Gambarkan kurva fungsi
terlebih dahulu.
Dalam bentuk umum
, maka didapat a = -1, b = 2, dan c = 3.
Cari titik potong fungsi dengan sumbu-x yang berarti
Sehingga titik potong fungsi dengan sumbu-x terletak pada titik (-1, 0) dan (3, 0).
Cari titik potong fungsi dengan sumbu-y yang berarti
Sehingga titik potong fungsi dengan sumbu-y terletak pada titik (0, 3).
Selanjutnya cari titik puncak fungsi tersebut.
Nilai x dari titik puncaknya bisa didapat dengan
Untuk nilai y dari titik puncaknya bisa didapat dengan mensubstitusikan nilai x yang didapat sebelumnya ke dalam fungsi. Sehingga
Sehingga didapat titik puncak (1, 4).
Selanjutnya perhatikan pula bahwa koefisien dari
yaitu a bernilai negatif. Sehingga kurva terbuka ke bawah.
Maka gambar grafik dari fungsi
yaitu
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANUAAADSCAYAAADdRYU7AAAgAElEQVR4nO29Z5hc1Znv21wfj8d+PJ5zD3d857nPDEH4nHt8xnMGR85cgyWBgWOwscFY4DHBJNtCtrCIMhZIrSwhCUULEKAcSRLKLQvl2LnVoXLtql0559AVfvdDU6XqXHtVo2619v951ofeXe/eu9Zav9prrf2+661C1YhSMpnkyJEj3H///XR2drJo0SLef//94b4tVQpUNdw3oKq38vk8v//972lvb2fr1q1EIpHhviVVCqRCNUL1+uuvs3jxYurr64f7VlQplArVCNV7773HSy+9RDabHe5bUaVQKlQjTJlMhmQyyYcffojZbB7u21ElIBWqEaZTp07x6quvotVqh/tWVAmqT6jy+Ty5XK6iEw+FfT6fHzb7SutA1D6VShEKhYSvWyq1DYanH/cJVTqdRpblim7EarWSyWSEz2G320kkEsL2bre7os4ZCATweDzC9rFYDIfDUZH99OnTicfjQvb5fB5Zluns7BS+B7vdLnx9AI/HQzAYFLYPhUK43W5h+0Qigc1mE7bPZDJYrVbFYBWhymazpNNp0uk00WgUs9lMKpUqHlNSkskkZrOZeDwuZJ9Op7FYLITDYSHbzs5ObDYbXq+Xzs5OIXuPx4PdbheyT6fTBINBLBaLkG02m2X37t184Qtf4KOPPiKXyyk+RyqVwmw2E4vFhNvAarUSCoWE28But+PxeITbwOv1YrPZhNsgHA4jSZLw94/H45jNZpLJZPGYIqhCoRCSJGGxWDCbzWg0GiwWi1CRJImOjg7MZrPwOTQaDSaTSdheq9ViMBiE7fV6PTqdTtjeZDIJ1aEsy0iSxNixY6mqquLf//3fi8eVnmu420Cn06HX64XtDQYDWq32krdBoZjNZjo6OopcyLJc1mpsEap8Pl8syWQSi8VSHBMrLZlMpvgLIWKfz+exWq3EYjFhe4fDQSAQELb3+/24XC5h+0gkgizLQrZ79+6lqqqKqqoqrrrqKnbu3Kn4HNlsFkmSSKVSwt9BlmWi0aiwvcvlwu/3C9sHg0EcDoewfSwWKw7fROzT6TSSJJHJZIrHFD2pSpVKpbBYLGWfpKcKDVrJeF6W5YrG806ns6LxfAEqUUWjUaHxfCaT4eGHH+bqq6/mc5/7HFdffTUPPPCA4vlpLpfDYrGUPWTpS7IsE4vFhO0LUIkqGAzidDqF7ePxOFarVbgfd3Z2IkmS4neFKlT9aLigKjzlzGYz1113HSaTiXA4rLgtVKhUqHrpSoWqIJ/Px5gxY/B6vUL2KlQqVL10pUPl8XgYM2aM8JKyCpUKVS+pUKlQqVCVSIVKhQpUqLpJhUqFClSoVKh6SIVKhUqFqodUqFSoVKhKpEKlQgUqVN2kQqVCBSpUKlQ9dLlCVYBAhUqFqptUqJRBdeTIEWbPnk11dTWnT58GVKhgFECVz3dFSeZyuaKXejabLR5TUkq91EXsC0GOsVhM2L7gpS5qX4BK1L7gpT7Y5/L5PAsWLGDXrl1Eo9FinbvdbsaMGVP0lFd6/VIvddHvUPBSF7UvQCVqHwgEcDgcwvalXuoiJZ3uiuvLZDLFY4qgCgaDmD+NvTGPgHgqrVZLpbE8l0M8lcvlYunSpUyaNIm5c+fS0tKCw+GgqamJa665hoaGBmw227C0wUiIpxqOmLbSOtRoNMV4KqvVqiyeKpPJkEgkSCaTRS/pwt9KSzwex2QyEYvFhOyTySSSJBEMBoVsU6kUNpsNj8cjbO92u7Hb7aRSKaFzBAIBLBZLWZ/NZrOEw2EWLVrEvHnzyGaz2Gw2rr/+eqxWq9A9FNogEokIt4HFYiEQCAjXod1ux+12C1+/EPkr2gbBYBBJkoSvH4vFMJlMxOPx4rFyhpL97lFhsVjKetT1pVwuVwzuEpUsyxXtUeF0Oiveo6KSOVUsFitrTpXP59m9ezfnz59n7ty5rF+/HgCv18uYMWOE98nI5/NYLJaK5rU2m62iea3L5SIQCAjbh0KhiuZUiUQCq9UqbF+YxpQ77CtIXajoR5dyoeLMmTO88cYb7Nu3r9iA6kLFKFioKJUKlfqeClSoVKh6SIVKhUqFqodUqFSoVKhKpEKlQgUqVN2kQqVCBSpUKlQ9pEKlQqVC1UMqVCpUKlQlUqFSoQIVqm5SoVKhAhUqFaoeutKhyufz2O32itKbqlCpUHXT5QaVz+dj/fr1xTqrFKpMJsOZM2eEd7gFFaohhaqQm0hUhaFHpb+SlTjUulyuih1qK0k4Vq5DLXQ9VVasWMEvf/nLIlSFbZ9FHGpDwQAPPvggX/rSl/jGN77BqZMnFZ8DKk/65na7K3aoreSHLZFIVJS8MJvNYrFYxB1qo9EoDocDp9OJzWZDp9PhdDqFisPhQKvVYrfbhc+h0+mQZVnI1uVyYTAYkCQJl8slZG82mzEajUL2TqcTq9WKXq8f9HNer5cPP/yQ9evXM3XqVDo6OnC5XLS3t3PttdfS2tqKx+MZ+H6dTuLRCLFkhhZ7hokvzS+m4qmqquJ/fvt/0WCOEkl0EgkHcbvL+056vR6r1SrcBkajEbPZLNwGkiRhMBgqaoNK+rHdbu/Vj8sBrAhVIf4kHA7j9XoxGo2EQiHFJRwOEwwGMRgM+P1+wuGw0HmMRiMej0fIPhwOY7FYcDgcwvZ2ux2r1Sps73a7MZlMg37ObDbz0EMP8eyzz3LLLbfwyiuv4Pf7i1k/DAYDkUik33NEI2FC4QhHWv08t0nP3Ys1/NMPftMNqv/0n6/jzjl1PLvJwP5GL4FQpMtukO9hMplwu93CdWC1WrHb7cL2DocDi8UibO/xeCrqx36/H4PBUOSi3Owr6vCvH13K4V8ymUSn0/Gzn/2saFPu8M8Xz7P0oI075jYwflY9z2w0M3/jCW742teoqqrib//2b3nixYVM2SwxflY9t82u5/W9Mt7Y4G1TaTzVFT/8K5W6UHHpFypsNhvr1q0rXrOchYoOR4KJa3X8f6+c5+FVrXxc7yMU7woMlSSJZcuWcfToUQDCiSx7G/08trqd7796nt+uaUfvHvhHS12oUFf/uulyg6qnBoOq1hzl4VWt3Dy9lur3TVh9qT7P0VO2QJq5H1v4wfRaHl3VSp0p2u89qFCpUHXTaIaq2RrjVyvaGFddx18OOYinew9PBnr5m87mWXXIzg9m1PLg0gvU9wOWCpUKVTeNVqhMniS/WdPOD2bU8s4xF6lM3+P9wTwqkp2wssbOuOp6fvNWBxZv7yedCpUKVTeNRqiiqRxTtxq4ZXotC3fLxAeo3nLclOLpHAv3yNw8vZY/bTUQjHXfqEeFSoWqm0YbVHlgwwk3t0yv5YVNeryRgXeqKtf3zxPN8PwWI7dMr2V1jUw2d7HNVahUqLpptEDl8XRBdcYY4ycLGrl/STNax+D1osShVutK8sDyC9w1v4Gz+kjxuAqVClU3jRao/D4P3miGSWt1jJtZx8668nz5lHqp723yM35mHRPXdOAJd7WbCpUKVTeNFqhcbg8bTvm4ZUbX0nmys7wXkUqhyuTyzP5Q4ubp51lz1EEuDzYVKhWqUo0GqP7r127gcL3EgyvauX9JCx328j1MROKpJF+SXyxt5r4lLbQ7kricdhUqFaqLutyhCgT8XH/9GCa/VcetsxvZcMxFTkFziECVz8OGk05umVHLnJ0W3P4QiQq3fVah+lQqVJcWqoaGBl577TVmzJhRtNHrtPzDP/4/3DL1EM9sMA262tdTopG/7nCa376t4c55jfy1xU8uK74fvgpViYbKoXY4ExSMBIdau91e1mcbGhpwu928/PLL1NTUUFNTw5gxY6iqquKr37idPXUOxdevJEHBwZYAP5xTz7Mb9YRi4m14uTvUZjKZyhxqE4kEfr+fYDCIx+Mphm4EAgHFpeAy7/V6hewDgUAxlikYDCq2LaRQsdvtwvayLBfT+YjYO51OjEZjWZ8NBAJMnTqVxx9/HL1ez7/9278Vwzauuuoqli5bQTwevyRtEAwE8Aai/Gm7idtm13Og2U8iHhWqA4vFgizLwnVot9sxm83C9oWYLtE+6PV6MRgM+Hy+4jkVxVMVghRdLteICFLU6/XIsiwc4GY0GisKUpQkSThI0eVylR2k6HQ68fl8uFwuXnnlVaqrq/kfX//v3eKhZs6sJhQKKW4DnU4n1AYBv5fj2gh3zG3g2Q16rE4/rmFqA9EgRZfLhSzL6PV64SDHQpBiIXi3kFmzbKhKNRqGf05n5fmpLkU8VTabZcOGDRw/fpxp06ZRU3OI6QtWcdV/+gJVVVV881vfEhrCVJqfKpbO8/IOM7fNqudgi9gQbiiGf05nZfmphnX4Vyp1oeLSLlTodDq2bdvGyZMnSWTglQ+s3Pjr1fz9f/m/0Ol0Qtcfii3Kjusi3DGngWc36IgmlP9AqgsVJVKhGr4l9VP6KHctaOaJVXVcd/0N+P0+oetXDlUedzDGS1tN/HB2PSc6worPoEJVIhWq4YEq2Zlj/h4bt81uYMNhPf/tv30NzzBtppnP54lGQhxo8TF+Zh3V75vpJ8qkX6lQlUiFanigapbj3Lu4hafWaGk3OvivX7thWHeodTodOPwxnlqj4aevNXNBVtYeKlQlUqG69FBlsnlWHLIzrrqOLac8eL3Dv+2zTZZJJuJsO+vhBzNqWXXIQVbB00qFqkQqVJceKrMvzcN/aefBZReQfGn8Pu+wQyXLMslEDGsgzYSlF3hoZRtWX/kLFipUJVKhuvRQ7Tjn49ZZDSzZYyWXZ0Q8qWRZJh6LkcvD4j0WxlbX8VF9kHJ7hQpViVSoLi1UwXiGZzfq+dH8BmpNXV7hIy3rxzlDmB/Na/zUdam8TqZCVSIVqksL1RlDhLvmN/LiZgORZNekZaRBFUpkmbJRz4/mN3JKGxnEsksqVCVSobp0UGVzeRbvtXLbrHo+rr94vyMNKoD3z/sYW13L0v02OstYsVChKpEK1aWDSvImeXjlBf5jRSu20MVFgJEIleRP8x8r23h4ZWufW5r1lApViVSoLh1Uu+q93Da7geWHusMzEqHK5PIs2WvjtlkNfFQ7+F4ZKlQlSqfTWCwWoRuBrgaVJEl1qB0EqmRnnmnvmfj+iweZUr2MF194nk8++QQAr9crnJ8KKneohb4TFJw2xrhjTgMvbzUQTw3c2UaDQ60kSeIOtZlMhmQySSqVKqZ4SSaTiksqlSIej2MymYhGo6RSKaHzSJJEKBQSsk+lUsiyjMfjEbZ3u904HA5h+0AggMVi6fcz6XSadkeCXyxt44F5R2hq1XLu3Fnuv/9+4vE4drud66+/HqvVqvgeUqkUiUQCk8lEJBIRbgOLxUIwGCzap5JJHMEkv3tXx08XNXHBEiHdz7lTqRR2ux232y1chx6PB5vNJmwfCoWQJEm4H8diMUwmE/F4vHgPilLpFG7AarUiSRIajQar1YrFYlFUCjYajaZ4PpFzaLVazGazsL1Op8NgMAjZy7KMwWBAp9MJX99kMqHVavu0t1otOBx2Np9yMa66lrXHPUSjMd5YvZqFCxfidDppaWnhmmuuobGxEbvdrvgehqoNTCZTN/twJMS7x12Mra5j7REbbpezX3u9Xo/BYECWZaE2MBqNFbWB2Wwekn5c+NtqtSqPpypQWDqnUlrgYl6fwvBP5BylcyoR+9I5lYh96ZxKxL50TtX7/3linfDcJgM/mt9AqyNNe9sFtm3bht/vJ5fLFYd/xR1qFd5DzzmVyHew2WzFOVXp8Qv2BD9Z2MSUDTrCiSzQt73b7S7OqUSuXzqnErGPx+PF4Z+IfWH4V5hTFY4rgqogdaHis1+ouGBPcO/iZqZsNFDb2MrTEydy+PBhFi1aRDKZ7AWVUn0WCxUFhVN5ntti5K75DTSa+0/Foy5UlEiF6rOFKp+HrWe73vlsOuXBLEl89NFHfPjhh5z8NOn1SFz9K9XmUx7GVdex/kT/96dCVSIVqs8WqkAiy5SNBu5e0EiT1Ld3wkiHSuNKcc9rTTy7UU803Xc/UaEqkQrVZwtVozXJPa+1MHmtplf6moJGOlSRVI7nNuv5yWtNtMh9v/pQoSqRCtVnB1UeWH/Sw7iZdbx7pP99AUc6VABbTrsZW13H1rN++uoqKlQlUqH67KAKJbK8tMXE3fMbaRhgkn85QNVqi/OThY08v9lANNW7r6hQlUiF6rODqtWe5N7FLTyzTktggN1fLweooqksk97t4N7FLX0OAVWoSqRC9dlBtfmUi1tn1fPW4YG3cr4coMrn87z5VzvjqmvZfq73EFCFqkQqVJ8NVLFklmk7zPxoXiPnjQOnqLkcoAI4awhz1/xG/rTNTDzV3dtAhapEKlSfDVQaR5wJSy/w9DtaPOGBnY0vF6g8kQxPvdXBhGWt6Fzdw0FUqEqkQvXZQPVRrZdbZ9ax6pBj0FxTlwtUuXyeZftlbp1Vx8cN3QFSoSqRCtXQQ5XO5Jj1kZk75jZwtKP/Vb+CLheoAI51hLl9dj3zdllJlaRPVaEqkQrV0ENl8SV5eGUrj/ylHTnQu16OHj3Kjh07in9fTlDJgU4eXd3OI6tasfouDgGveKjy+TzZbJZsNksikcBisRT/VlrS6TSSJJFKpYTsc7kcVquVaDQqfA8Oh4NAICB8fZ/Ph9PpJJfLCZ0jEokgyzLZbI5cLstxTYjbZ9ezYI+NRGf3c1osFhYsWMDLL79c9DB3uVyMGTNG+B4KHSKZTAp/B1mWiUQiA9dVNkuqM8ucjyTunNvA4bYg+XzX9ZzOrjRBom0YCARwOBzC9tFoFKvVKtwHUqkUkiSRTqeLxxVBFQwGMZvNWCwWTCZTMRZHpJjNZjo6OjCbzcLn0Gg0mEwmLBaLYluLxYJWq0Wv1wvb6/V6dDqdsL3RaPw0FkdCttlYccDK+Jn1fFjrxe/zdPu8zWajpqaGF154AbfbjSzLNDU1cc0111BfX19MQKe0VNIGhVgio9E4aB04HDZ21vu5dVY9q2psOJxduaV0Ol1FbWAwGNBqtcL2Q92PC4CWDVU22/WESafTRKNRJKnrSVM4pqQkk0nMZjPxeFzIvhDOHw6Hhe1tNhs+n0/Y3uPx4HA4hO2DwSBWq5V0Oo030snkdVruXdyMzp0i09nZ7bOZTIbGxkbmzJkDdA07CpG/NpuNzh6fV9IGsVhM+DtYrVZCodCgn8tkOml3JPn56xd4+h0NnmCCznQah8OBx+MRvr7P58Nmswnbh8Ph4hBYpMTjccxmM4lEonisnKHkiN6jYrTMqS7YEp96dBuIpntHjsbjcdauXcsvfvELJEkCRs4eFeXMqQAiqTwvbjPxkwWNNEtdCzEul6uiPSqGYk41rHtUlEpdqBhaqHY1BhhbXcvaY64+HU+j0SjHjh1j//796PV64PJaqCjo7aMuxs+sY/vprnpzu6/whYpSqVANDVR2m41UJsfsXTK3z2nglKb8xGmXI1TnLXHunNvA9PeMpDN5PCXh9CJSoSqRCtWnicltNhzhTNdy88pWnIN4UZTqcoTKHuzksTc1/HJZC/ZAJ16PClVRKlRDA5Xbaee0Icqd8xqZ8Z6JVKb8+rwcocrkYf5uK7fPruesMa5CVSoVqsqhisWi2Ox2Np8NMK66lvfOKFtwuByhAviw1s/4mXW8fcSF1+MhEFChAlSooHKoEvEYkuzi5e0Sd89voM6oLBH15QqVxp3ixwsaeWmLEYvdq0JVkArV0EDVIvn5j5VtPPVWO76ostcLlytU/niWie9q+cWyVhr1biJh8TZQoSqRChWkU0l21Tq5Y14TCz+WyA7mlt5DlytU+TwsPyBz66x6DjR7iUXLy2XVl1SoSqRCBal0hhU1DsbPqmNPg0+x/eUKFcC+Rj+3zapn2T6ZSHRwj/z+pEJVIhUq8McyTF6n497FLbTKyjvm5QyVzp3m3kVNPLNBjz8q3gdGFVTpdLqiDqVCBUY//GK5hue3SIQSytxc4PKGKpTMMnmDgZ8v06D3Kf/uBQ03VAB2u31ooEomk6xYsYK9e/cK3ciVDtWJEye4854JXP3fx/Hb6WvICTTq5QxVHpiz/hj/8D/v4kc/m0B9fb3Q9YcTqmw2y1tvvcWBAwd6/a+1tZU//vGP6PV6tm/fTktLS7f/d4Mqk8mwe/dubrvtNqqqqpg/f77imymoksqArk6l1JGxVIFAoKKkcbFYTAhKjUbD1VdfTVVVFVVVVXzhbz7P3r37FJ8nHA5zww03VJS4rpInLXS1gYhTdDwe59vf+W6xDr7+9a8L1WUymazIITebzQr/KOXzeb7//e/zla98hT/84Q9oNJri//x+P++88w6TJk1Cp9P1si1C1draytixY4sVUVVVxT//8z9z0003KS7f+973uPHGG/nud78rZH/TTTfxzW9+k+985zsV2X/7298Wtv/2t7/Nt771LcV2119/fbc6rKqq4qtf/ari83zrW9/iC1/4gtA9DFUb3HjjjUJt8K//+q+96uDrX/+6UBt885vfFL7/73znO9x4441873vfE6q/r3zlK8X7//KXv8wLL7xQfPIfOnSIiRMn9glkEapAIMCmTZu4+eabiyd6/PHHqampYf/+/WWXAwcOsG/fPjZu3MjevXs5cOCAIvvCOTZt2sSuXbuE7bdu3coHH3wgbP/++++zbds2RfY1NTVs2LCBr371H4p1+PnPf57FixcrqseDBw+yfft2/vEf/5Ft27Zx8OBBxd+h0AZ79uwRroPNmzezc+dOoTr4u7/7u2IdfOmLf8uaNWsU1cGBAwf44IMP2Lp1q/D979q1i02bNim2L/Thb3zjG1RVVfH3f//3PPbYY5w8eZJMJoPf72f9+vU89thjWK3WXtOcXnOqdDrNe++9x7/8y7+wZMkSxY/NgoZi+Kd0gliqQCBAKjV4BvX+JDr8A3h9w37+7xt/zE3jf8LOnR8JnWMohn+isVgFVXLt+fPn8/f/+f/k//j8l/j1xOeEzpFIJIhExN9zgfh3yOfz3HPPPdx33300NjYWj0ciEd58803cbjdLly7lnXfe6dVP+1yogK65gSgYhX0Xzp8/z969e1m/fj1e7+DZzEtVulBhMBgUT5hdLhc2m41jx45x7NgxxYsmfr8fj8eDyWRiz549mM3msuyyuTzLDjq4c0Erp6UcuVwGu73/RATQVV/Hjx/n/PnzxWOVLlQANDc3C9unUil27drFnj17SCaTiu0dTidPTpnB/3vfLJYedJIRmB5HIhHOnDlDVOBdVyAQYNeuXbzzzjtCC26FhR6r1arYtt/3VJVETOZyOYxGIw8//DA1NTWcPn1a8SqULMtkMhkMBgO33347Wq1Wkb3H42HTpk0cPHiQiRMnsmXLFkX2oVCI1tZW1q1bx44dO5gwYQI+3+Avcf2xTp5+V8MDK9o51mDkT1NfZPHixQParF69miVLljBlypRiB6gUqsbGRu677z6OHj0qZH/kyBHWrFnDM888M+j991QkEmHzpo1s+aiG6779v3ls8RH8CeUrcBcuXODmm2+mvb1dse3BgweZPHkyu3fvxmg0KraHi9HTw/Lyt7ADUKFks1lMJhNPPvkke/fuLetLldrncjlsNhsej4cNGzYwbdo0TCZT2dfP5XLFJfUDBw4wderUQZ80Pc/h8/mKq2eZTIYnn3yy3+FUqW27PcY9Cxt4aZtEh1Hm4IH9rF69ut/rptNpnnjiCcLhMAcPHuT5558HKofK5XIxe/ZsYaigC47t27czb948IdvXl/+F7973HD9f0kSLVdnrkWQyycqVK3nmmWeK0dBK9Mknn/D888+ze/du4WnAsHlUZLNZ3n33XWbMmFEsS5YsQZIk9Ho9Bw4c4JFHHhnw10an03WznzFjBrt372bevHksX76c3/72t1RXV/c7jDp58mQv+7Nnz5JIJDh9+jR//OMf+eCDD/q9fiqVYvny5d3sly5ditvtJpfLsWbNGj755JN+7RsbG4t2v/rdS1x/62+ZtfYwiVSaM2fODAhVPB7nkUceIRaLcfjwYSZNmgQMzfBv4cKFHDlyRNi+rq6OGTNmCM1r4vE46zds5H/dMYF/f34P+5qVzU+XLVvGzJkzefTRR3n55ZcVj5ySySSnTp3ipZdeYvr06YpsCxpRbkr5fJ6Ojo7ikO3pp59W/IspyzKnTp3ik08+4Ze//CXr1q1TNLZ3uVwcPXqUXC7H+vXrmTt3rqLrB4NB3G43mzdv5uzZs9TW1pY1vl66X+aHc5r4uN6H3+fl6JEjvPbaa/3WZTabZeLEidTV1bFhwwbeeOMNoHKo8vk81dXVHDx4UMjebrczd+5cjEYjR44cUdQXIpEIbW1txOMJfvaLh/i3Jzew8q8uRU7FjY2N7Nu3j3vvvZc1a9YodgSQJAmPx8OuXbt44oknhPryiIOqtbWVWbNm8ec//5m1a9cqXiiQZZlcLkdnZyeTJ0/m0KFDiuw9Hg/r1q1j+vTpzJ07V/FKWCgUoqmpiUmTJjFr1iyef/75QRduop0wZYP+U3+/KE2N9VRXV/PUU09x9uzZfu2ampp4/vnnWbx4cfGpUClU586d46GHHuLPf/6z0Px4x44d/PrXv2bq1Km88847imwjkQgrVqzg+eee5ZX5K3lweSu/f1dDJKGscwaDQZ588kn27VP+8vzQoUNMnjyZKVOm0NbWptgeRhhUhdW/SjQUbkoiLjYF+f1+xR3a6E1y/5IWJm8wIrvDOBx95/wtR0PxpLLb7RV5pTidzoq8UnxeD3ZflCmbzdy7qBmNQ1l7BIPBshaH+lMqlcLhGDgP2EAacVBdib5/x3Vhbp1Zx/KDDsLRWL+JtMvR5ez7V5Db7cbr87GsxsVts+s5dEEZIMPtUKtC1UPDAdW6E17GzaxjZ32ARFyFyu12Ewj42XchwviZdbz5VxtKepQKVYmuRKhSmTzTdpi4e0EjLXKKpAoVLpeLcChAs5zgJ4taeH6jjniq/A6qQhW4WcgAABdJSURBVFWiKxEqRzRXTCfjDneqTyq6oAoG/PjieX73rp4JrzdjC5T/zkiFqkRXIlS1Urxrf7/3TXTmIB4rH6pEIsG6des4fvx48dhogSrg70qwPWenhTvm1HPeXP75RhVUhYwPoio0aKUJCipZeXK5XBU5hAYCAUUd+qOGIGOr69h0sgvEeDw2qM9fQS0tLUydOpWdO3cWjw1FgoK+PKiVyGazVfTD5na7CQa74qG2n/MzrrqOrafLr9NQKFTZjlaJRMUJCiwWi3iCgng8jtfrLf5C6/V6fD6fUPF6vej1ejweD36/X7G93+/HYDDgdDqF7U0mE7IsC9vLsozZbB7U3u/3EY7GmL/bxh1zGjjY4CQU9ONwODAajUX7QCDAuXPn2L59e7G89957mEwm4vE469atY+PGjYTDYQKBADqdjmuvvRaNRlNcWhZpA/en+5mL1IHRaMThcAjbm83mrnQ8wQBnDCHumNPAvI8thKKxstvAZDIJX9/pdGIwGIT6cMGhWq/X4/V6i8fKAawIVSwWw+Vy4Xa7cTgcxQYRKS6XC51Oh9PpFD6HXq/HbrcL2xuNRqxWq7B9IWnYYJ/zuN04AjGeXqvlgaUttFmCeD1ubDYbBoPh4uc8Hurr69mzZ0+x7N27F5PJRCQSYe3atWzZsoVQKITX60Wj0XDttdfS1taG1+sVbgOHwyFcBwaDAZvNJmxfSNrn83rQ2kL8x8o2fvO2DoszhNvtKqsNjEaj8PVtNltF/djpdKLT6YpclBuNPmKHfzab7bIZ/nW40ty3pJXJazXE0l3j73g8Xvbwz263M2XKFF588cXicGek5KeqfPjXNa+NdcKLm438eEETWld57mbDPfwrODGo+ak+1aVcqDjYGuK22Q0s3WctbvLSM5H2QPJ6vZw5c4Zz584VN/QfLQsVhe+Tz8OKAzLjZtZxqL08B91RtVChQlU+VLk8vHnEzfhZ9eyuuxiIqQSqvjTaoALY1xRk/Mw6Vv/V0Wfyu55SoSrRlQRVLJXlxS1GfrqohQbpYoSqClVvqDqcSX68sJGp24wky5gZqFCV6EqCyhro5FcrW3nizQ5c4YvfV4WqN1SeSCe/fqONX61owxYYvG+oUJXoSoLqrDHKXQuaefU9M6nOixNaFareUCU788x438Ttc+ppKCMSWIWqRFcSVDvOeRk3s54NJzzd5gkqVL2hAlh31Mm4mXW8Vzt426hQlehKgaozm+e1PVZun93AsY7uSd1UqPqG6mh7kDvnNrJwjzxoJLAKVYmuFKiC8Qy/e1vDgyva0Ti7v3tRoeobKqMnwc9fb2HyOj2hQXZYUqEq0ZUCldaV4L4lzfxxg4FQj1BxFaq+oQrGMzy9Vse9S1rQOgZ+ua9CVaIrBapDFwL8cE4Dr+2xkcl2rysVqr6hymTzLN5n49ZZdRzTDvwSWIWqRFcKVGuPORk/s56P6nu7Q6lQ9Q0VwHtnPYyfWce6EwO7YKlQlehKgCrVmWPGBybunNdIran3fSqFqmddjWaozuij3L2gmVd3mMkM0F9HFVQjwaG20ngqp9P5mTrUeiOdPPqXVh5ercXi691xYwqCFA8fPszs2bOZOHEiBoOh6/yjxKG2r/xSciDNr1a18eSbHXjD/feRUChUEVTDHk/V2dlJLBYjHo8TDAYxmUzFv5WWaDSKyWQiHA4L2cfj8WIsk6i9LMu43W5he6fTWXxa9iyJRJw2W4wfL2jk5R0WAtEU8Xj3uvL5fEiSVPw7FouRTqd7bU+dSCRob28nHo8zb948li1bRiqVwmq1cv311yNJEolEQrgNQqGQcB1IklRxG7hcrl7HvcEoL2w1cc9rLTSZIyQTfdu73e5+26CcUojpErUPh8OYTCai0WjxWDlPvSJU4XAYi8WCLMtIkoRWq0WWZaFitVrRaDRYrVbhc2i1Wsxms7C9Xq/HaDQK2xsMBvR6fZ//czrs7Kl3d3mm77fh83mRe3xXs9ncrQ7tdjv79u3j9ddfL5alS5fS3NyM1+ulo6ODP/zhD5w/fx6Xy0VLSwvXXnstTU1NOBwOoe+g0WiKbTpy2sCKze5g9WEX42fWs7/Ri8ft6rOvmEymftugnNKzDZQWi8XSrR/bbLayhoLqnKofDbaZ5luHbYyrrmd3Yxj62Hirr+Gf1Wrl7NmzxXL+/Hmi0SjJZJItW7ag0WiK1ywM/4ZzTmWz2SreoqyvORXArno/t86q583D9n491odiTiXL4sM/daGihz7LhYrOHLy6w8iP5jfSIPXd6ZQsVCxatIhp06axevVq1q5dC4zuhQqAeinOTxdf4IVNOtL9JK8aVQsVKlQDQ+WP5XjsjXZ+/YYGR7DvibYSqAwGA3V1dZw7dw6fr2sX19EOlT2c5ddvanh4VSuuUN/3qEJVotEOld6d4O75jfx5u0S8s+86Ut9TDQxVLJ3jxS0m7lrQSKPU90tgFaoSjXaojmgijJ9Vx8oae7/bGKtQDQxVLp/nneNexlXXsbex79S1KlQlGu1QrT3uZtzMOvY09f8eTIVqYKgADrWGGVddx5uHbX0uVqhQlWg0Q5XNw8wPTNw5t4EGS/8vp1WoBoeq0RLnntdaeHGzrluAZ0EqVCUazVAFk3l+87aGB5ZdwD7AvuAqVIND5YrkeHKNlodWXCAY673go0JVotEMldGb4p6FzTy30UAs1b/7igrV4FClsjB1a1emlA5n7x8oFaoSjWaoTuijjJ9Zx9J9MgN5hKlQDQ5VPg9/+aubcdV1HGzp7SOoQlWi0QzVxtNdG+2/f3bgzq5CNThUAPtbIoydUce7R3unEVWhKtFohSqbh1kfmrlzbgNndAN7wKtQlQdVgynGnXMbmP6BiZ6OFSpUJRqtUAWSMPEdLb94vRnZP3DyMhWq8qCyBTP8alU7j73RQSjRnSoVqhKNVqj0njT3LrnApHc1RAdJs6kEqng8zsGDB9m6dWsRoisFqngGnttk5CcLm7D2WE297KHK5XJkMhkymUwxlqazs7N4TElJp9OYzWaSyaSQfSaTwWq1EolEhGyz2Sx2ux2/3082mxWy93q9OJ3Oon0ul+WkIcKts+pYsEsimR64bsLhMFartc9zl5ZMJsOxY8eoqalh/vz5TJs2jXw+j8vlYsyYMTgcDqHvUOgQiURCuA1kWSYcDgvXodPpxOv1DmifzWR4bbeFW2fVccIQI5u9aO/3+7Hb7ULXz2QyRCKRYrCsSEkmk5jNZtLpdPGYIqgKgYmSJGEymdBoNEiSJFw0Gg1ms1nIthDHUrgfkaLVajEYDML2er0enU6HJEmYzWZcLidbz/kYN7OOLSeduJz2Ab+f0WgsxjMVjhkMBlpbW7sVvV6PzWZjy5YtPProo+zbtw+n00lTUxPXXHMNDQ0NyLI8bG1gNBqF61Cn06HX6wf8jGy1sPG4rWtD0uMu3C4nkmQu1pdWqxW+fqEfl7aBkmI2m7txYLFYlMVT9XxSFUKxRQhPpVJIklTxkyoajQrbF55UovY+nw+n01n8O92ZYe4uK3fMbeSTtsCgv57hcBhZlrsda2tro7q6uls5c+YMAJIksXjxYl599VWy2Wy3J5XI/afTaSRpaJ5UovYOhwOfzzfgZ7KZDKd1YW6bXc+C3RLZ7MV+WHhSiV4/Eon0OVootySTSSRJIpVKFY8pelKVqjCnElUul0OSpLJvoi/JcuV7VAzlnCqazvP7tVruf/0COufg96Vkj4ra2lpsNhs1NTU899xzwNDtUTHS51QAZm+Sexc384d1BqIl06pK96gozKlElclkkCRJTfpW0FBDZfZ18uDyVn7zVgeh+OA/FkoWKhoaGpg3bx4LFiwoRqpeKQsVAP5YJ799u4P7FrdgC16838t+oaJUKlS9oTprjHL7nAZmfWTtN1K1VOqSevlQZbJ5Zn1g5vbZ9TRYL44CVKhKNBqh+qjOz9jqul7ZPfqTClX5UAG8e8TBuJl1fFh/sc1UqEo02qDK52HJfplbZzf06aPWl1SolEF1qDnAbbPqeX3/xTmQClWJRhtUyc4cUzbouHdJK02W8u5JhUoZVB2OOHcvbOKlLUYSn25RoEJVotEGlSPUya9WXOCJN7W4IuWtaKpQKYPKFUrzyOp2HlrVjjPUVccqVCUabVA1y3F+vLCRF7cYSWXKqxMVKmVQxVJZXt5u4n/Pa6LN3rVYoUJVotECldvdBdX+Zh/jZtaz+q+uQbP/FaRCpQyqPHlWHrR1xVZd6IoAUKEq0eiBqqtDv/2Jg7HVdexvDg9idVEqVMqgAvio1sttsxt460gXSCpUJRpNUGXz8MoOI3fObeKcYeAkZaVSoVIO1TlDlLsXNvPKdiPZPIRUqC5qtEDl8biJpHI8/kYbD63WYPaW30FVqJRDZQt0MmFZK79doyEYzxEOqVAVNVqg8nncSL409y5q4pkNBsKp8utDBKpjx44RjUaBKxOqYDzD5A16fraoGaM7RSQ8yqCq5Gay2WzFCceG26E2EAjg87o5Y+hyT5q3y1r2IgUoc6gFOHv2LDfddNOI8v2rNOuHy+XqM+lbf0pnciza5+DWWfWcM0aJRSp3qK0060e54R6lKkIVCoWKeXgsFsuIyE8lSZKwfaX5qYwGAy6nnffPeRhbXc/aYy5stvLtC/FEpcdMJhMXLlzoVkwmEy0tLaxcuZJJkyZRW1uL0+kckvxUWq12BOan6r/PeNxO1h13Mra6ju1nPNhttl51qKRIUmV51irOT9VfJkWlJR6PE4lEMBqNxUyKIucozaQoYm+1WouZFEXsXU4nPp+XVTVdy7xHNBESZZ4rHu+eSTEWi5FKpWhqamLmzJndyqlTp5g2bRrTpk3jnnvu4fHHH8fhcGCz2bjuuuuKMVFKv0PPTIoidSBJEj6fT9jeZrPhdDrLtk8l4xxo8XPHvGYW77Hi9XqRZVn4+oVMiqL9OBwOYzQaiUQixeOKMimWKp1Oj4p4qkpy/gaDQewuL1O3duWhapWVze9isRh2u72sz9psNtra2pgwYQK7d+8ml8vh8/kqjqeyWq0jMufvQGq1J7l3SStT1uvw+cPFd4UiGoqcv2o8VYkqnVOFgkHMdj8Pr2rjsTe1OAdI+NyXlC5UJBIJqqurOXHiBDAy5lSyfGkXKgB88RyPru7g4ZVt6K1+PBVANeIWKq50qOLRCB22EHcvaGLqNhPJMt2TClKX1MWgiqVzvLTNzF3zGznT5sSrQtWlUQFVLMonbT7Gz6xn0R7lIdkqVGJQZXN5/nLYw9jqOmqaXETDFbShClV3DTdUyUSMTaec/GBGHTvOKesYoEIFYlABfNwU4ubptaw/7iRewfVVqHpouKHK5XMs3mth/Mw6zhiU34cKlThUJ7RhfjingVkfmIhEosLXV6HqoeGGKpHJ8dwmPXfNb0TvSiq2V6ESh8ro7WTC8nYmrmknnhLvQypUPTTcUHkiGX65vI1f/6UNb5mBiaVSoRKHKpSCp97WMmFpM66IChUwOqDSuhLcMbeBP20zlB2YWCoVKnGo0tk8f94hcefcetocykcJBalQ9dBwQ3VU25U3aclesZfgKlTiUOXzedYc9XLzjFoOt6qrf8DogGrzGT8/mFHL9tNi70lUqMShAth/IfzpCmDvZHDlSoWqh4YbqgUfW7htdj0nNWKuTkqgymazBAIBbDYber0eUKE6b4zyw9kNzN4pCV9fhaqHhhOqeAambNBz94JGzB6xMb0SqHbt2sXEiRNZuHAhp0+fBlSojN40979+gd+9rSHZKdYPRxRU6XS6oo3dCw2q9GZKValDrcvlEnaodUXzPLC8jcf+0kawjH3T+1IsVn481ZYtW9i8eXM3B+ShSlBwuTnUFhRNd2Wt/PmSZrxRse9QqUNtIS5Q2KE2FovhdrvxeDw4nU70ej0ej0eouN1udDodLpdLyN7r9WIwGLDb7cL2JpMJq7UrfEDJfUdCQdocce6c18jULQYcLi9ej1vxPdjtdgwGQ/Fvv9/PqVOnWL58ebfS3NzM6dOnmTZtGo8++ijvv/8+4XAYrVbLtddeS0dHx6eh/Ze2DTweDwaDAZvNJtwGZrMZi8WiqA08Hg8et5tQKMjL2w3cObeBZjlKMOATaoNK+rHL5UKv1xe58Hq9ZQFWhCoej+P1evH5fMWT+Xw+oeL1eos3I3oOo9GI0+kUti8E1ym970gkzOGOMGOr61i+XyYYDApd3+FwYDQai38XYnvq6+u7FavVisfjIZvNsnfvXh577DFCoRB6vZ7rrrsOjUbTFYU8TG1QyDElUiRJwmq1CtkGA35WHJC5ZUYdNa1BggJ14HQ6MRgMwvfv8XjQ6/VFLvx+vzKoSjVUw79K4qlsNhvJpPg7ikqGf+tOePnBjDq2narMQ7rceKr169czZ84c/vSnP1FTUwOAz1d5PNXlPPwD+Lg+wM3Ta1knuAI47MO/Ul3JCxW5PMzdZeGOuY2c6BBfPVSaSNtoNHbLMuLxXNkLFQD15ijjq2uZ87EFkZ44ohYqrmSoEhmYvF7Hzxa3YHSLL5So76kqh8rgjPHTRU08/a6epMCgR4Wqh4YLKmcoyy9XtPLIqjb8YfHhpwpV5VA5AwmefLOd+5dcwCPgA6hC1UPDBVWHI8md85qYukWP0yPeIVSoKocqme7kT1sN3DGnQcgHUIWqh4YLqk/aw/xgRh0rDsoVeWSoUFUOVWcqwcKdBsZW13OoTXlclQpVDw0XVOuOuxg7s4Etx61EQ+qTajihikZCrD1sYuzMetYeV14PKlQ9NFxQzf5Q4kcLL7DnnBW/V6xDgwoVDA1Un7Q4+OHsBubsVB4toELVQ8MBVaIzx6R3Ndy/rJ3zGhc+jwrVcEPVbHBxz6JmnllvIKGwO6lQ9dBwQOUIdvLg8gs89qYWqyuAV4VqWKGKhINc0Ft56m0dDyxrxRdT1rlVqHpoOKBqlePcObeRl7ZJOD0+PIIdGiqHKhgMcsMNNwh7JIwGqELBIJLVzivvS9wxpwGtO6XIXoWqh4YDqmPtQW6ZUceqw2483uGBKpfLodVqOXnyJP/0T//EiRMn0Gg0iht2NEAVDAbxuF0sPWBnbHUdh9vLz2QJKlS9NBxQbT7p4ubptexuihAOBYWHXiAOVTab5amnnuKLX/wiV111FV/84heZMGHCFQuV1+Ni21kvY2c2sOGkMj/IEQXVUCQoqNShdjjiqebtNPPDuc2c1MeIRSqDSkk8VU/V1tbyN3/zN1RVVfG5z32OQ4cOKT7HaHCoDYVC+DxuTulj3D6nkXm7lEUBD0WCgoocalOpFOFwmEgkgt/vx2QyEQ6HhUooFMJoNBIMBoXsI5EIZrP501CMiJC9xWLB6XSWZR+JREim0kx6V8N9r7fRYA7hcXXlhBK9vsfjwWw2C9nH43Huv/9+qqqquP3224lEIkLnMRqNBAKBitrA4/EI14HVasXhcAjbO51O7LKVVmuInyxq4dmNesKxFJFIefaFuDqR64fDYYLBIEajkVAoVDynolQ64XAYWZax2+3FpG82m02oyLKMRqMpJspSWux2ezFhmd1uF7LX6/WYTKay7J0OO+5gnF+tuMBjb2kx2AKYTUb0er3w9QtJ30TsPR4P+/bt48tf/jLbt2/H5/MJnaeQsEz0O+h0OiRJuiRt0Je9yWTCZNDTarDz6BtaHlrZjsUVwmEvz77Qj0WvX+jHhWMOh6OyeCpZliuaU1mt1oqGf3a7vaLhn9vtJhwuf2Lb4Uhw26x6fr/eQDoL4VBIOJYJuoZ/Dof4TkCpVIpVq1YJD79yuRyyLFc0/HM4HBUN/zweT0WuXuFwGK/HTSyd47nNZm6eXofGWX6fSCQS2GziK7CZTAZZlodmTgUoHkd+FvaiUIvYO4KdrD/u4IQ2Sj7fNSep5DtUaj8UutzaoKcKdZjLw0ldhLVH7dgD5S+8DEUbiNj3C5UqVarEpEKlStUQS4VKlaoh1v8PTGoN7G/9b70AAAAASUVORK5CYII=)
Tempatkan kelima titik yang diberikan pada soal, sehingga didapat gambar sebagai berikut
![](data:image/png;base64,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)
Perhatikan bahwa titik yang terletak di luar grafik fungsi tersebut ditunjukkan oleh daerah berwarna hijau berikut
![](data:image/png;base64,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)
Sehingga titik yang terletak di luar kurva fungsi tersebut yaitu titik E(5, -2).