGeIWIEWWFdYm/hgY90Csw1CcU9ybADadNP+RlboUTgrqsMAKIGSpuKHawd4jTxCEOROHWzb054q9fRlDjrPH29K7UVVY1VZn7uJL+5oIAst2X1JUg60ZaWJq56KwePYm/fhmLtNA03JuQX5Ff10HXeahnilq4Jvl1+Z3dnZ4unkjlZOFdlaF7xF+/gBofFO/m6Nap7yzTlckANYkkBIYjAM8vRK312/QnBif6uPoQQHwRIP76BTGQV5B7kKODY4m2pKWzhS+UVJ4Q4IsAbl0o0hX19fVNjZ+KO4f4VqfyxF+XzYH08HQ7W7tLNZcolyG9GwogUKwtbups8nD3CHKhnDlC8Cb+ugy1lNAUpL6sbaytaycTmJD5RHV4IYCLRxG1FhUYpXGnnDm8kBsqTPx1GWpB3kHhvuHIpXOq+BQ+hSBKdQgBzgiUNJXgwo5wn/AgT1p/cUbNoCDx12WoeTh5JIUmIf/6hcoLPb09QhClOoQANwRwW1pjZ+NA/0CEXwTOH7lVolKXIUD8dRkc2DwmBSXBBIb9I6JqabIQAvIhAM8J5JsL0YT4O/nL14plSyb+Gj6+uNE2PDAcVokLFRcse+ypd6ZFAG73SLvq7+UfF0i3PQocCuKv4cAFeQWF+YYhKu1i3UWBoFI1QsAYAvpefXNfc1t7m4+zD+xfxorT30dHgPhrOC4aT01iaCL4S9ut7ejuoIlDCMiBQGVTZWl9qYebR5hHmKO9oxxNWINM4q/howzjl4+9j5+nX31rPa6EsYZJQH1UHoG6trri2mIw18SIicq3bjEtEn+NMpTh3uHIRN7a1YpbFSxmpKkjqkKgoauhqa0JCaMTAhNUpZh5KUP8Ncp4wZ7q7+Ff31hf11lH6aTNa0KbhbZIk5lVmmVvbx/sEUxhj2KGjPhrFPTcndy9HbxdnV2xyIeTjhh8qS4hMBIBLO0L6gpgqUgNTcUnQSQYAcJudOiQSwdJ8cu0ZchNLhhcqkgIjIpASUNJdWM1nA0xzQgiMQgQf42OHm5SwPqrvK4cucnF4Et1CYGRCGRVZOGXkQGRId6UMFrUBCH+Gh2+YO/gALcAG1ub82Xnu3u7RWFMlQkBAwR6+nou1V7q7etNCk6isCGRU4P4a3QAcbCdGJiIfOTny883dTSJRJmqEwIsAshOru3Q4p+ToyfDRkHIiEGA+GtM9KZGTUVW8oqGippmMoGJmWNU9zIEsquyO/QdEYERXnZeBI1IBIi/xgQwwjcixDekb6AvuzpbJMpUnRBgEShtLm1pb8F973RbmvhZQfw1JoaDvoVBCYO5dCoukBeY+KlGEoAAbBHlTeV9/X1I+BXgGUCYiESA+GtMAN2c3NIi0jDVajtqKZ20yHlG1RkEEJHW0N4Q4BegcaKEqxJMCuKv8UAMcQ/x9fCFt2FOZY4EYJMIq0cAiy9tsxZLe3iuWj0YEgBA/DUeiIEegQlhCe1d7bn1uRKATSKsGwFYIZr7mxtbGgO9A6P9o60bDGl6T/w1Ho7wAosJjOns6kQgpL5PLw3kJMVaEahuqs6rzHN1cY3wiHBxdLFWGKTsN/HXeGjC/8vHwcfX27emsaaorkhK4EmW9SFQ21ZbUFXg4uSSEpRifb2XpcfEX0ZgjfGLQS6who6GvNo8WUaAhFoNAlWtVfCcwDXJ8Ly3mk7L21HiLyP4JgQk+Lr61jfU13fVkxeFvJPRoqXDZxU5c2ztbEO9Qn3dfC26r8p1jvjLCNZerl4aFw1sFuWN5ZRLR76J2dDQ8NZbby1btszPzw9hD/h84IEH8Ev5WlRYcnNH88XqwRsVpsVMc7B3ULh1S22O+Mv4yE4On4xwyJL6EqQDM16aSghCICEh4f7771+5cqVOp9NqtatXr966dSvoTJAwNVaC55euXefm7IYL+tSon3nqRPxlfNwmhU/CaVFtQ21jT6Px0lRCEAKNjY3r169ft24davv7+2/ZsiUuLu7kyZOHDh0SJE91lc6Unum36Y8PjqewIQnHhvjLOJgaDw1sFsilczz/eHcP5dIxjpiAEojTAmcZVoyPjxcgR51VkDMnX5uPG93jg+LJ+CXhGBF/GQcTm8dJoZOQ5xeZAyiXjnG8JCpRUFAASSkpluBqUKwtbtW3wh0nKTSJbkuTaIIMiiH+4gRmSlgKbK4NrQ1lujJOFaiQOAS2b99eWFj40ksvYS8pTpIqap8uO93a3RobGqtxpLBHKUfEdv/+/VLKs0RZOA7rsOnYVbersKZw5aSVqQ6pPT09lthRgX1asGABWxPTaf78+QIF/V+1oqKi6dOnw4Q/bEfJS2xmZiav8vIVjomJ+Vfxv745/c2iyYuuDri6TdcmX1vWJpnWX8ZHHKYZbxfvSZGTQFsFTQWJyYnG61AJoQjAZ2LVqlUw3oshL6GNy1IPYUP1bfVYv2vcNB5OHrK0Ya1Cib84jbyjraO3rbeLswvmYkVjBac6VIg/AiAvxmdiz549/GursQY8B2u7a8sbygN8A9y73WtqKJevlMNki8WFJPLY5br47YMk+owjRJiqZ8vPvn30bW2L9vapt/+/Kf9PbiUZ+cJUVUY3thXsr9mfRU6nGTNmMOQln9lLeUi/yf/m1S9fTY1OfXzx46HeodxHR3lVuetmWNKEetL6i+uQRflHBXsFt7S1FDYWUiARV9T4lIPDvdzkxUcdacoieVxuea6Dg4Ofi1+QV5A0QknK/yFA/MV1LsBtJzoguq+vT9ulrWmhXQBX3DiW27VrFxzut23bxq68sJeECX/z5s0cJaizGGLO4Hnv5OSUEphib2uvTiXNVyviLx5jF+4Wjsy/tc21cOfhUY2KckBgw4YNKJWeno7dKPNoNJodO3akpZn3DdUVTRWlNaVO9k5p4ebdEQ5jaIIixF88QE8NSfV19y2vKa/trOVRjYoaQwBBQvD2GrWUl5cZXzKGS2pzanJgbQhwD4jRxBiDgf7OGwHiLx6QIR0rjsBRoaShpK2bvHh4QDd+0blz58LwP+qDP0nWjOKC2vXtWeVZAzYDk8ImuTq4Kt6+5TdI/MVvjJM0SfCiuFR1qb61nl9NKm19COB7DvYv7IWnJ0w3PKW1PiTk6jHxFz9kZ0TPwJ3vpbWlOr2OX00qbX0InC07i8jtSE1kgAtd9SjL8BN/8YM1xCcEtgxYNI5cPALrBr/KVNqaEMDNoQXagu7ebtwiSp4TMo088Rc/YF0dXZODk5EFOKsiq6WzhV9lKm1NCCBhb31HPYx68SHxmDbW1HXl+kr8xQ9rezv7KZFTkAgF9i8cjfOrTKWtCYHzleeRbSkyKFLjQDkn5Bp44i/eyEb6RkYHR/f2916ousC7MlWwGgTq2ut0zboI/4jYwFir6bTSHSX+4o14gFfAxMiJXfqui9qLcMfnXZ8qWAEC2jZteVM57AzBHsEad1p/yTXkFL8tBNl/X/j325lvB/sGP7nkydgAGb9dTRgZa4hLX99AeXl3SUkXPjs7+zo7+5uaevHL2trBPGiHD+fY2to7OPjY2bm5udn5+DjY29sGBjrhT0FBjvgZv3F1tXN1tY+IcMb/0dEu+KUQ3KWoowykJ8tOvpH5Bu5sv3vm3VenXi1McWVUFaabYS0T6kn8JWT4jhYefffkuw1NDffMu2d56nIhIrjVMcnMADeBqgoLOysqhjgLtAW24qYyp1KgMIbLoqJc8DP+9/d35FRTdCFlIN1bsPd//v0/sWGxT694OshTYNi2MqqKRtSUWVJo/yhk+HALQ6R/ZFNbU1mrhaSTBlt9/HHdf/1X4YIFZxcvzrr33oubNpX94x+1Bw82g8ukJS8gDpmQjBbRyrp1l5YuPYd20Tp+c+lSh5AhUVOdlq6WsyVn7RzsfF18AzzI80vGsaH1lxBwERGy5ccte3L2wLXn4XkP80rqxKs9Wb+BQSKnTrWeOtWGz4aG8TJiY7vHrJjwiZ0gszfErhC7Rfxp5szBCw17e7X9/fru7j6tdtAtDgL1+v6OjsGdJv5ZV6fHrpPZhBolRE9P+2nTPDMy8L8XWuSFmNHCskLKtH6x9uIzXz8DFrttxm23ZtxqVKWxCiigqmDdaP8oCXRChEgyLb7L/e69Y+8hlujejHtnx80WogeHOpKoatgOOCUzsykzs3kczgJ9MHu62FhXhrPwOY7FSkD+QsaUhk9sUbHgws8MzY18sK8El82d6714sY+TkwTbBckhHanzvtx9r+x9xc3V7YWVLyQFCr+tVgFVOcxB40VMqCetv4wPz6gl4P/11NdPFdUWrVu47sZJNwqUYqyahDPj7Nm23bt1336ra20d5cyUoYlp0zzwyXfJI4C/Rva7qkoPSj1xouXYsdEXg1jrLVrke+21/tDQGGzj/V1CSEdtBo41r+579fu875NDk5+7/jkPZ+EJ7+VWVQyMKll/SfCFJhUK5iUnwDMgxDME7qzYLDR3NqtWefDC3/5WvXLlBZi0du6sNyQvrLPmz/d59NGIzz6bsHfvpBdeiLnxxgC+5CVVx0NDna67zv+ZZ2KgCfT5/e8jlyzxg4asfGxFv/qqAcay668/v3VrFZZsUjUtrZz2rnYkLOzv75+dONvNyU1a4SRtGALEX8KnxPSo6bhUJq8qr7ZFdenAxnnbsRlcvz70449T9u9Pf/nluNtuCzQVZ40FPfQBk4JPoSH0hLaGGo7DyMLHUrqa+bX5tW21nm6eMd4xuPNYOsEkaRQECF/h02Jy+GQPF49aXW1Zi4pOIbHCevvtqhUrzj39dAl2ZGz3sJYBKWzblvT552n33BOSmGgeSwPoCW2xIvvgg5RbbgnEoQHbI+yIcXyJ5Rj6O/75g/Ax5l/zfPX57p7u+ND4UC8eV3Xwb4dqDCJA/CV8Hmg8NHEBcbD+HMg5oIZcFHiH33ij8uf3uZrdJ8LuPm+e90svxWJfhk1Zerpwc4xwpKSomZrq9thjEegF1ozY9rK2/J/5uvq66y688kq5yVkMURkFugK9Xo+D6WCfYCn6TTLGQ4D4S/j8QCIwZJSGL0VhQ2FDe4NwQaJr4r3F24t3+P33a1jmwj4Rti288K++Gg/LtySHd6I1FSsAdAzyAoXt2jURdMauInGuCt8xIIAVmQlNYzCG1jTX+Pv6+zn4IchfbG+pvjEEiL+MITT237HySg5JdnF06dB3IJ2OcEEiauJdfe65Ury3eHvxDjOS8FbDeIQ9F2xbhhsuEe2orir6he0krGPgMkMWwxnFTTdlY+9sEhaDJaFGVxPiGxKviVcdZJaoEPGXqFEN9QxNi0rT9+rPlJ0RJYh/ZayzsObCu/rFF1pD5sL7jLcah3cmjDHk3xvhNbAcQ39fey2B9atAtABOKoEMmH0stzLh7Y1dE6kKBxMW9nTjntCYALqtQw6Mh8sk/hKFcqBXYEpYSre+u6azpqmzSZQsPpV37dLh/cSai43swdv71luJeJPxPvORZCFl58zxQvfxP1z2mS4BGTA7HEewIpM8/mlU1JAPrri+2MvDK8wtDBemWQiy6u4G8Zeo8cEBeaRXpK+Hb2N747mKc6JkcauMQEV4cv3xj8WsrRpvLPPqinTs5Na+qksBgS1bEkDiOLJgFMUqFRaxu+/OO3++XW7VG/QNhZWFOJKeHj1d7rZIPoMA8ZfYmRDrF5sYkVjfXF/cKO+ltsyG8bbbcuE3wCiNOETYufDGEnMZjiLMYTiywI4SJxjM73NyOkBhsm4ncU9HVklWT3+Pj7MPJSwU+1Jxrk/8xRmqMQqGeId4O3jD37qusw75gsWKG6P+sA0jbFtr1gTDQg87l0wtmrtY7Ch37EiF7yt78MpsJ48ccewfOueQsovaVm1WWZaDgwOOpJ3th3hTygZI1mgIEH+JnRcIIUoKSPJ09SyqK8J9f2LFjajf3m67bZvrsA0j3syHHgpDSKDkzVmSQDAX4/vK2gSxht250+Wdd9xaWyVOoFjcUFxaV+po75gRk2FJGKq8L/QCSDBA6RHp7k7uxVXFVW1VEogzEFFcbP/KK+55eUOeROyGUW0RP9L2WlppiKzEmazhdjI/fxDV48cluz4K9+kdLz7eM9AT5hsW5Rclrf4kbRwEiL8kmB5R/lEBboNp6vJq8nBlvAQSfxYBZ9StW92am4dWCnfeGUQbRsHYMttJLMfsfp7yWH89/HABAo8kOZrs6O7Iq8uDDWFq7FQv56EDUMGqUkXuCBB/ccdqvJK4VA0bydNFpyWJ5cY2B8lIEQzEWGrc3QewfPjNb8JpwyhmtLCdhDnsvvs6PD0Hc2GDuRB4BBYTH3WUX5eva9O5OLkk+Cc4OiiUCFsMFBZTl/hLmqGcGjnV1ckVRtycyhyREnFYdvvtOcgyyMiJiel79NF2LB9EiqXqDAIJCYN44pP5J3aRONIVuZc8U3EGMRgJYQkRPhGEs5IIEH9Jg3aYT1hcUBxkZVVlIYOdYKFwScVJP1LEMBIWLtSvX9/h7S3l3RmCdbOYilh/YRW2dm0IE6KA9RezlxTWwa6ervKW8s6uzrTItEi/SGFCqJYwBIi/hOE2vJa7s/sVSVfgsvj8+nzBXhRw78L/jEUG8X3YMy5f3s3Ya+iRFgGgunZt6OuvxzP3HjF7SURNCjCHXay5WNVU5eftF+gUSDHb0g6TUWn0chiFiFMBxHKHu4cHa4JbOlvOlPKOhcRrs3FjERZfTGPIcgMnctozcoJeRCGELgBnNuQIUZMYBaR+5CUyX5dfUV+By0ATAxJ5VaTC4hEg/hKP4ZAEnJ1jC9ne2Z5Vyy8XBV6YRx4p+P77RkbQ8uV+CAZi7vihR24EsP7CKgyJOpiGYHbcsCGfO4W1drWWNZUhZjvQMzBaEy23tiR/GALEX5JNCVxTGu0XjXRglU2VNS01HOXC+IIX5vDhIV8kvEjIAW8lqSM4QiR3MaCNRGkwhzENITzrrrtyOR5KljeW59fke7p7RnlFwXlVblVJPvGXjHMg3CM8VBNa11qHPHZcmsGtiLiQgo1nhIcEXiQuFamM5AjAHAbwmW8OXOyGUxR8Gm2lpqOmtLoUR8/y3aFnVAdrLkDrLylHHxnxkbuuVltb3VltVC5ejzvvHHpJ8Nr84Q9R8FA1WosKyIcAFr+Ih2coDEfA+GoZP2sF3FZPFJ3os+kL9w6P9qfNo3wjM6Zk4i8pQff38A9yC3JycsquyK5srBxHNMgLaXCYTQr8KvHa3HCDRkpVSJYgBJBoG+Ywxk8Yo/Pgg+NRGJKGXyi/AL/lKWFTaPMoCG+xlYi/xCI4rP7EoInuru55FXmVrWPyF7NtZFKD4lVBAhy8NhLrQeKEIoDjSHiuMH4VMOQjEGKsjWROdU5DWwNCXydHTBbaGtUThQDxlyj4RlaeHDnZx9Wnqa0JPo1wBxtZAN/qDzyQz6y8QF5vvplovncCSYydasRhRHAEzFAYc8Ay0pzfN9B3tvJsX39fSngKjp5Vo7t1KUL8JfF4+3n4JQck2zvY/3Txp8aOIZcItg18n8PDiPk+x7YR3/MTJ7pLrAGJkwIBZPhA1gpmI8nYwgyvLscv65rrcmtybQZs0sLSvFwpuksK0PnLIP7ij9m4Nexs7BAL6WjrWFBTUK4rNywLJ9XHHy9kThthJH722WhaeUmMvqTi8NWCPK6MOb+8uH3Hda/0rn/IZsYMG19ffOofWDfjh+xov+AYvxhbG4mziUnaD0sWRvwl/egmBScF+QT19PYcLz1uKP2JJ4pZPy9cJUs2L+mhl1oiEnPjaCWl+9I/8u6898fHHP76ps3JkzZNTfiM+uSrB/9+8oU/7k4s0kndLMnjigDxF1ekuJfzt3e/J7dnw/bzy+980sbV1WbKFJu77/7hP549sm/Iog8/Lzpt5I6naUsuyt/xQe5diR2XRlXDv6zee8m1Ni++aFolrbZ14i+phz4z0zlj1uxNH1xztDKspN6mqwsO3UhFuPDzP27PXj2n5TCcjMjPaxzQs7KyZsyYcejQIakHRpA8jN3DD9v2jZtQpLfX5qmnbI4eFdQAVRKFAPGXKPiGV37uOZsFC2zy8kYVGqqvei1/w6P1WyRt0qKEvfXWWwsWLDiJPZoaHhDT3Xfb4NPow5TEdxU9yiJA/CUd3nv2DH4Pj//Y2g7uNbZvl65VC5FUVFS0bNmyzz//3M9PNTcqYZiw/uL44Evr/fc5lqViUiFA/CURkhUVNnfcYVwW4xF23302BQXGC1tTiZdffnnDhg179uxZu3atWvp97Bg/TU6d4leeSotGgPhLNISMgM8+g6cjV1ltbbQEG4bVli1bli9fzhVAZcrxNWmpZNurDDjqaMV2//796tDEvLWY8Oc/B/z4I/c+aOfOvfDss9zLq7kkLFaseqOGHPBSfvPmzRs3bjx48ODcuXN5VRxWODMzU0x11J173XUO+Kbh/PQ7OR3Yu5dzcSooAQK0/pIARIjwyuF3bYfnRU4JdqRRjqQIQqAzjF9UUEckJb8XBLSISsRfIsATUdVOP3RDhwgZVFVeBFpSU3k10BYfz6s8FRaPgK34BT+jBLtcnz9/vni1ZJUgi6orV9p88QUPta+91uarr4yWl0VVo63yLIDc/2wN8dNJqv3jWJ3gAem2bYMnLdyf11+3eegh7sWNluShqlFZchYwoZ60/pJoYK+4gp+g9HR+5am08gjgQDk5mWOz/ZFRNmvWcCxMxaRCgPhLIiRvuAHXZHOVhZK33861MJUzFQIuLjbvvWfj4MCl/b/P32Tj4cGlJJWREAHiL4nAhO0D2w2jD7PVeuMN7l/sRkVSARkRmDXLBsfExijs7ZC1b2YnsvcYyKgPib4cAeIv6WbE6tV7J/7aiDj4r95/P200xkHp9OnT+Ovhw4elGxhxkh5/3ObgwTG/b6Kjt93+8duhgz63mzaVCbj+Vpxy1l6b+EuyGbBrl+5JpwceiX+1zmn0azi6fDxsPv3UZutWyZq0IEHbt29H/BCCh3bs2IFuwQUsPj4ev0E4t+l7OWtW25GD3z1y4+5ZYVUxgTbYV8J8CWsXDPbnz1//yo1MmsPCws4dO+pNr601aUD8Jc1oIznn//5vBWQd9J737+f247vYZvVqm7Q0zPWBCROKFkz98NqkF1//VfmimdK0Z3FSVq9ejeAhnU6HE0zmKSgowG8mT1ZFavnyrvoPJ3lsvXNq5iev2nR22pw5M2gaw2mjhwduGv71r4fujnznnSqOF0da3ACapkPEX9Lgzk5czObbH0yywabjk0/w5Yy5bnvhQvXbr+27Zea5tqqL9eS2Kg3gCksp0BXUNNW4OrpmxGaMbBoJkZBvGr9nv8YUVs9qmyP+kmDoy8u72Y3Df/5nGLObMHxwL2SQV1BLR0txU3FXD2VZkQBzJUW0d7dnZmciR3RyUHKY9yhO+cgx/dhjQxcPw4xw6VKHkupZc1vEXxKM/t//XsMYbnH11pIlo6R/8XDxSPRPdHFyOZJ7pKalRoImSYSCCOAeg2Jtsb2t/YzoGbhqe9SWMfTz5/swf3r7beO3FyuoviU3RfwldnRh78BXLiPlnnuCxxKHqe/i6FLTXHOxhraQYjFXuP7BgoP6Pn1MSMzE8InjNL127ZAV7ODBZizJFVbSOpsj/hI77lh86fX9kIK7HvD/WOJwqUeYTxjM0gfyD3T2dIptleorhUBLZ8tF7cUufdfUmKkh3kMMNWrjiYluzBIMi/F336UlmBIjRPwlCmUsvj77TMuIYL9+R5Xo4uCyPH05rgu8VHuptKFUVKtUWUEEcutyKxoqfDx8Yr1jneydxm+ZnQNYktMSTIFRIv4SBfInn9Qxiy98946z+GLaiPGJCfYL7ujuOFVBiTpFwa5k5Yu6iw0tDROiJ8T5xxltl50GWIJhbhgtTwVEIkD8JRxAHJbv3Dnkrzj+4otpI9Q7NCMxQ9+rx73zHXo6ohKOvGI1Ybm/UH7BxcUl0Dkw1CeUS7vsTPjiCy35gnFBTEwZ4i/h6H3ySS1zpzxr+Bhflruze4R7hK+PLzyJzpSdEd4w1VQKAVi+LlZc9Hb3nhI2xd7OnkuzrBkUC3PYRrlUoTKCESD+EghdR0c/u0FYs2b0gKFhopEnKyU4JUoTVddYl6vNFdgwVVMKAbh9ZddmY78f6Bk4KWIS92bvuGNoPsA22tTE4fo17qKp5OUIEH8JnBHff9/ILL4iIpwXLfLlKCUuIC7KL2rAZqCwvrC6mY6oOMJmmmIVjRXHLx53dnROD073cOaRG2fePG8syaE0lmCsb41p+mDprRJ/CRzhr78eum3o5psD4X7NXUqKf0qQX1BOaU5pG51CcofNBCWzyrMa2hqw678inmdyShubW28NZDRm54kJOmAFTRJ/CRnkqir9qVOtqAnmWr6c332rcGT1c/WDC9jxwuPkCCYEfUXqYGiOlQze/zghbEKYH7+LPFALS3Inp8GXC7FEFE4k34gRfwnBdvfuocXXnDlePj6c8nOyzXi5eqWHpjs5Op0tOVvZVCmkeaojPwI5VTnlTeVo5+qJV8N3j2+DiIFdvNiHqbV791B4Bl8hVN4oAsRfRiEapQC7Kbj2Wn8B9a9MvBKxRNWN1ReqLwioTlUUQOBY+bHWztbEsMQwd96LL0Y9dm7ABEZ5DWUaMuIv3sAiTTDjWu3paQ9LLe/6NjZhvmFTIqcglujHiz/ieEuABKoiKwJVjVWX6i719fZlxGUg6ktYW3CkQDIl1IUX2OHDLcKEUK3xESD+4j1D2O0AUk0wNg6+D/Yjs2Jn2dvbl+nK8uvz+Van8nIjkNOQU1RdFBkcGe0VzdHta6RKhrZR2kLKNGRCXj+ZVDELsTgR//bbIXPGNdfws9wbdjBeE58WndbW2Xa4VDWJ3s1iAORXEpb7rIqsTn0nlsmpIfyusB2mHTtDMjObGG8beqRFgPiLH57sRITbV3o6D5+gYc0gGCVBk2Bnb5dbnVuhG0w8TY9KECioK8iryvNy94rzifNzF/4Vhe7Exbmmpg45gsFhUCUdtCQ1iL/4jWZmZjNTQZjlnm3M0d4xWZMcqgmt0lWdqqRwbn6jIGvpivaKstoyT1fPOXFzxDe0bNnQCc8PPxB/iYdzuATiL36YMm5feIRZ7g0bmxQ+KSYgprG1saS1pLVrSCw/bai01AjUt9XvO7fP1s423j8+NiBWvHg2KSuOfegUUjyewyQQf/GAtKSki8kogJNHJkBEzANHsGT/ZOxTjucdL9IViRFFdaVC4GLtxUs1lxAzdEXsFXa2ErwdoaFO+B/qIWA2J4fOmqUaqCE5EoyQxBqpWBy7+DKa6otjJ2ZGz9R4aeqa6y7pLvUPDOYRo8eECCC10YGCAz19PfFB8eOniualJDtb2PnDqzoVHgcB4i8e0+PUqTam9NSpY+aJ5iEOsd++EfG+8bCFfZ/1fXUThXPzAk/6wuWN5ecqzuGejulR00Va7g2VY2fL6dNkJZB41Ii/eADKfn8ibIhHtXGLXpFwhbOTc6m2NLs6WyqZJEcYAqerTre0tUSFRE0KmyTJ5pFRY+bMoW87MoEJGxdaf0mAG26HZ4xf/v6OzGWlkjyTIyYnhSTBF/9IyRG6GlISSIUJ0bZqT5ScwD1DU6OnxmmMp4rm3gq88JkJAxPY+fPt3CtSSaMI0PrLKERDBY4dG1r8S2X8YuR6OnsunbwUqQ1zqnPyavK4akPlpEbgXNW5Mm2Zr4dvgm8ColOlFc/OmePHKZBISmiJv7iiyRovpk0T7rY6amOxXrFxIXGtHa2HS8gXn+twSFsOqVbzGvO0TdqkyKS0oDRphUMaO2dYE6rkTVinQOIvruMu+eEj23C4T/jMhJn6Hn2hrrConhwpuI6IhOVKGkuO5h11c3VL9kvWeGoklMyIYtdf2D+SF5iE8BJ/cQITWcyZ+DV4fklo/GLaRoRwgk9CZFDkpfJL2fVkxec0IhIW6uvvu1B7oa6pztfdNyMyQ0LJrCjYTBkvMMTP0r2QEiJM/MUJTHiuMuUkJy9G7NTwqTGaGMQMZ9dkN7ZToAmnQZGqUH1r/d6svTBBpgalxgVJabk31BCxkMw/2bkklf7WLIf4i9Po4/BRVv5COtbUgFRvD+9jeccKGgs46USFJELgfOV53GgHn/uFKQvh/CWR1OFiEPDP/IrWXxIiTPzFCcyKisGEhXhiY4e+RTlV41NoXsK8QI9AGJKPFR6DCzifqlRWOALIH7m/cH9fX9+0hGm4HUq4IGM1o6KGzjTZuWSsBv3dOALEX8YxMlzzs9+inKrxKYRLBqdGTnWwdzhScAR5DflUpbLCEcirz7tYdRGW+6mhU31dud6DJ6A91vLAruUFCKEqwxAg/uI0Jdg1v0z2L0aJK+Ku8PX0xZ1dhwoPcVKLColDoL+v/1TVKXiuJIUnTQqZBBOYOHnj1Sb7lxzYEn8ZRxUH3gx/ISOwfOsvyMf+5cqUKwf6Bw4XH65rqTOuGZUQh0BpS+mRvCO2NraTIydH+EWIE2akNu6pwuE1CrFn2bI2ZyXCib+MDzTIi/HZweKL11W1xkVfXsLZwXliwMRgTXBVQ9XZmrN8q1N5vgicqTpTqauMCIpI8UvhW1dAeXbxTiZ8AeiNWoX4yziS7IG3rIsvRo/U0NQJERPgSHG8dPB2W1l3NMZ7brkl3F3dq1qq9p3dhy4mBidODJmoQF9Z/iIXCqnQJv4yjqQyxi9GDx9Xn+TAZFcn16zCrLyGvKCAIOP6UQn+CDi7OJ8uO12iLYHPytyoubgLir8M3jUMjiCH3Al5izBFhb/85S8TJ05cuXLl2bMS7AkaGhoeeOABPz8/fDfj88knnxzWp127ds2YMYP5K34ev8fEX8ZnRGfn0M0xrq5KwDUleEpiZGJTR9OBiwfssWG1U+LVMo6CZZUIiQr5Pud79CnWPxZ3cSrTOXjhMw11dppNrkpw1iOPPHLhwoUvvvgCtLJ+/XqtVisYrqKiooSEhK1btzY2Djpp4/OFF17YvHkzK3D79u0rVqw4efIk81cvLyOJqpR4IQX3ViUV2dnGXEcq9wNDclpgmpOTE0zLjhpHuLbK3aK1yQ/UBJ6rOVdQWwBvlRXpK1wd5fLpGwtYmPDNBfOurl+Wir29vX/9619BQG+88QZ+FtCFVatWMcxl+Lz44ovMP7HauvXWWw3/NHfu3PFbIf4yPgrKz7ar4q5CFHFjZyPiWoLCaAtpfIx4lfAN8D1QfACpvlLDUpMDknnVFVOYOX80r2fWrFmPP/64oc5NTU0PP/zwlClTvvvuO159wToLCyus4JDtbunSpWxdMNqhQ4ewNLvjjjvwS1Aks8QzLDNWQ8RfxoeATRiAI3DjpaUoEe0fPSVsCmJZDuUf6nOme0+lwPT/ZISGhpZ3l2eXZQPeqydfHeARIKX0cWWx/FVba07xFZs2bdq3b19a2mVphbCjvPrqq2+++eaSkhKOAELC9OnTn332WZTfsGGDYa3Dhw8zSzOQ17p16/z9/cFxe/bsMSqZ+MsoRDbsbHNzUwguOzu7BUkL3J3dG1objlUcS0lW4nTfOBAWUcLe0f54xfHmjuYJUROQ9sMkfTK7FDqLFy8+c+bM66+/7uPjY4jYZ599lpKS8u677+r1eqNILl++/MSJE+AmlMTPhuU3btzILM1AXkblGBZQ6IXkpZNqC8vq/DWs17gCZ96Eeb39vT8V/tTeR0mHJZsUenf90ZyjsHylR6VH+UVJJpeDINZ+jyw6HIqrq4iDg8NDDz2Un59///3342dWORjI/vGPf2Dr98MPP/DSeNj2kF2a8RJChY0jkJb2+bRpJ/G/k1Oo8dISlZgxbcY3p79Z9c6qFa+t2HVx11N/eEoiwdYrBm/dPffc896x9xa/snjdJ+te3vaywlhg/jATaeLELxVuWpnmYG7HMg1bPy7PE088YagVDjq51BpWhtZfxkfWVracKuO0feLUied/+3ywS3DvQO++C/v8wv2CAsmQb3ywxinh4ebx9KtP/5j9o4OdQ5RXVGMR5VkThefIyjDDc/exgE+ZoYTWViGXyxF/GR9CBwcfplBvr3DPF+PNjChxeP9h22rbYL/gvPK8qcunpk2QPi+7AK3Mt8pda+46kHegurnay81rZujM5194XuG+9PTUMi06OEifolrhvozVHPwqYNHn4iMWHh5uKCQ7W0jmYeIv4+NuZ+fGFOrvN26kNC6OT4nTe047dDn02/TvObXnjrV3eHt586lNZS9D4O4H7/4u7zsbW5tZSbN2vL1DeXQGBoaOku3sLNOnLz4+fvfPT3Kyca+U5557znAIysqE5IyyE7DnHLXK/v97pBIonxy+qrLHjt3dffJpNarkp596enn6cldn13Nl52JnxTY1NymsAJfmDGchl/KmKpPbloto7UDfwPD+8FtvuVV5NXp7h8z2Tk6c3ju+E1WBHmGXB3cwF5fh98t5eHjArp+bm7ts2TIuXwwIG9q7d69hyW+//ZZLxWFlbNFnAdWsqsr115+vqhpceX355UTmFgYln5aulie+eALO4nC2/NOKP3m7qm4JZhhkrtrphCT3z+x95mL5xWunXXvf7PuU97nHnMEswlzCD5hFmEtKziJJ2vrwww9/97vf1dTUGErDqciaNWvg1RUcHMyxFQQJwc8+Li4O6zVDFhMweWj/aBxzJd0mRmrj5eJ17cRrHe0dcbXaidITxtWlEqMhcLjscHF1cVhg2ITACSYhL7MeFjhnzZ49+8477xxGXjhwPHLkyDvvvMOdvLKyshC/DTTef//9hQsXGsLCRGsjwBuHAEYjt5mKxF/G5xUb9tjQYBq36SnhU5CdvaOrI7Mgs62rzbjGVOJyBJAqB250Pf09iYGJSNJtKnhYty/FAjkk6SkMVSCUo0ePGkqD9f2TTz45ePAg/LaMtoLIISzSQUk4oFywYAHjZw/umzNnjmHd1157Df986qmnQJfw7zcqlviLC0S/lDGV22GgV+D0iOkerh75NflHSy+bRvw6YK2lL9RdyCnJCfAJmBkx09dNxiT34wPMfv+5uppNICTcskAohv2C8etPf/oTHFlXr17NcUIxrq1ILDFv3jyQF+tnDwrz9f1lOLCXBM0hOwU4EZ56XITT+ss4SkFBQ2lPOjpM4zaNQc2IyJgcN1nboj1WdqxVL8RTxng/LbREVWPVV6e+ghtdtG/0rNhZauilaS0SYhAAZ8FI/+c//3mkCX8cscePH2f/Crf7LVu2sP8cFhyO34PRtm3bxoQZGX2Iv4xCNJj2nimkfCIKVjncToTU0t7ugxdEXtByWlob75h1lDhde7qwphApIZclL3NzGnKFMUnXmSvc8bDfiCZRg1ejCLoGxSDscf78+dgtYs8YHR3NSwISSyATIUNML7300rCo7MceewyO+MwqDJ9YmmFlN3nyZI5NEH8ZB0ol1ooFCQtig2K7+7o//enTmubLzoCM98FaS9S21P771L/7B/pnxMyYFj3NtDCw/GVaNXi1juNF5J/Apg/OHEazcY0qOTY2tqCgAGeLOp0ObDWyzPPPP48/MQWwNOO48mLkEH8ZH0027WpdndL+q4bK+br7Lk5Y7O7inledd7zslwW58Q5Ya4kBmwHcTYvLUNyc3a5OvRpLMJUgoZJvRJWgIUYN4i/j6MHbkClk8rS/8+LnTYqc1N/fv/v87vq2euOqW3eJ/Nr8Hy/92DfQNzdlblJAksnBYO0PyiQiN3l/FVCA+Ms4yOq59goZwa5KuMrNxa1UW3qohO64HW/ssPj6qfQn+HxFh0TPjpjt5Wokk7rxeSC6RGnpUC7mkBBn0cJIAO0fuc0B9to0NVx7BUeKxemLe/p69p7fW9lcya0H1liqqKnou6zvkAkyJShlSpRCN3SMD3RhYSdTQNZb3K1qsGn9ZXy4VXVtn6eLZ0ZYRnhAeElNyZHKIwJCLox32PxLtHe37zy+U9umDdWEXp1wtYvD8Hg9k3SRvYhPgYtETdJB5Rsl/jKOOfwnGApD2l81LMFSg1LTQtIcHB2+PfNtka7IeAesr8T5qvNHCo44OjjOi5uHK4HVAACMX4z9C8Z7st9LNSJy8RcT5YT4TPhe4kH8AYI2pVJaWjlQDF55rKr4GcoPa4L9wlTDze9wYprgOUHjpSmtL/2x4Ed9rylPRbmMBRBm4IUfEGYFAty41BJcBreXf3H2C3xGB0YvTlw8TA4GF7MRgSyC5QuryPEWd4Dz1ltvIYsDe8OrAogJ6xFqISQI7wujKh78rDCwsvAX+pCeno5c/ciJgQ0Oc20vIs5VSGFAHIphAI4dOwZVEZa1Y8cOhGjB6c5wUNVjAoNimNxrb1qb4JuAoO5vznyTXSUk8ZvgKcu3ImLfgDBi6ADvl19+iegQjilW+DbElj9afjS3KheWL/hMhPmGGcoBNWBwmetRFX5Y41dc3HhuHLhdEYlocNk1nKGQBRDzUwHEhEGBkUVIEN4deJxicL/55hu874gQGvbuCBPOsZYs/MW0DSKA6xp+gDft008/jR8Qcc5RLcWK4TI75PFgveZw/Qk8gOGth4tVDHUwuPm9WzHdRjaE12/JkiVwhq6sqFwQsyDINwiGnn+d/VeHvsOEWo3TNKYyrpYBpEysHBwg8TPoQ75vsoa2hn25+zq6O2Ymz8yIzGB1Y3j/888/Z3zBlX8qKoZmDjuXRtXBMDwQnpyYmZifQEzhdQ1HfAzfHVwphMFFxWHvDkdRworJwl+YpuBjhrwMn5G/Eaa0hLUQzQDnYEOBo4ZHsCb8S5dMxhTY+MAHGutEvPxwKH9j0xtLUpY4OzqfLTt7olqleXVwbyCwvfbaa1mEb7vtNvyMy+glHERDUYdLD58vPu/l7jU7enaIdwj7p5dffhl3DmK4165dK1PT44vluH/Ei2MYHgiZ2HqbRGGjjcKZfti7w1SJjIw0WleqArLw10jlPvjgAwQ38b3cTapO8pLD3Mc57LZONbiAYRkL5mKjK3QNuvnx8zOSM7r0XZ8d+6y2bSi3Oq/Oyl0Y6x004eX1i+8VrgvEb4Ql2zSqbV1X3b9P/huh2hMjJk4PuyyvC0hh2J2DRqVJW0Dw4SPDEQxuan5gucOWC6kjcK+tYnrKy1/oEl45rNuxTcPagXtYpmL9H9YQdhkwNyBEfthcx819TBZpHCExuVjV8AR5B80KnxXgG1BQVZBZlKkGlYbpwJjqDePmGP7FLklybbt7u7cf2V7WWKbx1sBnws/dNPvEUfuFyEdm/YVYDl7OX3h9CgsLEfbMKypQcmzHF4i3BpaNmTNnwriBFa6SqsrIXzDvaTQa2G6RPUOFO8dRhwSXmOML5KOPPhr514yMoUXEqVMqSl8DEw98Kewc7L48/mVZm5AbEGSd60pays/Xns/My3S0c5wTP2d23GxZ+8VXODtnJk505548B7yAw0cYlUYNe+arg0zlsTqBFQxnDpBvmMxLpuaGiZWRvwA6NvM4Q8HSHV8jOPcZ6ZegTCc5toK5gu86rIFH/QKZOtWTkXPiRAtHgQoUgzvrigkr/Dz8YLf++KeP2/VWelN3XWvd9uPbYbaPCYpZmrgUh48KgM+9iSNHhubMtGkeHGth6YpvU8ZAzrGKSYphwYXXHC8ODIsvvPAC6Exu/xjDbnIaZpx9MP4d4z9YcI1EEFyAsyeMAbYM9957r9wQM5lqjT4jT3NAXiBZbHLHWipOnz40844dk2b9JVjVYRhOCp90VdxV8KU4nH/4XM05uRHmJZ/5QlZgQn9X8F1uRa6Lo8uN026MDRh+cMRLZzkKs+uvadOGvgXHbwWIMV4mw7JlyaGbJDLx1mC9whwuv/LKK5LI5CKEE38x54lGn3FWuczxuQK7CWbRZ/QZlskItzkx5DWOhS4x0c3TczDtL7IAS+KFL0zVkYMKsr5+8vUToibAAPTJ0U9UlZciI2PQgwEZO4epzSVpOpfpy5TJb8zfc2ZPX3/flROunBExg3tFZUqyEwbGL+wfuTTKkpeStiQuio1fhjlcPnXqlHhRHCVw4i+Ossy0GJgLNnsuxwvsl6eqTGCAHQnyl6Ys9fHwQaLRfZf24b5blYzFtGmDKQMrKipYfZiVLzzgpdIQvm9fZX2FhI5RwVFzo+Z6OHPdoEmlgFE5hsYvNhfTOLWY63kUNoQb7YU6C8jCX9gZwUvQcNfAzFrs59WGAmMiRYZJw5UX9B/VR5w1gZ06pbpLgKaGT50VNwv5KD8//vnZ6rMqwfmaa66BJobeXocPH8ZvmC9qSZ5jFcf2n98PP7hZ0bMyYn5xWJVEuCRC2NnCxfiFiBx8mxomgMd7hO3LqMYZSdQTLATvyLDXhBlcBA8Ilsm7otGtloACOO6FHtgMw3iP6swlSzCFwMgnQJqsVRiP4ZEPcnKPbLe4uHPatJP4f/78M7JqNb5wJh4LeDLwss+58nMb/rVhyatLHvrooaY+5W7qNkRvpObMlxYCs5iZwOQ4lwo9ZBC694N7l/1l2YbtG6qbqrmIZfTBFOVSWJIy1113jpk25861GRUIg/2oExLROUbrKlwAbkbsyKJppMbH4OJNV1INGzkaA0/h/We6x7xpmLIqJC/0fSy+H2t+L1mSxczFixfb5YBufJmAdJjlCL8xpNovz325cuvKa/73mtf2vwa/VmU0HJ+/QLLsBQ14OSUkDkRo/+XHvyx5ZcnKLSsPFx8ev7N4u4CV4QE/lMFv8GUgK0qVld3MhJk373Rvb//4bYHfx5qQ+JOsegoQDpXwXrMTkhncYd+pAsTyqmI7zjvMey1nBRWeeKL42291P68uQ++555fwFJV0Ha/0Gwfe2J+zHxmvNl63MSM8A9Z9uXUzbELJ6fRl9pfbMrf19PSsumLVHdPucLBzkLunAuTv3Fm/adOgX96cOV6vvZYgQAJVGQcBWexfFoz43LneTO927x5kMbU9uKLiPyb/R3xIfEdPx/sH3tf1qFFJSUDL0+b9+/S/u/XdGUkZcPhSJ3kZzhN25kjSfRLCIED8xW8mLF7swwQSwYUiJ8dksdzjKB0XEHfDlBtwTVGJtmTnqZ3dPaZMmMEPXM6l61vrP/rpo4qGiojAiIVxCw3jtDnLUKIgYh7Pnh086oHP/ZIlKopnUqLzirRB/MUPZpx/L1o0dOP511/Lm4ePn2YGpXFZ94IJCxzsHfac3YPjOcFy1Fmxt6/327xvT5eednZwXpiyEHcyqVNPaMXOkHnzvCnnqhzDRPzFG9Vrrx262RyGMGSU5l1f/grwgVqWuCwqIAq+UR8e/LCsRXVxkWIwOF1++pusb+Ctip3jipQVagsVMuza7t1D33DsnBHTcao7EgHiL96zAl6sgYFOqIZcFAcPNvOur0iF+MD469Ou93T1LNWVbvtxG8IDFWlW9kZ03bp/nv6ntlWbFJl0fcr13q5D5kjZG+bfANxWmVQlWHlh/cVfANUwjgDxl3GMRpa47rqhJZhqt5DQecmEJTfNvMnZ3vlk8ckdp3eoP02+0ZHo7Ov85MQn2WXZSBl0deLVaWFpRquYsAB7wgPLF/ecEyZU2BybJv4SMmrsduDw4Rb2UmUhgmSug13kwskLcV83Est8l/8dfpC5QRnF4yDii6wvvjn1ja2d7eK0xYsSF9nZqnf26vX9jJ8NHto8yjct1DsD5OuzeMm4ziM9fTDOznCaihcruQRsr1amrZwWP629sx2h3aerTkvehDICB/oHTlae/PTopza2NmmRaUsSlsBTRJmmhbXy3XdNHR2D3xa4rSM11U2YEKplFAHiL6MQjV7gmmuGjsO/+EKlp5CM3lF+UdckXxMTHKNt1r5/8P2CusuS/QvsvOLVcnW5r+19rau3KzYo9u7Zd4d5X3arkOLqGG/wX/+qZwqx88R4HSrBHwHiL/6Y/VwDRg0mnQ5u9MjMbBIoRZFqc+PnLklaAo+wwrrCT05+0typ0jOHscAo05Vt+WFLU2dToG/gXbPuSglSeyZ4WO4Zty9427CmUkWG2uoaIf4SOOQgr1tvDWQqv/12tUApSlW7btJ1K6atQG7ln/J/+vz8590DZuPU2tDe8M+sfyLBv7+X/8opKyeHTVYKM+HtsPPhpps0uDlBuCCqaQwB4i9jCI399xtvDGDSOWEJBkO+cEHy14Qv642TblyUvsjWxhZWpJ1nd7b2SJNFVlbdmzuad2Tt+D7rezcXt6VpS3HmCJ9VWVsUL/z8+XYm4RfOHG++eegbTrxYkjAqApLFb2dmZjINzJ8/X+VYS6jqK6+Uf/zxoGsVnMLeeitR8o5LqCp003Zo3/npnYM5BxFxfdPsm26eeLOHiwTZ/uSL3/7rT3/9+vTX0DwjLmPD/A0+bj7iEZYW0pH6/Nd/FTL2BOwc//SnaDEKy62qGN0M65pQT1p/iRrEX/0qmFmC4StXbUlZR3ZM46ZZM2vNxMiJ+NPnxz7/MudL1TqF6W30bx1965szg0mvpsZNvTPjTknIS9Rgc6jMGkOx+Pr1r1WXnoRDD8ysCPGXqAGDdYM10P7tbzWiZClSOcQzZO3ctTGaGMTfYCO5O283rvJWpGUejXT1d/3twN++OPYFdJuZNPNXGb+Cwjzqm64oa/lCkCycbEyniLW0TPwldqTvuCOI8a4+frwFX79ixclfHwkq1i9cj3vGsPhCFoedJ3f29vfK3yzXFnDO+O6hdxHhiG3ptLhpv5rxqzjN6ClJuUpUqhyyTbDxZGvWBCnVrFW3Q/wldvjxNbt8+ZAv2NatVWLFKVJ/QvCEdfPXRfhF4L7Ij0589OHRD1XiVIHAxk/PfPrVma8Aw/T46bdPvR3+a4pAIkEj77xTxcTzz5/vg9uqJJBIIowhQPxlDCEOf2ctHfj6VflBJNubiUET75t3X2pkqr5H/88T//zg2Ac1rSbe/zb3Nr975N1/nfgXlJyWMO2+WfclBSdxgF8VReDwtWvXUMDQ2rVk+VJoUIi/JAAaS7AbbtAwgv77v8sQVCSBUPlFTIuatmryqjmpc9AUljzvHn33Ut0l+ZsdvQXc4fj0zqd/yPkBUY1zkuf8euavsTw0lTJ828Wyi0kSjQeOzbT44gug4PLEX4Khu6ziQw+FMe74MIL84x+10giVX8r06Ol3Tr9zcfpi+FUdyD6w9cDW/OZ85S36X2Z9uenLTTnVOU4OTjdeceO9c+6N8jWybVTVrWI7dtQXFnZiuJCb9z//U+2xTfJPK+VaIP6SBmvkeAKFMbJwEMkkfjKLB0yxJmPNTXNucnV0za3MfeazZz49/Sk0H8B/8j/NXc2fnvv0gyMf4PYzTxfPWzJuWTVxFQ5Jx28Z14nOnDlzx44d8itovAVcrw3LF1MOlgQmNxw9yiBA/CUZzthCMpkGsH+EX6tkcuUX5Ofqtzp99X9M/Q8vVy9duw6ZKp7Z/Ux2ZTZ8LORrXN+nv6i9uHnv5r//+HdcmxTkGfSbpb+5LeM2dyf3cRrFsuvJJ59cs2ZNfHy8fLrxkvy//1vR2joIVHS0y5130rEjL/DEFib+EosgWx9eFL/7XSTzT3hgm4shn1EYaQ5vn337/YvuD/EJGbAdOHrp6HPfPIejwLZu6W8a7+nvaexqxJpr446NZ0vPOjk6TYqZ9NDCh+bGzLUzdqHMZ5995u3tXVBQ8Ic//EGykRMhyNBs/9hjEZSnUASWQqoSfwlBbaw6Eye6m6Mhn+kOuAN3+Tyx/Imlk5eGaEJaOlv+fujvf/zij8eLj7fqJQuWRDz2tznf/nb7b3ee3tnT1xOmCZsVO+vBeQ/CEsdlJNatW/fYY49xKalAmWFm+4wMLwUapSYMESD+kng+GBryzcIjf1j/YzWx62avWz119ZyJc1ycXGBTf/brZ5//6vnvC75v6m0SbNrv7OnUdmszizNf//71rfu3VjdX48Rg8dTFv577699d/btwn3CJh0ERcQh9JbO9IkiP2Yjt/v37TauB5bV+5Ijjzp0ugysaO5v77utISJDRiiQTeh5uHj3uPWdqzuQ05xRVFCHxNMz58MaaHT87IzEj0C1QV6lDZCLu/unt7cXF8awaI+/frmupq+upw4b0VOGpIm0RCjjaO06OmTwretaViVf6OPsI6wJM+PPmzcOF9UaXY2x0sbCGxqpVXm7/+utuTEbu5cu7Fy40mxMbaXEwrTTiL+nxx5x+5x23/PxBdwpPz4FHH23Hp/TNyC/RzcOtsrPSPsB+79m9ZfVl+n499pi4LFbjoYkPjw/3DY/0jwxwDdi7cy97WPmru37V1N7UadtZ21pbrC3GaUBhVWFx3eAPdvZ2TnZOsWGxCycsTPVJjQsUFRVkWv7q7LR99VU3nW5w+xIR0ffwwx34rqJHeQSIv2TBvLXV9pVX3PEJ6Vh/YRVmpvPb3sbe2dPZzsOu261757GdJXUlMFrBAI9llJuTG84KkYEn0O+XLFfIL9ba0drU1tTd293W1YaMzwhjdLJ3QgKv5NDkKaFTYOcK8g5ysHVgcF+2bNnevXuNjsHIZZ1p+ev9910vXBjsgqvrwCOPdPj5mYfHslGcza4A5f+Sa8gQzv3wwwVMQBwCStauDRXQkgkzK43UtrGjMb8h//DFw5dqL7V2t+IebPhAgKewu4SnBZgLVbAQs7ezhxsqMiZinwjmwv/z0+anh6RH+0W7OLrgrwJwGFmFO38NqyseUpi9WP+Yl1+OQ7SjJD0aKUS8qjIpJjmkgvWkVa9g6IxUxGnUPfcEM4VgyAedydWSUnJ93XwzIjJ+s+g3r9/6+p+v+/O9c+9dmro0ISDB1943NSI1ISQB/+MH5LqZFTPrhvQb7r/y/ldWv/LGbW/cNvW2CSET3J3dpSIvpXo8Sjs5OR1w+GL+cNttgfKRlwn7aEZNE3/JOFj33BPCnKljFfbUUyVw1JaxMaVEYz8IGkISnkUpi9ZeufbVVa/mbctbGbbySs8rr/K86vmVz79525uPX/P4HTPvuCrxKn9Xf5wzMkszC3jgp/r444XMmhq+yr/5jVkem1rAQLBdIP6ScTThzfjss9HMDQ4gL1CYjI2ZTvTps6evmn3VLStuuXnFzW52CuWNyc7ORo9/+OEHJfv99NMlTGQYYl1ffDGOvFWVBH/Utoi/5B0CkBcojE1waF5xRfJCI0h6VlYWTP4IHrr//vshALZ/Pz8//Gb79u2C5PGo9MYblexFeUhsHxpKcY480JOpKPGXTMD+ItbQEAbT79tvm0eOQ9lxEdTA5MmT9+zZg/ghnEgyj06nw29Wr14tSB7XShi4998fyo+GIEcye3EFTuZyxF8yA/yzeBw+smnykSKdubKIHnNB4NtvdezCGYnt2UQj5qK/BetJ/KXQ4P7hD1HslzYOsL7/vlGhhqkZcQggpy5ruExP93jhhRgye4lDVMraxF9SojmOLEz6Z56JwQuAMjjAeuKJYgvwqFAIO9M1g/QSTz5ZxBw4Iqvqa68lEHmZbjRGaZn4S7nhQHJOvADIEsVQGC46xeuhXPPUEk8ESkq6HnmkoKNj0Lceo/b66/EYQZ4yqLi8CNB4yIvvMOl4AXBNN3N0hRdj48YivCSKakCNcUMA47Ju3SUmMSEOkeFnz/jB0KMqBIi/lB4OvAZYhbFOYXhJzp9vV1oJam9cBBjyYvyN8ZWzZcvQqplgUxsCxF8mGBFsRvB9zmxG8JI8+OClU6ckSxBogv5YVpPY1N99dx5LXviyiYtztawuWk5viL9MM5bI1Prmm4nMKgwbyQceyKcTSdOMxOWt4rRxw4Z8ZtvI2CuZIxd61IkA8ZfJxgUUxtrCmBPJf/6T/MJMNhxoGH5eOFRhDPb4annvvWQiL1OOB4e2ib84gCRbEWwk8ZKwJ5KbN5f/7W/VsrVGgsdDAE7F+AphXCUwIvhqoW2j+mcM8ZeJx2jY9/zWrVUUI6n8kCC2kYUdfl4gL+ZLhR6VI0D8ZfoBQjID2FlY73wsBGCCaWrqNb1mVqABTF3YM7KxjdgwbtuWRK4S5jLyxF+qGCmYil96KZaNkcTdkbfdlkverXKPDZIR3n57DptVArGNWHmRk6rcsEson/hLQjBFiUJgCrKyINM0E6FSV6eHC9IPP1CSFlGojlMZ61z4STD5vPAgqwTFNsqFtWxyib9kg1aQYGSqQJwKs3+BLXnXLudt21zb2y0kf6kgSKSvhNuDcAEHDF6MtR77d7jjIZkqxTZKj7XMEom/ZAaYv3jkC/v44xT2Mue8PAdcZUR7Sf5Ajl4D9zbi6jPm9iA8SAP90UeplM9LKngVlkP8pTDgnJrD+gursDVrhq7/aG62xV4SrhXMeoEeYQgAvX/8oxaXzjL3NuLBBRzwX6FMqsLwVEMt4i81jMIoOmAvgzx5997b6e4+yFl49+BasWpVDmXdETZgWMDiSASZ15gbs3FvI/aMjz4aQXtGYXiqpBbxl0oGYnQ1kpN7cX13TMxgOAsexBUj0ghulrDuq1pvNSmHSMY//rH43nsvFhZ2MnrhxmxcOkt7RjWNkkBdiL8EAqdYNW/vgfXrO7BSgJmZaRRhLjfdlA2XJdpOjj8KwAeHjMBq1y4dUxK+EcuXdz/8MN2Yrdj8lbch4i958ZVEup3doKXms88mLF/uxwhEjB5cxmk7OQ68zIYRh4xMMDaeJUv8gOHChXrgSY9lIEAjaTbjCKM+MlDDO5yNy2O2k3Afv3Spw2y6Ib+i5eXdwzaMCAZCDi+4dwUGkj+d/AOgYAvEXwqCLUVTCHCBd4XhdhLu41hoEIsBXfA4cBi2YcQxyI4dqaw/ihSDQDLUggDxl1pGgrseODIbtp1EXYbF4GZhnakQkcMWzAUEgANrFmQ2jHBDoUNG7rPLvEoSf5nXeP2iLbOdxFoM52js+wnyAoXhf+ThM9eO8dSb6TIigdgwRggAJkCGNow8sTS/4sRf5jdmhhoj2Qv8mLDKQOy3IYvh4hwsRr76qoHJxmd5j17fj1NFeEUYLjmBANZcYC5gAmQsr9fUo2EIEH9ZwpSIiHBG7DdY7JZbAp2chsYUxqCnny5ZvDgLxmx4vVqMswUWXM89V8r0iw2rAnOBwYEA1lzEXJYwp7n1gfiLG07mUAos9thjEV99lQbrGMtizDoFx5TXXXcBLhesD6c5dOgyHXGqiAiE668/jwXXF19o2XUlespYA8HgQMDs+kUKi0GA+EsMemqsC7sYTifBYvg0XInAZR8ur3AZu+uuXCTaZ/PGqLEPBjpBz50767FPXLnyAiJADdWGHwnOFpmeEnOpfBxlUs92YECakODMzExGxfnz58ukq1RirUpV7CJ379ZhCcZcCGb4IG552jTPqVM9Z870FOMYZWv7S3ofSaYTVMUm8dSptiNHmkfyrI+PA4xc117rj9QRAqaEVY2+AHwEVDEhpMRfAsZLuSpSzQwYv5DTFUSGQzrsKEd2AB6e4LJp0zzwyTd7siT8BS95cNaRIy34HPVOcli45s3zBm3hU4w/hFSQKjAJzEVVE+pJ/KXAPBTehOQzAzSB8Mkff2yC5Xuso0nsxUBn+IyKcsEP2KZhyTNOHwTwF7L7g6RgjKuo6MYPsG2NylloFBGLcNmdO9cba67x1eCIsuSQcmxXQDFzUdWEehJ/CZhXylWRb2ZgRYbs71jsnD7dOg6XMV1F6DiIDP/Hxg5xGX7DxJNjsZaUFIcfenpqBwb6env7a2sHN6pY5TE7VjAmE4EIziotHeQssNX4t5PAJI/LMbEYnD3bG5tEMautkUMlH6SSTwtzUdWEehJ/ST7rpBSozMwAl4HCGJMTHNlH3WBK2avRZLGchQ0syIs9P5W8XWUglURtc1HVhHoSf0ky0+QSovzMAJcxuzl8YnOH5RJ+lvwyN+wEsT/FzhRbVPzA7FilXWeNNSTKQyp4cpiLqibUk/hL8OxSoqIJZ4Zh97ABZEitoqKrs7OfoTPsE0F2WKydOpWPfzo4aOzsnLBu0mgGjWVgKFdXe1BSUNDgXSQ//9MuJGTIsiaJJUvYAKgEUi7Km4uqJtST+IvLRDJZGRPODO59FmC/5y5c8pJmASnTa3NR1YR6kv+q5C8ICSQECAGFECD+UghoaoYQIAQkR4D4S3JISSAhQAgohADxl0JAUzOEACEgOQLEX5JDSgJlRKChoeGtt95atmyZn58fzg3w+cADD+CXMjZJolWMAPGXigeHVBuBQEJCwv33379y5UqdTqfValevXr1161bQGUFlnQgQf1nnuJtrrxsbG9evX79u3Tp0wN/ff8uWLXFxcSdPnjx06JC5don0FoEA8ZcI8Kiq4gggPw84y7DZ+Ph4xbWgBtWCAPGXWkaC9BCGQEFBASqmpKQIq061zBoB4i+zHj5rV3779u2FhYUvvfQS9pLWjoVV9t92//79Vtlx6rRkCCxYsICVJUn+VY6aFRUVTZ8+HSb8YTvKYdXZ6BaOYqmYGSFA6y8zGixS9RcE4DOxatUqGO/HJy+CzLIRIP6y7PFVe+/g+gA3LqPPsG6AvBifiT179qi9h6SfnAhQ/gk50RUt24SR/dx1Vz7/xIwZMxjyEmD2MgtIGfDNRVUT6knrL+7vKZVUBQJwuBdMXqroACkhHQLEX9JhSZLkR2DXrl1wuN+2bRu78sJeEib8zZs3y984taA6BIi/VDckpNA4CGzYsAF/TU9PZ01mGo1mx44daWlphJsVIkD8ZYWDbq5dRpAQvL1G1d7Ly8tce0V6i0CA+EsEeFRVWQTmzp0L/7JRH/xJWV2oNVUgQPylimEgJQgBQkAAAsRfAkCjKoQAIaAKBIi/VDEMpAQhQAgIQID4SwBoVIUQIARUgQDxlyqGgZQgBAgBAQgQfwkAjaoQAoSAKhAg/lLFMJAShAAhIAAB4i8BoFEVQoAQUAUCxF+qGAZSghAgBAQgQPwlADSqQggQAqpAgPhLFcNAShAChIAABIi/BIBGVQgBQkAVCBB/qWIYSAlCgBAQgADxlwDQqAohQAioAgHiL1UMAylBCBACAhAg/hIAGlUhBAgBVSBA/KWKYSAlCAFCQAACxF8CQKMqhAAhoAoEiL9UMQykBCFACAhAgPhLAGhUhRAgBFSBAPGXKoaBlCAECAEBCBB/CQCNqhAChIAqECD+UsUwkBKEACEgAAHiLwGgURVCgBBQBQLEX6oYBlKCECAEBCBA/CUANKpCCBACqkCA+EsVw0BKEAKEgAAEiL8EgEZVCAFCQBUIEH+pYhhICUKAEBCAAPGXANCoCiFACKgCAeIvVQwDKUEIEAICECD+EgAaVSEECAFVIED8pYphICUIAUJAAALEXwJAoyqEACGgCgSIv1QxDKQEIUAICECA+EsAaFSFECAEVIEA8ZcqhoGUIAQIAQEIEH8JAI2qEAKEgCoQIP5SxTCQEoQAISAAAeIvAaBRFUKAEFAFAsRfqhgGUoIQIAQEIED8JQA0qkIIEAKqQID4SxXDQEpwRKChoWH79u3Lli2z/fnx8/N74IEHioqKOFanYhaGAPGXhQ2ohXfn9ttvv/XWW1euXDkwMKDVajdt2rR169YlS5ZYeLepe2MgQPxFU8PMEFi/fv26deugtL+/P36YPn16YWHhoUOHzKwbpK4UCBB/SYEiyVAKgT179mzZsmVka6GhoUqpQO2oCAHiLxUNBqnCF4GsrKyTJ09iRRYbG8u3LpW3AASIvyxgEK2xC2CuJ5988sYbb3zppZdGXZFZIyjW12fb/fv3W1+vqcdSIrBgwQJWHMzqUooeQxZOHpm/wPh17733MuawsZ7MzEwFVKImTIIArb9MAjs1KgoBsCSes2fPxsXF3X///XChECWOKpstAsRfZjt0FqE468nF+HON9Yza18mTJ8MXDBQGF4pdu3ZZBB7UCX4I2Eq14GdX6fPnz+enguKlSVVpIWd3cxAr1XTiruHmzZs3btwIK9hjjz3GpRaNPheUeJUxIaS0/uI1UlSYECAEVIQA8ZeKBoNUMYoA1npYcBkW++GHH/DPpUuXGq1LBSwPAeIvyxtTC+/Riy++yHjbIxYSXLZ3794nnngCtjAL7zZ1bzQEiL9oXpgTAp988gmiHdesWYOFmEaj+fTTT/Gb559/3pz6QLpKhwDxl3RYkiT5EVi9ejXOHAsKChgXihMnTuA38jdLLagUAeIvlQ4MqUUIEAJGESD+MgoRFSAECAGVIkD8pdKBIbUIAULAKALEX0YhogKEACGgUgSIv1Q6MKQWIUAIGEWA+MsoRFSAECAEVIoA8ZdKB4bUIgQIAaMIEH8ZhYgKEAKEgEoRIP5S6cCQWoQAIWAUgf8PPczEWbGvMR0AAAAASUVORK5CYII=)
Kemudian, dapat diperhatikan bahwa daerah penyelesaian dari pertidaksamaan
berada di dalam lingkaran
dan daerah penyelesaian dari pertidaksamaan
berada di bawah kurva
.
Dengan demikian, daerah himpunan penyelesaian dari
adalah seperti gambar di bawah ini.
![](data:image/png;base64,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)
Jadi, jawaban yang tepat adalah A.