Đồ thị bên là của hàm số nào sau đây?
Câu hỏi: Đồ thị bên là của hàm số nào sau đây?![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOgAAAD5CAYAAAAtI3lGAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAgAElEQVR4nO3deVxU5f4H8M8sDMyAgiAgixjuCsiugGjuWrnSS01My8y05fbyXjUjW25m3rhd8d6bde2WmkuiuSSU4YqJyCKyKbKIIsiissg2M2wzc35/+JObqckyM8+Zme/7r4LhPB+BD+fMWZ5HwHEcB0IILwlZByCEPB4VlBAeo4ISwmNUUEJ4jApKCI9RQQnhMSooITxGBSWEx6ighPAYFZQQHqOCEsJjVFBCeIwKSgiPUUEJ4TEqKCE8RgUlhMeooITwGBWUEB6jghLCY1RQQniMCkoIj1FBCeExvRT0zp07qKur08dQhBgVgT7mxdVoNBAIBBAIBLoeihCjopeCEkK6ht6DEsJjVFBCeIwKSgiPmWxBqy+dwdFzRWhtuYHYfYeRX6V66DUFBQU4deoUNBoNg4SEmGhBy879B/NmhyHiXz+jjlNi36a12Jl656HX/fLLL1i5ciWampoYpCTERAvq6DcPc4LNUF+XgzrOA++sextjhzk+8BqO43D9+nWUlpZCLpczSkpMnUkW1MzSDsEjQwCRGWpz01Hi8AyeGSB+4DWNjY04f/48GhoacPnyZUZJianTe0G3bNmCyMhIfQ/7kJ62DmgoTsT+X28h0Lv/Q58vKyvDlStXAADx8fH6jkd0SK1Wo7m5mXWMDtF7QTmOQ3R0NPMTLwKBEGp1P4yeNArOlg9/G3799Ve0tbUBuFdQtVqt74hERz777DMsWbKEdYwO0XtBAwMDoVQqUVFRoe+h211TAuXCEfjv/q/xvLf9I1/z271mcXExCgsL9RWP6NilS5cwfPhw1jE6RO8F9fDwgI2NDTIzM/U9dLsd//wHTgvH4AV/p0d+Xq1Wtx/eAkB9fT2ys7P1FY/oUEVFBa5fv44JEyawjtIhei9ojx49MHjwYFy4cEHfQ7db/85KfPyC12M/n5WVherq6vb/b25uxqVLl/QRjejYtWvXIJfL4e7uzjpKhzA5izt8+HBkZWWxGBoAIBKL//AfnpKS8kBBASAzM5MutxiBvLw8ODo6omfPnqyjdAiTgk6ZMgU3b95ESUkJi+GfKDw8HEVFRYiMjERISAjy8vLw7bffQiqVso5GukGj0eDcuXMICgqClZUV6zgdwqSgAwcORFtbG3Jzc1kM/0S9evWCu7s7HB0dIZPJMGjQIDg7O0MkErGORrqhqakJhYWFGDFiBOsoHcakoFZWVhg8eDDy8/NZDN9harUaHMe1X24hhq2qqgoKhQLDhg1jHaXDmBRULBYjODgYSUlJaG1tZRGBmKDExETY2tpi0KBBrKN0GLNb/QIDA1FUVITa2lpWEYiJuXjxIjw9PdGjRw/WUTqMWUHd3NzQ1NSEmzdvsopATAjHccjIyICvry/rKJ3CrKDOzs7o27cvkpKSWEUgJqSgoAA1NTUYO3Ys6yidwqygMpkM3t7eOHv2LKsIxISkp6fDwsLCoN5/AowfN/Pz88O1a9foRnSic5cvX4a/vz+EQsN6wpJp2pEjR0Kj0SAvL49lDGLk5HI50tPTERwczDpKpzEtaP/+/WFtbY3k5GSWMYiRKysrw+3bt+Hj48M6Sqcx398HBATgwoULoPmzia7k5eXBwsICbm5urKN0GvOCTpw4EdnZ2Q/dnE6ItqSmpmLEiBGwtrZmHaXTmBfU09MTSqUSpaWlrKMQI6RWq5GamoqAgACIxeInfwHPMC+oo6Mj7OzsmD5+RoxXVVUVbt++bXA3KNzHvKAymQyjRo1CWlqa3t+HpqSk4KOPPsKOHTugUCj0OjbRjzNnzqBHjx7w8nr8A/p8xrygAoEAAQEByM7O1usE0eXl5di1axd8fX1RUFCA77777qHXSCQSveUhupGRkYG+ffvC0tKSdZQu4cVB+bBhw1BbW4uKigoMHDhQL2M6OTnhn//8JyQSCZqamh5YYLiyshIpKSlITk42yPct5J62tjbk5ORg8uTJrKN0GfM9KAAMGTIELi4uOH36tN7GFAqFkEgkSExMhFwux0svvdT+Oblcjry8PJSXlxvcnSfkf4qKinDjxg2MHz+edZQu48Vvn0QiwVNPPYXU1FS9jdna2or169fj9OnTCAkJeeC51P79+2Pt2rWYN28eWlpa9JaJaNf169chkUgM7v7b3+JFQQFg1KhRuHr1KlSqh1cZ04WGhgYUFhYiLy8PGzZswPHjxx96TXNzMwQCgV7yEO27cOEChg8fbrDvPwGevAcFgPHjxyMqKgr5+fnw9PTU+Xi9e/fG7t27dT4OYUOpVCI5ORmzZs0y6D+yvNmDuru7w9bWFhcvXmQdhRiB27dvo6ioCP7+/qyjdAtvCioSiTBy5EhaSYxoRW5uLiwtLdG3b1/WUbqFNwUF7h3mZmRkoL6+nnUUYuBOnjwJb29vODo6PvnFPMargnp4eKCxsRHFxcWsoxADptFokJGRAT8/P4Ofy5hXBXVxcYGTkxMd5pJuKS4uRnV1NcaMGcM6SrfxqqAWFhbw9PSkeYpIt6SlpUEqlRrUBNWPw6uCAkBoaChycnLoBgHSZefOnYOfn59RrKXDu4IOHToUcrn8gfU5CekopVKJnJwcBAYGso6iFbwrqLu7O9zd3XHmzBnWUYgBKigowO3btzFp0iTWUbSCdwUVCoXw9vZmusAvMVzZ2dmwtbWFk9OjV083NLwrKHDvfWhBQQGqqqpYRyEGJjs7G0FBQUbx/hPgaUGDg4PR0tKCzMxM1lGIAWloaMC5c+cwcuRIg77/9rd4WVBLS0u4ubnRfbmkU8rLy9HW1maQ898+Di8LKhKJMGnSJJw/f16v06AQw3b27Fm4urqif//+rKNoDS8LCgBBQUEoLCyk+XJJhyUkJMDX19eo5pLibUHvLwtRUFDAOgoxAI2NjcjJycHIkSNZR9Eq3hbUyckJQ4cOxalTp1hHIQYgNTUVarUa48aNYx1Fq3hbUKFQiNGjRyMhIYHWbSFPlJiYCGdnZ/Ts2ZN1FK3ibUGBewsr1dTU0LIQ5A+pVCpcuXIFISEhrKNoHa8L6uPjAxsbG71Ox0kMT2lpKfLz8/Hss8+yjqJ1vC6oWCzGqFGjcP78edZRCI8VFhZCKpUa1eWV+3hdUACYMmUKCgsLIZfLWUchPJWQkIDhw4fD1taWdRSt431BAwIC0NjYSLMskEdqaWnB+fPnERoaavDTmzwK7wtqZ2eHfv36ISMjg3UUwkM3b95ERUUF/Pz8WEfRCd4X1MzMDN7e3jh9+jTa2tpYxyE8k5iYiD59+hjF9CaPwvuCAsDo0aNx7do13L17l3UUwjNxcXHw9/c3msfLfs8gCurp6QmxWEyPn5EHVFVV4erVq5g6dSrrKDpjEAXt06cPfHx86HILecDFixfR1NSEoKAg1lF0xiAKKhAIMG7cOCQlJUGj0bCOQ3giKSkJHh4esLa2Zh1FZwyioAAwduxY3Lp1C/n5+ayjEB5QKpW4cOGCQa+e3REGU9B+/frBxcVFJ5Na01owhqe8vBw1NTUIDg5mHUWnDKagAoEAQUFBSE1N1doiv/X19di1axfmz5+vle0R/UlPT4e5uTmeeuop1lF0ymAKCgDjxo1DdnY2bt26pZXtFRcXo76+Hq2trQ98nOM4aDQaesyNxxISEjBq1CjY2NiwjqJTBlVQLy8vqFQqXLp0SSvbGz58OJYtWwZzc/MHPp6ZmYmwsDBERUVBJpNpZSyiPa2trUhKSjL6w1vAwApqa2sLPz8/JCQkaGV7ZmZm7XvL3/Lz88ORI0ewevVqKJVKrYxFtCczMxMcx+Hpp59mHUXnDKqgYrEYY8aMQXx8vNYWV+I4DmKx+LGfI/wTFxeHwYMHw8HBgXUUnTOoggKAt7c3ampqUFZWppXtSaVS7N+/XyvbIrrX1taGlJQUo5t76HEMrqCenp7o27cvfvrpJ61sTyAQwMrKSivbIrqXl5eH8vJyo7/+eZ/BFVQqlcLX1xfHjx9nHYUwkJKSgt69e8Pd3Z11FL0wuIICwOzZs1FcXIwbN26wjkL0SK1W4+zZs5g6dSrMzMxYx9ELgyxoQEAAJBIJUlNTWUchelRVVYUrV64YzeK8HWGQBbWyskJgYCDNmWticnJyYG5uDi8vL9ZR9MYgCwoAYWFhSExMxO3bt1lHIXoSExMDDw8Pk7i8cp/BFnTQoEGQy+UoKipiHYXogUqlQlJSEkJDQ1lH0SuDLaibmxt8fHzw888/s45C9CAlJQVNTU2YMGEC6yh6ZbAFNTc3R0hICBITE1lHIXoQHx+PAQMGGP3TK79nsAUFgNDQUFRVVdFhrpFrbm5GUlKSSdx7+3sGXVA/Pz84ODggJiaGdRSiQ7m5uSgoKMDMmTNZR9E7gy6oRCLBuHHjcPLkSajVatZxiI5kZmbC1dUVLi4urKPonUEXFABmzJiB4uJiXL9+nXUUogNqtRrx8fGYOHEiLC0tWcfRO4MvqJeXF6RSKZ0sMlI1NTXIzs7G+PHjWUdhwuALamFhgUmTJiEpKYkOc41Qeno6LC0t4enpyToKEwZfUACYNm0aMjIycOfOHdZRiJYdPnwYQUFBsLOzYx2FCaMoqKenJyQSCS5cuMA6CtGiu3fv4uLFi3jmmWdYR2HGKApqb2+PgIAAHDt2jHUUokVJSUkA7k1abqqMoqDAvSk5ExIS0NjYyDoK0ZITJ05g5MiRJj2zotEUdPLkyRCJRDh16hTrKEQLqqqqkJ6ejunTp7OOwpTRFNTa2hqenp44ceIE6yhEC3JycqBQKIx25eyOMpqCAsD8+fORnJystZnnCTuxsbHw8fFBnz59WEdhyqgKOmrUKCiVSmRlZbGOQrpBoVDg7NmzmDRpEkQiEes4TBlVQe+fzaUZ/wxbRkYGFAqFSc099DhGVVCxWIzp06fj6NGjqKurYx2HdNH3338PLy8vDBkyhHUU5oyqoMC9Gf9EIhGuXLnCOgrpgvs3J0ycOJF1FF4wuoIOHDgQ/v7+2LNnD+sopAtSU1Nx9+5dhIWFsY7CC0ZXUKFQiJkzZyItLQ1yuZx1HNIJGo0GJ0+exMiRI+Ho6Mg6Di8YXUEBYNKkSVAoFDh//jzrKKQT6uvrkZycbPI3J/yWURbUzs4OQUFBOH36NE1sbUAuXbqE+vp6jB49mnUU3jDKggLA3LlzkZiYiOrqatZRSAfFxMQgMDAQrq6urKPwhtEW1NfXF83NzXTTgoFoaWnBqVOneLMwUmpqKmpqapgfgT16aWkj4OTkhAkTJiA2NrbLa0mKxWIIhUKYm5trOR35vXPnzkEoFOK5555jHQUA8Prrr6OoqAghISHw8/PDmDFjMGDAALi4uEAqleotR5cKeuHCBTQ1NUEgEGgtiFAoBMdxWvuLJRQKYW1tjT179uD48eOQyWSd2rZYLEZubi7u3r2L06dPw9zcnPlf0/u0/b3SFqFQCI1G0+mvE4lE2Lp1K2xtbZGTk6PVqWu6kkkoFKK2thb19fWIi4tDXFwcAKBfv34ICAjAiBEjMGzYMHh4eGDo0KEQCnV3ICrguvBTHjduHMrLy7UaRKlUQiqVaq30AoEAGo0GZWVlsLOzg6WlZad+oYVCIerq6tDY2AhnZ+f2UrDGcRwaGxshk8kgFvPnAIjjODQ1NXXp2U2O41BaWgoHBwdIpVKtfp+78nslFApRXFyM1tbWx77Gzs4OLi4usLe3x86dO3U2JWiXCtrS0qL1X9bnn38emzZt0trU/hzHQSAQYN26daioqMD27ds79UPiOA67du3C/v37cfjwYVhYWGglV3dVVlZi8ODBiI6O5tVUILdv38Zrr72G2NjYTn/toUOHEBUVhWPHjsHKykqrR2bTp0/H9u3bO7UiGsdx8Pf3R15eXvvHnJyc4O7uDm9vb4wZMwbe3t7o168fOI6DTCbT2V60S3+CdfGeLDg4GLa2tlovwrx587B06VLcuXOn0+U3MzODUCiEVCrlzftQS0tL2NjYwNzcnDd/NADAxsYGISEhnc50/+aEyZMno3fv3lotJwCMHj0aNjY2nc5lY2ODsWPHws/PD8OGDYOXlxe8vLxgZWWl1XxPwptjpFWrVumkBAEBAejVqxeOHj2KN998s0vb4MOh7X1isRiurq68m2LU2toaa9eu7fTXlZeXIzU1Fd98843WywkAa9eu7dJJnQMHDrT/MWSJN5dZpFKpTg4TRCIRwsLCEBsbC6VSqfXt65uFhQXefvtt+Pr6so7yAIFA0KUixMbGws3NTWf/HplM1qXiu7i4MC8nwKOC3tfS0oLNmzejqalJa9ucMGECrl+/juLi4vaPcRyH3bt3Izw8HOvXr0dVVZXWxtMlc3NzLF68GMeOHUNFRQXrOACA2tpaREZGYuHChdi/f3+nzpoeOXIEEyZM0PqyDhzHISYmBosWLcLnn3+OhoYGrW5fX3hV0JqaGnz66aeIiorS6iHckCFD4OHhgQMHDrR/7ObNmzhz5kz7obWhLATc2tqKqKgorF+/HvX19azjAABOnjwJGxsbvP/++zh8+DByc3M79HVpaWkoKyvDrFmztJ6ppKQESUlJ+Oijj9DW1oYdO3ZofQx94FVBxWIxVqxYAT8/P7S1tWltuxYWFpg2bRp++eUXtLS0ALj3V9/MzAz+/v4IDg5Gfn6+1sbTpebmZtTU1MDZ2Zl1lHbz5s3D8uXL4ezsjP79+6NHjx4d+roff/wR7u7uGDp0qNYzPfXUU4iMjERmZibS0tI6fYJQfjUef4v8HJt/TIYawO3sE/h60wGUtHb+Om93MC/oihUrMHv2bCQnJ8Pa2hrOzs46OQEyefJk1NbWtk+G/Pv3Jbo4QaELHMchKSkJV69e5dV1ULlcjv379yM8PBz9+vV74uvv3LmDuLg4hIeH6ySPWq2GSqWCm5sbXFxcOj2RnMjSDig+gXfDl+O/J1KR/MNeRH19CFcatbfj6AjmBd2wYQO2bt36wEkCpVKp9TOnAwcOhK+vLw4ePAgAcHBwgFqtxsGDBxEXFwdvb2+tjqdLEokEra2tXbprRxfS09Mxc+ZMtLW14datWx16Djc5ORnV1dU6mzmhuLgY77zzDpqamuDu7t7pKwRSF29EfPxXzBp4AxGrtuGpVVuReWknpthKdJL3cZgXtHfv3ujTp88D16mWLVumk9nEX3zxRZw/fx63b9+Gk5MTwsLCkJ6eDhcXF4N6BrGhoQHz58+Hvb096ygA7r0vHj16NMrLyxEfH//Es+UajQbR0dGYMmWKzv4NAwYMwKxZs3DixAk4Oztj4cKFnd+IQz8Md+0Lc7EMNjYWkFmYQ6zvIy3OhNTV1XGenp7cvn37OvT6bdu2cRMnTuSampp0nKzjWlpauB9//JG7c+cO6yhdVlFRwbm6unJHjhxhHeWxVmw/w53+JYb7YsUcrrdjfy7y0AkuJj6bU7ToNwfzPag+WVtbIywsDAcOHIBKpWIdp0skEglmz57dqVvX+ObAgQNwdXXl9aJIzed+xC/Z5ljy5Rf4eKoPEvcdg6SPC6T6PcLlz51E+vLcc89h7969yM/PN9lFYVlqbW3FwYMHMWnSJPTq1Yt1nMfasf1f7f/9xs5DeINRDpPagwKAv78/vL29sXfvXtZRukSpVOL9999HRkYG6yhdcvHiRZSXl+OVV15hHcUgmFxBRSIRXnjhBcTFxUGhULCO02ltbW04duwYSktLWUfpkpiYGHh5ecHd3Z11FINgcgUFgGnTpgFA+4O4hkYkEun0IWFdqaysRHx8PJYsWcI6isEwvJ+yFlhZWWH69OmIjo42yJNFhlhOADh+/DgkEgnGjBnDOorBMMyftBYsWrQIly9fxoULF1hH6RSpVIrVq1djxIgRrKN0ilqtxtatWzF79mzY2tqyjmMwTLag/fv3h7+/f5dmAGBJIpHg+eef79DtdHySlpaG6upqzJw5k3UUg2KyBRWLxXj++ecRGxuLu3fvso7TKSqVilcPkXfEjh074OPjQyuWdZLJFhS495yojY2NQe1FlUolNmzYYFDz/RYWFuLcuXN44w1WVxMNl0kX1NbWFrNmzcL3339vMHuk1tZWHDlyBCUlJayjdNjPP/8MBwcHhISEsI5icEy6oMC9G+jLy8uRkJDAOkqHCAQCWFhYGMzS8HV1dYiOjsarr77KixnjDY3JF9TFxQWBgYE4dOgQ6ygdplKpePOo2ZOkpKRApVLh6aefZh3FIJl8QYF7j7edOnUKRUVFrKM8kUwmQ2RkJAIDA1lH6ZAdO3Zg3Lhx6Nu3L+soBokKCsDHxweurq6Ijo5mHeWJzMzMMHHiRF5NefI4ly9fRmZmJl566SXWUQwWFRT37iwKDw/Hvn37DPL+XL7asWMHhg8fDi8vL9ZRDBYV9P/NmDEDYrEY+/fvZx3lDykUCqxcuRKpqamso/yhGzdu4Pjx41i+fLnB3prIB/Sd+392dnaYP38+du7cyes5VFUqFRITE3Hnzh3WUf7QoUOHYG9vj/Hjx7OOYtCooL+xZMkSlJWV4fjx46yj/CG+75Hq6+uxfft2LF68mFfrxxgifv+k9czR0RHh4eHYu3cvOI7j7bVGiUTC22zA/9Y1mTFjBusoBo8K+jsLFixAbm4usrKyeFkCmUyGDz74AD4+PqyjPJJSqcT27dsxZ84c3sw6aMiooL8zZMgQTJgwAV9++SUvb/8zMzPD1KlTdbZgbHf99NNPaGhowIoVK1hHMQomN2nYk4hEIrz11ltYvHgxxGIxr2ZvB+7NLN/a2gqxWMy7PXxTUxN27dqFRYsW0TOfWmLye9Da2lps27btgY95eHggJCQEe/bs4d1JDqVSiXXr1iE9PZ11lIckJCSgoqICCxYsYB3FaJh0QfPz8xEREYGtW7c+9LlVq1YxSPRkbW1tOHXqFG+WHrxPpVJh8+bNeO655+Dm5sY6jtEw6YJaWVlhzZo1D53MKC0tRVxcHFxcXFBWVsareYv4+jTLmTNnUFJSgldffZV1FKNiUgVtaGjAggUL8MILL6CyshKurq5wcXF56MkQoVAImUyG8ePH48qVKw8s/MsHGo2GVyewVCoV/v3vfyMsLKzTy/yRJ9DvShNsqVQq7tq1a9y1a9e41tZWjuM4Ti6Xc2PGjHnk63/44QcOAPfWW2/pM+Yfamtr41JSUrjKykrWUdr99NNP3NChQ7mysjLWUYyOSe1BRSIRBgwYgAEDBrQ/PGxmZoYXX3zxka9XKpUYOHAgYmJikJaWps+ojyUWizFq1CjeXGOUy+X417/+hYULF/L20o8hM6mCPopEIsFrr732yM+p1er22f82b96s1VW/u4NPh7ixsbGoqamhyah1xOQL+iRCoRDvv/8+EhIS8Ouvv7KOA4VCgeXLl7evFM6SUqnEli1bsGzZMtp76ggV9AlUKhU8PDwwe/ZsREVFMZ9qRKVSISsrCzU1NUxzAMC2bdugUqkwf/581lGMFhX0CTiOg0QiwVtvvYWioiKcOHGCdSQI9L3K8yOUlpbiv//9L15//XW6a0iHqKAd0NraiqFDhyI8PByfffbZE5d41yWBQACpVMr0FkSO47B9+3bY2trSXUM6RgXthBUrVqC6uho//PADswwymQyffvop/P39mWW4ceMGoqOjsWbNGt7dCmlsqKCd4OjoiHfeeQdffPEFs1vtxGIxQkND4ejoyGR8ANi8eTNGjBiBZ555hlkGU0EF7aSwsDDY29vjyy+/ZDI+x3GQy+XMbj9MTk7GiRMnEBERwbvbDY0RFbSTrKyssHr1ahw4cIDJ+ihKpRJr1qxhsmyiQqHA3/72N4SFhcHX11fv45siKmgXTJo0CVOmTMHq1avR1NSk17FVKhVSUlJQWVmp13GBe5dVSkpK8Oc//1nvY5sqKmgXRUREoLy8HLt27dL72CzmJLp27Rq+/vprrFu3Dg4ODnod25RRQbvIxcUFa9asweeff46bN2/qdWyxWKz3a6HvvfcefHx8MHv2bL2Oa+qooN2waNEiBAQE4OOPP9bbmJaWlti6dStGjx6ttzG3bduG7OxsbNy4ERKJRG/jEipot5iZmeHDDz9EfHw8fvnlF72MKRaL4eXlhV69eullvJKSEkRFRWHdunXo16+fXsYk/0MF7abhw4dj1apViIiI0MvqaBzHoampCWq1WudjAcC6devg6emJhQsX6mU88iAqqBYsX74cw4YNwwcffKDz65MKhQLLli1DYmKiTscBgF27diEzMxOffPIJXfNkhAqqBWZmZtiwYQMyMjLwn//8R6djqdVqFBQUoL6+Xqfj5OTk4JNPPkFERAQGDx6s07HI41FBtWTgwIHYuHEjNm3ahHPnzul0LF2fwa2trcXbb7+NMWPG0KEtY1RQLZozZw7mzZuHlStX4tatWzoZQyAQoGfPnjo9m7phwwYoFAp8+umnvHi0zZRRQbXsww8/hLOzM1avXq2Th7tlMhn+8Y9/YOTIkVrfNgDs3bsXP/74I7744gs4OTnpZAzScVRQLbOyssKXX36Jq1evIiIiQuslFYvF8PHx0clD0qdPn8Z7772HyMhInf0BIJ1DBdUBNzc3bNmyBQcPHnxoWYnu4jgOdXV1aG1t1ep28/PzsXLlSrz88suYO3euVrdNuo4KqiOjRo3C+vXrsX79eq3exKBQKPCnP/0JKSkpWttmRUUFXnnlFQQGBmLt2rVa2y7pPn4t3WVkFi5ciLq6OrzxxhuIjo5GcHBwt7epVquRm5uL2tpaLSQEKisrsWTJEjg6OuKrr76iGRJ4hvagOvbmm2/itddewwsvvKC1vZ5IJNLK2dXGxkYsXrwYKpUK33zzDZWTh6igevDuu+8iPDwcCxYswNmzZ7u1LYFAAEtLy/aZ8buqqqoK4eHhaGhowM6dO9G7d+9ubY/oBh3i6oFQKMTGjRthbW2NRYsWYcuWLZg5c2aXtmVpaYlvv/22W89kFhUV4ZVXXoFMJkNsbCyVk8eooFdrPWcAAAS1SURBVHoiEAjw7rvvwt7eHmvWrEFlZWWXluq7v75MV6WlpeHNN9/EwIEDsWXLFprTlufoEFfPli5dik2bNiEqKgqrVq1CQ0NDp76e4zjU1tZ26TLLnj17MH/+fISGhrbPa0v4jQrKwPTp0xEdHY20tDQ8++yznVrzRS6Xd/pplvLycqxcuRIffPAB1q1bh6ioKDohZCCooIx4e3vj4MGDCAkJwUsvvYT33nuvQ+utaDQalJSUQC6Xd2icQ4cOYcaMGbhy5QoOHDiApUuXdjc60SOTLmh1dTXOnz+PvLw8Jsv5OTg44O9//zu+/vprnDhxAlOnTsU333yDu3fvdmu7jY2NOHPmDGbOnImIiAjMmDEDMTExCAgI0FJyoi8me5KouroaH330EUQiEWprazF//nxMnz79gdfcv9ao6yc6pk2bhtDQUOzevRvbt2/Hd999h9mzZ2PChAkPLfEgEolgb28PqVT60HZKS0tx+vRp7Nq1C4WFhZg1axY2bdqEQYMG6TQ/0R0Bx5eVYPVMoVCgqKgIXl5eiImJQWZmJv76178CANra2qBQKLB7924cPnwYBw4cgEwmg4WFBYRCIdRqNZqamtr3ukKhEJaWlgDu3enz28WVRCIRpFIpBAIBVCrVA/PoikQiyGQyAP9blLe4uBhHjx7FDz/8gFu3bmHAgAEYOnQogoKCMGLECPTq1QtVVVXo2bMnNBoNiouLkZaWhoyMDFy9ehUtLS2YO3cu5syZAz8/Pz19N4mumFRBW1tbcezYMQDAlClTYGFhgZKSEuzbtw8LFiyAm5sbACArKwsbN27E1atXkZ+fD2dnZ4wYMQJfffUVnJ2d2y9V3D8UdXV1bT/Rk5ubixkzZkAgEIDjOAQHB+Orr75Cz549ER8fj7fffhvNzc3gOA6+vr44ePAgAODXX3/F0qVLYWZmBqFQiLFjx2L58uU4e/Ysjh49ikuXLkGtVkOj0UAmk6FHjx4QCoWQSqWwt7eHh4cHJk6ciNDQUPTo0UP/31yiEyZVUIVCgcjISHAch7/85S/IyMjA9evXMXPmTPTp0+eh13///fftl0Ts7OwwePBgmJubo6GhAVevXm2/1GFhYdG+t1IoFMjKyoJQKATHcbCxscHgwYMhFotRW1uLwsLC9qJZW1vD09MTAFBXV4ecnByIRCJwHIfevXu3TzVSV1eHrKwsNDQ0oLm5Gebm5nBxcYGlpSXs7e3pRgMjZlIF/a2qqipMnjwZEokE9vb2mDt3Ll5++eUHXrN9+3bs27cPx48fp5kFCBMme5Kod+/eSEtLA8dxUKvVj723VaPRoKWlha4bEiZMtqACgaDbN5wTomsmfR2UEL6jghLCY1RQQniMCkoIj1FBCeExKighPEYFJYTHqKCE8BgVlBAeo4ISwmNU0D+g0Wh0vmI2IX/EZJ9m6YjGxkbI5XL06dOHnmYhTFBBCeExOsQlhMeooITwGBWUEB6jghLCY1RQQniMCkoIj1FBCeExKighPEYFJYTHqKCE8BgVlBAeo4ISwmNUUEJ4jApKCI9RQQnhMSooITxGBSWEx6ighPAYFZQQHqOCEsJjVFBCeIwKSgiPUUEJ4TEqKCE89n97mURq8kDAqgAAAABJRU5ErkJggg==)
A \(y = - {x^2} - 2x + 3\)
B \(y = {x^2} + 2x - 2\)
C \(y = 2{x^2} - 4x - 2\)
D \(y = {x^2} - 2x - 1\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi HK1 môn Toán lớp 10 Trường THPT Chuyên Quốc Học Huế - Năm 2017 - 2018 (có lời giải chi tiết)