Trên hình 1 ta có MN là đường trung trực của đ...
Câu hỏi: Trên hình 1 ta có MN là đường trung trực của đoạn thẳng AB và \(MI > {\rm N}I\) .Khi đó ta có: ![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOAAAAC1CAYAAABGbvOlAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAd6klEQVR4nO2dfVBTd7rHvwIirjt0s2bppbp98WWxVgvC0uaK0djYXFMs3brW1qviZM1Iw4aiDuoODju5TXG17GqpGRgwbiqjg9t13FlqRNG4URqNN5dUFmTF8TJakVQMGzc2NkXB+wf3HImi8hI45yTPZ6Z/cJKePIz58pzn5fc8o+7du3cPBEFwQgTXBhBEOEMCJAgOIQESBIeQAAmCQ0iABMEhJECC4BASIEFwCAmQIDiEBEgQHEICJAgOIQESBIeQAAmCQ0iABMEhJECC4BASIEFwCAmQIDgkimsDiIex2Wz417/+BQCIiIjAwoULH/neixcv4tKlS+zPc+bMQWxs7LDbSAQH8oA8pK2tDX/961+xePFiKJVKXL16tc/33bhxA6tWrUJ6ejr+/Oc/o6OjA3fu3Blha4mhQALkIe+88w78fj/Wrl0LAHA4HH2+75NPPsGUKVMAAL/61a+wcuVKjB8/fsTsJIYOCZCnnD9/Hm+//TYAwG63P/T6nj178O6776Kurg5jxoxBWlraSJtIBAESIA9xuVyYOnUqUlNTERkZiaampoDXL126hFu3bmHChAn4xz/+AZlMhogI+qcUIvSvxkOsVivmz5+PiIgIpKSkwGq1sq91d3ejpKQEWq0WJ06cAADyfgKGBMhDDh8+jLlz5wIApk+fDp/PhytXrgAAtm/fjnXr1gEAjh8/DqAn80kIExIgDzl//jymTZsGAFiwYAEAoK6uDmfPnkV8fDx++tOfAugpV4wePRrz5s3jzFZiaFAdkGdcvXoVCQkJ7M8vvfQSAODo0aMQiUTYunUrAMDr9eL8+fNYsGABxX8ChgTIM06dOoX58+ezP7/88ssYPXo0Dh8+jL///e/sdebxk3lUJYQJCZAnNDY24re//S3Onj2LZ599Fl6vF3l5eYiIiMC8efOQn58PkUiExsZGfPjhh7hw4QLGjBmD48ePo7OzE3q9nutfgRgEo2g3BEFwBwUPBMEhJECC4BASIEFwCAmQIDiEBEgQHEICJAgOIQESBIeQAAmCQ0iABMEhJECC4BASIEFwCAlQINy8eRPffPMN12YQQYYEKAA+/vj3SEiYhRkzJFi06G34/X6uTSKCBAmQ55w7dw6lpQeRmvoPzJ59GZcv/wyffmrg2iwiSJAAec6f/vQndHU9g4iIGADA6NEvorLyz/B6vRxbRgQDEiBP8Xg8KCgogNPpREfHKdy8+T+4ffsy2tp2IyKiGzk5OXA6nVybSQwROpDLQ2pra1FSUgKfzwegZ/7LV19dQFdXF6ZNm4Rnnnmafa9UKoVKpYJYLObKXGIIkAB5hMfjQWlpacAkbKlUirfeegt5eXkAgNzcXERHR8NkMsHtdgMAxGIx1qxZA4lEwondxOChmTA8wWq1wmQywePxAABEIhHUajWkUina29sD3iuVSvHiiy+ivLwcdrsdbrcbW7ZsQVpaGtasWQORSMTFr0AMAhIgx3i9XhQXFwcsYElLS4NGo3nsmjGxWIz8/HxYLBaUlZXB7/fDZrOhqakJubm5SE5OHgnziSFCAuQQi8UCk8nEZjRFIhE0Gs2AHiXlcjkSExNZb+jxeKDT6SCXy6FWqzFu3LjhMp8IAiRADvD5fCgpKUFtbS17TSaTQaVSDerxsbc3NBqN8Pl8sFgscDgc0Gq1FBvyGBLgCPNghnPcuHHIysqCTCYb8r3lcjmSk5NRXFwMp9MJr9eLLVu2kDfkMSTAEaIvryeRSKDVaoO6UlokEkGn06GmpgYmk4m8Ic8hAY4AdrsdpaWlbIYzNjZ22MWgUCiQmprKljV6e8OsrCzExMQM22cT/YcEOIx4vV4YjUbU1taiq6sLwNBivYEiEomQn58Ps9mMvXv3st6wvr4eWq2WMqU8gAQ4TDgcDhQXF7MZTrFYDJVKBalUOuK2pKen49VXX8WOHTvQ0NAAt9sNnU4HmUyGrKwsig05hAQYZB4V661Zs4bTdjGxWIzCwkJYLBZUVFTA4/HAarWiqakJOTk5SExM5My2cIYEGEQcDgdKS0vZFrHY2Fjk5uYiNTWVY8vuw2RKt2/fjvr6erS3t6OgoAAKhQKZmZlBTQgRT4YEGAT66maRy+VYvnw5L5ukRSIR9Ho9qqurYTKZ4Pf7UVNTg3PnzpE3HGFIgEPEbrfDZDLB5XIB6PF6mZmZUCgUHFv2ZJRKJZKSklBWVgan08l6Q6VSiczMTIoNRwAS4CBxu93YvXs3bDYbey01NRVarVZQzdDx8fHQ6XQBXTTV1dVwOBxYt24dZs6cybWJIQ0JcBA4nU4UFxcH1PVUKhVkMhkiIyM5tm5wMD2lxcXFqK+vh9vtxubNm5Geno5Vq1ZR3XCYIAEOAOa8nsPhYOt6aWlpUKlUiIuL49i6oSMWix+KDc1mM+rr66FWq6luOAyQAPuJzWZDeXk56/ViYmKQk5PDSV1vuFEqlWwXjcPhQGtrK3Q6HRQKBdRqNXnDIEICfAJutxsmk+mhup5arQ4Jr/coxGIxCgoKKFM6zJAAH4PD4cD27dsDTi5kZ2eHpNd7FEqlEikpKdi5c2dA3ZBiw+BAAuwDt9vNPn4xhPO4h7i4OOj1elgsFpSWlqKzsxNmsxlOpxNZWVkUGw4BEuADWK1WlJSUsNOnuezh5BtyuRzTp0/H9u3b0dzcDJfLRbHhECEB/j/t7e0wmUwBdb1w9nqPIj4+HkVFRaiqqkJlZSV8Ph8bG2ZnZ5M3HCAkQCBgsBFwfyLZ7NmzBVvXG24yMjIglUphMBjgcDjQ3t4OnU4HpVIJlUpF3rCfhLUAPR4P+wViGMnzekJHJBKhoKAgIDasrq5GQ0MDVCoVr5rQ+UrYCrC6uhoVFRVshpOPJxeEglwuxwsvvIDS0lI0NzejtbUVer0e6enpUKlUiI6O5tpE3hJ2Amxvb0dZWdlDXk+tVtNRnCEwadIkFBUVwWw2Y8+ePWwXzdmzZ6HRaOgP2yMIKwHW1NTAaDSysV5cXByysrLoyxFE+jp9r9froVQqsXr1avKGDxAWAnxUrEfjGIYH5vR9TU0NKioq4PV6UV1dzWZKqYvmPiEvQLPZjMrKSnY2S1xcHKXLRwiFQoGkpCQUFRWxdcOCggJkZGRgxYoVlClFCAuwr7oejeQbeeLi4lBUVBTw+F9VVYXTp08jNzc37L1hSAqwdwMx0PMlUKvVNJSWQxhvWFJSAqfTCbfbTafvEWL7Afvq4ZTL5VCpVILOcLq+cWHRO4vwfdf3mLd4Hn4262dBue+bL7+JST+ZFJR7DQSr1YqysjK2BCQWi8N2TmnICPBBrzdx4sSQOUTa1NKE1956DQDw/LznMf5n44d8z4iICPznK/+JZa8sG/K9BoPX64XBYAhYRhqOOywE/wjqdrvZMQoMoXpUpvteN+5238VTY58a0n3c37oRPYrbckBsbOwjp3aH07ZfQQuw9yAhoOdRJtQHCb0x8w1olmqGdI9Vf1wVJGuGTnp6OqRSKTvWkdn2q1AosHz58pBvCRSkAF0uFztKj0EqlSIrK0vQsV64Ehsbi4KCgoA13TU1NXA4HCG/7VdwAuwrw0kjEkIDmUwGiUSCoqIiOByOgG2/fB1yPFQEI0CPx8OOU2cIhQwnEUhMTAzrDY1GI7xeL7vfMBSb5QUhwN4LRQDyeuGATCbDjBkzUF5ezu431Ov1SEtLg0ajCZk/urwWoNvtZpt6GUKth7OmpgZ3794NuJaYmIgJEyZwZBF/EIvFyM/PDxiOZbPZ0NzcHDJjQiK4NuBRWK1WrF27lhWfSCTCpk2bsH79+pARHwBcv34dlZWVSE9Ph16vR0dHB7777juuzeIVqampKCsrYwXndrtRVFQUsH9RqPDOAzLTpx8s0IZqD+fKlStx+PBhAIBarcbKlSs5toifxMbGYsOGDewYjFCJDXklwJqaGphMpoBT6sO9S50PnDhxAkDPECji8UgkEiQkJLDHy5jYUCKRIDc3V3BPR7wQoMfjQXFxcUBdL1zaki5cuID29naIxWJMmzaNa3MEATOLpndPqd1uR3NzM9asWSOoP2Scx4AWiwXZ2dms+JgWJSH8NauurkZra+uQ7nHq1CkAwIIFC4JhUlghk8lgNBpZwXk8Hmzbti1gcxXf4cwDut1uNsXMIKQUMzMJLDo6Grt27Rp0y9Tf/vY3AMD8+fODaV7YMG7cOGzatCmgLdFiscDpdEKj0QQ9fDl58iQbIj3I2LFjMW/ePERE9N+vceIBGa/HiE8kEkGn02HTpk2CEJ/X64XJZAIA/OhHPxrSnJOjR48CAObOnRsU28IVuVyOsrIytm3N4/Fgy5Yt2LZt2yMFMxja2trYrPW+ffvQ0dGBjo4OXL9+HevWrcPTTz+NkydP9vt+I+oB+/J6EokEGo1GUE23zJwTAMjJyRn0o3JTUxM8Ho9g4z+j0QiHw4EVK1bwoiYXGxvLbvs1mUzwer2w2WxoamqCWq0Oio3Lli1DVVUVAEClUgWEDvHx8VAqlSgqKsK8efP6db8R84C1tbXYuHEjKz6myJqfny8o8TU0NMBisQDoiUGG0o3T3/jvy1Nfwtfmw+1rt/HlkS/xvf/7QX9msGhpaYHZbIbL5UJjYyPX5gQgl8uxc+dOtjTh8XhQVFSE7du3B6VueOLECYwePRqvvfZawPXr168DAH7yk5/0+17D5gEbGxuRn/9faG+/gWee+XFAt4dUKoVKpRJcc21XVxdKS0vR1dWFcePGYcWKFYO6j81mQ3FxMerq6jBmzBicP38eS5cuxf79+x+KHzZt2gSTyYRJEychKioKF+suYtHri3Do2CGMiRkTjF9rUOzfvx9dXV2Ijo7GO++8w5kdj4LJlPY+b2i1WvHll1/C6/0O337rx9Klb2H9+rUDui+TtV6wYEHAv9X169eh0+kwdepUbN26td/3G9CJ+CNHjuDy5ct4//33H/s+t9uNn/9cin/7t22IjIzFhQtr8eMf+xAfH4/58+cL8nELAL766ivW+ykUCrz88svD+nn//Oc/sXHjRrz66qsBOyrO1Z9DwisJSJiVMKj7Oi47EBUZhbQpaZg9efaA/3+3243PPvsMAJCSksL7BJLP58OhQ4fw9ddfo7n5MqZNK0ZMzE/R0VGMDz74D2RnP/773Jvy8nJkZWVh5syZbNx+69YtfPHFF1izZg0++ugjREX136/1W4AdHR2YNm0akpKScOzYsce+d+/evfjwwyOYNm0vAODq1c/Q0pKHf//3nwt2MKvf70djYyO6u7sxduxYzJgxA6NGjRrWz/zmm2/Q2tqKl156KeD6tWvX8PWNr/GDp38w6HtHjIrABNEETPjRwHtOW1pa4Ha7MWrUKCQlJWH06NGDtmMkuXTpEq5di8K8eX8HAHR0WAEUwmZ7/Pe5N8uWLcP+/ftx7NixgNDh4MGD+OUvf4mcnBx8+umn/b5fv2NArVYLt9uNs2fPPvG9zz//PLq7XezPt29fQnf3XbS1taG7u7vfxvGJ1tZWdHd3Y9SoUZg8efKwiw8AoqOj++wL9fv9iIiIQMSowf8HAGNHjx2wTX6/Hx0dHQCA8ePHC0Z8HR0d8Hg8uHPHjXv3esKh7767hGefnTig+xw9erTP+C8jIwMAsHPnzgHdr1++8tChQ3juuecA9Ljbzs7Ox3qyOXPmQKGYDrM5FV1d0fjuu8tIS5MgOjpakINx7XY7tmzZAqDn0VOr1Y7I5969exczZszAtWvX2NMRt27dws2bN/Hfp/+bk0f5bdu2ISYmBpGRkSgpKUF8fPyI2zAQvF4vSktLYbPZMH78eFy69L+w21/CD37wNCIjb0Cv/6Lf92Ky1g/GfwBQV1cHoGdHxkB4ogA9Hg/+8Ic/4NixYygpKcGtW7dgs9me+NxfUrITFy5cwM2bNzFhwgTs3r0bTqeT3SMnlFYzv98Po9EIoCfNnZmZOWKfHRUVhUOHDuHNN9/EmTNnEBUVhTt37mDXrl2ciK+lpYXNYstkMt6Lz263w2g0or29HUBP0f6TT3Zg8uTJcLlckEgkA4rXmKz1nDlzAq53dHTggw8+wOjRo9nvSn954qfn5eXh448/RlRUFObOnQuz2cz+Qk+i95eEqc/07lYQwgSsvXv3sr8vF6fvp0yZgpMnT2LZsmXo6upCXl4eFi1aNKI2MPTOfC5fvpwTG/oD0yjBJMyAniNNWq2WLXlNnjy53/erq6tDYWEh6+WOHDnCTmbo7u7GmTNnsGDBApSVlSEpKWlAtj5WgMePH8dTTz3F1lPGjx/PGvTuu+8O6IOAnvpMYmIiO0aQmYDF1+NGbrcbR44cAdBzSFYmk3FmC/OkMHbswOO2YOByudiBx6+//jpvS0g2mw3l5eVsL2hMTAyys7MhlUoHve04JSUFBw8eDKaZLI8U4LfffovVq1cjMTERy5b1DG9lDsdevXp10B8oFouh1+tRVVWFvXv3wu/3w2KxoKmpiXebc0QiEWbMmIHGxkZkZWWF9brqzz//HF1dXQCAhQsXcmzNwzBez2q1snZKJBKsWbOGt38sgMcIMD8/HxUVFQEtNVVVVXjrrbcCRkQMloyMDMyePZv1hi6XKyA25IM3jIyMhE6ng9/v54U9XHHlyhXU1tYC6PlSMwk5vuBwOGAwGFivN27cOGRlZXH6xNJf+hSgzWZDd3f3Q/1sKSkpAICLFy8G5cMZb9h71GBNTQ2cTievNueEs/gAYN++fejs7ERkZCRUKhXX5rD05fUSExOxYcMGQTT1Aw/UARsbG7F48WKkp6fjq6++CljtVVlZiZycHIwZMwYRERH4xS9+gUOHDgXFCKVSCYPBgOnTpwMAuznHYDAEtZOdGBxM/ySfMp8OhwPr16+HxWJBV1cXYmJioNVqodPpBCM+gIfLWaqrq1FRUcEKj0YQ9uw6VKvVAIDc3FzI5fIRt6G+vh4vvPAC519un8+HiooK1NTUCCrWexS8GEnRG6VSiZSUFHarant7O21V5QF8+ANYX1+PkpISuFw9XVZMXVYulws2QcY7AQI9Xm/r1q0wm82oqKhAZ2cnqqqqYLfbw94bhiN+vx9lZWUBsV5ycjK0Wq0gvV5veClAoCcDmZGRgeTkZJSWlqKhoSHAG2ZmZgq2sZvoPzabDSaTKaCbRSgZzv7AWwEyTJw4EYWFhQ/tGHc4HNBqtSG9iiyc8fl8MJlMqKmpYa+lpaVBpVIhLi6OQ8uCC+8FyKBQKDB9+nQYDAY0NTXB5XJh8+bNIbuMM5xpbm7Gtm3b4Ha7AdyP9RQKBceWBR/BCBDo8YZbt27FgQMH8Pnnn8Pv98NsNsPpdGL9+vVISBjcAVWCH3i9XpSVleH06dNsrDdz5kzk5eUJamzJQBCUABmWLFmCtLQ0lJSUsF00GzZsoNhQwDgcDhiNRjbDGRMTw8Z6Qs1w9gdBChDomUCl0+keypQyXTTkDYUBc9yLKagDPSWP7Oxs3hT9hxPBChC4nylNTU1FcXExmpqa0Nrait/85jd4++238d5775E35DF2ux2lpaUBPZwrVqzAwoULQ9rr9UbQAmSIj49HYWEhOwHL7/fjwIEDsNvtWL9+PaZMmcK1iUQvfD4fjEZjQF1v5syZWLduneDregOF890QwYLxhr17SltbW7Fhwwb2EZXgHqfTiZycnIAeTo1Ggw8//DDsxAeEiAfsDdNF0/uEBeMNKTbkDq/Xi3379gX0cCYnJ0OtVmPixIENRgolQk6ADEqlEjNnzmS7aJjYMCMjA8uXL6fYcARxOp0BG4tiYmKwatWqsIr1HkXIChC430VTVVXFPob+5S9/YbeqkjccXvrKcKampkKj0YTl42ZfhLQAGTIyMpCYmAiDwYDm5mY2NlQqlcjMzOT9ZDYh8mAPZ0xMDHJycnixxIVPhIUAAeC5555DUVFRgDesrq6G3W6HVqsV7I5xvtHXRDIhn9cbbsJGgAwZGRmQSCQoKSmB0+mEx+OBXq8XzJxSPlNfX4/t27ezsV4onNcbbsJOgEBPppTpotmzZw87ma2+vh5arVZQU7v5gM/nQ1lZGWpra0PuvN5wE5YCZEhPT0dycjLbU+p2u6HT6aBQKKBSqcgb9gObzYbdu3ezJxdC7bzecBPWAgR6umj0ej0OHDiA/fv3o7Ozk53MRt7w0YTLeb3hJuwFyLBkyRLIZDIYDAY4nU7WG1Js+DBOpxMGg4H1epThHDwkwF6IxWLodDrU1tairKwMXq8XFouFPWER7t6Qmc3SO8OZlpaG1atXU6w3SEiAfSCVSpGQkIDi4mI0NDTA4/GEfWz44Kah2NhYqFSqkD+vN9yQAB9BXFwcCgsLA+aUMrGhRqMJm7qhx+OBwWBgF7MAD28aIgYPCfAJKJVKpKamory8HHa7HW63G3q9HkqlEiqVKqRn0dhstoDp5CKRCBqNhtfr5IQGCbAfiMVi5OfnB8SGTBfN+vXrQ25OqcfjQWlpKbuME+hZLZeZmUleL8iQAAeAVCrFiy++iB07drCxYUFBQUj1lFqtVhiNRnYfRFxcHFQqFdLS0ji2LDQhAQ4QsVgccPre5/OhuroaDodD0LGh2+1mH7MZ5HI5J1uBwwkS4CBJT0/H7Nmz2QQFExsqFApkZmYK6ktbW1sLk8kU0M2i1WrJ640AJMAhIBKJUFBQEBAb1tTU4Ny5c8jNzeX91G6Px4Pi4mI4nU72mkwmQ2ZmJtX1RggSYBCQSqWYMWMGfv/737M7LDZv3gyZTIbs7GxeZkotFguMRiOb4YyNjYVGoyGvN8KQAIOESCRid1iYTCb4fD5YrVY0NTUhKyuLN7Gh1+tlJ5IxkNfjDhJgkFEoFEhOTsbu3bths9nQ3t4OvV6P9PR0rFixgtNMqcViQUVFRcB5Pa1WS3U9DgmZsYR8QiwWY9OmTdBqtazgzGYzsrOzUV9fP+L2+Hw+bNu2LWAwkkQiwc6dO0l8HEMecBhRKBSQSCQoLi6Gw+Fg64YjecLCbrfDYDCwdT0m1pNIJNTDyQNIgMNMbGwsCgoKAvYbWiwWNDQ0QK1WD5sH8ng8MBqNAZuGJBIJtFqtoEokoQ4JcIRQKBRISkpiZ9G0t7djy5YtwxIb9i6LAD0JIpVKBalUSl6PZ5AARxBmFk3vEoDZbMbp06eRl5c35Loh4/Vqa2vZaxKJBBqNhno4eQoJkAPkcjkSExMDeko3b94MhUIBtVo9qLrhg5uGmP16crk82OYTQYQEyBFMT2nv2HAw5w29Xi8MBkNAD6dUKoVKpaK6ngAgAXIMExsyp+97nzd87733Hvvo+GCGk7ye8CAB8gDm9H1vb8icsMjNzX1oUyyzX+/B6dNqtZomkgmMUffu3bvHtRHEfdrb21FUVITm5mb2WkpKCg4ePIg7d+5g8eLFaGtrCzi5oFaryesJFBIgTzGbzTAajbh79y5OnbLjqaf+AzExE9HWZsIrr7yEH/7whzR9OgQgAfIYl8uFDz74AKdPf4uUlGoAwNdfl+P27U9QXl5C06dDAOoF5THx8fFYvnw5YmLuF+lHjYrC3LlzSXwhAnlAnnP37l28+qoUt28n4949Ee7ePYRDh/Zj2rRpXJtGBAESoADw+/347LPPcPPmTSxZsgRTpkzh2iQiSJAACYJDKAYkCA4hARIEh5AACYJDSIAEwSEkQILgEBIgQXAInYYQACdPnmQH6EZHR2PBggUBrzc1NeHy5cvsz7NmzXroBAXBT8gDCoC2tjZUVlYiPT0dr7/+OmpqagJe93g8sFqt2LhxI27cuIHOzk6OLCUGChXiBcKyZcswZcoUfPTRR5g0aRKam5sRFXX/AaayshK3b9/G6tWrObSSGCjkAQVCS0sL9Ho9Zs2ahZaWFvzud78LeP3w4cO010GAkAAFwIULF9jm6z/+8Y8AgMLCQly7do19z/nz56lBW4CQAAXAqVOn8MYbbwAAkpKSoFar8f333+PXv/41AODKlStISEjg0kRikFAMKACWLl2KHTt2YMKECQCAjo4OTJ06FR6PB0ePHsX169fR2dlJ8Z8AIQ8oAC5evMiKDwDGjx+PLVu2AAA0Gg2++OILiv8ECgmQ5zQ2NiIxMfGh6++//z4SExPR0tKCkydPUvwnUEiAPMdqtbLx34Ps2rULAB4qzBPCgTpheEpdXR0KCwtx5swZTJo0CS6XC2vXrg14T2pqKtRqNebMmcORlcRQoSQMQXAIPYISBIeQAAmCQ0iABMEhJECC4BASIEFwyP8BAOLGyr/L09MAAAAASUVORK5CYII=)
A \(MA = {\rm N}B\)
B \(MA > {\rm N}B\)
C \(MA < {\rm N}B\)
D \(MA//{\rm N}B\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi HK2 Toán 7 - Trường THCS Đại Đồng - Vĩnh Phúc - Năm 2017 - 2018 (có giải chi tiết).