[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAATgAAADACAYAAACQyX+qAAAdlklEQVR4Ae2dB5AURR/Fz89IEMwBBMQcARExYkCRpIIBFCRINKNiJAmIglkRMWcUJJpRjIBiBBUlqWAOmMCAOfRXv8a+mrvbu9u9292Z6XldtbV3s7sz3a9n3/Y/vS4wakJACAgBTxEo8HRcGpYQEAJCwIjgdBMIASHgLQIiOG+nVgMTAkJABKd7QAgIAW8REMF5O7UamBAQAiI43QNCQAh4i4AIztup1cCEgBAQwekeEAJCwFsERHDeTq0GJgSEgAhO94AQEALeIiCC83ZqNTAhIAREcLoHhIAQ8BYBEZy3U6uBCQEhIILTPSAEhIC3CIjgvJ1aDUwICAERnO4BISAEvEVABOft1GpgQkAIiOB0DwgBIeAtAiI4b6dWAxMCQkAEp3tACAgBbxEQwXk7tRqYEBACIjjdA0JACHiLgAjO26nVwISAEBDB6R4QAkLAWwREcN5OrQYmBISACE73gBAQAt4iIILzdmo1MCEgBERwugeEgBDwFgERnLdTq4EJASEggtM9IASEgLcIiOC8nVoNTAgIARGc7gEhIAS8RUAE5+3UamBCQAiI4HQPCAEh4C0CIjhvp1YDEwJCQASne0AICAFvERDBeTu1GpgQEAIiON0DQkAIeIfAqlWrzPjx440Izrup1YCEQHIRmDVrljnppJNM1apVTUFBgQguubeCRi4E/EBg4cKFZuDAgaZ27dqW1OrUqWMGDx5s3n//fRGcH1OsUQiBZCHw5ZdfmjFjxphGjRpZUqtWrZrp2bOnefHFF4sAIRO1CBz6RwgIgagigF9typQpplWrVqvNz4IC07p1a3vsl19+SdltEVxKWHRQCAiBqCAwe/Zs06NHD8MqDb/aHnvsYW688Ubz1VdfldtFEVy5EOkNQkAI5BuBRYsWmUGDBpmtttrKkhrP/I+/LZMmgssELb1XCAiBnCHAioyVGSs0Vmqs2Fi5sYKraBPBVRQ5fU4ICIFKI4DvDL8avjSb1lFQYH1skydPNvjcKttEcJVFUJ8XAkIgYwSIdhL1dH41oqFERYmOZrOJ4LKJps4lBIRAqQjgVyM/jTw1VmvkrZG/lqlfrdQLpHhBBJcCFB0SAkIgOwjgVxs7dqxp3LixJTUqDKg0mDlzZnYuUM5ZRHDlAKSXhYAQyAwB/GpTp041bdq0KfSrHX744SZbfrVMeiOCywQtvVcICIFSEcCv1qtXL1O9enVLbPjVbrjhBvPFF1+U+plcvyCCyzXCOr8Q8BiBxYsXmyFDhhT61WrVqmUuuugis2DBgkiMWgQXiWlQJ4RA9BDA1ExVLbB8+XJz0003mT333NOu1KpUqWK6d++eN79aJkiJ4DJBS+8VAglB4O677zZ169a15uYRRxxhli1bZh577DHTtm3bIn61iRMnmp9//jmyqIjgIjs16pgQCAcB0jlc0q17XmeddeyxBg0amNGjR5vPP/88nM5leFURXIaA6e1CwHcErrzyyhIEV6NGDTN//vzYDV0EF7spU4eFQPYRwK928803myZNmpQgN1Zxhx12WPYvmocziuDyALIuIQSiiMCvv/5qHnroIYOPzZmiLVq0sDlsF154ofnf//5nj2+//fbm3XffjeIQyu2TCK5ciPQGIeAXAi+//LLp06ePWX/99S2B7b777ub6668v4VejhAolj9LEJOOAigguDrOkPgqBSiKwZMkSM3ToUFOvXj1LaltuuaVhlRbXlVm6cIjg0kVK7xMCMUPg66+/NrfccovZa6+9LKmtt956pmvXrub55583//77b1ZG8/fff5sff/yx8PHDDz/Yv7N1/sp2UgRXWQT1eSEQIQR+++038/DDD5sjjzzSkhq+tUMPPdQ8+OCD5qeffsp6Ty+++GKz4YYbmk022cQ+NtpoI3PggQeaf/75J+vXqsgJRXAVQU2fEQIRQwC/2sknn1zEr3bdddeZzz77LKc93WmnnUznzp3Nq6++ah+vvPKKIY8uKk0EF5WZUD+EQIYIvPfee2bYsGFm6623tqu1LbbYwpx//vnmnXfeyfBMFXs7pulaa61lpk+fXrET5OFTIrg8gKxLCIFsIfDNN9+YW2+91TRt2rTQr9alSxfz3HPPZc2vlm5f58yZY/uQbRXedK+fzvtEcOmgpPcIgRAR+P33380jjzxijjrqqCJ+tfHjx+fEr5buUK+++mqz+eabmz/++KPII93P5+N9BYSPAVBNCAiBaCGAPwu/Ws2aNS2x7brrrubaa681n376aSQ6ijIvQQwkkjCPeYwaNSoSfXOdKKCDbPzQsGFDKyWMQB1ywmGK1LnO6VkIJA2B999/3wwfPtzUr1/fkgcrpPPOOy+SdaD0sW/fvuaZZ54xTz/9tJkxY0ZkyNfdNwV07PLLLzcdOnQwO+ywg1l77bULl8GbbrqpDfmeffbZ5r777jPz5s0zK1ascJ/VsxAQAllAAL/abbfdZvbee2/73Vt33XVtZBK/WlTSLYoPE504Fkeo+Ea5lfDBoe1EdjM6T2Q6o6XOEpTB8KA+DebGH8AvDb4BfnXIv1ETAkIgPQRwCz366KOmXbt2Zo011rDfrebNm5sHHnjAJsqmd5bw3vXkk09aLvjuu+/C60QaVy5BcKV9hqxocm2I4OAXIIrjfAMQH7vloBXVrVs3qxeVrpn77LPPmscff9xQ+KsmBHxHgHyxU045pfC7s8suu5hrrrkmcqZdefNw1llnGcq9ot7SJrhUA/nrr7/MRx99ZJ566ilr5nbs2NHsuOOOxonjQXxkODdr1swAiDNzyZ+hgLdly5aFK0MmOirO01Rj1TEhUFEEPvjgAzNixAizzTbb2Psdv9q5555r3n777YqeMvTPnXbaaeaCCy4IvR/ldaBSBFfayZ2ZS3kIG1Bg5rLJqzNzSQ4k4uL+d8+9e/cu7ZQ6LgRihcC3335rbr/9drPPPvvY+5wffTL+cchH1a8WK4DT7GxOCK60a+NMxcylABhz1hFb8BnpFgqCkW954YUXSki4lHZuHRcCYSOAX419C9q3b1+opXbIIYdYvxpF6Gr5RyCvBBcc3qxZs0oQ3AknnGDIyqa+LWjmEs3FzO3Xr5+55557bDR35cqVwdPpbyEQGgL41U499VSzwQYb2HsadwtJsJ988klofdKFVyMQGsFx+TFjxphtt93WbLXVVjbXJzgpq1atsnsrTpo0qTCaGzRzieZSg4caKYoGKChQm6dobhBF/Z0rBJxfjfsXC2SzzTYz/fv3j7VfLVdYhXneUAmOgf/5558ZRVDxbZDh7aK55A65X05uNBfNxcwl6xvtq7jsABTmjaBrl48AKRF33HGH2XfffS2pYWV06tTJ+tXQRVOLHgKhE1w2IOHm+vjjj20m9RVXXGGOP/74Emaui+Zi5rLn49y5c5W0nA3wPT8HdZakMR199NGFfrWDDz7YjBs3zsivFv3JjwTBEXW9//77s044mLnoyk+ePDllNLe4mcsGHNTmysyN/o2b6x6+9tpr5vTTT7dijlgGO++8s7nqqqvsD2mur63zZw+BSBDcE088YZf8RFnz0TBzcQxTHkPSZXEzt0qVKsZFcxENxMxFODAqMsz5wCiJ11i6dKm59NJLrV8YUiO4dc4555g333wziXB4MeZIENyAAQNsgnCYiDozlzwlNr4loks0l7pAbnYeG2+8sdl///0Lo7lvvPGG+f7778Pstq5dSQTwq915551mv/32s3NMLTZzT422/GqVBDcCH48EwZECQolXFFvQzB04cKBp1aqVjfo60qOOkJ2KXDTXmbkqPYvibK7uE341rIZjjjmm0K920EEHWb+a0o+iO28V6VnoBMevJJtWkPUdp+bMXKJq5ECRsR6M5mLm7rbbbjavT2ZuNGb29ddfL+JXY4XOap0AlZqfCIROcCiRsBryYX9GyJrkTswbHNKkEOCcDpq57DqEmXvmmWfaaK7M3Nx+sZYtW2ZGjhxptttuO3uf4VdD/kt+tdziHpWzh05wRE/ZYRuzwdcWNHMHDRpkWrduberUqWO/cJA7Zm7dunVN27ZtzZAhQ8y0adNsNFdmbsXuCPyid911l/0hAV/8aqQOoa+mliwEQic4J72ULNhXjzZo5qLOQAIp5rrz72HmIlN94okn2qRlvqCK5qa+U0gYZ3enY4891qy55poWQ/bnRMGG11wjUl+WRD8/RlHeRMWNQ8/pIRA6wVF0j8mgthoBlCaCZi4KFJAcu5I74iOaS9SPPC0igEk2cxn7GWecYTD9wQe5LpK9kfFyDYGHNm3a2FUz4q08uOeQ+wo2lG9QuUHOiHrSoFot8l6jR4+2aSRjx44tkySD59Tf4SIQKsFx07BKmTp1argoxODqYEXS8pQpUwzR3NLMXI4PHjzYmrmLFy/OqAwuBjDYLlIHSjE7EvuQGoQPYSGpn6rxWo8ePWzuIwEFFD9Y5aFY7Rqy/SR+o22I3w6yw7R1ZX7sVUKEnHmYMGGCLRV0n9VzdBEIleBQ/eUGVRSr4jcIeVxk3RPNxcxlZedWM2DLyo8VICtBSAEFZYRF45a0jDlPpN3tW8DYyFeDkIqvxNJBE9IjvYfmIvnULgcbgQk2UqYh6BBsQ4cODf6rvyOKQKgExwqDmzZuX7aIzmVhtzBzITGSll00F5OrLDOXFIqoJS0H9dUgNB7UgZKWw8ofZeiKtgMOOMAcdthh9uOsCDn3ggULipwOFepGjRrZY2gYsl+CC2AQxFCLPgKhElz04fGrh5hXixYtsi6BsqK5+Kswc3Ed8H4+l89GGR2rUbfnB5JElFBRSkWD+CAktAHTbax0sRgwTyFIAjqYojSOozK9fPnyIqdjRYdPjkaUn9I+Uk4gt4qsGoucXP/kBQERXF5gjvZFWJWwgiNgQeCCL38qM5doLmYuK0NWiNmU3i6ur0bSNH3B/E7V0ALMROIe0xyiJA+OtBz2E3D9x8wlV7H4Cvbmm2+2/j1ZGKlmIB7HRHDxmKe899KZuaSmsOsTPrziZi4kCBm6aC5kxEopVYNASQniQeSTxnuD+moQD7JEyBOVlcrBZ8kZpHok3QZJMSZWYiSVs9E5aSS02bNn24BC8RUcFShEVNXii4AILr5zF0rPST7Gd0oyMmasS79wPjKeSWLmOGYw++aithyUoEeUlDrQatWqWVOTwAhERyAh3QapuiBBup8Jvo+IK31lA2Py3iDX4j44AhGU26nFFwERXHznLlI9ZzXGKg0xUfLSKEdDYt750YIE6P7u1auXJcuKDIRUGWTCK9owWR3BcQ7OxUZHwUatKr5AtfgiIIKL79xFvucffvihJTtHaMWfWcHhxCf1A9MVGXqSctlkvLyWLsEhpjps2DC7QxsrNVZsM2bMsIR21FFHFV6GPDfy3txObpdccoklQGql1eKLgAguvnMXyZ6vWLHC3Hvvvda/BaFRZ3zcccfZvTIcwWGukjSLmYsWIBJUwQ2FeB+7prdo0cIm3LK/7jvvvGMgK9cwHwkalNco0+L6ECkVDGxwRN0vq8ziys2Y3LyPaxPEIOKqFm8ERHDxnr9I9J6UCSKRHTt2tOkWEBQmKuaqi0wSWHBBBkzZVI06UTYUKk1pmVQOqhdQaWGXeMr8KGtLR5iSVBfKt0gqL0vYgdw63qPIaaoZit8xEVz85iwyPcZRTzIsG/pAattvv73NE8M0zVaDvCAczEpqTKleQIKK8ixXVI9AARFV8ttIHC8rmputfuk88UBABBePeYpML1kFQTQ44CE1UkUw91zqR746yoqMDYIwc5GYIm2EqCrRUPrFA3O0ZcuW1gxm4yFqeVELUUsOAiK45Mx1hUeKjDeyQ+SNQRysnJAlQvY7KEVU4QsEPnjjjTfawvguXbpYNWSSizFZ0234ACFbqg0QFaUky60w6TsJvawAWQmi5os4KWauS/pN9zp6XzwQEMHFY57y3ktMQ8xChCKJLkIO5KtBHKUl81a2kzj9ISCShyE2kot5jB8/vlKnxp+Gjh67o1F+BXmyaxr1rIyLB2Yu0Vx2WYNQKRfLJC+vUh3Uh3OGgAguZ9DG88RIebNVnlv1oKhx2WWXFdaB5nJUb731liWbfAlOQqiYuUR00zVzSQaWmZvLuyC75xbBZRfPWJ4NJz7mGqabW81QKVBatDNXg6T2E2INu2Hmzp0710aByzNz8Uey0gXDdKK5YY8tadcXwSVtxv8bL361cePGGbbLg9QQe6R8ijrQstIocgkXZinmKX2DZEgxybeSSWnjw8xF/JJEYGpUnZlL2ZkzcxEICJq5pLzkazPz0vqd9OMiuATdAawwcKrjYHd+NQgFFZFc+dUygbdp06a2X6ziSAMhQkv0M8oNM/e9996z9baIYrI/LknCwWguScwumjtx4kRb8yozNz+zKoLLD86hXgXfVv/+/W15EquN4vpqoXbuv4uzaiPAQBSV/DpMRB4//fRTFLqXcR9YgTIOqjr69etXIppLNQepNgRxnJlLCo505jKGuswPiODKhCe+L5L6gHab86thPlE4Xpq+WtgjnTVrljX1fI5cBs1cCvu7du1qo7lBMxdxAlayLporM7dyd6YIrnL4RerTP/zwg2Gf2UMOOcSSRVBfLSy/WroAjRo1ytajpvt+n97nzFykpRAGOPLII1OauYcffritzZ00aZLVtAvW5vqERzbHIoLLJpohnAu/Ggq71Gc6zTXKljLVVwuh60UuyW5gaMiROAwZI3hZnuhlkRN4+E/QzKUkrlmzZoXpO7gamG+2SaQGWGZu6htABJcal8gfxa927rnnFvrVKD4fMWKEQfo7bg2Srl+/vvXBoeTBAyVdVjNqJRFw0Vz2ae3evbtVJ05l5joJqiSbuSK4kvdPZI/gV0M+HOlwfsHxq1FgTtZ9nBsEh28QPxyrUcQoXQlVnMeVz74XN3PRuuNHg/Qfl8aCXBQ7ibEfLNFcpNt9N3NFcPm8CytwLeR72K4u6Fdr3769efTRRxNvwlUAzsR9hOi0i+aioUfeIxvvONIjXQgzt0OHDgY/KLJXPkVzRXARvOUp/GYVQx0mqRPcjPjVkALyOcoYwanwtktffPGF3S4xaOa6PTK434jmNmnSxPTp08ewJyxKy5kkLbN3R7aFGCoyGSK4iqCWo8/Mnz/fnHfeedb/xE2GiYF0tmSzcwS4TlsEAYI63GsumouZi2/X6e5xTzozl20XUVpOZeZyDyNVRb7lmDFjilwj3/+I4PKNeLHrsb8ofrVdd93VrtT45SQHCsewmhCIAgKkHyHCQNIy0VzMXDbpgfB4uGguFgeJy+64e8a3GlYTwYWAPH41JICaN29ubwby1fi1xK+Gs1hNCMQBAcxcyCto5jpSCz4jTYWQwpw5c9LaUCibYxfBZRPNMs6FX41NlCkod341MtbRHsvEt1HGJfSSEAgdgd69e5dYwZH242qfIb6gmTthwgS7oVCuSvJEcDm+JfCrnX/++Xa3JiYXv9rw4cNtgXaOL63TC4G8I4DLxblbuN8RGUARBgIjdxMFG6K5qEMHzVwIkA2F2AFt5MiRZvr06WbZsmWVDlSI4HJwC6Aei6QOu6IzyTVq1DB9+/aVXy0HWOuU0UOACCqyW1gs5TXETWfPnm3Yl/akk06yScvBaC7fHRfNxcx96aWXzPLly8s7beHrIrhCKCr3B79QLLdJpITUeOBXIyIlv1rlsNWnk4UA0VwqctiXliwC8j6J5gaTljF7+a4RzeV7h6WUyswVwVXi3kEdAp1/xA/XW289S2p77bWX3aE9nd3ZK3FpfVQIxAIBREuzVS1BNBczF0EJ5L+KR3Mxc9m6kg2RMHNRWhbBVeA2YZd1fjn4FWGlhsAhdZMIH6oJgaQjABGRTlK3bl0rXIp4KdUSaP3lojkzl5y7Hj16mD322MNUr159tSWViwv6eE78amh4EfIO+tXI8FYTAkJgNQKUeZHkS8Dg7rvvtmViM2fOtIE2KiLy1VCkYcGhFVwZiGPTk60d9Kuh1fXwww/Lr1YGbnopmQigRoyJyPaSCChEoYngis0CfjU2FkFtNehX49dHfrViYOlfIRBA4NZbb7XWTZTqpUVw/00QNXXIyDi/Wr169czQoUPtvpmBOdSfQkAIlIIA+W84+KPUEk1wCAfiV2vQoIH95Vl//fWtegIlJWpCQAikjwCBBUoO8bu5hsYf1TpEO9u2bWv3jnWv5es5cQRHyBqxvxYtWlhSI2AA+OxuToKimhAQApkjgAoJ3yXSplxbsGCBueyyy2w+KK9BgvluiSE4/GrdunUzVapUsRNBdjSZ0ZlkRed7cnQ9IRAXBJYuXWq/VygxF28DBw60VlLx4/n432uC4xfkoosussW9/IKQl8PmvIsXL84HtrqGEEgMAlQfsHjo1atXiTE3atTISuuXeCEPB2JLcBTwUsO2cOHCIjAh4UJdW8OGDe0vCgl/gE4Nm5oQEAK5Q4D6axYSLCKWLFli2EOEelSO4RYKo8WS4Ih4km8DcDg2iX5OmzbNKhdwjAd+NY7JrxbGbaVrJhUBFhdkIhCw22ijjaxiyBFHHBGaJFgsCS6YeOsIjec999zT3HTTTfKrJfXbpXFHAgG0D6loQO5o1apVofYpdgRHHSgSKkFi4282vlUTAkJACAQRiAXB4VejkNb51dwO7kGSU+AgOK36WwgIARCILMGxtJ00aVIRv1qbNm3svgUsfbHrCSAQGQ0mF2pahYAQEAIOgcgRHJtYoOxZtWpVa4Y2btzYjB071nz11Veuz4XPHCOaqiYEhIAQSIVAJAiOVA+SAWvXrm1JDbmVQYMGmUWLFqXqs44JASEgBNJCIDSCQ6QOvxridPjS0GHv2bOnzW1Lq+dpvAllEIISK1euLPFuyFPqICVg0QEh4BUCeSU4/GpTpkwxrVq1KoyC8jfHcmFqWsG7ggIruhecNfYlJVCBrpuaEBAC/iKQF4Kj4oDVmdsth1Ub8sWp/GrZhJotytB0K77pC1UNrBqJzqoJASHgLwI5IzhMQPxo+NMgE+dXK15alUto2aqP5N/ijZw5/H1qQkAI+I1AVgmOFRkRT+dXIxLKJhCs4MJo7Es6ePDgEpdGdpw0EzUhIAT8RqDSBIfvbOrUqaZ169ZF/GqTJ08OtUyDGtSaNWsalAw6d+5sOnXqZB9IkVMJMXr0aL9nVqMTAkKg4om+L774YhG/GkRCVJToaBTavHnzbCE+hNa9e/fCR7t27SwRozaqJgSEgN8IZLSCw6+GyVenTh1LEvixBgwYUEKyKAqQQbabbLJJia688sorNoIahrpoic7ogBAQAjlFoFyCc341KgoIFuBXo9KAioMot44dO5rmzZuX6CICmGxCqyYEhID/CKQkOOdXo/YTUuPRsmVLWxsatvxJulNSv359K7xX/P3NmjWz0uXFj+t/ISAE/EOgCMGRH4b6rdv2HvUOBOzili9GfyHlGTNmFJkxZJU5zv6NakJACPiPQMEHH3xghgwZYlU5+PLXqlXL+tXYzyCujTH17t3brFixosgQvv/+e7st4Mcff1zkuP4RAkLATwQKIDU2iyDSyM5TakJACAgBXxAoGD9+vGGvUDUhIASEgG8IFPHB+TY4jUcICIFkIyCCS/b8a/RCwGsERHBeT68GJwSSjYAILtnzr9ELAa8REMF5Pb0anBBINgIiuGTPv0YvBLxGQATn9fRqcEIg2QiI4JI9/xq9EPAaARGc19OrwQmBZCMggkv2/Gv0QsBrBERwXk+vBicEko2ACC7Z86/RCwGvERDBeT29GpwQSDYCIrhkz79GLwS8RkAE5/X0anBCINkIiOCSPf8avRDwGgERnNfTq8EJgWQjIIJL9vxr9ELAawREcF5PrwYnBJKNgAgu2fOv0QsBrxEQwXk9vRqcEEg2AiK4ZM+/Ri8EvEZABOf19GpwQiDZCIjgkj3/Gr0Q8BoBEZzX06vBCYFkIyCCS/b8a/RCwGsERHBeT68GJwSSjYAILtnzr9ELAa8REMF5Pb0anBBINgIiuGTPv0YvBLxGQATn9fRqcEIg2QiI4JI9/xq9EPAaARGc19OrwQmBZCMggkv2/Gv0QsBrBERwXk+vBicEko2ACC7Z86/RCwGvERDBeT29GpwQSDYCIrhkz79GLwS8RuD/JTBsCsT0eqYAAAAASUVORK5CYII=[/img][br]What is the measure of angle HEI?[br]What is the measure of angle IEF?[br]What is the measure of angle HEG?
The measure of angle HEI is 30 degrees (vertical angles are congruent--this angle is equal to the one across the intersection).[br][br]The measure of angle IEF is 150 degrees (180 - 30).[br][br]The measure of angle HEG is 150 degrees (180 - 30).