Retta non parallela agli assi

Retta per due punti
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jMlFb/TkPdGbTRjNb/TEPrFi8wksrfU5EQ7qOlBNzMOoR1g0b9XZ3VU/E8vAROfdx+HaU0Mw5Njauiw3EQL62QsyJV1tTCSmQmVe7glWk2o/3l8ZIK5WuSm83BEO9EuPNzvv5b9ymc/ieMv3dOn+tDxZWd7uF9Pv4/fQQsdU9h1jmNyyN1YM/5MceiXZzOTKNkWnYx2MMMZg25OHPqlDn6A8BC1HZlZDRY/sqReE5ZxbQzO1uQclpVocZ2MBbm2rhZGMiehGg9X2mqy+59NI5OZq0VuOg9HtBMt7+GW0swXu4hWkgFMJEWGiPYgHo6oTMZXkRQZItqDeDiiMhlfRVJkiGgP4uGIymR8FUmRIaI9iIcjKpPxVSRFhoj2oP16OCIiIiKKiYcjIiIiak88HBEREVF74uGIiIiI2hMPR0RERNSeeDgiIiKi9sTDEREREbUnHo6IiIioPfFwRERERO2JhyMiIiJqTzwcERERUXvi4YiIiIja0woe7vPxg/xU8/l3qb//+T34vxVXaEjzy1535XYjtuKNWKutvf14uPPj5w1LtLNb3M/S++dPmwbkAwZ81Zzvv0sJNuo1W/pz6oNEjIerFw/Hwz1YK7a1i1O58vL5HxsVaoe3mIfbp57TwwUb9YcZVdcN4zOKh6vX7hr/U5R97z3srrRiWztPwm1n3fasUSV8//zpeTxcu+LhqCyMzygerl67a/xPUfa997C70npt7R+v3x8Oh8Pxl4eXcQcaVcK3H7nbHYiHo7IwPqMe7eHOB3fIbUuXMebKp9ffyo/ptN7e1p9wHnpZPf4y3ReMytXjGpxw97FstvvHhANVdptSZZ93x4vWUlcJRSKH3aW07gXvduecqzOR2ZpETjLK1b/C+CI5DSSswSrqKAJZ9fPl8z+6cRjUmambFahLmWXJOqymOQyy9NvPLyF3W167Pr3+drlasilFFnCn6+oH64XKG1e8+NUDU7z+Z2Qv2KhTLb04q5261LvLkceSnOsvMRxnJrdA31hZGwvjllUPJ+pJrh7o4QJDxYXUud0xskMvlJFjep3gpTZ8eknmIXS1l+8/HQ5Le7hls30eHqavllRx2efd8RoPt1gocnJ4bck/97ukw+FwOP4y7j5GYcnJSUa5pvqpnFpUdJsGAc/I/MuPP3Qy/8Nb/s0KGaYxw34zp0+obg6j/XDD1DOvHMrk8XOlh8uoqx+sFyprXNGA1w9M0/U/I3ulHq4uqxM9WPh5dfr6OS00rxWXDBC1feOM2pgft/x6GK4nRXqYh7sWsmc8rw11ap3iFp1Aq7vdqmvnFWqZ94vf+4XA+NfJw/Vq9xvQseEFPuZ8nVFa91PWyXaoj8teCVqq7Nl3vMLDLRWKvBx2OppbJe89lt1OH1XL7JyUlSu47JKqRQkF11IL62fwATpZqP4tvnTHAe8SGkUK+4Tc5pCo3mW1q1OWjscq9XDV/ecT90JFjSsW8PrAjup5bG4vEYrstdTarHat0viGlvaHOS20qBVnDRC5FS/dN+bXxty4lXbyM9fxH+XhYu92jW92+IDI/Pk5QJeLx/rBkQMYTGAO8hC52rUTyfUxoUEx+L7bstkeR3KwdpNzm+aWveSOV3m4RUKRmcOQM4t1BMObnntT8soVbGu5tSihQHUtrJ+RNaxkoQLz2eFl4tt1CvqEuuYwWb3LaldyXM/zcLX95zP3QmWNK/K/1QPTqJ4P6392KHI9XHVWo090l5xfUsm7fk4LzWrFZQPEnL6xtjbOjFukk6/bV9DRw+bhpsNU1AcVHNOvTP3QR/IQvVq4UwvXg8tFwvf+cspG2b7+U07VWaTshXe8xsOtG4rw8BkejMMbL673PTsnWeX6NdTWsmtR8a2fWz9zCxVqFJP9ycw+IaMOZDTt1JXnNqXMD5pMHvbcvVBh46rbB1Lg4QaRyQ/F3HcaklkNzIEFb3HW9QtaaJ0rCPcPC/eNJQNBIm5zO/li7cfD5WyMzatkE8f045vVXcavlt0XRB+M0lMOM7M9Rcb2yQXKXnzHa/bDrRWKYA4nd5cPq33fw2XnJHcgHyeaXYsSGh88t37mFiq6XH5htOSR3yfU1IFU9c688tymlByYk/3ns/dCtY0r1XflDUzJ2pIfinoPl5nViSn58xWK+sOMFpp3TFFy9X1jzi2YE7e5nXyxHunhYvv+pgq2Jw8364Wy8SlN9Z55Za+544/1cBk55OHq6melh4vdlOHaU7MerrobKek/P0AvtJyHqxmYkrVlHQ9XldWJyjD8KmTm9RMtdN4xgyMf7uEScfs4Hm5kzM8FS+3aaczDJYqzeu85c619UQ+XecfX8nAZocjL4WwPl50THm76BhXc33nNIe3hklde2sOV9J8foxeqbVyped+8gSlZW/JDke3harOa9CK9W1x0/XALzTumboCIFqqob8xSXtzmdvLFepCHi+zMiG9PHpwYGIfOEel8uyV3S0eiNqRSnKhbyQXvOTtRqrNdoBllr77jy3u4zFDk5nCGh8u+KfX91G72w63h4QanXAo+s0/IUOV+uLzDZlTprP7zo/RCtY0rdJHygSlZW/JDkenh6rMaN2GBfV11oYhvHYsdUztAhCveVMSqa2NR3Ko7+WI9yMPFhpPQS7lZFahXAxKvViU+bpm5hz31buZlWrhgr/Qm2Z4Ifn6trXgvNfuOL+/hMkORm8MZHi77ptT3U9m1KKHy91JT9bPGw10aUWwJqf85qKo+Ias5TFbvzCvnNqVwka+VMDG/NWpNH6kXqmxcWdOQ6YEpt56nQ5Hp4eqzenu/cugzKkKR00KzWnHtABGpeEV9Y9nLHIm4ze3ki/XYebjApxeTTSXwmaXb5sfRxy071wm8GFxWG7pHpr6RFvzUzVjDDKyT7eCegNwPbJaXfeYdX8HD5YUiN4dzPFzuTSkrV+S77dO1KKHZ34dbZh5uZHGCd6qoT6hoDonqnXnlvKY0cWJpXf1ovVBd4wrWt4qBKV1biupJsFF3/1if1dvd7NWN67nXv2ReP6eFlhxTOkAkKl7sNy1qamNe3GrrYbVW83BxzmUYLX5fypyc+Y+eG/42YDj1stoQ3mt5/DHaFwQ+1h/ManT5dcVsHw6HsreGC8teeNdGd3wVD5cXirwczvNwJTlJlyv8beGsWpRQZEVgRv2sXEvNrMM5fUJ1c0hW78wrhw4b/9hAd6i4X+e+LpxbVz9cL1TXuFL74S6n5wxMydqSFYpgow79sTar13v0Q2CkjlmoievnFGq57ndu3zijNubGra4eVuthHm5UzsJ93707FAlE/5jkD+dFa8P4ap9ef5vqC+p7z+WzPcxM1W91F5R96jo5d3wlD5cZiowczvVwOTmpGiCDnxeO1qK8Ox7/ylFx/ZyxH26QYuL7ZxcitbGmOeRV78wrD39jN3jx8QzEwMNl1NUP1wtlppXsQ2YNTOnaUtQLBV8Rjb03mpnVzj0ahTSek8nr57TQjGMqBoiJihftGytrY0HcKuphtVbwcERElKelunKiPCW/NUgtxY2HIyJ6mHg42lY79SK7107jxsMRET1MPBxtq516kd1rp3Hj4YiIHiYejrbVTr3I7rXTuPFwREQPEw9H22qnXmT32mnceDgiIiKi9sTDEREREbUnHo6IiIioPfFwRERERO2JhyMiIiJqTzwcERERUXvi4YiIiIja0/IebrefO/rlh+FPkpdn9e3Hw/h3zXetX344hH+5fC0JERER0Rb6MB7u8/Ew8halWW1zsN/UVAkRERHRNlrew+1UIQ9XcYXdedMM/fbzy0ZflxYiIiKircTDZer8OxvNzTCd9fbj4XD49PrbuqkIERER0XZa3sOlFig7Pzr2j9fvDzdePv8j5zrD3yzrHPb24/1q3RN7fz90huqCtdTgDNMl/+Gcp+d1IqePdM5/yBudjWmGbSqZZ+qHK9/WPF+IclMnIiJ6gB7n4X7uGrix8Sr0cJ9eRhe7zbrN93DnRANj+cWLdKf3LqYhY+DPtQix1Et+gvecVsqQnX3MmIwknjFEPBwREe1YD/Nwg1H8OjEz/Eumhzv0R9/x1Wa90zBhgAbD/HVmcdk9Yed8DozIxW/lrg5HPdZdF2vVy/zV1aV8zAcJERER0W70QA8XWV+7jriFHm6wWHaZe7sP6jM83LQV6GT7WrSl33AM5fNcwALDEXQ5E4EdFH86Sh8jRERERDvS4zzceBQ/26zEQmfEww2vNnIkMzxc4rDLxNLxxx+G04FLaeyQCmeYMk65liKwbyxjHfZDhIiIiGhPepiHCx3Q25le/k7D1GEzPFx6T9V9PXeltzL77rZihikWgeG/TjFRtI8RIiIioj3pYR4uNN73xt2GPNzNAMWPeftxzkar/iRZZOoxlcrQ5YSLsJKHmwrR5OvJi4UoJ5XpEBEREe1JO/Rwrc3DdcxB7FK//DDDnQwiE1/0TKSS4+Eq7cuMEJ3/qbcJsi5QkyHKTIWHIyKidvQwDxc4YMZ+uMd5uOuHSz69RKxV9B2OEt1fmZwub9rDVeyHy81eTYh++/ml75neP3+qW82cClFuKtZSiYioHT3Mw43twuDE8Abz0ZLc+h5u6rBf7pv0w970lx8Oh0+vv30+zvxoxeWVyZ/DTisnldTrpbneevEQBY6vclHTIcpJJecNXCIiop3ogR6uN9AGPhEy3kHV2bNV6eH6RmTmt0WG306b+EmA2R6u+/XdaIYnU0l/OOMW3sD3eBNf3FggRBe9/VjrorJCNJmKb4sQEVFDepiH+/GHwCb6/vDZdXtXfngbDLS5Hq63pX16y91IwY9rBMzN9FTWyF0V/QzAzWBNzIdNebis9zRjv9OQnhibH6L7HRntY1swRMFUYiHyOw1ERLRjPc7DDX4vNTLudr5JcblmpYfrGZTpV19jeb6P5bdLDc+N/YrUfA93jVVqIi1ytf6m/kkNfpos08HMDlFwGmzxEE1Mto1DxMMREdGOtbyHS6nkJyz3o+APupedHrQC2d8cyXllMu7htlglnBWi6beVlwrRVN2zkEpERG2JhyvKdu33aWPu6h+v32ddMy9oU05xg09mVIdocp13sRBNryZvEyIiIqLFxMNla848U8RdZb6DGf+ob1Yq52XNLQJeE6LEL80vFKJEKtuFiIiIaCHxcAWK7IXPUNhdvf04fbXQexhVqWz3zbPSEP3288vkhrNlQpSRis/CERFRY+LhilQ72Nd9W+T+LZU8VxRKpd53bhGi0KvHRRHOClEilc1DREREtIC293BERERENFc8HBEREVF74uGIiIiI2hMPR0RERNSeeDgiIiKi9sTDEREREbUnHo6IiIioPfFwRERERO2JhyN6ep1/Kzb0HePLR5IX/8Tx9ikurctPgAQ/mr3CV8o3To6InkI8HNHTK/Zzsev9aMr2KS6vwI/wXgxo+W+u7C85InoC8XBEz6+zPxg4p99+fin7ZbN9p7i8BnNj1x/n/f7n92dIjojaFw9H9Pw6O6q+Gzgvd641x7N9iuuV4vDD2/1Xd9c0oBsnR0Sti4cjen6NJ8DWnhIrTPH986dd+pXLZNjxx7O7+vT62+OT22usiGhz8XBEH0DnnVV3T7D+lFhJioGtYLvR7a2Cbd7DSCa351gR0cbi4Yg+gK4TPGdbkOEDrmt5U0xawNwUOwnt05dcXixIvocxO2Lp5HYfKyLaVjwc0UdQ52MffXf1wBQvq6uHw/c/HL/fpy+5vlhw2ObdgnhyDcSKiDYXD0f0EXT/2EfobYOHpNhZXT17l935knMOD4dPLxu63mBy+48VET1APBzRh9DlYx8/bzMJV5jiLn3JL/cXCy6LmKsa39zkdhkrInqIeDiiD6HbYtxGy4JFKe7Pl1wzf93BtvLPSxQkt79YEdGjxMMRfQxdN8uv/oGMihT35ksCLxasORVXlNzeYkVEjxMPR/QxdN0vv93vXOWnuCdfcn97YOCf1vnlq+Lk9hQrInqseDiij6HhB9v2lCJfki+xIqKreDiij6Dtf2y+JEW+JIrZoZkAACAASURBVF9iRURX8XBEz6/tP+5fliJfki+xIqKreDii51Xnm7HbfE+kMkW+pDTCYkVEPBzRM+v2Zug2Bq46Rb5ErIioXDwcET1afIlYEVG5eDgialcL/dI8EVGD4uGIiIiIdqDLluLcJ08ejoiIiGgH4uGIPqSSS4pNI2JFPLw2EtEW4uGIiIiI2hMPR0TtyjsNRPRxxcMRERERtScejoiIiKg98XBERERE7YmHIyIiImpPPBwRERFRe+LhiIiIiNoTD0dERETUnng4IiIiovbEwxERERG1Jx6O6Mn09uPhcDgcfxn/0+fjIfZPHzRXV0V+Z/qXHy4/9fDjZ1kiot2JhyN6Mp1/fmr8A1OXn6V60Ni/z1zddfFGP7zd/3gxlw/7qa4dZomIdiUejujZdB77B67ot59fhoZArroazHtd/vfw/c/vskRE+xQPR/RsOrul/kh/Xsp85PzNPnM1zuHhh7fb7ODDzeUOs0RE+xEPR/RsGk9uRaa7rrbgwrpeKjtXnbxt7FcuE13HH8/O6dPrb8FcbRWxvCw9LlxE9GjxcERPp/Ouqft4H5zuOv9xyIrrdFm5uiiwFWwT3d4YCL1jsXnE0ll6cLiI6LHi4YieTtfJm/OQHxzgfxnN61xmxabmlgazUEHip2fkapjK9qbk8tJA4B2L8ojNC1dGlh4fLiJ6qHg4oudT50Mefed00fmPo4W5sylZbWIplau7Kzp8/8Px++1NyfWlgUAQHhOxySw9PFxE9GjxcETPp/uHPEJvElyndsZD/ufjmo4klavu6urZu2xqSq5LpZ9eAv7yMRGbzNKDw0VEjxcPR/SEunzI4+fwdFdM53md9T7VVpCrzU1JZ6n0sjqZ48xWjVhBlng4og8pHo7oCXVbZSuYJVrfBxTkaltTMtzZlvnTEWtmsixLPBzRhxQPR/SMum6Ej3+NYqD4b2E9JFdbmpLASwM5U3FrRqw0Szwc0YcUD0f0jLruhc9a5ou8YfDIXG1lSu6vBQS3DMbeG10zYjVZ4uGIPqR4OKJn1PBjbFFdHEPudN1GudqzKdk0YpnacbiIaD3xcETPp9wfko+8H/rgXP3+635NybYRy9Zew0VEq4qHI3o25X21v8RRbZerq/ZoSraOWIH2GC4iWl08HNGzqPM92ORWrctnPjawIyW5Gp61J1OyXcSqg7yncBHRBuLhiJ5Ft7c+k1bpfmSAhRcK83PV1d5MyZYRq9DewkVEm4iHI/pw6vyM+i4dya+7MyV7j9jOwkVE24iHIyIiImpPPBwRERFRe+LhiIiIiNoTD0dERETUnng4IiIiovbEwxERERG1Jx6OiIiIqD3xcERERETtiYcjIiIiak88HBEREVF74uGIiIiI2hMPR0RERNSeeDgiIiKi9sTDEREREbWnGg8HAACAfcPDAQAAtAcPBwAA0B48HAAAQHvwcAAAAO3BwwEAALQHDwcAANAePBwAAEB78HAAAADtwcMBAAC0Bw8HAADQHjwcAABAe/BwAAAA7cHDAQAAtAcPBwAA0B48HAAAQHvwcAAAAO3BwwEAALQHDwcAANAePBwAAEB78HAAAADtwcMBAAC0R6mH+39/+5//8z8B/frvzkH//tv9n/7699/zzr3/a+eU3//+1+thf/t/0Yv89X//20vi//79v+HM/M///J+/dTMKAADQJst7uIFn6niyXA838mQpD3c/ZeDhIgdfLgUAANAqdR7u1/hkVs9F/ffv/3dksGLnXk786187x/z715HxGl3kv//713uKvdSvbrJz8PWCZuMAAEDTrOThuuuhmede/vVvf7t7rLMJ+9vffp3ycNf11r/9+9T3cIF11dPNVpqKAwAALbPQWmrHEnXXUvvTXdPnXs3Zv3+9WsCzObv8pXge7nzWfVl2cPyEDQUAANg7y3u43osIBbvTrubs7LH++r//vf1HwMNl7IeLebj0VCIAAMDeWXwt9cplumv81kJiLfXf/em3v/7991PSw90dpHk4AADwIVjNw50JLHQmPdxoNXZ6LTVwEfvhAADAk7O0hxvOfo1NVdrDdV5H7fxvsYe7ecGOjfNeKgAAeAqW+j7czRVNfIN3+tyOObutw55PrPVwvg8HAACelcU93Gn4TkPwg73THu56hcsHSuo93OnkdxoAAMAz4vdSAQAA2oOHAwAAaA8eDgAAoD14OAAAgPbg4QAAANqDhwMAAGgPHg4AAKA9eDgAAID24OEAAADag4cDAABoDx4OAACgPXg4AACA9uDhAAAA2oOHAwAAaA8eDgAAoD14OAAAgPbg4QAAANqDhwMAAGgPHg4AAKA9eDgAAID24OEAAADag4cDAABoDx4OAACgPXg4AACA9uDhAAAA2oOHAwAAaA8eDgAAoD3KPdzb8RDh5fW9Nhtvr/XnzuX99eVwOBzf1j1lGwYZezvOuy0PZbdBPl0bwZw68+jSjVvcI9vgh6GlID+6io7pRa80e+fjp9rt2zHnevfrTF5s4pTxgPn++rJ6pCOZCI8P8VC8HRccUgID1BaheC6W9HDZVTpwwQcaDR5un+w2yKfWPdy4WjRdUVqhtSDvqwGOoleWvfPRLy8vsXuQ5R0iPih1WmTMHJVm1VhPDdz9hON5uZR/oUp8ydHwalxcGZUeLnQTr3Wk9Aa31rXtmVG/9v76IrTLw8OhGEGew7zoXRtstNnlTC9dHVzn9OugN9mQ89r623HVDuFiYodFvJSpm24sFHcTuEQlvtvh8dVWDsWTsaCHO1XadF3bcgx7i/fXF21hBXg4FCPIc5gTvY5/CV+mYBIuOGs0nbHMrL+/vqxYP6Jd1iB3wVDcDNfxuEwlviT6GrnauqF4Mpb1cJEa3ZvFHY8dkSnd+Fmne027HfTy+t7JWufc6zU7fwoswAcG1968eWCyOfi3aJbr8ha69FTVHq+lxhrt5NW6CR7f8vxHqI+Yjkl8cv/4FktlOhQ59y47CLHDj2+xDjFdY6djmKhCA4JNIJmTcYuLt8Gy/MS5PVZfL5hxnVt76WYi3ThCByU3MGXscEqkkqx41R1dVUxqOs9YmSecTU5+cvqKuujlPwV1kwu23Lx5n8jIF/JAgWaUkdHcAwv7rs45Mbs02H4T7tiOb6doEALTeanM9Efs6VylS1YWjadiaQ83Cn5woO7XmPTfR4360g0d+7O7XXPfv6+j63UKEBxcp5MPTXeFGI6qxXmLXToW/7xud6JkwUOOrxUeLh2TUg+XDkXOvcsLwvTh5201owWIyWsmPFzRjuP7GcMmkMxJrocrz0+US9V/S+4pD5w0bC+hmE5mMhiNbiGSB+Skkqx41R1dcUxqO88xuR5uMj/5Hq40emWO51rG0CTDrKW7SEMeOtBBmMKpZRSpsO/qXzliQId98tTl5nu4biHjZqJg/bk8Gs/F4h6u/++XGI8H4nEVH88VTJ0VfKK/3dFAF3k7cLTeG/NwI7MRPSXwbDdKZU7eQs+kVY/OGYEdXf6ezSIPlxOTYOYHve3ovkyFIufeZdXJccwCiYyjlq6xsRjWhys0HtW1uLGzKcpPjFC80gSq3fVPJUEbHTIczJIHZIUiv+KVdnSlManuPMcUPBDG81Pk4YqilzfKRzq40ePX/FXaRA7GBLKeNbjmV5jRiSFGzX6JdeEo/bs2cbWMhKqj8Vys6+HCrn5whfD4kThrYs029Aw9XrtIebjAo230lBDhsaIwb+EeYqKiTmcsI7DxpYbSebgAkx3eqEH2U8kKRc69y6qTiWIN85pfY6dj2CcxPsSbQHGLy+uZM8arEOOetv6sdCXrZzLZp1d2+sNQ5FS8uo5u9C+JmFR3nrFCpj3cZH4KPFxh9LI83LjbHRW+YNkufPWsLIxdY+jMxJ0prTCD60aIPmdGs1Dt4ZI3dZjl5NaCmmg8Gat6uAnzPxwAU6sfw7NybUR06jw6muZ3OpG63st/es5gKm+TE9fF2wgyAhs5P6f4k/1ZOCajfw+EpygUGRnLq5ORTMy5ZomHS4UreoW6Fpds1Fn5iTDL+ZX00MFMDgav6CJQ/ICcVPJaRFVHVxiT+s5zTKaHm75H1d1pKnr5T0HBNjJx4UAUC+5GJuX1u6LCXIm3wb7HzZ37Kmsl19wFcjF1tcw5yfJoPBur7of7OB4uPV9ek7do04veg5U8XEWICtYQIot0vVTyQrGZhwv4y9Q1UzEsWXKJZm1BD1ecn6lclj8X541xOZkMHJMsaWkoeLhIfh7p4TInn2o83Hh6r5hwH76Oh5uym6Pas5aHm7wdpaEIpZEbjWdj1fdS855Uwl1b4qw9ebhu5RysV+xwHi7jwXWBebismHT+FijMmvNw2U28YB6urMZWVKGMrNW1uPFfavKTm1bBeRG7f7lcaSaTs4nJmbxoKjM8XEE4M2JS33lWHJaRnwd6uMkxfnJnwTSVy+/Bq9R4uPKEJ5+jVvFw8Vxk3JDMlObNgz4Rq3wfbtD9JcIcGT+mz9qRhwu3kEsPMs/DhS89EaDJfi0nsMGGMSzLxAxQUUxuzTqYpZDLydoPl2Mus5t+TkBqamxFFZq+YEHpkh6uKj/ZmcwinFj3btRmMjkzGDCKqVSqXEixGUjHZEbnWXFYRn4y+op1PFx+J1lURcsn4KaMbsL/hjNe3pqS03D92pMeIBbbbjZxtcxmysSt/TsNl7+Nm97wOah3KzLO2pGHG7frzhPHPA93u9J4BWaq4kerdXZgA1kI/GnimJyYlHmUnFDkDwaJOjmO2WRAKmpsRRWajk9B6WItbliesvwEeTuWntEvxzjb9z9kZDLQxPpdf/KAvFAUVLzCjq4wJvWd55hcDzeZn/z+pDR6GWsOeTutsm1J0lbETwrWoPGVMtcPcytM96RAoMb5SIdiMw+XOydYGo3nY/XfSw0fHgh778/Js/bk4aZCMtPDxWagp5/Ucrrd+OXGKY4/hza+zPAbcsmYTNWjl9f3QFnSocisFRlBGAe1V4Jj+TWnq1lOFQpma/yvNS1u9JeK/ISo7/Evg/DLqC6OnxAnM5mMRuUB/VSyKl5VR1cak5xrLuvhUvlJ9xV10ZvIXmK2bHhm5oPG5Mg39KjJfiu9faQgE1NNLJL8OOdZoYi06MpJsXj/kFdHy6PxhCzp4VLTP9EIB57nUmftysONo3J8G9bqWg93PzCnhmbV/NTtOI06zFCuOlcJW65ETMo9XDoUubUiLwiRw49vVddMVrNkFRowda/LW9zEXzLzU5jFBLcIh5xPrKDhTA4GsegAlBGuWCqlDw/5HV1FTJLXXNbDZeQn0VfURS+avXQ1HVqHLBM3PXkx4eE6f52+a++vL1kGpKzvmsp35AmwIHT98i3m4XJDcSruyZ+Pcg+Hj0d0Nh5YB1VuzN5isrf81FNgGTKvVhGVZTNRS3UuKku9bCY+Ijwc0jxPZ41GUOXG7C0me8vPHN6Oi5mG99eXmktVbx1dmrpQVJY6moNdhKIJeDikeabOGk2gyo3ZW0z2lp9ZvL++LFOWt2ONl1ks+QWoyUtdqRdL/iPDwyHNU3XWaAFVbszeYrK3/Mzl7fio0uzOtghFO/BwAAAA7cHDAQAAtAcPBwAA0B48HAAAQHvwcAAAAO3BwwEAALQHDwcAANAeK3m4t9fC7/3lfGpo+lf2Zvw2Y2Psr6S9212YveHP+cV/ALSgxEWfGh/8lmHolw5XDnbsZ6ljRYhHo6jgvdCPznrGDzUV90sfgZ11pON75K4BUVbwcNHfsU2exMNlsa+Sjm53dvZiziX8G92lv7SeVwUjeegltr6Zmfw57WHK8eyUFDyY5Ly475yqfukjsKOOdHyP3DVgkpY83IB9WZkPS2UnezdPY780+Gvl3FLGKdfUBomNcrXy7/edszHO7zV7o0EtVLSagneOvJw+KOQz/XAhNxCBhwPahYfDPGbc7shp/bqQPxl093/HvDyFvVPor++vL+uNJJd8T02t9QfY4Mzc7IIHm+CqBd8WbiACDwe0S42Hm9g/NFih6fzTaNGq3y5vA0j3uNB4UrSWmpPoy+t7L9/XK3T+FOpC+pdOdDLTO65CsZu6YLKTvZWrm25onSw47RIIaS//gUmr3r+kx4Ap0zLMRv5MUOesSMc/TDdyWOjPBQNb9n0MZDz2r9fLBKNRXvCCbNSvjEfa2kSdzDkmJ62r0b3diZeX/vHjSdZYaskmEMrS8S1yJ6Y7jey0yjqfvHDN6khD6fXiP5rvDVxl3JlUjybAx6HYw03vowm3uowt2+cTh31tqOHmerjcRF9eX4+jI0al7PUR4UtPbUBPHRw8JjZw5nq4YbmmgtnNxiCkEzmr83CxpcNoUYrnBOZYmUj+87xM0X3sXTkajm7CyWhUFzy+lS6n4PVtbfxIkDgmJ62zhzh2FpdfI24geb+STSBymfGMaLrTyEurrPPJDtesjjSUZi/+nSeQaOFyPVx5foAnptTDjR7WxyPQaBwJPOCPhozAI9toZ1KRhytKNNCP3I4anRXfRBXsRXIjFnrODI+ceR4uXLDpFZOYhxuFbDw457/TULJWU7mSMmMBJuqoMq5ZeB97Z0UP6YQrnYXygiemm/NTzW1rE3Uy/5jptIL7CGPrdNP3K6cJxP5Q2mnkpFXY+RSEa05HOmAi/onWkbGWWpEf4Ikp9HDZY1KqPQ2Hyss83OCswM6oorXU8kRDBewXaGoTVSD5jIiFZ1fiYcz1cJMGrcDD9Q8a5qvYwxX4jNqtOdUebsJPpWcPS+9jN8nEpMbL63tWNIoLPpjUiC9clkYz3NamK1zOMTlphXMcdgOJ+5XRBIL5G9zVrE4jI63CzidMOFxzOtKcf85qHRkeriI/wBNTOg+X0ecnWl1vgrxoa9IMDzeRaOiRLrJXbyqn0W4kGbHgCsMor6MrJj3cdH+Z7+ESQ+qaHi5w6ChaoYTqPFzCLOSZsYL7eDqd0sNP0TTcnAnI0YxX7UWz29ro2jnH5KQVroHBh4/U/Uo3gUh1D/i8VKeR0dxKO59QplLhquhIg9kJeNFk6yj2cFn5AZ6YincaAvsRUq0uvdNjBQ+XmWihh6tZa5uOGA83XZBNPFxqNizjonUeLn8ldWUPF89LxkWr2tro2nnpp9Pa1MPl91ypTiPXL87ufKbDVdGRBpNczcMV5wd4YuZ8WyTyDDRsdd0mF12jCHdCk8+pk/+bn+ja83DJiKXXioJJFXu44of+lTxcgcertSRl52UuReV5uMJxJFFtctxCSR5zMlPs4Wrb2mlY/IxjstIq8XCJ+5Xp4fY6D1cTroqONJhqyMOVt7Gq0QT4OCzwfbjgzpeszSmjLn5wVHC/SFbXU5JooYdbYEtKqOsu6IBW2w83PG8dDzc559UPxgb74TIm4Lo5S1uZstxODW151mR8uWRhIjmd/HNqtTevrWU4lMlj8tLK83BZ9yvXV4UPqdkPl9FqszufqnBVdKTBZPv/mtc6kh6uKj/AE1P1TkOvCY0aZ3CQjzxKDbv48XnZe2/7/1uQaKGHu11pvCwTGufyIxYwQuGRM9fDjYx1aEVqVKwqDzdeepnqT29JRdZIJgxiHrmnZU2e5l+z8D6eIuN/91q9f0tnIbPggSoc+FPuNcsa+ESdzDgmK60JDzeO5/T9ymkC0bYV+NNUp5E/NZ7b+VSFq6IjHTAV/+nWEbtHhaMJ8HFY5vtwoYZ5//PEVojBWurxONzpMDHBM/2/2YkWe7jYhozpcXr66JxjYnGIpTj+2F4qzePrZEjD0Rjd7qzJs/jtCUwNFvfNk0tOWXVklGjelGDRfYxVpPh5yWhkFjyacnQ5Lj37l4hiTp3MP2Y6rXCWRxU1erWRQ0g0gWimIt3i5BGptJbofCbDVdGRDohVmYqxo240sbiKj8MCv9MQeXLv/dOg4R3fhq3sNviEetpeupldT3aiFR5uHITE1EcyYuPsJhftkh7u+DYVzGGSL6/vGSE9haIxuN3ZC6DD0SiexdK+OM/KTFq40FJQyepsVs3IdbL9E1J3PsfDdf46ndPMgue3tYk6mVlvk2klPcR4tS4WhcwmMAjmy+Ur4ZFFz0jRstMq63xKw1XRkQ6Y6gFSrWNi7MgfTXg4fBxW+L1UPJqpTVbNUeCeMq9WEZhlMzGD6ow8uuA5dfKJ6m32gwwAzICHe0KeaCw8nc7FWcg/vb++1FyqbkV3Heqi8fCCP6+HG+3QSu6CBICF4OGekDbHwjjvry/LFOftWDOuLpb8MtRk5/EFf14PF1sR5+AArA4P94Q0OhZO8XZ8VIF25uBOp9NG0Vi24E/s4U6ZWzsBYGl4OAAAgPbg4QAAANqDhwMAAGgPHg4AAKA9eDgAAID24OEAAADag4cDAABoDx4OAACgPXg4AACA9uDhAAAA2mNnHi7804Nt/3LN4Hd42i4MAADYB/vycMOfHWzf9jyjKQUAAI9nXx7u7fhcBufi4DolurrUJyokAAB4ALvycGeDc3x7dD4W4lyckVuL/BkAACCfmR4u5rrqfMrbcQ8WLpj36/xZMHfvry+hop5n4cZnPNtsIwAA2J6583BBP1I5n3a9VncP2UOszij/lxzFShTxcLlXBwAAKGWuhwsYktq1wsgLDQ/xcV1resnXhOkq8XAcHAAAWIDZ++FGE3HVK4XBya7zH7d3cTerlZOBfA8XW14FAAAoYraHG8wrLb/X61G7xzrTginPlefh0vN5AAAAmSzk4S4WJjzNFF0kzVosfdziY3wKLlmiSAi8yAAAAJZh/rdF7r5tHbf1IA93t2nppBPzcI9aDwYAAM/LfA939VhzvVZkq9hDvqZ2mzZ7zVrInfBwFlABAMAaLPCN386nQGZZrdA7DQ+xQN2MZDnTqIfzCgMAAFiHBTzcbdVx9mTZHn5cdOQaM96pmPzGb80eQAAAgGmW+K2tRfd79Y3Pxk5n/Pump5zV3LCHm7RwPNyzEnnfZXf3u1c9H5u7fshMWz8ZO6ppHd6O62emV3L1Gquw2FqqGgqcotZ9N2PX6RTJ44NyGMyL3uRJ2FNN67DBdwJCJX98wfF8LPM7DfpcLMW3b9++fv366FxU08DvcIwHsMRvya2elU7KvsJzpfGGcDrtqqZ1uLur9WrZqOTBJR5gPtUerrv+sesRC83x5cuXn376qc0B7FGfpM4nuDfgMZPpQcP7kDfR98k+G0J2Fd+ippW1t9uodTyu2k5DhVSvsQrVHu72MMPAYXn+8pe/HA6HpQewSIe/4LBSMw03/cXobdrXKAShgiw9R/b++mJQS7BOQzjNaQvzHlMWrmlFmemknXleXdsM9wJMHNZgiXcagKX59u3bn/70p3NPudwAFuxbF50YuAwNryWbmR/u4cIj5nCUW/5T1W/HQ/fr4Jua1lZYpyGc5rSFGR5u+ZpWm5lVPdz6z4rAFR4OO+Xr169/+MMfbv3lIgPYuHNddv9atMvfZ8c9/WnHbmjW2Pd6uf5xvPnbXEWXNRrCaUZbqLFNq9W0lT1cFbEJtwb2yqI9ntDDzft5VuyIf/3rX4N7N3MAG/aiSy9vBLZsX0evHXbdg5YSmTh4eX1f59fi7smPN71roz0WbwinsraQ6FOTdXvRmjY3M70Ec44thYfDhjyhh3tWpvqtD0b9ANbvuuMd+fTH/Q6HQ0lfvMoaygo5jG3hSVysNieRTU/JiZhkah+HWU4uty2cFrJN92QCp2TVtAUzw8PhScj1cDP7mpVYMhC7z/9DcrhPvvvuuy9fvtTc5m43OmWtFnVIiQFjxp6bxXIYjUbGxMhMDxf5iWQeLoP6hnDKbwtD5tqf+pq2YGbsh8OTYB4O++Xr16/ffffdeND69u1b7SUH++g3WbNLJPXwdxo6uQi+HrhWLiJjmumKESs0hFN1W5jr4Ratabv0cN5LxXY8oYezH+45+Pbt25///OdFB63T/XsWq6ylhE3Jvr6DHclN4M/XzX2vq30CJBgvQ92AdRrCqbot5B6+SU3b4zsNvg+HDXlCD4fn4Kefflp60Dqdeit/i7uq6+NDp6MO/OnB5GWyu1ltvYmx8e4o7zSMWKkhnGrbQuE3ftetafv0cONqrF5jJXg47JEvX76sMWidup9qX2NerIlfvE9ncvh+7Xoj3k5/UHM3rNcQTmu3hdO+alqf1dPxe6nYBh4Ou+M///nPH//4xzUGrdNpjW/VDkh+SGEPxDMZnDlcdSGol5d9husxrNsQThu0hdO+atqdTbxiz8ftZC8Fng0eDvvi27dv//znP9catFr4QVPgtH5DOGkLQPts4eFm9RThDxds1++8v77UPUI1MRvz0djX6wXA49AWgCdgdQ83c0/3g/cXBb67X3Lew5wnBnTrkVELHxltAXgeVvZwdy9T6V8eONtf8OXwAeN3kPb3duIH41YRDVr44GgLwPOwpoe77E49Hus3qT7oc583+3bJfFEGIptyfR4IAAAsx3oe7ma/5piX25fEN6XzttaUiXx/fQmVKvaLKjYQAwCAxVjLw3UMywwPd71Kd3vZti6owsNVXAkAAKCMVTxc367Ue7jor2Zt/FrqAh6OgwMAAEuygocbriXWe7jgW6FbfJbyzjIeLra8CgAAUMfSHi5g2BbfzL/lxrL5Hs5nmAAAwPIUeLjoymZnhTN1zMXJ5FwqlZFtTFEvrWS2h3nq/pwzAADAciw8D5fp4ZZI5AEebvxvU+5s20VfAADwodjgt7aq11Iju8g2/dBapYezgAoAAFZlzx4u+E7Dxu6oysN5hQEAAKzMrj3cDn53tPobvzUb/QAAADLZuYc7nYaeaGMTVO7hJi0cDwcAABZhAw8HAACAheHhAAAA2oOHAwAAaA8eDgAAoD14OAAAgPbg4QAAANqDhwMAAGgPHg4AAKA9eDgAAID24OEAAADag4cDAABoDx4OAACgPXg4AACA9uDhAAAA2oOHAwAAaA8eDgAAoD14OAAAHsLb8dDn5fV980zwAe3i3gEAsDHvL2EmiQAADTxJREFUry+HGI8wcmiS+R5u+BhxfIsdFf6X3DSyK/WgZQxSfX99mZOTR9GL8m7ad9F9mZdMon7hzLdv375+/brgBadb04LMquErdC8bdxRbNCXtKJvF29GI+80Y3PZbi3OHkMMcDxd/jAjVyuoaeUkmq4OLZKmXdnMubjTZvg8fV3Jf6gkV/vFl3zNfvnz56aeflhiBclrTIsyr4Wt1L9t1FBs0Je2olOXa0ZiET9uma8VzUO3h7v372CAN/jrnETP6tDKVp0Hao0y+HVcZidZh3J4vZXpoAYruSz2jwl/S1btN8pe//OVwOMwcgXJb02xm1vAVu5dNOootmpJ2VMUi7WhMoGUNOd+fVW7P+dLHt1On6rUyGCJApYeb7AI6leQ042n2bgePx6z6fD5heFzor++vLw/uv97yihQpVD/C22Wmk6OC+zIzY4Nyhu8yunz79u1Pf/rT+S7VjkD5rSnMRjV83e6lrKMoa0e5eVgA7aiOJdrRmMc+g5/v+/GtM8muEjRNlYe73P5oJex2GdWPssPHhXFFG2Yjcljoz9eKXJ6t6eueckef4u5+Oo1QefIn5Isyk74vQ6a27k5GKnyXDD45fP369Q9/+MMtyuUjUEFrKjm/JPWMBrpi93I6nQo7itIib9WUtKN6ZrejEYtNsdVtdTjXtJf54x92Qo2HK2n8i6xGZHq4MFMd2KyMBS9RNPbUteOwNxtesKSnqM3M2h5ulkvGv/71r0Gs549A+e1m8RoeTWSl7qWbl/xV3coir9qUtKNZLNuOFrFw9cOX5dOno8LDbdSrLXOVqN9cIGfjS6w7wnW2Jcd2YF/SznO3szIz57xMYveuqgObGPo+GvUjUPHT25I1PJD4Ft1LQRrre7gqtKN1qGpHhV1zkBlvYWdsxUNjVHi4gu5miSXLshQDJ4bTX2AlYVi6xCWnn6HTURqcH1/mynnSm5uZXoI5x1Zg7FmH77777suXL+X3Izlvs24NH1eHTbqX6Va9SDtK5mEe2tE6VLWj+R7u/fVl7h4FC+jPxLoebnRo8CMCfQK1u66DSww5i0/EpS64VHcffz2wk0Lqah/Ow31Avn79+t13341HnW/fvpVfLGfhbf0aHjhq9e4lY6l1fpGb8XAfkEXb0XwP93asryj2QD4hT+rhMh43Fug1u51g4eaSualHkqt7zLIf7vn49u3bn//85yVGncpatVINn0xiew9XeWTtqfbDbc2S7eh0yvNwk8cknhqmL+2WPyEr7Ifr9BgLPV1Wffti3TdDO9c4vlU838xNfeJF1PJGulcP5326en766adFRp3qeYM1avjCSeRdpn0Ppx3Vs1Q7upFuUIlHphnzcFZSn5Ga91KnakK/hm6/Hy67li7Sg10/H1U5UZidzdiqaffPlzmI42v5t+92+k5D+LHR0JPmy5cvi4w6c/r85Wt45NSH7ocruNBap+ZeXTsqZql21GP6tYKMd7KrTZxb/pTM+T7csDrcv1h5q53bvpe69mtzkask55PmJH8NaufY+J9eXt9rRrbderhrfO9pjP6AIf/5z3/++Mc/zh91Zvb4C9fweWnMuEr776WetKMalmpHY+6jRr+Xvv09cVtq32qwkvqU1P7WVnznSaBabvR9uMndMIM8DIxO7YpRwLYuTmT9pBOP6xRc4mPHi7NFOqGbauSJ8u3bt3/+859LjDolrWkm6Ro+mcndfB9urTwsloB2lMty7SjMROvKqWtVtdI03HOy5G/eB2vHEr1snoeb3tAcWEgYP/hX7vpZv13Ev7oQnLLYqLVu6hVLujjMpqQ1LUHyyzkT2Vyne7ln60keh7SjnTFsYzVvDeW3zSW+TIcdMsfD5bFqL/j++lJTKUN5qrrUVi4GQIh1TdZWFg4Aqljfw52Nzjr9YOXGgNDDe8WlPNgAD2e97mWZpVoAWI0tPNzZ7KzQFda9oBPMTdGluus+enjgoazVvax1XQBYik083On8RLuL7nCJjvm2EWEXJQI+Oit0LxwcgP2zlYcDANRxOGwtAC2grQLAvuHhAITQVgEAANqDhwMAAGgPHg4AAKA9eDgAAID24OEAAADag4cDAABoDx4OAACgPXg4AACA9uDhAAAA2oOHAwAAaA8eDgAAoD14OAAAgPbg4QAAANqDhwMAAGgPHg4AAKA9eDgAAID24OEAAADag4cDAABoDx4OAACgPXg4AACA9uDhAAAA2oOHAwAAaA8eDgAAoD14OAAAgPbg4QAAANqDhwMAIJv315dDmOPbo/OGDwYPBwBANm/HiIU7HA6Hw8vr+6MziI9DrYeLPYjEqu/bMfaI8nYsqPS9tjM66/31pcUHoelCPYqi+zIvGQ+xxXz79u3r168LXnCzSjg/oY1q5tzksnsjTWA5Fm8XQS6j3+he3UdFtxFbUevhJh9EhhU43ptdKn1WFxlMcnBmcy4up1APoOS+1BMq/OPL3gpfvnz56aeflhixNquECyS0Tc1cILn315eM0zSBxVmuXcSYrBSXO+omYiMqPdy5Fo/r6fVBpPcvsQfZe/+VUeHH7eZy+sCxvR3Hf9stuYXalqL7Us+o8Hq/Uv7yl78cDoeZI9ZmlXB+QhvVzCWSy5q90wTWYZF2EWe62tba/vfXl4xzzmkf306d6tnKcIdVqPNwsbnk0L8Fp8Zuk87H4zGrvgdNY6c+D458aCf4llekkkJtkJlOjgruy8yMDcoZezRAmG/fvv3pT38637HaEWtuJdyots+rmWWtYHZymesBmsBKLNEu4qSePOoegfIs3Ll6HN86e5nUlQ9OnYeb7nl7HWZwXmz4MBGd0JtuB+FsXKt5QXmmi5BKMPPkkqS7aYTKk/+sV5SZ9H0ZEn9BKxGp8F0ygpXy9evXP/zhD7eIL7q6uqyHm5VQec2clcmy5KYbQfRcTWBF1mkXp1NG35vZOYe3IyWawrk2vswf4fA0VHm4RDfT7ZuSS5vVHi7eUhYwccFLFI03dZ1wuFDDC54zkpdCbWbW9nCzXDK6/Otf/xrEfd6IVbYYtHhtXyPBGZlcz8NpAuuydLs4k6606SNGd/7tWPDApHqgS5WHS/QyHQOU7gDLe9fO80vkvHlTA5FL5DvD6kEmWqhu2lkzlPMyM+e8TKY3VM7ooSYG049G8YiVblmxk5as7amJqP15uD6571Wt1gRibFr5dsw8J5deKU0cMX7ZJW8Z9XR/WODgcKfGw6Wmge470jK6o/qdKmdCpy6wHDHMedbUY5Rkm0sW6hqmnCm4uZnpJZhzbAU83Pp89913X758Kb0nN5KLRTFm1vaFPNwirSA/uV66WYfzcA+itF30SFu4xDTc2zGwzJJ5t0sWYPBRqPBwqT62aBpu9hNysD0tPhGXuuBSA0a8UJ0UUlf70B7uA/L169fvvvtuPEp9+/at8orxlnU6nbao7clzduvh3o6519YEVmb5dlGwkhq7gSMLlz0JZ6skglR4uPyV1JU9XDwvCxiQUTHWe3IPnh8pVPF17Yd7br59+/bnP/95wVHqQvaNWKm2L5ug/XAfjZXaRXIaLmHyEk8WGXvH1Qz0KfdwiYeBXj1b3cNFnlmXmES6vY1R/PQzN/WJF1HLm/BePZyX8pbhp59+Wti9ncmeDVqjti+e4C49nCawIuu0i5SFS29Y68/D5S+jnmof4vHslHu4qYeB4LfhltgPF9nIP/nnmZX9uquv8qWLjDPyC3XtOl7Lv32303cawvXI+FXGly9f5o5SZS0rwPK1faEE555Tfmr+Omrn0prA8izQLoJkTrJN1YHudsmCZdSTmoEIxR4ubuFCe1sWey/12jw6Rwb+VHbNBJ2X58rmvrKTzytUt+Mo3yuzWw93je89jdEfMMV//vOfP/7xj7NHqaKWFWDh2r5ggjPPKT01933U4bU1gWVZqF0EmLJwt7nY5L27LfAUTcJZSUWEUg+XWM8fVeBbhY0R6SLHj+eRlBNf4gheqrCoKzabdKGGs/fre6vt0um45Kn7iTHfvn375z//ucwold+ydpHQVi2gMLns91HHV9cEFmPJdjEidLP6lLzNUnijTcMhTKmHi1fj+Hs4NXvbw8Yr6+sH90+bTF0qg432H8QLFWzrG7XlTb1iWReI5cn+rsjjE9qnhytdRx2moAnsnkkLV3jfonMhU1+VUz0QoPI37wsYWqqiEyuqbCi9qkttPFYAAD4AhcuoQJz1PdzZDJV7obq1ieC8X8WlPPYAABZn/JlfoJotPFzNbt/Keh5MqehS3UluDg4AAOyUTTzcadZ2kXxqvOKQ26YHBg4AAOyXrTwcADw3h8PWAvCx0QsAwBLwcAC2RS8AAADQHjwcAABAe/BwAAAA7cHDAQAAtAcPBwAA0B48HAAAQHvwcAAAAO3BwwEAALQHDwcAANAePBwAAEB78HAAAADtwcMBAAC0Bw8HAADQHjwcAABAe/BwAAAA7cHDAQAAtAcPBwAA0B48HAAAQHvwcAAAAO3BwwEAALQHDwcAANAePBwAAEB78HAAAADtwcMBAAC0x/8HGBsktub6ckMAAAAASUVORK5CYIIA[/img]
PROVA TU...
L'equazione della retta passante per i punti A(3;0) e B(0;2) รจ:
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Information: Retta non parallela agli assi