IM Geo.3.2 Practice: Scale of the Solar System

Figure G' is the image of figure G by a dilation with scale factor 2.
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[/img][br][br]Where is the center of this dilation?
Here is a quadrilateral.
Dilate quadrilateral [math]ABCD[/math] using center [math]A[/math] and scale factor [math]\frac{1}{2}[/math].
Triangle ABC is dilated.
The image is [math]A'B'C'[/math], find the value of [math]x[/math]. [br][br][img]data:image/png;base64,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[/img]
Polygon Q is a scaled copy of Polygon P.
[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVAAAADGCAYAAACEoNgzAAAgAElEQVR4Ae1dB5RWRZZmznHG3dnZozvJcXZndHcn7MzoYHbGHQUVQZAhKIZRsUEdRJGkuIoSGtQBRQVBokA3koM23U3TOXdD55xzDnTOue+eW39X2+H/mz+896re/26d858/vaq69d1636uqe+vWJKBECBAChAAhYBcCk+zKRZkIAUKAECAEgAiUOgEhQAgQAnYiQARqJ3CUjRAgBAgBIlDqA4QAIUAI2IkAEaidwDmSrbi4GFxdXQHfKREChIB+ESACFaC7yZMnw6RJkyA0NFRA7VQlIUAIKIUAEahSSFpZzsaNG2HKlClEoFbiRZcRAjIjQASqoXZwxHndddexqTuNQDUEnqoiBFRCgAhUJWDHFtvU1AQ333wzbN++nf1FBDoWIfpOCOgPASJQjXTm4uICc+fOHa6NCHQYCvpACOgWASJQDVTn4eHBpu44CuWJCJQjQe+EgH4RIAJVWXdImtdffz0giY5MRKAj0aDPhIA+ESACVVlvOG3HtU/0+xz5QgJdtGgR+01lEah4QoAQUAkBIlCVgOXFrly5krktoevSyBcSKPqD4m+UCAFCQJ8IEIEK0htN4QUBT9USAgoiQASqIJi2FEUEagtadC0hICcCRKCC9II7kmgvvCDwqVpCQCEEiEAVApKKIQQIAeMhQARqPJ1TiwkBQkAhBIhAFQKSiiEECAHjIUAEajydU4sJAUJAIQSIQBUCkoohBAgB4yGgCwJdFFwIk3bH0EsyDKZ6ZEFH34Dx7hpqMSEwhIAuCPQXR5JgYVABuMaV00siDPChFn+lnW4mQsCwCEhPoKVtPWzkuS25yrBKkrHh6Q0dTC9f5dTJKB7JRAhogoD0BBpQ1sxuVP+yZk0AoUqsRwBHoGsvl1mfga4kBJwMAekJdFdaDSPQ6o5eJ4Ne/835z6PJMO9irv4bQi0gBOxEQHoCfT2imBGone2jbCoi8LhvHvzmeIqKNVDRhIDcCEhPoNM8s+HWU2lyo2hQ6TbHV7CHWw3NDqTvARjY+/z58yz+rLu7OyQnJ0svsx4ElJ5A0QL/XGCBHrA0nIzexU2MQEMqWgzXdj012M3NjZ2KcNNNNw3HpOUBvfXUDhlllZpAuQX+oySywMvYeSraTR4Su9NrZBSPZBpCAI/TxtfIhN8ppOJIROz7LDWBcgu8XylZ4O1Tr/q5vrMnBnCdmpL+EEACxbCKlOxHQGoC3Tlkga+iNTb7NaxyzjvOpMPDnlkq10LFK40AroHSCNRxVKUm0GVkgXdcwyqX8FJIIdzonqhyLVS8EgjgtD0sLAzQiIQHHbq4uChRrKHLkJpA0QJ/y8lUQytI9sZzP9285i7ZRTW8fDji5C88EZZORHC8S0hNoGiBfzYg3/FWUgmqIRBV3cos8Z7FjarVQQUriwASJ6590hTecVylJdDS1m52Y25NqnS8lVSCagi09vaTnlRDV92C586dS8dqOwixtASKe99xr/XF0iYHm0jZ1UbgR4cSwCWIfHXVxlnp8nENdMqUKUoXa6jypCVQboFHX0NKciPwsGc23H02Q24hDSwd7kIam/A3NCStXLly7F/03QYEpCXQZeG0B94GPQq9dE10KXx/fxx0UXBloXqwVDmudc6bN49t43R1dYVVq1axnUmTJ08Gc+RqqRz6fTwC0hIoWuB/Txb48RqT8JfjufVsuSWRgitLqB1g+97RaMTXPPEzbu+k5DgC0hLofxxJgr+RBd5xDWtQQmZjJyPQY7kUXFkDuKkKiRCQkkD5HvgtiWSBl6ivWBRlEIAR6HsxFFzZIkj0h1MiICWBcgu8T8n4xW+n1IITNOpXx1IA44NSIgSMhICUBLozrZqNaMrbyAKvl864wC8P/ucE7RrTi75ITmUQkJJAXyMLvDLa1bCUDxMq2UOvtpOOXtEQdqpKMAJSEihG9/kdjWYEdw3bqscND7jxIaySgisjcmGVfvBGlAu9bMDAq/iUbZ1OgqulJFC0wD/tT3vgJegfVotQNnT89N6MWqvzOPOF25LWEXnaQJ74sHEJmqW7LiEdgfIo5zglpKQvBK7ZGwsrIkv0JbRK0q6IeA6OZH+hUunOV+zRnD3w8PnfQ0O3vlzhpCNQboH3Jgu87u6Su8+mA26AoAQw/+J9EFkVSFBYicDl6lBGoMl1sVbmkOMy6Qj081STBR6nhJT0hcCS0CK40Y2CK5e2FTIyqGwnv1hre3BdZw3DzLPohLVZpLhOOgIlC7wU/cIuIfak1zBDUkFLt135nSVTVFUQIwNnaY9W7Zh2/g+wM/UDrapTpB7pCJQs8IroVUghl6rbGIHiccdGTifzvoTnA2cYGQK72r40dAGsiVpsV15RmaQj0H93T4Kn/GlHi6gO4Ui9jd19jEA/Nvgx1B8nvQsbYpc7AqUh836SvA6e9NNXfFKpCBRP30Rfwg8SKgzZgZyh0T85nAiLgwudoSl2t2F5xLPgThZ4m/E7X3ScLX1UtOvHk0MqAvUbikLvRefr2Nz5ZMkw3Ssb7jln7ODK83z+TBZ4OzpkRkMSI9Do6hA7covJIhWBcgt8SauxjRBiuoIytb59qQz+eX8cdPdjjCbjpZLWAkYCle2lxmu8gy3u7Otg2OEasl6SVARKFni9dBvLcp7MNwVXTq7rsHyRE/+Dvp/oEE7JPgTQf3Zr4lr7MgvIJRWBPkR74AV0AWWrTG/oYOvYJ/LqlS1YJ6WdyDsAzwdM14m08on5VvSL8FrYU/IJZkEiqQgULfAYFo2SfhHoGxhkBLo+tly/jXBA8o8S15IF3gH89mdsg1ned0B3vz6W8aQhUAyDhhb4zfFkgXeg/0mR9TfHU+AJgz4IXw9/Btyzd0mhBz0KEVx+gS2B5DVl6kJ8aQjUr9R0DrxnUaMugCMhLSOAkbR+ezzF8gVO/M9cn3shojLAiVuobtNKW03bYIPKvdWtSKHSpSFQboEvJgu8QqoVV8zWRFNw5bquPnFCCKi5uDWfjZ4qyALvEPpohDuUtcOhMrTKLA2BvkpR6LXSuer1+A4FV46oalW9LpkqwJEnWeAd18gLgTNhY+wKxwvSoARpCPSh8xSFXgN9a1IFziJwPXt/prGCKx/P3U8WeAV62Oa41bAo6DEFSlK/CGkIFC3wT9CpjuprXKMart0XC6sMFlx5a+I7sD72dY0Qdt5q0BUMR/JN3Q3SN1IKAsW1MhyxbCILvPQdxloB/3QuAx7xMlZw5WXhT5MF3toOMsF1cbWRjEBT6uImuEqOv6QgUB6F3oMs8HL0CgWkWBpWDD8zWHDlORfuIQu8An3nSmc1I1A9HDInBYHuGIpCX2jwQLwK9D1pisD1T5xVFBlEp8Ut3AKvn0hC0nQWM4LM8JoMX6R9aOYfuX6SgkDJAi9Xp1BCmsiqVkagPgY52yq80p8s8Ep0nKEycDnkreiXFCxRnaKkIFCywKujXJGl8nXtT5KrRIqhWd3HcvfBQopCrxje21NcYYHvA4qVp1ZBUhDoz92T4HGywKulY2Hl4hroiyHGCK68JeFtWB9DFnilOpt38Wk2opf9YD7hBMqPgXCNoz3wSnU+WcqZ6Z0DeNSxEdKrYU+BW/ZOIzRVkzZmNqQwAsXjjmVOwgk0sNy0B/6bQvl9vmRWpIyyrb1cBv+0Lw56B5w/uPLsC3cDroNSUgaBtt4WRqCn8g8pU6BKpQgnUG6BL2juUqmJVKwoBE7mmYIrp9Y7d3BlHoW+vI0s8Er2tQW+9wMe0CdzEk6g6C+I7i6UnA8BjEqPuj2V79zBlcMqfMkCr0L3fefSEumDKwsn0AdpD7wKXU+OIrv6BxiBboxz7uDKR3P2wMLAR+UA3YmkOJi5HWZ63Qa9Az3Stko4gZIFXtq+oYhgvzuR6vQxDj5MeAvWxyxTBC8q5FsEwir92Mg+v1neLcFCCbS5p5+NUDYY9PiHb7uK8356NiAfMEK9M6elYQvIAq+Cgota8hiBYpR6WZNQAg2paGEEeo4s8LL2D4fl2pZcxXTc0O28wZUf874Twiv9HMaKChiNQP9gHyNQtyx53cOEEuj2oT3w+WSBH91znOibd3ETI9CoqwRXDg0NheLi4lEtT05OBnzJnMraithNXt42WnaZZdaTbIuDZ4Nr7EppRRZKoEvDitjNJS06JJjDCODDES3xX14luPKUKVPAxcVluD4PDw+YNGmS9AQaUnGREeiw4PRBUQRwfRkj1MuahBIoWeBl7RbKyvX9/XGwOmpiH0kcgSJh4igUR53XX389uLm5KSuICqUdydkt9Q2uQpM1LfJ0/mH2gGrukfOwSaEEeqN7Iu2B17Q7iqnsvq8zYZrn1S2pkydPhpUrV8Jtt93G3sVIa1utH8SvgXVkgbcNNBuujq2JYASaVp9gQy7tLhVGoG29Jgv8erLAa6dtQTUtiyiGGw4nXrV2HHHiKHTu3LlXvVaWC14JfQIOZ30uizhOJ0d1RwUjUAwuImMSRqBhlSYL/NkC2gMvY8dQUqa9GabgyiVXObIa10CRQDdu3Khk9aqWNcv7DkB/RUrqIYAY707bol4FDpQsjEC3p1Qz40JuE+2Bd0B/usgaOuSuhscdW0rbt2+H6667DvD95ptvtnSZVL/j3nc8/KyMLPCq6mVFxHOwJvpFVeuwt3BhBEoWeHtVpr981R297GH5WUq1WeHHWtyRSPVgQAqp8GEEarZR9KNiCOxM/QCe8P3LhOVhf8H187EJH8hqLgkJI9CptAd+rK6d+jseW704eHxwZXMWd5zC62EU6p79BbgEzXJqvcnQOJ+Ss+xBVdVhOaYCEiUu/4xMTU1NzJsD/1Mrja5RrVrMlHujG1ngzcDitD/NvpADd5kJrowjh7EdHF2ZkETxBpA5vR//JkWh10BBaIHHpZKYmnCLtXE3uJEXYB+66aabRv6k+GchBNrRZ4rS816M5SeK4i0VXCCSxNSpU8e9XF1dx+3AESyqKtWjrq/dFwf9g84TXHlJ6ONkgVelt4wuFH1AkUDP5B8e/ceIb/jQxREoEikm/K6FL7EQAuUnNp4xkAUed9qggs29tFD0iL4m5OPR3Dq2Dpre4DzBlWd63Q4YC5SS+gg87f/gVYMr472F6+mY0KMD7zm1kxAC5VHocwxkgefEOVKh+JTkrjtIos6c4mvbGYE6y0Ozsr2UjYpwLzwl9RF4L+Y1wKhXEyXciIHT9rGj0YnyOPqfEAJ9xWB74Pn6DCrYXMJ1GiRYPv0wd43ef+MbJ5wluHKoTqPQ4wgNl40WLVrEXnpZQnLL3gUzvCZD34DlqF5obUcC1Wr0ifekEAI1mgWeWwjNuVmgEvj0Xg+uO44Q+S0nU51m6y6ewLko6DFH4NA0LxInejbwmdDY91WrVmkqj62VBZebXMYKW3IsZuXkiW3DUagWSQiBGs0Cz6fplgiSE6gzj0CxMy8MKoBfH3OO4Mqb41bDhtjlWtyjDteB/Y4TJvZF7GdIMOhChqSDfrf4v6UHvMMCKFBAfnMWWzLB6FeWErYTl8KwjVolzQm0e+icnHdjyrRqo/B6+BTdXGxLdNXhnVurp6YoQLYkVrJ10KbuflEiKFbv30PmwaGsHYqVp1ZBnDyRJM31P6yXLzFpOXKztb3d/V2MQHEqbynxtmp5H2lOoNHVbewmcvaTGrmSOUFiBzaX+OhUC4uhufq1/M2jqJHp/lJ1m5bVqlLXo16TAddBZU7ckRyJ0RJ5cvn5LEjmUSg+tCyN+rGtuESBI2otk+YEuiutht1EWY2dWrZTWF386Y4h2sLCwoZfO3bsGF6TQuMSdgBnT9mNnUz3h7Ku6LqpuCMG/RJLJbfA84ezNVNavk4v84N8a+JaWBg4Y1zfwXsHjWI409P6PtKcQI1mgccnIp+im3vHzq210sf1QA1/+MGBeFgVOXFwZQ3Fsauq8Ep/RqB2ZdYwE1/btGZKyx/0Mm+hPZ1/iOHe2tM8jCK/p5A8rzbKHs6k4AfNCXSqRxbgUbdGSehagUpGokQy5S/ssEYiTq7v+7/JhIc9s/hXXb5j/M/FQbOllp0HaEFisSZxArW01GRNGWpfc6k6lBFoesO3sWXx4WDNA0It2TQn0J8ZbA88HwUYkSzNdVoMrvxTK4Irm8sry2+b4lbBxtgVsohjVg4+87Fm+o4FcAKVeQpfMRQ+EIOLyJI0JdDegUG2BmYUCzw+GXH0ae0oQJZOoaYcfA28rK1HzWpULfvlkLnSW+CROLHvIZFakzjhykyg2I45F+6BL9L+YU2TNLlGUwKNqTFZ4E/m1WvSONGV8GmUmvEIRbfR1voDy5vZQ9S/7Nt1LFvLEH39DK8/QugE/oii5cP6uVV9bKQrS7LxpSZrCddSOWr//kaUC7wZtUjtaqwuX1MC3Z1ussBnGsQCz5/q1nZiq7Wm4wvL23oYgX6aUqXLVtR0VJos8K3jY5vK1CBOoOgbaU3iS004lZc54ehz/sX7pBFRUwI1mgWed2LZO6XWvfGXR5JgkZngylrLYU99EVUBurDA875nzYiSO6DrYanJs+gkwx8fZDIkTQl0isEs8NzFQgZFyyTDnIu5cOeZdJlEsloW3H20OFhuCzw2hs9+MAbtRAmNm3yPvLWj1YnKU/u/5LoYRqB43LEMSVMCNZoFHkeeNPoc383fvlwG39sXC3oMrewatxJcY8efvTO+lWJ/4QZMfIjjWrylhJs48BpLkcIs5RP1e33XFUagpycIrqylbJoR6MAgGMoCr6US9VaXW/YV1hcyG/S3G+2l4Dm6iUKP2zKRHDHAhru7+yi/Yxxt8pGn3nbCPRfwCGxNfEeKbq8ZgcYNBdQ9bhALvBTalVSIy0PeGGd1eCLBI563wkQRgWSDnLsz8eWkse+4VirSEd0evNAH95XQJ+zJqngezQh0X0YtG3Vk6HDUoTjqBi+wqaef9YUNsfo6E6u2s4pNH0slt8CP7V64jISjUSRLblxCIp1oaj+2DJm+4zr0dM9bYWBQfFQvzQh0SWgRu2lkUgTJIg6ByafSYL5vrjgB7Kg5qioIpp3/gx055crCR6Xz5s2TSzArpQko82QPsqKWPCtzqHeZZgRqNAu8eipzjpKfCyyAX+ksuLJb1k54MfivulcAWt7RZQlHoXr0Uc5pTGMEKkM4Qc0I1GgWeN3fZSo34P2ECjYjaekRPw2ztqkbY5eDa5zcR19Y2xac1vP1UBFRjKyV09x1HX3tbCaAQV1EJ80IdNLuGDDKHnjRStVD/WhAwj6B23v1ktD/E89CcpaEvqK4JqrHrcZLQxfA+phlwlWhCYEmXjEdaXsst054g0kAORBIbzAFVz6oo+DK0zxvgZAKHzkANLgU6Mb0XMB04ShoQqAHMk0W+LT6DuENJgHkQKB/cBCu+zIeVuokuHJdZw1bdytpLZADQINLcTz3ANNHW2+LUCQ0IdClBjsHXqhGdVQ5Btd+6Lw+gitHV4fAI5636Ahd5xY1siqQEWhGQ7LQhmpCoA94ZBoqCr1Qjeqocnyw/vhwgi4kds/eBbgLiZIcCOBMAM+lulB8WqhAmhDoDQaLQi9UozqqfEdqNTMkVbTLH1x5fezrsClutY7QdW5RB2GQhbXbmfqB0IZqQqBkgReqY2kr9yvVT3DlRUGPwURnkksLshML9mbUYlgd+YLQFqpOoMl1HWyUcZQs8EIVLWPlJa3drG98kix/cGWcLpIFXq5e9HnqZpjn8yehQqlOoHgGOI5AU8kCL1TRslZ+81fJ4CJ5cGUeQq2kNV9WGA0p1zeFR9k6KMYoEJVUJ9DXwosZgYpqINUrNwKzL+TAHZIHV75cHcqCV8iNpPGkS6iNZgQqMriy6gRKFnjjdWxbWrwmuhS+uzfWliyaX3skZzfgSZyU5EKAR8c6lXdQmGCqE+gNhxPhcV/xUVOEIUwVT4gA7kTCJZ5siQ8aXBezDDaTBX5CPYr684XAmbAl4W1R1YPqBEoWeGG61UXFUVWtjEDPSBxc2SVoFrhnf6ELPI0mJD7c/h4yX1izVSVQ3LqJBEoWeGH6lb7i+q4++M7uGFgvcXBltMDLfg689IpWScD9GZ+wyEzoFyoiqUqg/OwbdGWiRAhYQuC202kw76KcwZUbu+uYoaKYLPCW1Cf0d9/Sr036aRHjIaEqgS6PMFngB8U8HIQqliq3HoFn/PPhv4+mWJ9BwytjasJhuucfNayRqrIFAdwLL9JHV1UCJQu8LV3BuNe6xpmCK7f1yhdc+WjOXvh7iD6PvjBCj2rtaYYZXpPhYNZ2Ic1VlUB/ShZ4IUrVW6Wn8uvZWrmMwZU3xL4O78e/oTdIDSUvntD5XsxrQtqsKoGSBV6ITnVXacrQdt8vM2ulkx3dZNAPlJK8CHyYsAaeDZgmREDVCBSPLyYLvBCd6q7S7v4B+OHBBFghYXBlkwXeV3eYGkngr3L2sHXQ9l7tj4dRjUC/yqljBJpU124kXVJb7UTgL99kwoOSBVdu6m4YsvDSRhA71apJtrAKX6an9IZETeobWYlqBIpHNeAIFI9uoEQIXA2Bl0OK4EeH5AquHFcbyQwUV5Od/heLQGFLLiNQr+JTmguiGoHe/w1FoddcmzquEEPa4QO3UqLgysdy9wnd5aJjdWoqet9ALzzh+xfA8HZaJ9UIlCzwWqtS3/VdKGliBOpX1ixNQzbGroAP4t+URh4SxDICqyIXwsrI5y1foNI/qhEoWeBV0piTFlvQ3MUIdJtEwZUXBs6Ar8gCr4se92nyBpjjc6/msqpCoBhZhyzwmutS9xVicOUXguQ5Nhgt8GGVfrrH1QgNOFvgztZBtQ6urAqBHss1WeATr5AF3gidV6k2PuqdA7efTleqOIfKaelpYjdkUQtZ4B0CUoXMqJPAMi/Yl/ExrIl+kR0uhw87fFV3VKhQo+UiVSHQN6JK2Qi0b4As8Jahp3/GIrAqqgSukSS4cnxtFDzqddtYEem7hgi09bZAcl0snCs4Ah8lrmUGPU6U+P6I5y1sm+0H8WsADX5RVUEaSmeqShUCneKRRefAa65K/Ve4L6OWPXizJAiufCLvACwJfVz/oOqkBRVtJWy55FDWDnj38lJ4ym8qG1Fywpx/8T52Aufnqe+DZ9FJSK2PB5wliE6qEChZ4EWrVZ/1h1W2MAI9nV8vvAGb4lYBjmwoKYtAd38XZDYkMxL8LHkjLAt/mo30OVHiO26f3RC7HA5nfc5OQi1qkTPUISKjCoGSBV7ZTmeU0mo6euGaPbGwToLgys8HTIejOXuMAr0q7USDzqXqEMCtlugS9nzg9FGjyse872QEui1pHaARCJdN8ARUPSXFCTS3yeSOQlHo9dQN5JH1lpOpMFeC4Mo4Egqv9JcHGIklGRgcgLymTMDgxrvSPgT0yZzjc88osnzG/yF459ISZvjxK/0GshvTJG6R9aIpTqAn80yhyRLIAm+9FujKYQQW+OXBfx1NHv4u4kNrbzO7+SkK/Xj0G7vr2UgRT8LEJY4Xg/86iii5YQcjJB3P3Q9RVcFwpbNmfEFO8oviBIrH1OIUvocs8E7SRdRpRmffAFyqboM96TWwJKwI7j2XAdfui2V9576vM9Wp1MpSE69cgplkgQd8gASVe8O+jG3wf9EvwwLf+0eR5eMX/xfeiHKBnUOGHYwOL+psIitVq/hlihPoQ+fJAq+4lnReYGlrD3gWN8Km+AqY72saYeJDFl+/OJIE6P/5ZnQpHM6+ArG1bdDeNyC0xSfzDgIG6TVKau9thZS6OPi64Cv4OOldWBq6AKZ73jqKLF2CZsJGZtjZCSEVF6Gmo9Io8EzYTsUJ9CcUhX5CwJ35T4y8hUs3eNb76xHFgCHq/vVAPCPK7+6NBTw87rnAAvhHYiV4FjUCbt+UMW2OXw0fJrwlo2gOy1TRXsrWdtHCvS7mNXjWf9ooopx94S5YFv4McMNOWn0C9A/Kd9SKw0AoVIDiBEoWeIU0I3kx1R294FvaBFsSK+Fp/3z47fEURpSo/xvcEuEhzyxYHlEC6NsZWdUKTd36uQlxD/zR3L2Sa2Bi8Xr6uyGzMQUwxNuOlE2wIuJZeOzCXaPIcqRhB6fqVR3lExdK/45DQFEC5QEhyAI/Dmdd/5BW3wEYIBt3mCExYtxOPgX//YlUeNIvD/BguLMFDSCDE7yjYKMFPqIywNFiNMt/pbMaLlWHwrHcvbApbjW4BM0aRZSPeN7KdvHgqBo3COB0vXegVzP5nLkiRQn0dH4Du7HIAq/PLtPQ1QfB5S3waUoVLAwqgFtPpQ0T5b8dTGBT8lfCimBnWg0EV7RAY3efPhs6gdRtva2MfEpa5QlqwsVFA01+cxagG9Du9C3wZtTiUfvAkfhHGnYCyjwBp+yU1ENAUQJ9+1IZu+HwjBtKciOQ09QJeBrmO5fLmBHn5+5Jw2T5q2MpzBfz3ZgyOJ5XDyn1HXI3RkHpkq7EwCzv2xUs0b6i8DiRhNpoOJ1/GLYkvj1uHziSJY400UEd94En1cUA7vKhpC0CihLoNM9s2gOvrf6uWltrbz9bg9yVVgMvhRTCXWfT4Xt7Te5CPzgQx9yHXgwphE+Tq8CvtBnqu5xvVHlVkEZccDr/ELNCj/hJ9Y842g0u94EvMz+DtZdfgaf9Hhw1BUfDzuvhz8BnKRvBr9QDytqKVJeJKrAOAUUJ9CeHE+BxXwr/ZR30yl9V2NINXxc2wIbYcpjjkwsYX5OvVf7ySBLM9M4B9NN1y74CyXXGGVXagjRGoP9Hwv/ZksXqa9v72lgQDI/C44ABgHEf+Eyv20eR5d/8H2YkitsfE65EQ2cf6clqgAVcqCiBkgVeGw129w9CTE0bs3C/GlYM6Hj+gyF3IRxd3n46DZ4PLGAWcq/iRqjrNPao0hatYCALnBI7mirbyyCyKpCdKY/TbLTs47Sbv9DPcknofPgkeT1cLDkHMq65OoqBEfIrRqBFLd1stEMWeGW7TXlbD3iXNMH7CRWA2xx/M8Jd6NDFy9EAAAVbSURBVGduifCwZxY7T31/Zi1QAGvHsUeCi6yy3gLfO9DD9nX7lJxl+8BXR74Ac33uHSZKLA8PPMOdPO7ZuwBP+hRxfrnjyFAJ5hBQjEDPFZAF3hzA1v6GoaeT6trZbpwVkSUw9XwW/HCEu9AfTqbCU/55sCmuAs4XNUJtJ7mhWIuttdd19LUz4ittLTSbpa6rBmJrIuBk3pfM0f6l4DmjiBLJclHQY/Bx0ntwoeQMUDR7szA61Y+KEejayyYLfBdZ4K/aQZD8/Mua4aOkKrYzZ6S7EJImHgm9NKwI0PBDLmFXhVOxC1LqYmGW9x2svMKWHHZsxP6MbfD2pZfhSd8HRpHl7At3s+MkcEdPTE04YAASSsZDQDECneFFFnhz3SejoRPwjKi3LpUCYnSjW+KwYefXx1Jg3sVceC+mDDyKGgF391ASh8CZfDd4NexJmO75x1FkieuiWxPfYbt6CpqzxQlINUuHgGIE+uNDxrbA41bF0IoW2J5SDYuDC+HOM+mA+7/RsIYGHow2hO5Cn6dWQ1wtHbYn3Z0wJBBGFzqYuZ0FAm7uaZRVTJJLEgQUI1AjWeDzmrvgTEEDvBdTDn/1yYWbRrgL4edZF3LYiBNdiqpoVClJVycxCAHlEVCEQEtbndMC39E3ANHVrbA7vQZwC+Ofv86AfzkQx0aV39sXC7efSWfuQjtSqyG2pk157VCJhAAhIDUCihDoN4WNjFT0bPAoae1m1m2MWTnWXQjXLXGXFcasxIAZFe09UiuVhCMECAFtEFCEQNfFlDMCxRGb7Kl3YBDia00xK5m7kEcW/PDgt9GFTO5C+fBZSjVcplGl7Ook+QgBoQgoQqC4RfB3J1KFNsRc5ZXtPXCxtAm2JlbCswH5gAeW8a2NGJLtAY9MWB1VwtYz0WGdEiFACBACtiCgCIHeIEEUeowYhDErca/3dK9swF06nCxx9w5OyzFgBp7Dg07rlAgBQoAQcBQBRQhUSwt8XVcfBJW3sCn2ouBCuONMOlwz5C6Ex0f86VwGrIwsYaHaSmlU6Wj/oPyEACEwAQIOEyhOfZFA1dgDj9HNMWYlxqWc7ZMDvxzhLoSRhjDy07bkKoiqagU6BHQCLdNfhAAhoAoCDhMoHg6GBOqIBb6lxxSzcpS70H6Tu9C1++Lg7rPpLGAGnjmP1nJKhAAhQAjIgIDDBIqxJ5FArbXAY8xK3LaI7kJP+OYBbmfE/PjCqOjzfXPh46QqiKhqhT4aVsrQR0gGQoAQsICAwwQ6+4J5CzwGFcEzvr/MrIXlEcUwxSML8FwdJMrv7ImBu86ks6Nv8cgIDIVHiRAgBAgBvSHgMIGikzmuRfqUmI64/VtAPqAvJR9V/vRwIjtfZ2tSJYRXtgL6YVIiBAgBQsAZEHCYQPFIW06WaBFfFl7Mog8V0KjSGfoHtYEQIAQmQMBhAsUIRHjEBCVCgBAgBIyGgMMEajTAqL2EACFACHAEiEA5EvROCBAChICNCBCB2ggYXU4IEAKEAEeACJQjQe+EACFACNiIABGojYDR5YQAIUAIcASIQDkS9E4IEAKEgI0IEIHaCBhdTggQAoQAR4AIlCNB74QAIUAI2IgAEaiNgNHlhAAhQAhwBIhAORL0TggQAoSAjQgQgdoIGF1OCBAChABHgAiUI0HvhAAhQAjYiAARqI2A0eWEACFACHAEiEA5EvROCBAChICNCBCB2ggYXU4IEAKEAEeACJQjQe+EACFACNiIABGojYDR5YQAIUAIcASIQDkS9E4IEAKEgI0IEIHaCBhdTggQAoQAR4AIlCNB74QAIUAI2IgAEaiNgNHlhAAhQAhwBP4f8rAoMxG6sf8AAAAASUVORK5CYII=[/img][br][br]The value of [math]x[/math] is 6, what is the value of [math]y[/math]?
Solve the equation.
[math]\frac{2}{5}=\frac{x}{20}[/math]
[math]\frac{2}{3}=\frac{x}{10}[/math]
WXYZ is a kite.
[img]data:image/png;base64,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[/img][br][br]Angle [math]WXY[/math] has a measure of 94 degrees and angle [math]ZYX[/math] has a measure of 60 degrees. Find the measure of angle [math]ZWY[/math].
The semaphore alphabet is a way to use flags to signal messages.
Here's how to signal the letter U. Describe a transformation that would take the right hand flag to the left hand flag.[br][br][img]data:image/png;base64,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[/img]
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Informació: IM Geo.3.2 Practice: Scale of the Solar System