Construye una la recta perpendicular a la recta que se muestras por el punto P.[br]La imagen muestra una forma de hacer la construcción utilizando las herrameintas recta y circunferencia centro y punto.[br] [img]data:image/png;base64,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[/img][br]
Construye una la recta perpendicular por un punto exterior P.[br]La imagen muestra una forma de hacer la construcción utilizando las herramientas recta y circunferencia centro y punto.[br] [img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALsAAACpCAYAAABzjkz6AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAB51SURBVHhe7Z15eFTlvfg/Z5bsmQSyTBLIQggkgYRNdhG0Kii4FEtbBa+25aqttbXLra29vbfytN77tP6s2lr7q7a1pS6oqNVaNkEQVAKyhi0LJJCE7CH7ZJLMzLl/nJmT5LAnZ5Zk3s/z5Hl4zvtOHORzznmX7/v9SrIsywi8y/r1sHat8ucVK+C++7Q9BD7AoL0gEIxUhOyCoEHILggahOyCoEESE9Sh0+NwUddmo9XeS7u9B4AWWw9Ol0y3w0ncpg8Yv/EfAJy5YQk1d64g3GzCYJAYFRECQFSomdiIUBKjwwg1GQf8foE+CNmvgtauHqqaO6lv76KurYv69i6qW2w027q1XQcwY+8O5n2yGYD9sxdRsOAWbZcBxEaEkmwJx2oJJ9ESjjU6nDGjIhkVEartKrgKhOyXoM3eS1FtM8W1rRTVttDYYdd2uSyhJiNzD+xkxo4NAByZ9wU+mb8Ye69T2/WyxEWFkW2NIdsaS3ZSjJD/KhGy96Pb4eRYdTPFtS0U17VS02rTdlEJMxuVJ290OCkxEVgtEcRFhRIdpgxLYsNDMBokpfNF1tldskyzTRn2dNh7aeq0U9fWRU2rTX1z2Hoc7v/i+Vgt4ar4eSmjCTOL4c+lCHrZZRmK6lrYfaqOg5WN9Dhc2i6EmoxMsMaQbY0hPS6K5JhILGFmbbeLcxHZr4R2ey+1bTbONHVQXNdCSV3rBd8KZqOBqWPjmJuZyOSUURgk940mUAla2atbbew+Vcfe0w20aMbcZqOB8QkWZciQFMu4+OihyTME2bXIMpw5105RbQvFta2cbGg97wa1hIUwKyOBuZmJpI2OGtAWzASV7E6XTEF5PduLzlLZ3DmgzWw0MC01jrnjEslOisVs1HFVVkfZtTicLkrr2ygor+NgRRPdjoFP/ZTYCBZNSGbBhGRMnmFVkBIUsvc6XXxyspbNx6rOWzmZaI1h7rhErklP8N6Y14uy96fH4eJARSMF5XUU1bbQ/1/WEmZm8eSxLJyQHLRLmyNadnuvk49Lath64ixt7vVv3KsaC8ZbmZtpZXSkD1Y0fCR7f1psPewpr+eTk7XUt3ep1yNDTNyYO4YbslOICDEN+MxIZ0TK3u1w8uHxs3xUXE1nd6963WoJ55bJqcwZl9i3UuIL/CC7B5css+9MAxuPVlLd0re6FG42cX12MrdMTvXeGy3AGHGyH6xs4s19pzjX2TdcGRMbya15qcxMT2Ao88xB40fZPciyzKHKJjYeq+JMU7t6PSY8hBXXjGN2RuKA/iORESN7Q7uddftOcfTsOfVaelwUy/LTmTp29IC+PicAZO/Psepm/nWkglMNbeq1bGssK+eMJ8kSMaDvSGLYy+5wyWw6WsmmY5X0OpUluKhQM3dNz2D+eCuSXx7lGgJMdg97T9ezfn85rV3KfMZkNHBTzhiW5qeOyEnssJa9tL6VtbtL1QmYJMGCrCSWT8sgMvQqNn28TYDKjnsS/97h0+worsHlViEuKoxVs7OYnDJK231Yo+Nisu+QZdhwtJLffHhEFT1tdBQ/XjKNe+dMCCzRA5wws5GvzhzPT2+dRmZ8NABNHXZ+t/0o/zh0Wr0BRgLDTvY2ew/PbTvCe+5/iBCTgbtnjefxW6cxzv2PJbh6UkdH8diSqfzb3AmEmY3IMmw8WsnTHxaetzcxXBlWshfXtfDLfx3kRG0LAMkxETx+63RuyE4Z2na+AABJkliQlcR/Lp1OqjvM4GR9G7/818EBE//hyrCQXZbhg8IzPLv1qDqZmpuZyOO3TiMlZuSuHviLxOhwfrxkKosmJgPQ0d3L8zuO887B8mE9rAl42R0umRd3neCfhRW4ZJlQk5H7503k6/OzR+SKQaBgNhpYOTuLB67LcQ9rZDYfq+L3O46fF38zXAho2e29Tn677SgHKhrBPWz5yS3TmD/equ0q8BIz0xP42dIZpI6KBODo2XM8u+0onZeIsw9UAlb2NnsP/2/LYYrrlPH5RGsMP7llGimxYtjiaxKiw3hsyTTyxiibc2UNbTy1+fCwm7gGpOwN7XZ+vfmwGoY7PTWO734hL2hiOAKREJOBb18/iTnjlLCCmlYbv9p0+JKnuQKNgJO9srmTX28+TEO7ct5z4YRkHlyYq298uWBQGCSJr8+fyM25YwFotnXz1JbCAWEHgUxAGVTTauOZrUfUcNxl+WmsmpMllhUDCEmSWHHNOL40YxySJNHZ3ctvPzo6ILgsUAkY2Ztt3Ty37Sid3b1IksQ9s7O4Y2q6tpsgQFg8aSz3z5uAQZKw9zr53fZjA+LmA5GAkL2zx8Fz246qE567pmdwvXuNVxC4zMu0cs/s8eA+GP7ctr59kEDE77L3OFw8v/2YOtG5KXcMiycpY0JB4LNwQjK3T1HewI0ddn770VG6egNzWdKvsrtkmT/uOkGZe4IzNzORFTPGabsJApzbpqSpu61VzZ28sOO4Gm4dSPhV9lcKStWYi7wxo7lv7sTAiD8XXDX3zMpiRlo8ACV1rbz8WbG2i9/xm+y7y+r49FQdAOPio3noulzfngsV6IokweoFOeQkxQKw/0wj24urtd38il9kr2m18freU+A+A/nw9ZMIMfnlqwh0xGSQeGhhLnHujA3r95cF1JKkzw3rcbh4cdcJuh1ODJLE6gXZWNz5EQXDn4gQEw8uzMVkNLiD+IoCZsLqc9nX7TulpnRYlp9GtlV57QlGDhlx0SyflgHuFZq1u0u1XfyCT2UvKKvn05O1AOQkxbIsP03bRTBCuCl3DFPHxgFwoKKRHSU12i4+x2eyN3bYeW3vSXCnYlu9IMc/OVwEPuNr8ycSFxUGwFv93uj+wmeyv7GvjG6HE0mCb1ybc3UpnwXDkogQE/9+bTYGScLhknn9c+Vh5y98IvvhqnMUVjUBMD/TSm6yGKcHC5kJFr6QkwLu9feCsnptF5/hddl7HC7ecN/RkSEm7hI7pEHH7VPSiXUXSnv7QPklq4l4E6/LvuFoBU3uvIvLp2cQJXK6BB1hZiNfviYT3CfQ3jt0WtvFJ3hV9to2Gx+eOAvu19mCrCRtF0GQMDM9QR2+7iytpeJch7aL1/Gq7K/vPYXD6cIgSaycnSXiXoKce2ZlYTJIuGSZ1/aexNeZF70me0mdUk4RYNHEZPV0uiB4sVrCWTw5FYDyxnYKfZx4yWuybzhaAe5Kc7dNEZtHAoUlk8aquTg3HKnUNnsVr8he3tjOiRrlqX7dhCQxKRWohJmN3JCtxL6fbmpXUxn6Aq/IvvGocseaDBI3547RNguCnC9kp6hpUTYcUUYAvkB32auaO9Wx2PzxVmJFyXGBhshQs3qyqaSu1WepOHSXfePRSmRZxmiQWOKejAgEWm7KHaPmAtrgHgl4G11lb2i3q3kZZ2ckEu8OAhIItFjCQtR9l2PVzVRpijB7A11lLyivV1MaL5ksMgQILs3NuWMwSBKyLPOZ+4imN9FNdlmWKSjrO1OaLPKmCy5DXFQY2dYYAD4/3eD13O+6yX6yoY3GDiU/49xMkVJacGV4XGmz93CsulnbrCu6yb6nvAHc5QVnZSRomwWCCzI9LU4tKuHt8F9dZO91uth/RpE9L2UUkSEmbReB4IKEmoxMT1OO7x2uavLq4WxdZD9c1aTGKIshjOBqmTtOcabX6eJAhXLIxxvoIvte9xAmMtRMvrs6g0BwpeQkxTLKvfnoWeTwBkOW3SXLaimYaalxmERWL8FVIkmoqfPKGtu9VqBsyLKfburA3qt8uZwkZRlJcOVILw78MbwIkX+Bqevh+WPa3iMXjzsOp4uT9d4JHxiy7EU1ynKRJEki4dEgkR/s+3E9COfuhz8tghdPwLNHtL1HJhOtsWqFFc9IQW+GLHtxXSsASZZwYsJFGjs9CDXCrAT486LgebqHmY2kxylVtYtrFaf0Zkiy9zpdasSaZydMoB+TR0Gl749q+g1PBuCKcx1eyUAwJNnLGtvUpPM5yaO0zYIhsq8BsoNoZOgZBrtkmVIvjNuHJLvndSNJSlFegT609cCWKlj9Mfz3DG3ryGV8gkVdzSv2wgmmIcl+xp0OISUmUuyaDoH+qzGml2D8Oni6EJ6bDyuUdCtBQYjJQHpcNLiP7OnNkGSvdRf9EhGOQ6P/aozjAWi4DzYvhaVBeE49JVbJQlHXpn+ZyUHL7nDJnHNn+koSsgt0wmpRDvx0dPfSqfMkddCy17d3qfHHni8oEAwVa3S4+mfPyEEvBi17/y/S/wsKBEOh/yhB76HMoGX3fBFJkrBaxDBGoA/xUWGY3Aexa9sC5cnu/iIx4WY1B4jg6pEf1F4JbgySRIL7oH7APNnr3V8kSTzVBTpjtSjD4vr2AJHdM1OOFuViBDrjKRXa2R0gqzHdDiVMQAxhBHrjccoTOq4Xg5bd7j4rGGYSO6eX4p///CcLnnyKuO2fMOqjXcz99bO89dZb2m6CfoS6q533OF3omV1jULLLsqyeJhFP9gvjdDr5yqr7+eoD3+XTaQ9z7j8+peXHe9gz9z+4/3s/Y+kXV9DT06P9mAAIMysP0P6e6cGgZO929N1xQvYL8/h/PcEHB0/T9dNCmHc/JOeCdSLMXknXTw+x43Qn3/nBj7QfE2ic0nMoMyjZPUMY+r1yBH00Njby/O9foOvev0KYEtg0AHM4Xav+wt9ffY2KCt+lbB4uDJDdod8kdVCmeian9HvlCPrYunUrhvTpEH+JMpgxyZB1HZs2bdK2BD39nfL7k73HfWADd1imYCDV1dX0JuZqL5+HPTGXs9XV2stBT4h7BxV3HV29GJSpZmNfugzPSSVBHwkJCZgaL1+6PLTpJIkJIlWglp5+k1I9H6aD+k39lxv1fM2MFG688UZc5Xuh7RIJf2wtSCUfs3jxYm1L0GPvJ7snD6QeDE52L82WRwopKSmsXHkPYa8/AM5ebTO4nIS+8TBLb1nMhAkTtK1Bz8A5oZ9lDzUZ1QK+/VdmBH288OzTzBrVS/hTc+D4FuhqBXs7FG8n/DcLyDOc5a8vvqD9mEDjlN9ll6S+SUT/u1DQR2hoKNs3f8DTjz1E1vvfge/FwqMW0t9Yzf98+x5279hKVJSSJ0UwEM9oQZIk/w9j8GL8wkjCaDTyrW8+ROmvn0S+/Xbk22/n9P88wfce/S5mswiguxgep0KMBjVLmB4MWnbPHafndq5AQL9hjN4bloP+bRHu1BltXSK+Q6AvHe7Q3ogQfd9+g5ZdDbB311ESCPTCc0IpUeeD/IOWPTFa+SLnOu267nIJghtZ7juhpPcpuEHL7jkF3v/LCQRDpanTru7Ke0YPejFo2Qfk99D5FLggeOl/yDpwZLdE4FkV0vsUuCB46f/gDBjZQ0wGteiTkF2gFx6XIkJM6sFrvRi07PQbytTonKZMELx4XNL7qc5QZU9zlwWpau4UO6mCIeNwutRU1amjlGy+ejIk2ftXSijxUtEnQfBQ3tSuLmPnJOlfyWVIsmclWtS8fJ5CYgLBYClyV9uQJMkrlVyGJHuoyUiGp8KZkF0wRDxli8bERngl09yQZKff66aquUP35PGC4KHH4aLcPV73Vj3dIcvuKQkpy94p+iQIDk41tuFw75xme6lS+pBlz0ywYHaP2z1jLoHgajnhrpRu8NJ4HT1kNxn6vtzBika19IxAcKXIssyBikYAMuKiCPdSLqIhyw4wK0NJB9Fm7+V4tXKHCgRXSlljOw3tSqj47HGJ2mbd0EX2GWnx6smlgvJ6bbNAcEkKyhRnjAaJmeney6Oji+yhJiPTUuMAOFTZJHZTBVeMwyWz70wDAHkpo72y5OhBF9kB5mYqr59ep4v97i8vEFyOwqombO4la49D3kI32XOSYomNUKLUxFBGcKV4hjARISamjFVGB95CN9kNksTsDOXOLK1vpVGcTRVchjZ7D0erzwEwMz0Bk0G/tBkXQjfZAeZlWpEkCVmGD49XaZsFggF8VFSN06UsVc8bb9U2646usqfERpCXooQPfHqqjjb7BfIcCgSArcfB9mIlXfeExBgy4y9QtEFndJUdYGl+GrgnquLpLrgY24ur1VW7W/NStc1eQXfZM+Oj1UCej0tqRHCY4Dy6HU62nTgLQHpcFJPdowFvo7vsAEvzlTu1/19KIPDQ/yF462TfPNXxluw5SbFkJlhA87oSCHqdLra6H4ApMRHqZqQv8IrsALdOHgvuicjmY5XaZkGQsr24mlZ3ftBb81PVPP++wGuy548ZTUacMsPecrxKZA0T0Gzr5oNCpRRmSmyEV+NgLoTXZJckiZWzx2OQJBwumdf2XL6glmBk8+a+MrodTiRJ4p5ZWbrmXr8SvCY7QHpcNAsnJgNworZFDfgRBB/HqpvVmPXZGQleO6BxKbwqO8CdU9PVSLa39peJyWoQ4nDJrPv8FADhZhMrrrlEMWQv4nXZI0JMrJiRCUCLrUcdswmCh01HK9U5253T0nVPa3eleF12gDnjEpiQqLy2Pio+q2Z9Eox8qltsbHKvxqWNjmKRe1jrD3wiuyRJrJyThclowOmSeWlXEV0+KClZe6iWd+97l2fSnuHJ8Cf53YTfsfn7m+mo7dB29RtrpDXaSwO4XLs/KHq3iF+E/II10hrWSGt4MuJJyj8q13ajx+HixV0n6HW6MEgSK2f7flLaH5/IjnsD4a7pGQA0dtj522cl2i66Uvj3QtZ9cR2p81JZ/elqHm97nNWfrSZhUgIvL3yZ1gqR1GkwFL1bxDv3vsOX3/gyP5d/zs/ln3PbH25j3Z3rOL3j9IC+r39+Uk1Uuiw/lXE+CPa6FD6THeDGnDHqjtnByiY16k1vGosa2fr4Vr62/WvM/NZMLKkWDGYDEQkRzHhgBvn35PPhYx9qPya4DB7R73rlLnKW56jXp94/laXPL+X1O16nYpcyJysoq+ezU0o5+5ykWJblp6v9/YVPZQe4f95E4qKUekzr95dxxgvj973P72X2I7OJHXfhzFJzvjuHrCVZ2suCy/DWV9/irlcHiu5h6v1TWfbCMmoP1dLW1cNre5V9FUuYmdULctTCFf7E57JHhJh4YEEOJqMBh0vmpU/0H7+f2nKK7DuytZdVwuPCmfb1adrLgsvg6nWR88XzRfcw5d4pXPPtWTyz9QjdDicGSWL1ghwsXjxEfTX4XHaAcfHRLJ+mjN8b2u28tKtIPbGiB+1n2xk1zjdho3rgmehd6Ge4YTRIVLvH6UvzU8lJuvDb1R/4RXaAG3NS1PH7sepm/ra7BFmnbGKSUULW8ebxNp6J3oV+Ah3tzblGWsMf772OnKRYbguAcXp//Ca7JEmsvjZHDQXeU17P+gPnL18Nhpi0GFpOi7yTvuBiN+c3F+UGxDi9P36THXcRskeun0Syu6bq1hNn2Xxs6Ef5Mm/KpHRDqfZyHzIcf+u49qrgMhjMBor+UaS9zM7SWjYfq6To3SIMZkUpb+VrHAp+lR0gMtTMozfmqZX33j10mt1lypLVYJn1rVkUPFtAR82FN48OvnyQxiIlKElw5axYt4J3Vr0zQPgDFY109ThIL+nk7VXK+nug4nfZAUZFhPLojXlEhpiQZZm1u0vVCLnBEJcdx7U/vpY/zf0ThX8vpLO+E0eXg8YTjXz0nx9x5LUjXPvYtdqPCS5D7l25LP/78gHCz0iLJ720g7dXvcOXLrIsGShIsl6zQh0oa2znma2F9DiU7eW7Z40fUizFqc2n2P3MbmoP1dLd1s3o8aPJX5XP3EfnYgr34Wt2/XpYu1b584oVcN99atMaac0lJ6KXa/cHJ945wfq71+PqVYoHGMwGvvzGlwNadAJNdtwFDf7w8XE1FPi2KWncPiWwZvVXzSVkH44crmoiL2U0RncGL1km4CajFyIghjH9yUmK5Yc3T1HDQD8orODVPaUE1i0ZnMiyzNsHynlhx3Eefu0Tvv/mbk41tA0L0QlE2XGHgv5oyRTi3WEFO0treXHXCRzDaO18pOGSZf66u4Qt7sRXsREh/GjxVMa7l46HA8YnnnjiCe3FQCAy1MysjERO1DTTZu+lptVGSV0Lk5NHE2Y2cvDgQTZs2EBFRQWxsbFERSklKgORU9u3s2XnTg63txOWkUHctYE7OW5oaGDr1q3s2rULSZKwWq10dDv4/zuPc6iyCYAkSwQ/vHkKiV4oue5NAm7MrsXe6+T3O45R4qmz2tnCoT/9mrPF5Yx1jaXb1M1px2kee/wxfvLTn/g0NcPl6Orq4vvf+T7rX1lHhjMFA0ZOG6u4ZfntvPDSCwF3gz73zHOs+a81pJnSCHeEc9Z4lrh0K3Me/hly1Ghwh3o8csNkokIDI97lagh42XGfYXzj85N8XFzNe48/wKS6sSxyLkRCEbuNNt6NepcfPPkDHvnuI9qP+42HVj9EwesFLOtaRijKPkIvvWwK3UTWsizWvb1O+xG/sXbtWn727Z/xpY4vEYsSzyIjs9tQwL7RJ1j+1MtcO3EMK2dnqSWFhhvSntLAl93D2ldeYuOvnuY++z3aJppp5s/hL7NpfwNms3/OOPan8nQpD9w5n2/aHlBF9+DAwR8jXuLp1zaQPXnGgDZ/IMsyS2bEs6rjbhI5v/rFG6HvMPuR+3j4mz/UNg0rpOc3DR/Z3/jNQ1i2nGUWs7RNALwU+Tfu/dV6UrP8L9DnH73Cod/9luVdy7RNAGwI2ULGg6tYeNvD2iaf01B9kt8/spBHbA9pmwAopJDK+Wbu/+/AeRMNhoBcjbkYTkcvhkt8ZQkDTkdg5IR3OnoxyBefPxgw4Aqg7ypd4v+rAQNOh5KybjgzrIYx77/1Z9775W9ZYbtL20Q77Txv/gNPvV/CzMwUdcPDX5SVHuORFV/gW7YHMTFwt9aFi5ci/8IvXn6T/OnzBrT5GpcsU1jVyKO3jueh7m8wivPPAbwf9gHXff8eVn7jB9qmYcWwmKB66O7uJj87n4mVE5nl6hvK2LHzRuh6EpZdz7Tl95EQHcbdM8eTN0ZZQfAXX73rq5RvKOeW7lswokzqXLjYat6K5ToLG7dt1H7Ep5TUtfLqnpPUttk4tvltTr/1Hqu6v0IEShQqwGHpMPsS93H85PGAWz26WoaV7AClpaWsuGMFXdVdJNuS6Q3ppUQq4Y67v0Lm8n+nsrlT7Zs/ZjS3TUlTE6z6mtbWVr626mvs2fYp43uURFFnQs4wad5UXnnzFeLj47Uf8QlVzZ3860jFgGC7ZEs4dVte582//pWJTCSkO4T6iHrkOJn1768nLy9vwO8Yjgw72QEcDgdbt26lsLAQi8XCokWLyM3NRZbh49Ia3jt0Wq2tCZCbFMvS/DS/5BcE2PO//0vBq6/iAmbeeSfXPfmktotPKGtoY+OxKgqrlM0hgDCzkdumpHFjzhgMkkRJSQk7d+6ksbGRvLw8Fi9eTEiI/1e39GBYyn452u29vH/4DJ+dqh0QYpCVaGFpXprPypqo+DkQrLiuhQ1HKimq7Tu9ZTRIzBmXyB1T09WzBCOdESm7hxZbN1uOn2XXyRp6HEo4Ku7Ym+snJnNNegJhZh9skPhB9h6HiwMVjXxcUk1ZY1+6EpNBYsGEZBbnjlFTmgQLI1p2D+32XrYVnWVHcc2AtB1mo4FpqXHMHZfIpJRR3kvN5iPZZVkJkS4or+NgRRPdjr6MyaEmI9dNSGLJ5NSASW3ha4JCdg+2Hgc7Smr4uKSGFlv3gDZLmJnZ4xKZm2kldVTkgLYh42XZq1tsFJTXsbe8gebz/l4hLMiyctOksUSG+PDASgASVLJ7kGUoqmth96k6DlY2DhjiAMRGhJJtjSHbGkNO8ijiIoc4ptVZ9mZbN8W1rRTVtlBc18K5zoGCm40Gpo6NY25mIpO9+cYaZgSl7P3pdjg5UNFIQVk9xXUtFzwkEh8VpsifFEva6CislvCrE2gIssuyTH27ncrmDkXu2taL1qeakBjDvPFWrkmL981cZJgR9LL3p9nWzeGqcxTVNFNc1zpg+bI/BkkiMTocq0X5SYwOJyU2gtiIUGLCzJiMmq33y8judMm0dPXQ2tVDTauN2lYb9e1d1LUpP66L/BOFm01MtMaQnRTDtNT4ob+BRjhC9ktQca6D4roWimpaONnQdlUlckJMBqLdMd9z9u8kb9sHAJRcdzO75t0MQEe3Y8Ak8nKEmoxkJVrItsaSnRRD+ujoYXMkLhAQsl8hLlmm8lwnNa02alpt1LXZqG+3U9dmu+xxwRl7dzDvk80A7J+9iIIFt2i7DMBokNxvjQgSo8NIskSQEhtB6qgov8f8DGeE7DrQ0G6nrr2LdnsPLbYenC6ZHqeTdrsS1Ri/8QNyPnwfgJMLF1P7xRUARIWaCTUZMRokYiNCiAwxYbVEYB1mx92GC0J2X3CZMbvAN1w8iFkgGGEI2QVBg5BdEDQI2QVBg5BdEDQI2QVBg5BdEDQI2QVBw/8BKt69VeX/ixkAAAAASUVORK5CYII=[/img][br]