Đường cong ở hình bên dưới là đồ thị của một trong...
Câu hỏi: Đường cong ở hình bên dưới là đồ thị của một trong bốn hàm số dưới đây. Hàm số đó là hàm số nào ?![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALAAAAC+CAYAAACVvYUuAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAgAElEQVR4nO2daXBU15n3/7dXtXpRt3YkkAQChASIfbEBG2PANmCcGNvxYE8yU06cvK+d1GRq4rz5lHgqb70p10xmMpkPGVeMbWI7xgvYgNmCzGYWGxCbJASSjNbW0lKr1ep9O++H06e1oKWX231brfuroqAv3eecvv2/z9me8zwcIYRARGSKIhG6AVMN9rwTkPuuiSQeTrTAk0NvEQeOE7olIqMRLXAYcBzAcQTdt7/Cnr0Hcef2efzpzb+gz0vgsFlx+PBheDweoZspOEKYQlHAYUDAASBoOPcp/u0Pf8Q9pwx9fe2wuAjcLgcOHTqEnp4eoZspOKyHSqSQRQGHAUcIAAlWb3saC2dyaOqQ4vm//3sUqSWQylUwGjtQU1MDYPqOh/1+4No1wGxGQodaooAjQKHTwmxux9WbzcjJnQm5BPD6fKirq0Nzc7PQzRMUlwvYvx/o6EhsvbLEVjd1IYSgs9+LpQ8/j6f/bhN0Cjqxq62tRXNzC27dugVCCLhpOtNzuwGFAkhLS2y9ogUOB46D22XD+6c68I//+39h3ZxMkAD9r+rqagQCAVy5cgVWq1XYdgqIy0UFrFYntl5RwGGiUKjww+88igUzsgEQcBIOhBBcvHgRANDQ0ICmpiYA03MczCxwenpi6xUFHAaEEEikMhj0Wsg4DgAdJpjNZtTX1wMA+vv7cePGDQFbKSxWKxWwRpPYekUBh8F449ra2lq0tLSEXt+8eTNRTUo6+vupgGUycRltSkAIQXl5Of76179i7dq1eOONN/Dyyy9P24mc3Z7Y5TOGKOAo4TgOOTk52LJlC3Jzc7F27VqUl5cDmJ5jYKdzaAInrgNPIQYHB+Hz+eBwOABQYU9HC+xyAZmZia9XFHCMaLVayGSyaWl1GX4/XYUQQsDiRkYMdHV14YMPPkBrayvSEr2Cn0T4fIDXC2RlJb5u0QLHgEajwdKlS6HVauHz+YRujmB4vcDAAGAwJL5uUcAxoNFo8OCDDyIjI2NaC5gQKmKFIvF1iwKOEafTiUAgMC0nbgybje7AyeWJr1sUsEjM9PQAUqkoYJEpBlt4sVoBlUrcyBCZolgsgFIpTN2igEVipr+fWmAhEAUsEjNuN6DVClO3KGCRmGDj4IyMka8ThShgkajhOOoDMdwPItETOVHAIjFhs1EBi0MIkSmJ3U4FLMQaMCAKWCRGPB4gEKAbGUIgClgkKthkja1ACOWMJwpYJCrYZG1wUBSwyBSmr48KWCoVg/uJTEEGBoSzvoAoYJEYsduFrV8UsEjUsLNwOp1wbRAFLBI1bjc9D5edTV+L7pQiUwqPhwpYiMOcDFHAIlHjctGzcMwCC4EoYJGocTrpLpxSKcwSGiAKWCQG2FEiQJjxLyAKWCQG+vqEHf8CooBFooANF3p7Ab1e2LaIAo4AQsi0joE2mu5uYaLxDEcUcBgw0XIcJwp4GDbb0FEioZjywf0Iif8EguM4mM1mHDhwAACwa9cu6IN9p1wuh0QigTTBDrFCBtJm1apULCcGzdgkBFNSwMwI0hSwdDF9YMCNQMCK9HQCtVoNQA2Xy4XBwUEQQqDVaqFSqeBwOGCz2QAAGRkZUCqVsNvtsNlskEgkyMjIgEKhwODgIBwOByQSCQwGA7q7u6FWq1FfX499+/bhxz/+MbxeL4xGI1wuF8xmM/r7+6FUKpGeng6n0wmr1QqO46DT6ZCWlgaHw4HBwUFwHBeq22azwW63QyKRQK/XQy6Xh+qWSqXQ6/WQyWQYGBiAy+WCTCaDXq+HVCpFf38/PB4P5HI59Ho9OI6DxWIJXTMYDCCEoL+/Hz6fD0qlEnq9Hn6/H/39/fD7/UhLSwvFdrNYLPD7/UhPT4dWq4XH48HAwAACgQDUajU0Gg3cbjes1gHY7Rz8fgO0WmElJP3Nb37zG0FbECHM4nIcDajx4YcEx45xuHy5DZ9/vhd//ONX6O5WY+XKYjQ31+Htt/+CS5cuITMzEwUFBaiursZ7772Hq1evYsaMGcjNzcXFixfxwQcf4Pr16ygpKYHBYMCpU6fw0Ucfoba2FnPnzkVhYSFsNhv279+P5uZm7Ny5E2azGW+++SbOnDkDn8+HhoYGaLVazJw5EzU1NXj77bdx+fJl5OXlIT8/H5cvX8Zf/vIXVFdXo6ioCFlZWTh37hw++OAD3Lx5E3PnzkVGRgZOnDiBjz/+GLdv30Z5eTnUajUOHTqE/fv3o6mpCYsWLYJSqcTHH3+MQ4cOobW1FUuWLIFUKsV7772HI0eOoKenB8uWLYPH48G7776L48ePY2BgAJWVlRgcHMSePXtQVVUFl8uFiooKmEwm7NmzB6dOnQIAzJ8/H+3t7dizZw/OnTsHpVKJOXPmoKGhAXv37kVV1ZdoaWnBd7+7DEqlcCPRKZut/vJl4MABoLgYWLWKICOjE4AETU0aVFfL4XYr8fzzXsye7YLbDaSlpUEul8Pj8cDtdgMY+5pKpYJMJoPb7YbH4wHHcVCpVKipqcHp06dhtVoxf/58PPfccyCEwGg04qWXXsJPfvITbN68GUqlEgqFAl6vFy6XK1SPTCaD1+sdsx632x2qRyaTweVywePxQCKRID09HRzHweVywev1jrjmdDrh8/kglUpD1xwOB3w+H2QyGdLT00EIgcPhgN/vh1wuh0qlAiEEdrsdgUAgdM3v94cCFSoUCqSlpcHv98PhcIAQAqVSCaVSCZ/PB5fLhevXv8Wbbx7Cf/3XT6HXC+fNM6WGEMz6fvklcOQI8P3vA5WVdPz19ttHUFm5BFu3rsLWrQR/+xvw5z/L8f3vy7F48VAZCoUCilFxQMe6xn4wxty5c9HR0QG5XI6NGzeGUgmo1eqQWLTDjubK5XLIR510DKcegAqeBcxmY12VSgVVcNeA2Zz0YUnZxroGINTG0dc0o/JhSaXSMa9pRx03lslk0Gg0kMl0SE/XQCIRNirnlBEwE29NDbBvH/DP/wyUlQGEcOA4wGTqx+DgkHPqli10jXLPHuCHPwQWLhxZTqSo1Wps27aNp28TPmNN1MK9Fg/Y/XO5crFgwVP3PTCJZkoso7GbZrEA77wD7N5NxQsMiXHlyhWYOXNm8BP04qpV9L3//d9AMB+hSIzQ+03gcqVj7twSyGRSwfwggCkiYIA6jfz5z0BFBfDww/c7j2zatAlz584NvSaE/lm1CnjqKSp8l0u4PfvUgkNnZy9qa08iEHAJek+TXsDM+l68SE/AvvDC2O9rb2/HwMDAmP/3+ONAUREdTojEBjMczc39qKv7GoGAV9D2JL2AOY46Tp8+TS0pm++MfuoPHz6M27dvA2ATH/oedsN/8AOguRk4exbB9ySk+SkHu6cDA3JkZuoFn8QltYCZyC5epCdflywZ/702my20RDUcdsPVauDFF4H9+6kXlTiUiB6bDcjMnIHnntsFiUSgwMBBklrAHAc4HEBVFR0GTBR7YN26dSguLg5+bqQ6mYgrK+lDcPhwvFue2thsBBqNEmVl+QCkoFvJwpC0AmZCPXuWejwtXDi2eNn65wMPPICSkpJJy92xA2hooMOJ4fWIhI/LxcFi6cbZs4fh8TghlB8EkMQC5jh66vXWLeCRR4auje76mbVtampCX1/fhOUBQE4O8MADwGefxaPV0wOrFXC7rfj222twuYTNj5e0AgaA2loqvAULJn/v8ePHcefOHQCTZ4vfvJnmdbh+feRETyQ8BgaAjAwlZs3Kh5DWF0hiAQcCwNdf03FrWtrkInO5XGFlyySErmRs3Aj87W/0VK1IZPT0AHPmzMATT+yCWi3uxI2ACbWnB+jqAlavpq8nWzXYuHEjSktLg+8d/83sv9asoRPEGzdEKxwpVitBTo4cGk1mcBlNnMTdx4ULQF7e5Geu2HBh+fLlKCwsDKtsQqgj9sMPU8egRDjFpwKE0J7RbuegVHbi8OFP4HSKk7gRcBzt1pua6GQLmNg6MmtbV1eH7u7uiOrasIFuL1+7Nnk9IkM9lc0GpKUNoqamTvAk50klYCagpiYaOG60w85EVFVVobGxMVjOxEpkP4RUSsfCVVX0VIfI5Did9P7pdCrMnFmU8KNUo0kqATOh1tYCBQX0zFW4VjEQCCAQCERc14oV1ArX1Ihj4XAwGgGFApg1qwBPP/0sVCpxEjcCrxdobaUbF2Ot+47Hli1bMH/+fADh+8ayLebly4FLlxD8bDStTn3Yg20yAUolgUIhgUKhDD704iQudIM6OqjXWXl5uJ+jH6yoqEBeXl5UdW/YQIN0tLePbIvI/fT2AunpHLq7jfjoo31wOByCnY4GkkjA7B5cvw7k5tJVgnCExG5edXU12pkCI6iTEBqgedasIU810QqPj81GV4bcbjuamprg9/sFbU/SCJiJ9dYtYOnSyD9/9uxZ3Lt3L1hW5CZ00yZ6asNqjbzu6QB7qD0eGsxEo1GjtHQuZDJhT6UljYA5jg4fPB4gOJSNyBJKpdKoujL2kZkzAY0GOHOGvhaHEffjdtPhXVYWkJMzA88++2zooKlQJIWAmViuXaNPd2Zm5ALavn07yoMD50iFzDYyHnwQqK6mD5E4jLgfm43+0WppL0fXgIWNF5cUAmZiaW8fWvuNlDlz5iArylifrP7ly6l4a2vpa9EKU9h9YJnp1WrAZDLiww8/hMPhFCdxAB17dnQAw85lRsSFCxfQzJx8o4BtLy9eDFy5Qq+JVpjC7oPLRYdZej1gtzvR3t4uTuIYRiP1OmPuDJGK59KlS2htbQUQ3SSO1ffoo0Bb29BkTrTCQ/fAYqECViqB9HQNyssr7gvekmiSRsD19dR5R6eLTjQsLFOs5OTQXcCLF2MuKmVgD3d3NxUwAOTmFmDXrqcFn8QlRWSeQIBavYkObY4HC720c+fOUBikaMdkbDK3Zg0VsMcDKBT0aRoYsOL48eMIBALYvn17qC6JJGlsQNyxWKj/CAB4vV44HHbodLpQmC0hSIq773QCZvNQ+KdI7gW7cYWFhdDFmDKS1TtvHl0uosvKHAAO9+7dg9frRXNzMz7//HMA9Ec0mUyCe2QlCrt9yL3VaOzEvn3TfCeODRVaWujSTCwJQ06dOhXyRosVjQYoLaWbKgBt55IlS/DCCy9g8eLFWLRoEQCgu7sbe/bsQUdHRygYX6ri89FJ3IwZ9LXH44bJZIrIgSoeJIUFrqkZujHRcvXqVXR0dACIzbmEfXT5cnp62eGgQVLu3buHn//852hrawvFYMvPz8dLL72EgoKCUCjVVMXjoWvAzN0kI0OHJUuWiJM4QqiDSFHR0OtoYFHQY4X5R8yZA8jlwJ07tHv0er3Q6XSwWq1oa2sDQEON5ubmQqFQpHzuDJuN7sQxAefl5eHJJ5+c3pM4jqNRcqzWIQFHOpxik7hdu3aFBMzXmGztWuDqVWDZMoKysjK8/vrroToZPp9P0HwViaKnhw7z2EKP2+2GxWJBdna2oE7tgllgpgEWyiHa+RcTTlZW1n2BnKOFabGigh4hNxrpBZZmK9XFOhYWCxUwo7OzEx9//DEcDodwjYKAAmYa6OoacqSJpRc+evRoKC4EX2Rm0nbduMGuCLdcJBTsN+nsHJlSy+fzjhsNNJEIPga+e5c+2bH2QjU1Nejs7ATAzwkBVsTChXSTxeud3lvLXV10k4eRkaHH6tWrp/ckzuWiE4MwQppNSnZ2Nm9DCGBIrIsX0zXh4ALHtIWQkRY4JycHW7ZsEXz5UNBJnN1O1xeZA080Fo6NSZ955pmQNeCrm2c/ml5PsyLx8aBNNTiOPsBeLx1SMZxOJ0wmEwoKCgR1ahfUAptMdBtZrY5+/MvEqtFo7sv2EyvsOXjoIbpWneIrZeNiMg2dxGB0dnbi008/DQY2EQ5BBMyEcOfOyHFVLBw8eBB1dXXB8vlVGjshMl39hC0W+p2HjxYCgUBSbN4IKuDm5ujdJ0dz9+5dmEym2AoZA+YnXFZGT2tMJ4Y7sut0IwVsMBiwfv36+/LeJZqEC5h5fHm9dAwcZjizCcqjd7mgoCBmZ56JWLqUbi0PDEy/1Yi+PtpTDne8y8rKwoYNG3gftkVKwgXMgpU0N9Ndnfx8fsrdtWsXKisrg3XwpzBWVGkpdeRm/kLTYRjBttW7uoa80Nj3ttlsuHPnDrwCx6cVxAIDdGFcIqHdcywwsUZ7KjkcWEzh0tKh40bTBZ+PBgMf7fLQ3d2NQ4cOCT4OFmwVwmKhAUz4WoH57LPPUFNTAyB+oY5Wr6ZHn9zu6TOMYImfRk+2CSGCn4cDBBpCBAI0/lkwqRAv3fG9e/fQ398fe0FjwMRaVER7jOBix7RgcJD2lMwLjd2L7OxsPProo9NvDAzQyOhm8+TBq8OBWdvZs2fDYDAAiE/ia0Koe+WCBSOHEaluifv76RqwwTDS0Oj1eqxcuXL6rUIAdCavUvG3hAYATz/9NBYvXhx7QePA2rhsGX34zGb6OlUnc+x7mc00nOro38hqteLmzZvweDyJb9wwBBFwZycd+2Znx14Ws7ZutzshY7KCAvqDfvtt3KsSFCbYvj76nUdjMplw7NixMbOjJhJBBNzVNZTzmC8LduDAgbhP4gihD968ecDNm3GpImkYHguCzVXGy9EnJAkV8PAgybNm8Vu20WhMmH/q4sU0RoLdTsfFqYzJNHZPmZubiyeeeEJwb7SECpgtjBuN0UWgHAtmbcvKypATXOuJl2Vg7Z81i1rixkYq4FQcB7PdUql0pBMPQ6vVYtGiRdPPH3hwkC6OjzWuioWdO3di4cKFCTlcKZHQBIzV1ZGlQZhq9PTQyfZYbtYWiwXffPPN9JnEMV21t9NjOnz1PMzaWiwWOJ3xj5Q43NG9s5P2JlJpallh9l2MRvr3WL9Vb28vqqqqpt8k7ttv6VPNtw/0Z599htqgv2MirHB+Pv1hb96kE9JUtMJMwGONEiQSieCbGIAAAu7ro7s6fKe06u3thd1u56/ASZBI6GpEe3vqWWCGwzE0gRv9/fLy8rBz507B40IkTMBsC3l4eCI+rBaztpWVlcgPurbFZyfu/kjklZVUwCZT7IdSkwmOo4kmrdbxvQXVajXmzhU+R0ZCa7da6dYkHxsYo9m6dSuAoTNyfDK6TCpkDjNn0u3wu3cJ0tNTywTb7TRiEtvuH31LzWYzbt26hbVr1wo6lEiIBWaGa2CAWuCxlmWihQmru7sbNpstLtaX4zgQQnDt2jX89re/hdPpAMdRq7t6tQYSibDdaDyw2+nvNvwg53DMZjPOnz8/PSZxTFMWC32i+XDiGc3BgwfjOonz+Xzo7u5GfX09XC76o1ksFvT2HoVOZ4PbrQjWzXvVgsAi8YwnYKlUCrVaLfhuXEItsMlExatU8v9DW63WuDpXy2QybNiwAcXFxaFTCB6PB2ZzOxyOQZjNgseI4QX2u3R3098pLW3s32rGjBl45plnoFKpUj9L0fAwUmxNka/vzG7eihUrQmFP4zWMCAQCUKlUoWB2ubm5ePnll2Ew5KCuTtjj5XwxPJ3ARHFi0tLSUFhYCJlMNj0CXAcCtFtiO3B8f+eNGzeitLQ0rtZArVbjlVdeCfkdA4DdPgiNxovLlyVwOlMn473FMnEgF5PJhOPHj0+fI0UeD53A8e3Ew57+trY2WCyWuFoDiUQCg8EwIpyozwfo9RykUpaSYOrj99PVIvZbjXVLLRYLLl++PH22kp1O+oedreJbZ1988QVu374NIDE7cQy/nw6LKipS58Cn1UrPwk203CmXy2EwGARPcpOw2pmnY6ynkMfD4XAIcsSb42jPUllJl55SIW5EUxMV73j+KoQQFBQU4Pnnn58ekziA7qvn5PD/47Kbt27dOpQEB22JnFRwHB0eabX0pEZ9PWtXwprAG8OT7mRkjO+vwnEcFAoFsrKy4hrOIBziLmB2Uxobh3wg+ITdvDVr1qCI5SlIIOz7qdXUQ+36ddauhDeFN8zmkdHYx6KrqwsHDx6cPsH9Bgbis4XMaGxsRG9vb/wqmAAm1rIy+j1Z2oSpBsfRSanDMflke3BwEDdu3JgekXn8ftodsTxw8ehejx49ivpg/y3EmIyFH1WradR52o6ENyNmenroJI7FgRgPhUKB/Pz81J/EcRztkgKBIQHHo3tl2YKEglVdUUFzagic/y9qBgaowZloCEEIQWFhIZ5//nmkx2tWHiYJeXy6u6mFYomi+YSJdtOmTZgbDPUuxKSCCbi8nK6hWixTa1NjeNao7OyJd+E4joNMJoNGo0l9CwzQZSapND4neJlYlyxZghmxpvuMqR307/x8OpRgwbCnGvfu0d3SyZz0Ozs78cknn6R2mq2hUJzUiSeeUYhqamrQ1dUVvwoioKxsasZPCwSow1U4PaXNZkN9fb3gic4TYoGNxvvjy/LNyZMn0dDQEKxD2H57/nygrY06hE+V5TS2IePzDWVNnQiVSoWioiJBs3QCCRCw30+f6snWFWNFaL/U4RQW0mNTLNv9VMFspr8Xc+KZ6JYWFBTge9/7XmpP4tgulcsVPwEza/v444+jrKwsWK9wYiZk6MDntWtUEMkO67B6eib2AR6N0BM4IAEW2OmkP2huLn0dr524srIy5LJKkoDly2nPw/LOTIXViLa28L0FOzs78dFHH6X+TpzFQv+ebGE8Vq5evYr29vb4VhIGbOksO5sOJaaSh1pjY/ghbx0OB5qbm1N/EtfXN5RjIp5W6OzZs/g2GPNU6Ekco7KSBj5hmZmSFY6jnnReL028Hg7p6ekoLS0V/Fh9QgQcj0Oco5HL5YLPiBlMrIsW0W1Z5uieJM/VmLS20vYNO2wyIQUFBXjuuedSN7AJ+7H6++M7fGDWdseOHSgvLweQHCsShNAHd/bs5E6QyH6njg7qqx3uZNvv98PpdAre28XdAptMQ91SPHTFxFpSUoLM8c6ACwDH0cnr8uU0pa7LlbzDCELomnUkx72mzSRucJC/fMhjwSzA+fPn0dzcPOJaMrB4Md0caG2lr5OoaQDoQ+V2080mZmjCaaPL5YLRaBQ81VbcBMy80KTS+DjxDNVDzdqlS5fQ0tISv4qiJC2NOvhcuyZ0S8aH9Q6RxKzTaDSoqKhI7QDXJhP1f0hE6Kz09HTBb+ZomCVbtoxaYIGjMI0Ly1nC5irhWOAZM2bg6aefTt1JHEDdKGWy+AqYDRe++93vYtGiRQCSYxIHDFmykhLaE9XVJaeLZVcXjdmsUFCHnnBun9frhdlsTs0hxPAcY/EIZj0cJtb8/Py4ZquPBbmc5lm+cUPoloxk+BZyaSn9d7jPvtFojGkSN3qeEu28RRbPCc/w2ALxtDocx6GqqgpFRUWYN29ewiZxLGrl8NjBY9XNccDSpcB77w0FOEwGK8ziAHd0AOvWDV2frG0cx8HtdqO3txeB4NGTaO651+uF3+9HWlrafb1muGFyZfHsbj0eOoEB4r+E1NjYGNdUs+ORkZEBuVwOTXCmOl7dxcV0lt/YCKxcmTxLan19tIeINGtqcXExNm3aFOr1ornnvb29+OlPf4qioiKsXr0alZWVKC4ujijqJfeHP/yBcBwX849OCEF6ejr8fh88Hg8CAQ5nzlDn7sLC8MdW0cBxHM6ePYvi4mKUlJTA7/cnTMQejwdvvfUWHnnkEVRUVIQs0mgkEupeOTAAPPwwfbj5aGJ6enrUWUolEqChgSar2bAh/F6BEAKlUgm5XB51WgeO42A0GvHGG2+E/Cl0Oh2WLFmC8vJyrFixAi+++OKk7pqylpYWcBwXs2ucVCrFmTNnUFhYiNLSUthsAZhM1AvN74+vgAH6NLvdbkgkkoQL2O12o6enBzqdbkLnFp0OuH0b+Prr2EMMsG780qVLqKioQE5OTkTdOCF0Ynn7Nm1Le3v4rp8cx+HevXvo7OzEmjVrotIOx3HoGxV/wGazoaamBj6fDwaDIbyHkvDI66+/To4fP04IIaSzk5D/+A9Cenv5rGF8Dh48SM6fP5+YyoZhsVjIzp07yYkTJ8J6/1//SsiBA/zUbbVayS9/+Uty69atqD5vtxPy7/9OyO3bkX+2urqa7Nu3j/j9/qjqJoSQO3fukGXLlpHt27eT1157jXz++eekpaWF+Hy+0HsCgcCEZfA2ieM4bsTBysFBgONI6HRrvCctmzdvHmEJSHASwOf3Gw4r3+/3hyYj7Pr4ZQALFgAffwxs3UpXaGJtz6JFi5DF4hVMUv/otnR2jvRVCeejww/RLlu2LOJ6h5dTUFCAffv2oaSkZNw1/Ml6Ul4ncU899RTq6+tx6NAB+P0PQqfLCwWIi3ePzhbUu7q6EAgEUBAMRMzX9/P5fDh37hwIIdiwYUPohrP5A6tnsvrKyui6+M2bwNq1sbVJq9Vi+/btsNlsoQcqnO/LtHbnDp2fGAyRu3zabDZcuHABeXl5WLZsWVT3WaPRYN68ecPaNfQQhFser+vAvb0mHD16DL29rfjP/9wDwBVsGJ+1TFR/L37961/jwIEDwXr5q/jixYs4ceIEzpw5gzNnzkRVBiHU6i5dCly4EHvwE4fDgddeew3vvvtuVL0NO0IfCSS4ZHj27FnU1tbiww8/xOXLlyMr5P5SEQj44QvOXTiOA8L8KrwImD2N77zzLh57bCu2b/8OsrJKodXG3z/X6XTi66+/RkNDA1QqFdasWROXehobG7F582bs3r07FMIqWjZsoJsHPT30dbTPmVQqRXt7eyhKethLT0EHdrOZOt1HAqtj69atePXVV1FeXh7bwU4CABx8jk786f/9H/xu72m01VzD//2X3+Fm1+QrHDHtkbFuy2azobq6GrW1tbBY+lFUVIhVq55FYWH8fRNcLheuXLmC2bNnY968ecjOzg4dr+cTvV6Pu3fvore3FxlR5glj+jIY6FDi3Dng2Wejb5NSqYRGowlFSSdhLP6zocK9e7QHmDEjsuEDq+Pu3bs4ePAg1qxZg/nz50f/JTiAgG291iQAAAmtSURBVEChycGqOVn4x9/8HK6Xf4aSsmLIZVzIEI/XvJgs8PBt3FdffRW7d+9Ga2sL6usbUVfXFlc/YIbBYMArr7yCbdu2AQCKioqwZMkS3utZv349zGYzbt++jc2bN0ddDrO2a9fS6D2xpJgghGDdunVYvXp1xJ+9eZPGr4g02Az7zRsaGtDQ0ICrV6+io6Mj4vpHlQoPlFj7wm7M11thVM7CP7z8dyjPSgeH8cULgN9lNIbd7iH/+q9e0t8/8RJIrEy2xMJ3PT6fj3i93hH/ZzabybZt28ixY8ciKI8Qj4eQ3/+ekEuXhq5F267R/54Mt5uQ3/2OkGvXoqs7EAgQv99PfD4fcblcI5a9IoW1+8Oqb8jv/mcv+f2/vEBWbNpF9p2+SZwuPyFkkmW0GB+dEVgs/VCpFBgcVIOQ+IaSAhK3Zczq4evMHcfR7dslS4CvvqJby9EUTQhBb28vdDpdROlem5upn8qcOUPtiYThqx2x3hNWzspiPWboVmDND3Zg2ekryCzKR5pSAprUd3x4XYU4fPgIrl+/hv5+erZK4AOrSc/KlXQdlvnhRzqZs9vt2Lt3L9ra2sJ6Pyu/uZmOfZPJea+0dB4eWlkBpdKAjY9tQeXsnEnFC/As4IEBC9xuezCUFIlLNMpUgRAqoBUrgChX5eD3+2E2myNKdRUI0ADcwSBGSeEVNx7hdAy8Cnjx4sUoKpqFjg5Aq+WSxuMqmdm4kZ7W6OqKvCtXKBRYs2bNiMSLE8Fx9JTMwEDivATjDa8Cfuihh1BSUgGrNbm6p2SEncwwGICFC4HTp+n1SCxieno6du7cGVZcZFZufT09o5iTQ68lswUOB14FbDL1wGYbQCCQmGAmUx1m/daupV5hPT2RWUS/34/29vawTkWwcm/fpmPv0denKrwK+Pjxo7hy5Ro4DjAYpvijnSAIoY7uubl0Y4NdCwe73Y73338/7ElcWxs9EVJREWVjkxBeBex02mGxuOMaTjVV2bGD5pijXnzhfSYQCGBwcDDsAHvXrg057wBT3/oCPAt41aoVyMgohc0GqNUpcHcSSHExPVh57Bh9HY6jT1paGjZu3IjsMLzjbTZ6KpoNH6b62JfBm4AJAZYuXYPCwrmQSsfPsysykuFWcPNmKrKuLnrcZzLS0tKwefPmCeMiD5+8yWTA3LnJHy0zEngTMMcBPT3taGzsQ1ZW/HfhUg02Fi4uBr78cujaRPh8PjQ2NsJms01a/uXL1I0z1dbmeR1CnDp1HKdP30BODiCRkJTpphLJ449Ta2k0Tm4l7XY79u3bN64zDbO0LS10/XfFCno9VawvwLOAfT4Pent9EDjvx5SErQvn51NL+cEHdBw8kREghMDtdo97EpoJ9eRJutbMTl6kErwKeOXKB5CTMz/omJJCj3mC2b6drkZUVQ0JeyzhqVQqPPbYY2OOgdn7790Dvv2W7vgBqWV9AZ4FXFa2FMXFJaIFjhImLqUSeO45KuC+vvFFp1QqsW7duhGHOkeX9dlndOUhKyv1rC/As4Bra5tgNHbFLSPRdCEQoF3+okXAO+/Qa2PdS4/Hg1u3bsFqtY64zoR68SId+z7xRHzbKyS8CvjIkS/R2loTjDObgo97gmBi3bWLRk7//HP6erQFdTqd2L9/P4xGY+gam7jZbPRzO3aEn/dtKsLzTlwAHEfEIUSMsHGvSgW88gpw9ixN1zVWaNZAIDDmaeRPP6XxHh58cGS5qQavAl669GHk5FQEJx2pc7fGEki8YWKdORP40Y+Ajz6iZ+iGi1ClUuGpp55CQcGMEZ87dYrGPPvBD+i1VNq4GA2vAi4qWoDZswvHjP3K/oy+Ntb7wvncZNf4LI8deyGEwGQyjYjZFUsbJ7vGRLxgAcF3vkPwpz8NT5xIoFAosHz5cmRkDLn+XbhAhw4vvghkZqa2eAGeBXzjRg0Uim5IJCOd2UdHrxl+bTjjvSeaa/Eo79KlS/jVr341IiKjTCa7L0ddLPXcH+kHADg8+CCHH/2Iriq8/z5gtXIAArh16wqsVjP6++na8YEDwE9+QkNYpbp4gRjjQjDYjWpu/gZ1dY2QSudg/vwFWL9+Pbq6unDixAm43W4sXboUq1atQmtrK6qqquD3+0NxYRsaGnD69GlwHIcNGzagrKwMtbW1+Oqrr6BQKPDII4+gpKQE1dXV+Oabb6BSqbB161bMmDEDFy9exPXr16HVarFt2zZkZmbizJkzqKurQ2ZmJrZt2watVosTJ06gqakJubm52LFjB+RyOY4ePYrW1lYUFhZi+/bt8Pv9+OKLL9Dd3Y05c+ZgxYoV6O7uxpUrV4JxLyyQyWQYHBzEJ598goaGBtTX1+P8+fNYv349VCoVTp48iYaGBuTm5uKJJ56AUqnE8ePH0dLSgsLCQjz++OMghODYsWMwGo2YPXs2tm7dCqfTiaNHj8JkMqGsrAybNm2CxWLBkSNHYLUOYOXKxfinf1qPPXtM+OEP/4a5c/tw8+ZdVFb+AjJZJrKzgV/8grpmpuqkbTS8HrvU63di1aoryMtzQxv0p1QoFMjJyYHH4wkFgVYqlcjJyUEgEAhFdVGpVMjLywPHcaE4Z+yaXC4PnbrVaDTIz8+HUqmEIuhwodVqkZ+fj/T09FDqU51Oh7y8POh0ulDQP71ej/z8fBgMhpCV0+v18Hg8oRxzHMeF/p2bm4sbN27g5MmTWLlyJR566CH09PTA4/FAoVAgPz8/1F6tVhuywhkZGaF6htftdruRmZkJiUSCQCAAg8GAQCAAvV4PFuI2KysLUqk0FDxFKpUiJycHKpUKcrkW2dnAz34mw6lTWejuVmPRog3IzZ2F+fOBoqKRv0eqW18A/MaFeOMNQu7e5bPE5CIQCJC9e/eS/v7+0DWn00mefPJJcvLkSQFbNkSCQmUkDbxZYK+XLsAnSbriuLF79+4RYVydTif8fr/gWdsZ08LqDoM3Aff3Ux/WVF4D5jhuzEAeyZLWazrC2yqE2UwtcCoLeCwIIcGcIDHGShWJCt4EbLfTLcvpdhKDTeL4CjslEhkcIfwsuNjtgNMZe/KSqYbf70dbWxuysrJCKy8iiYM3AYuICEFccyWLiMQb3gUs2nORRMKLgL1eGturvT05s7HHE6fTibfeegt37twRuinTEl4E7HQCx48D3d18lDa1cDqdePvtt3H37l2hmzIt4UXAhABq9fQM6MdxHHQ6XcgvQySxxCRgNlRwOunpAZa8Z7ptTIk7ccLBiwXu66OReKLMPiUiEjW8CHhggPpByOXTawInIjziRobIlEbcyBCZ0ogCFpnS/H/IeHNeLN7vfAAAAABJRU5ErkJggg==)
A \(y = {x^3} - 3{x^2} + 1\)
B \(y = - {x^3} + 3{x^2} + 1\)
C \(y = {x^4} - 2{x^3} + 1\)
D \(y = {x^3} - 3x + 1\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán THPT Chuyên Lương Văn Tụy - Ninh Bình - Lần 1 - Năm 2019 - Có lời giải chi tiết