Circle parts and properties of chords, secants and tangents

Vocabulary
1. Use the above circle to name the different parts.
a. Name the circle
b. Name the diameter
c. Name all the radii
d. Name the Tangent segment, and point of tangency
e. Name the Secent segment
Use this image to answer questions 2-3
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[/img][math]\angle[/math]EFA=3x+5
2. Solve for x
3. What is the measure of the following arcs? Identify the given arc as a major arc, minor arc, or semicircle.
[br]a. [img]data:image/png;base64,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[/img]
b. [img]data:image/png;base64,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[/img]
c. [img]data:image/png;base64,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[/img]
4. solve for x
[img]data:image/png;base64,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[/img]
5. solve for y
[img]data:image/png;base64,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[/img]
6. Solve for x
a) [img]data:image/png;base64,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[/img]
b) 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[/img]
7. Solve for x
[img]data:image/png;base64,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[/img]
8. Solve for x
[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMkAAACUCAYAAAA51g0sAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAACZISURBVHhe7Z0HWFRHF4Y/FFtEQMUeRH8bomI0auyIHUWwgF3svcXee0yMxthjr6CIgA3svSeWWFCwxIZdQIp02OW/Z7griLvssiy7C8z7PPPc3blXWNn73XPmzJkzBtKEsCRwOByF5BGPHA5HAVwkHI4SuEg4HCVwkXA4SuAi4XCUwEXC4SiBi4TDUQIXCYejBC4SDkcJXCQcjhK4SDgcJXCRcDhK4CLhcJTARcLhKIGLhMNRAhcJRyGJiYlISuLLjQykCaFy/goG4pGTE6EbPzDwNf578hTPn7/E8xcv8eH9R4RHROBzxGdEiC0uLo5dnz9/fhQqVJC1ggULwtTUBOXLmwvte1hYlGfHChUtUKxYUXZ9TkOBSBTBxZMdSUhIwO3b93Dl8t/4558bePjwMaKiotlNX6GCBbvBy5UtA2PjIigiNDqy10WMkJiQiJjYWMTExCKWWlwsQj+F4eXLV4LQXrFjUFAw+z0klvr1f0T9BnXZkd7nBDIoEkVw8egbb9++w6lT5wRhXBOEcROxsXGwtq6BRo1/Qq2aVqhmWRXm5uVgYJD57y4mJgbPnr3ErZu3cePGLaH9i5CQTyhVqiRatmwO+052gmjqauR36QINiSQ9uIC0BblHJ0+ehZfnQVy7dh3lypVB06aN0bRZIzRqVF+wDsbilVkPuXFktY4dPYW//76BkiXNYNehLToJgqlVq4Z4VfZACyJRBBePpnj8+D/sdvOAj89xSKUSdBBuRienzqj74w/iFbolODgER4+chI/vMdwR3L4aNatj6JABaG/XGnnz5hWv0l90KBJFcPGoyqNHT7Bm9QacOHEG9erVgZNzZ9jZtcV33xUSr9A/aAyzY8duZu3MzIph0KB+7HMXKqS/n1kPRaIILh4ZZDlIHMePn0aTJg0xbtwIvbEaqhIaGgY3wfq5ue5l0bYxY4ajdx9nGBoailfoD9lIJIrIPeKhG+v3JSvg7X0IjYUB+LjxI/Djj3XEs9mT2NhYuLt7CaLfiFKlS2LOnKns/6ZP5ACRKCJniefgQV/89utyNhcxf8FM/PRTPfFMzuDTp1Cs+HMdPDy80bKVDWbOnKw3IeQcLJL0yD4Cokm/eXMX4/r1mxg5aiiGDRuI/PnziWdzHv7+D7Fo4e948CAAs+dMQ/fuXcQzuiOXpqXQc0Fe0y8OHz4K+45OiE9IgO8RL8FvH5ajBUJYWVlij/s2TJw0Fgvm/4qxYyYjPDxCPKsekjeXsXPNVhx7nCj2ZAyeu/UV8oRDTbvQDPn8+b9h6pQ5wqB8JHbv3oKKFS3EszkfmnQcMKAPvPfvxn9Pn8Pe3plNiKqHFKGX9mDZuhN4pJ5GuEhUQ55wqGme9+8/oHevQTh+7BR2uW7CkKH9xTO5D0vLqjhwYDdatWoBl37DWDQs4yTg/t0nSDSxRK1K6kXOuEgyhTzhUFOPu3f94OjQk02wHfbxQIMGP4pnci+UUDl//gz8tmQ+Fv+yDEuW/JmxzOTEQNwLCEXeajVQU01PlYskS0grGllTDLkT/V2Gs1wnN8G9KlmyhHiGQ3Tt6oCt29bBY+9+jB839UuGslI+P8D9p0B56xoorubdzkWiVeQJJwnnz1/E4EGj4ezcBb/+Nl8vJ9T0AZo/8di3A3fu+Anu13B8/hwpnlFM3IP7CIg3Qg3rSlD3r8pFomMop2nkiIkYKow9Zs2eLAxaqTe1iDipqVq1Mry8XREeHo5hQ8eyyUjFSPDq7kME562CWjULiH0Zh4tEh5w5cwETJszA5MljMf7nkWJvWlILJnXLvZArumPnBhbkGDlyAuLjE8QzaYmC3/1nQLnqsDZT/1bnItERfn4P8PP46Rg9ZigGD3ERezOCPOFQyx2ULl0KO3dtwuNH/2HCz9MgkUjEM6mIeygM2uPwnVVNVM0v9qkBF4kOeP36LYYOGYcOHdqw5ETNIk841HIelLayc9dGtshrzpxfxN4UJO8e4MF7oGiejzjrexy+Yjt2/Q0yMmWSS9NSdAfNHnd37o8yZUpj85bVyJdPH2bQs3eeG4XOaW5pztxp6NnTSewFIn0mo/mE0/gsvk8mD8r22YCTCxpA1VEKF4kWofj+kMFjmS+912M7W0Ou32Qf8bi7e+KXRUvhvnc7rK1rir2agbtbWmTnzj1sDfjadX9kA4EQqd211E3/6NXLGT/9VJ+5sbSkQJNwkWgJqlCybOkqzJ4zNQfkYckTDjXtQyHgfR770cm+Oy5fvib0JGHihBkarRfG3S0tQF9kly59ULnS/7Bm7TKxNzehebftzZu3cHP1gKfnASaI7t27ok/f7pBIpLDv6MwWb3Xv0VW8OnNwkWgByjk6fuIMfH33wcREexVL9J+Mi+fq1X+wa5c7zp65wCYWXVx6wcGxA8vxkrF58w6s/2srTpw8gBIlzMRe9eEiyWKePH6KTp16YP2GFbC1bSb2cpSTIqDo6BgcOODD1sM/e/YCbdrYwqV/b4UJoDRn0rVLb1hUsMDq1UvFXvXhIsliKMeIwrxbt60VeziqQpVVSBheXoeFv6Ehc5/69O6OMmVLi1cohiZrnbr1w4aNK4WHU3OxVz24SLIQKhQ3ftw0HDnqif/9r4LYq4ckJuCiXxi8X8UhSJIHZqaF0LOBKRoX1n4ImMYXly5eFVyqvbhw4TKsalgyl8revh0KFEhvZuPbz0pu7unT53Dy1KFMzUfx6FYWQancVLjBpX8v/RZIfDSW7HmGVkdDcSUKMJQm4s7DSNyVk+WRlURGRmHXTne0bdMZw4f/DCOjwvDw2I5Dh9zRrZuDEoEQ9Kz/uo0ZOwxhYeE4sN9HeK8+3JJkEa7Ck3DNmo04c9ZHj+dEknD7/HM0/huY0MsCv1jk1fpTk8YYroJLRTcyDb579XJCr95OGltPs3LFX6zSzKnTaa2J6laSW5IsgAaO27a5om+/Hvo9aSiJxi6/WJS1LoXZWhSIVCrF2bMXMXDASLRr2wV+9x5gwcJZuHjpOMuG1uSCs4GD+iI8/DP2e6e1Jt9anpT2NVwkWcCxY6cQHPwJ/fr1FHv0E0lELG5G5EVjC0NcvRWEacffY9a1CNyO+fZG0QS058m2ra5o3coBY0ZPQnGz4vDe78rWhzg6dsiSSjAUch8woDfWr9/CCmyoxteiEdytT6n+ItofqOVEHB17oW7d2pg3b7rYo5/EB75HrV2hiPjOALH5CqC+aRL8X8UixNgUewaUQRcjzdwPFAanuY1Dh46wfU969XZGz57dULx4MfGKrIXE2bxZeyxcNAsODh3EXtVJY0m+VlBK46gKTXY9DHjMCkFnC5KSEFnUDOdHVMTJfhVxw8EYxUPDsPhWXIbSydNCLidF9/r2HYoOHZzw5MlTLFmyAOcvHMXo0UO1JhCChNmhYzt4eR4SezKGiu6WPOFQ46Rln8cBtGplwzbI0XfyFsoLU8FY1K5mLFYSMUCZakXQND/w6GMc4tlVGYOSCzdu3I6Wtp0w4ecZMP++HA4d3suynjt0bKuz9fvOTo5szxZKZ8komRyTyBMOtdwJzQzTklxKk8gO5DUpgGoFgaDIxC9WQxojQZDwxqRgHmRk5xB//0eYMX0+mjVtj91u+1iF+MtXTrBSQFZW1cSrdEcdwf2tVKkivL0Oiz2qk0UDd3nCoZazOXPmvPCkzJt90k/yG6G/VT48v/MBcwNi8TwkCn+dDMElaT50qv6d0kVJtDsvFbLo2WMgqxf26vUb/LniV5w774vhwweiaFFT8Ur9oJtgTby9D2c4QzjNwF2XZP+gwfBh42FsYoxlyxaJPdmA2GgsP/wWix7FI0K4EwwLFUSflmWw8sdCMBEvSQvth7h3rzfc93iy8Grnzh3Rz6UnSzjUZ2jHrSaN28Jt92a2h6Oq6JFIFJE9xEPLchs1bIUNG1aiuU0TsTe7kIToqAQExhnA3DQfCivwLygfitJFjh45wTYN7du3B9uligbG2QXK52rc5CdMnDhG7FFOFrlbmoQ0LK/pF7T9M6VO0BeQ/TDAd4Xzw7LYtwKhuQWqbu/s5IKuXfoiOCgYa9b+gdNnDmPQ4H7ZSiBE06aN2HeVEbKBSBQhTzjUdMP1G7dQt+4POab64sePQVi9agOaN7PD3DmLUbOWFVufsX3HelaKNU+e7HnrNGnaULCI/szyq0o2Foki5AmHWtZy4/q/bJP/7M7tf++y0K1N8w7w8TmGkSMH49LlE2xiVK8TNVWkTh1rtvEqzWepSg4UiSLkCYda5qGnEm322SADg0F9Ii4uHvv3HxYG4L3RvfsAREZGYtOmVTh56iDLYs4eRStUgyw9baV39QoXSQaQJxxZU42bN/5l45Fa1tlrE/937z5g+fK1LGVj0cJlqF+vDk6fPoTNW9agWfPGbDOdnAjtVHzP74H4TjlcJOkiTzjUvubevQewFgSiH4XmlHP9+i2MHTMFti064vSpc2wXX5r4mzV7CiwqlBevyrlUt6yK/548ZfM8qsBFohZfi+bFy0BUqKjfN1dK6Z0e6NtnKBKEG2Tb9nU4dtwbffp0R+HC34lX5nwsq1dlRbafP38p9qQPF4kGoLXYFhbmwquvxZPSdAflKtHe702btMPSpavQtGlDnD3niw0bVujdfunagtar0MpHWvClClwkGiBQEEn58iQSRcgTDrWsg5L5RoyYILhU9rh06RqmTh3PXKpp0yfg++/LilflXsitfPEiUHyXPlwkmYSyXmnHpWRLklHkCYeaelCC5Z49nrCz64aBA0Yhn6EhS8HwPbKPVRpJXZsqt0Pf16tXr8V36cNFkklevXrDjppNjZcnHFn7FnL3fl38h+BStWVrulu3tsW580dYtUi+Oal8TE1MEB6m2oQiF0kmoVVvtFuu9uYSksWSlCTFpYtXMHTIWLRp7YjrN/7F7DlT2MTfpEljUKZMqeTLOXIpYlyEfXeqwEUil3gE+G7Bmt3X8UEqdglEPTyJzas3YvORx4gS++JiYwU3Rv39+DJKSumdLhg2TFZ6ZxsOHtyNrl07oUABCkOnb3k4yasVuUgyQ+ITHFm3CVsvf0RB9heSIvT6Jgx3mYX1F2JQtX5lFGYXAjGCSJTXhMo8FIlZsOB3FqVav34bOnVqjwsXj2DFyt/YgiLFpBZM6pa7YSL5zEWiNtJP/rj/EqhUqwaMIMH7s39i4LAteGY1Glu3/wybkil/tpiYWBQqlDUD4pTSO6PQrm1X3PfzZ8UMLlw8yiYAM1d6R55wqOUOjIsUwWduSdQnwe8+HkrNULN2SQQenA+XcV74bDMTOzcOQJ00ReFjs0AkstI7bVp3ZjPjZiWKY/8BV3h67YSDg12WlN5JQZ5wZC3nYJjPkM+4q08invo9Qnh+CxS+MxsuM86jkNNvcP2zM6rI8apoKaiBgWb+jFR6Z87sxcyl2rbNjZX3vHjpGFvpWEuwarpHnnCoZT8oXF6oUCHxXfpwkaRFGgG/e4FIjLuF7SuvwKjnMmyba4uyCqoiFCGzraJvK4+U0jvD0KGDMyu98/vvVHrnCEaNHqLV0jvqI0841PQXStMpqKIHwEWSloQA3H2UiFJteqCjORB45Rzuh6cKcaXB2NhI5ShJalJK7zhgws8zxdI77tjrsQ12HdrkkMVb8oRDTfeQSAqpOLnKRZKGxJcP4B9iCMtmAzFvaT9UebcfM2ceRqCCKusUbyfTLXezfTkkl95ZgGZN7bDbzRO9+zjh8pXj+G3JPL0ovaMd5AmHmvbIyFiSiyQNkff88QzmqFHTGEXqjcCyST8i/sxyTF7/ANHiNamRrfFOz5qklN4ZBEeHXmLpncU4d95HL0vv6A55wqGmeSKjolG4sCyQnz5cJF8Rjwd3HyO+SFXU/B+5O/lQxWU+5nUsgnvrZuG3c5+Q1vEyMU4Od8kTCZXeWbduM1rYdMT06fNRpUolHD3qCTe3TWjbtiWbqeeogjzhyJp6UN5W2XJlxHfpk0eTW/lmeyRv4OcfjDzVqqOGLJKVpzTs58+DS4X32DdjEbxefB02LFHSjI0fXr9OKZ9JpXemTJnDiihQxcBBg/qyDNxFv8xClaqVxKs4miGtaGQtfQJfvlY5KdVAEh+i8Cdmi+WbiXHw/icCfgkGsKxeHD1Laf8z03wG7UVCbhNt3nPnjh9bt0EF21q0aJptK4vkTJLvj7p1mmHxr3NhZ9eGvU+PdEWSHvohoCT4XwtEozPRiJEawM6xKg7V1u4NSaV3+vUdjrdv3wvuUx506doJ/QTB5ITKIjkViiw2qN+SRRNTgiWK72e17yhy0+Q1bSIR/rNTLseiXh1jVNHywzql9E5HNvYoVbokc6nmzZvGBaLn0NIC4mt3S+ampW1ZMHCXJxxqGicpAXtPB+OCaTH8Zp1PKxGI5NI7PujcuQ+6dx/IMnI3bVqJefOnIUwQLGXkcvSfu3fvo7wgENXW9ScJA3epcBPLaZpGnnCoqUcSgh4FYdbjPBjUuhh+yOIgUdrSO1Rf6/QZKr2zmpXeqVnTitXekj2hOPoNlYCi8kmqovABLE84sqZJ5AmHWrrERmPh6QgkWpbArApZtyFmSukde1Z6hza9vHL1BGbOmvSVqa5Y0QKlBXfrypWM1Zjl6IYbN25nqNqmWveXPOFQ0yTyhJPcJLh65QO2RH2HGbZFoOlgVnLpnQOw70ild4YhUSLB9h3JpXd693ZmJTLl0aRJQ1y+xEWi79C6HBpDZmTrBY0+hOUJh5pGif6MpTfiIC2UhCsX3sLlwBsMvBCJN8LvuXP7HYb8I29eXDk0z/H7kpVo2qQ9K73TXHCjaEZ8/fo/0ahRA/EqxTRt1hDXrt1QOT2FoxtuClakVKkSKF/+e7FHOdoY78oVDjW1yGOIhlbG6GFuCEUpgGmtT3pQ4WQqvUN7/KWU3jmOqdPGo1w51UvvUA0rqqF7TxgUcvSX06fPM6ufEQwSY4M1/KjPPAZ5MuZDJb4NQt3tn/A/+yo4qMI8CSUkHjzgCzc3Dzx/Hog2bVqwib/MVhZxdOwtiK0ZG7tw9I/kjZZaY+PGlSzgoipasSQZRZ7VkbXMQEXkFi9ezlyqVas2JJfeOeeD1WuWMh9VFcuTHjR7e+jQ0Uz9DE7WceL4GVbVplFj5e5zavTSkqiDIutDNyy5UZQucuHCFdSoUV2wGj2EgXk75C+QX7xKNZRlGdDsO6XA79y5Hg0b1Rd7OfoCZUZUqlQB8xfMEHtUQy8tiTqktTifIyJZ6R0qoDBi+AT2BPHYtx0HDrqx0jsZFQghszTyGkGFGWxsmsDLS71N9TlZBz3A/vnnJuw7tRd7VCfHWBIZFOJzc9uHgwd9WVnPnj27Cs1JuIHNxCuSyei4R1VoKe6kibNx9doJtrQ3p+7xkd2gypY+vieEgfvBDH8nOcKSUOmdc+cuYdCgMcK4wIntiTd//gycP38E48ZR6Z2vBUKktTyyllloD3dKdzh86Bh7L8/qUONoDwrU0IOTliyo89DK1iJhpXe2uaFNmy4YO3YKzMyKwdNzp9B2qF16R55wqKkKbeTTu48ztmzZxXauVYQ84VDjaB4vz4NsgZuTk4PYkzGypbtFFUVcXT3Y1snk0vTq1Q09enTVWWWRtK4bibeFjT2mTR/PPpcm4G6betDkbquWDmy/+TFjhoq9GSPbiIT+s1TNkMRBA7Aff/yBbbbftq2tXlYWWbNmI8sYPiX4wFm9TRwXkGIOHz6G2bMWsfplpqYmYm/G0HuR0AIZT8Fcurt7ITj4E6uBS4uaqlfX78oitGeJra09Jk8ei549u4m9yWRV0CAtuV08lIfXrm032Nu3w5Sp48TejKO3IgkIeMSshq/vCRQrVhS9ezvBWTCZ2amyyNq1m5nAjx3zUpgYmRouHs2yZs0muO/xYtY8M3tCGkhig5hIktJZvqgtqPTOyZPnWLrIrVt32H7bZDVatmyeLSuLUFSFqjK2b98K06dPEHszDhdPxnn39r3ginfFgoUz2LxYZvgiEkVoQzyUuuzhsV9wqbzZoNfRsYMw3uiOqlUri1dkXyg0PWrUJHh57UKNGpZir2bg4lHM+PHT8frVG3h578r051cqkvTIrIBoPoNcqqNHT7L0ZdoqmYpEm5ikKd2ezaEvLDDwtSCUnVqziNoQkL6K5/z5yxg2dDz2ee7ADz/UEnvVJ1MiUUR64klISMTx46cFcexla40pxZxcqpxceicoKJhNco4aNYRNaOmSnG59goND0LFDdzg5OWZqsJ6aLBGJPD5+DMZewaXau3e/4KtHo0sXe8Fy9GAJZ7kByueaP3+J4FJuRa1aVmKv/pATxEOTsZR1ERYaLliR7RoLvasoEgkCz3nA53k52Pe3gUUGPIbbt+8xl+r4iTNsERONNbp1tYeRUcpGnPoQNNAGU6fOY+vmDxxw06soXXhQJNwfRsMvLBHhSXlhXuo79K1thBoFDbKVeCj7YtXK9ayeVoUK5cXezKOaSKTvsXNAV/yeOBLHXfuhvBKRxMfHw/fISSaOBw8ewqZ5Y+ZSNWvWKEN/jJwmHorbUykiM7Pi2LJltZ64l0m4cyEQDo8MUNcsH4wk8bjyLBbvjYzh6lIaTkXkfwf6Jh6qmtmn9xAsWDiTuVqaRDWRRJ/FJNuZuOvwF47OqgtFSebv33/Anj3e8Nh3gOUt0SC8bx9nlWuuqkp2Fg8Vau7SpS/LFvhZT1YwJiZIIc2XR/xek/Ax4B3qHfgMC9uKuNQo40sKtB00oKCIs5MLWrVugV9/nSv2ag6VHmXxj+/DP7IgLGtXlSsQ2kN87LhpsG3piFOnzmHc2GG4dPEoZs2cqHGBEAZMJvKbvmNu/j3b3o028PH2Piz26hbDLwIhDFDcLD/KCPfg5zjFmxelh7wEUWqaRJYQ+ulTKAYL4xBaTLdgwYwsSRJVQSRShNzzRyAqobb1t7PGLVt1Fp6Kw/Hs2UsMH94fCxfNZMWis3KAlh7yhENNn6B0eiqHOnv2Lzh27LTYq1skCRJ8DIvF2YBQjD8ShrsFvsPgL6X1NYM84VBTl7i4OIwcMZFtxkNLsGU5fDIBpW3qooK7FYMTkzthwu122HFsChqkMSXjxk9nq74iIiJZ+C0sLFw8A5aKUaKEGUoIPjhtUfDVazrS+xLFWdqJrkRFEtIVW7e64s8/1+Gvv/6AjU1TsVcXJOHmuRdoejUetLGESUljLHcshQGptuLWBem5bfHxCRgveC805qVdiWmeTV2U3XvKRRJ/H0sdh8C90jxcWGsHZdN89OFDQkLwMSgEQR+DESQIh+YJgoXG+oRjkHAMDg5GYmJyjSqaYDMrXoxtxSwTDh1LCo362FEQFS2eyp8/4z6yOmhLPFSQgtaebN68Gg0b1hN7tU/05zgEREjw4VMM9vz9CT6JRtjcuzS6m+juIaKI2LhYjBo1GU8e/4cdOzegcuWK4hnNIhOPUpFI33mgf5sViBvnAfdhFtDUfDGZP7I6TDQkJBIUiUgQT9BH8Si8p/mVqKgo8V/RbrdGTDRkjZhwUgkptcCyatY+K8SzZMkK7N7tiaVLF8LOrrXYqzskwkPOZlMwQuqXR0Br1bZx1hZU22zYsJ/x4cNH7NjxFxvjyciqgIESkQjjkQNT0Xb2U3TduQ+z6mXtughFUOj0I7NGKZaIjmSZZBaKLFNISChbykvQRBITTHquHglNsGCaWI+SWfGQNaGi3JMmjcGQIS5ir26QRoWh09oPuGNVDm86pcxn6RpaNjF48BjExMQKAlmfIRcrMwKSKxLpR39ceyk8tWPvYPOCNTiT1xk7fSaivnY8HbUhgVCypMwy0RhJJi46phZYbGyc+K/AJvZkFkgmJJmLl1pU6m6toKqAjh49halT58LZ2VEY1E/RTp6XNAHH7kZDUqIgrE3zIiY0Gq6XgvDHcynsHSrCq5Z+LGijsQct0TYxMRHGcmuFcaxmJmNVEY9ckUQcnAKbaedBTk7+kvUwfPnvGNsgZyUd0t4iX7t6qV7TURRVaGhKIIKiKLKxkTxXT/aaAhGqTBTKEw8tEaCsYQppLl26gP2eLEUSg4W7XuPXt1I2aCcKFykI+x/N8EfjwiwUrGtoTc7ChUvZkoOFC2epvLV0ZkgtHgXuVixCXr5GsMQY5SxKwkg7iat6CSVkUiAixcVLsUxkqVJEFfKl8AMJpHjxol9Zpi8unsxiCY3EVqDAt2HWl4FvMGHCDLbF3JIl87QQ+UoSxn2JCIySIn9BQ5QrkhcF9UAcFOIlcRw6dAQzZkxCnz7O4hntonTgzlEdCkQwFy+Vq5dskZIFJhMXLe2VQS6cTDwyy0TvixUtikuXrwou2Gk4Ozlg7typyF8g65+g+gJliNM8EtXvXbNmKWrXrime0T65RiSJH8Mw9lIMKjUohcnmgiuUJMGFv4OwLigfhrYqhjaFtffopCekTDjfuHipXlMgQraVA4UjSVDkflFBA4remVIrSq+TG/Wbmgp9pqbJ54XXqRNJswPkBtPc0Z49nqyeAVkQTY0/1CX3WJLEGEzZ8go7SpSGf9ciCL/7FrbH42Bjb46dNfNpLLStSSgQQREdymbYsHE7q2lMu8U2bFgfSUlSlhIeJjxpw8OFo2DFwsLodcRXe6RQ5M7YuIgoIFFcaV6nFpjsdWbWhKsLbYtA7hVFJhcunJHhLRKyilzkbiXh6T+vUecCMNWuIA4eD4dps+9xuGFBaP92UA9ayfnL4uXw93+EwYP7YviwAXIHsTSXQIIh4ZBokgWULCjWl/p1qqMsfE7ky2fIBJNWVNRXlFmv1AJLea1KwYu0UIkoKtrw77932aI0qo9FJWr1hdw1Jon5jH4b38E92gA165XFqTbCeEAPBqgZhWpJLVu2BnHx8Www269vj0y7JDS5S65OKAlItEhhYWHsdbKIkoVE0T6Z5aL3VJPga3Hl+yIombhk71MLjF7Tz6fyozdv3kbHju0wevQQvdzeO1dZko//BaGNdxjuJ+ZF764V4FpdB05W3EP4bL2I5xJDVG7rgg7Vvp2HiHt4EjtOvUCcgRFqOfaArfm3n5MmWPfv98XWbW4sUNCtWyfhKdwH5VPNQGsSRXM9JC4SSmpRpScw6qe5LKokQySLY6her1DNNSKJevcJDu4heFOlOBxCQvCXQXHc7FcMllrO4Yu/+SfsXdzxQpIXtSfuxd7hFb4eDyX+h039BuGPf4WbKF9dzDixHgPLKf6Q9BQ/ceIstmx1ZRNujRrVZ8XY2raxZSk8WY2qE6VUR83T8xB8fY+zUHn79q3Rv39vWFpWEa/QX3KFSCTCE83F7T1OFS2BUz1MUSbgHWr4xqFHTwusrahNlUgQuHU47NZGoUrJ53hXewkuLm2BlJkSCV7vm4Suv7xCme8/4omkC3b5TEQ9FTMdbt68w3baoqXS9KS2sWnMNiuiFaHaEExqEhIluHPnPq5e/RtnzlzEw4ePUbdubbYQj3YE00VgQF1yvEikMdGYvucN/ko0gWffErCjUG9CNMZueo3dxUviriAac62NSyLhM9Ye04N6Y0JJd6x42w+HPQahkmhKpCFnMLXzbNxtMQKNb6yHT9UFuLC6HYokn1YZmgC9fOVvVv3yzJkLLNfJsloV1K9fh7V69epovLg4ZX8/ffacCfXKlX+EwfgtVvCDao01F0RKtdRov3viG+sjeY2zO4/hQbQRrDt3h833qWzrZz/s33Ud+Vv1g72lbvKictfAXdfE38RCuzG4YLsGK01WoYfb/7Dy/EK0ZQGhKFxd6IKhp6ywbJMV3J1XaSTzmuoN3L33gA2OaZN/KswRFRWN0qVLoXz5cmzlKI1jaMvmcuXKsOgURZYoaiY70s+g9UIRnz/jszD+oDEIhaZfvHyFFy8C8fTpc9Zo6QP9jCaNf0KTJj8x148G7cqQftiHAa2W4e8EQ9Qctxseoyt92Vk5/sqvaDPsFuxc92J6Xd0k2HKRaBHJ023o6eiK0kt8sMTgFzSb9g5DDm3DKMGUxN/biB79PFFi1i78WXQDWv18B3ZbvDBfjTXm6UFzKAEBj/Ho0RO2Nvyl0NhRuOFTZwKkB63pKSrc/CSsChXLs4gUWSoaX6hjoeLOLECLcddhVDoMb00G4sC+IajKVCLB0w2D4bC1LJae/w0d1MsvzTRcJFokbP8ktJgbhjHHNmFA5BZ0c/JE5RW+WN7qPXYMHIhVkkHw3NkL0av6oqdbOSw6txzdtDjZTBYmJiaGuWcUPaNM6di4OBbWNRbGNDQpSU2zC98SEbB6ALrtqYi5I8OxZGkoBu/fjrEs6vcZh0d3wozQoTju2gdpg3yqBg0yi5ZjO7mZePjdfoj4sjVQu1ReGJavgPIFIvHi6Ru8ObwOG+6WQ/9p3VE5Txju338FVKwOay1nlNBgmtJezM3LoUqVSqyIXn1h/PJD7ZrMWtA5za8MjcSDBy9hULk6mra3Rb0CT3D25IvkjOT4J7j3OA5la1pB+JN9g7xaBtQ0DReJtkgMxJ37IShkVRPV6T4rYIFK3wMv73pi+eorMO42DkOsCwijbn/ceyRBcavqsNCPpRxZS/wj+D1KQJnqlihZohna1iuAR2fP4j9BJdKPAQh4VxCW1vKr9ChCnnBkTR24SLSENMwPd58ZoJp1DbBxuqE5KpUvgIhz3jgmaYNJo+uBDEfiM+HGCDdE1VqWXwavORnJm4cICC6AqjUqI3+eYmjZti4KPL6IE4JKYu/74zH+B2trzaWoyBMOtfTgItESCX5+8E8si1q1S4rRqgKoWKksDA1MYDN2BNoUp69CinA/fzyHOWrVMMkVX06Mvz+eJpWHlRXNm+RBMVtb/FTwP8HleoSH958gupQlrEtnJr6nGvKEQ42d4wN3ju5IwL9LeqKvzw9Yd3YObGlWVfoJ3mO6Ys7rduhp6osDRWbhwroOSqv0ZCXcknB0hzQU9/3fwaBKNVjJpkDymMK2bX0UeuyDff9KUdnaCjqK/H6Bi4SjO+ICcP+JFObCoL3olztRcLlsWqChUSLiJWawqlVW52t9uLvF4SiBWxIORwlcJByOErhIOBwlcJFwOErgIuFwlMBFwuEogYuEw1ECFwmHowQuEg5HCVwkHI4SuEg4nHQB/g/+E1b3YJQoIgAAAABJRU5ErkJggg==[/img]
9. Solve for x
[img]data:image/png;base64,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[/img]
10. Solve for the radius
A local park has a circular ice skating rink. You are standing at point A, about 12 feet from the edge of the rink. The distance from you to a point of tangency on the rink is about 20 feet. Estimate the radius of the rink.[br][img]data:image/png;base64,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[/img][br]
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Information: Circle parts and properties of chords, secants and tangents