Question
To find the value of AB in the figure, which theorem is used?
![](data:image/png;base64,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)
- Triangles proportionality theorem
- Converse proportionality theorem for triangles
- Angle bisector theorem for triangles
- Theorem for parallel lines cut by a transversal in proportion
Hint:
If a line is drawn parallel to any one side of a triangle so that it intersects the other two sides in two distinct points, then the other two sides of the triangle are divided in the same ratio.
The correct answer is: Theorem for parallel lines cut by a transversal in proportion
In the given figure, we can find AB by theorem for parallel lines and transversals.
Hence, the correct option is D.
If two or more parallel lines are cut by two transversals, then they divide the transversals proportionally.
Related Questions to study
Which of the statements is true in the case of the given triangle?
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAgcAAAEOCAYAAAAdRrRuAAAgAElEQVR4nO3df2xT973/8VdK1W4wNQnZLtLYBlnSsSt2b+ACl31xNpLSLe2oRCLGYIO749xSlR/lkqj8KJQqiaB3sMKcTLSASm/sjV7CLltSqbDkdtyYEaPRS5ZkKrdCJU24G/feaISYrdVX7I7m/mF88An5Hdvn2H4+pAh/HMd+V3KdVz7nfd4nrb+/v18AAAB33Gd3AQAAwFkIBwAAwIJwAAAALAgHAADAgnAAAAAsCAcAAMCCcAAAACwIBwAAwIJwAAAALAgHAADAgnAAAAAsCAcAAMCCcAAAACwIBwAAwIJwAAAALAgHAADAgnAAAAAsCAcAAMCCcAAAACwIBwAAwIJwAAAALAgHAADAgnAAAAAsCAcAAMCCcAAAACwSIhxMnTpVaWlpSktL04IFC+wuBwDgcC0tLdqwYYNyc3Mtvz++//3vq7e31+7yHO9+uwsYyenTp9XX12euL168qI6ODuXl5dlYFQDAqerq6vTtb3/7nvsvXryoixcvSpK2bdsW77ISiuN3Dn70ox9JkubPn2/e95Of/MSucgAADnb69GkzGGRmZur48ePq7+9Xf3+/Tp06pZUrV9pcYWJI6+/v77e7iKH09vbqk5/8pCTp+PHjOnDggC5evKicnBxduXLF5uoAAE6Tm5urzs5OSdK5c+eUn59vc0WJydE7B2+99ZZ5+2tf+5q+/vWvS5I6OzvV0dFhV1kAAAdqaWkxg8H8+fMJBhPg6HDQ0NAgSSoqKlJWVpa+9a1vmd87cuSIXWUBABzo/Pnz5u0VK1bYWEnic2w46O3t1YkTJyRJJSUlkqS8vDzl5ORICjWcAACA6HNsOBh4SCEs3EzS19en06dPx70uAACSnWPDwYEDBySFjht9/vOfN+93uVzm7TfffDPudQEAkOwcGQ7ef/9981zUixcvmgMs0tLStHTpUvNxHFoAAIR97nOfM2//+te/trGSxOfIcBB5SGE4HFoAAIRFHoI+ceIEZ7VNgCPDwdGjRyWFBliEh1dEfp06dcp8bHhIEgAgtWVlZWnnzp3murCw0PIHZEdHhzZs2KBVq1bZUV5CcdwQpPfff988I2H9+vV65ZVXBn1cWlqaefv69evKysqKS30AAGfbsGGDDh06NOT3V65cyWHpEThu5+Dtt982b3/nO98Z8nGRIzDffffdmNYEAEgcr7zyio4fP66VK1cqMzPTvH/+/Pnat2+fXn75ZRurSwyO2zkAAAD2ctzOAQAAsBfhAAAAWBAOAACABeEAAABYEA4AAIAF4QAAAFgQDgAAgAXhAAAAWBAOAACABeEAAABYEA4AAIAF4QAAAFgQDgAAgAXhAAAAWNxvdwFjVVlZqaqqKrvLAADYoKKiQpWVlXaXkfQSbufg7NmzdpcAALAJvwPiI62/v7/f7iJGq6WlRV/5ylfsLgMAYJOPfexjevfddzVz5ky7S0lqCbVzkJ+fr0cffdRcp6en65133lF/fz9ffKm/v19ut9t8f1RUVNheD1988TX2r+bmZs2ZM+ee3wEFBQX6+c9/TjCIg4QKB5Lk8/k0Y8YMSdLNmzdlGIZu3bplc1VwimAwaN4e7MMFgHP5/X4VFhaqsLBQ7e3t5v0zZ86Ux+NRfX29CgoKbKwwdSRcOPj0pz8tn89nrltbWy1/LSK1RYaDjIwMGysBMFrBYFDl5eUqKSmR3+8378/IyJDH41FbW5vKysr4fzqOEi4cSNLixYt19OhRc11XV6cXXnjBxorgFN3d3eZtth4BZwuHguzsbFVXV5vhPiMjQ263m1Bgo4RqSBxox44d2rt3r7n2er0yDMPGimC3tLQ083YCv7WBpBYMBtXQ0KCqqipLoJdCfQUej4fDgjZLyJ2DsO9973v65je/aa7dbrcCgYCNFcFOkcco+WABnCncV1BaWmoJBgUFBWpubh6yGRHxldDhQAo1KEa+kQzDUE9Pj40VwS70GwDORbNhYkn4cDB58mR5vV5NmTJFktTZ2cmhhRRFvwHgPN3d3TQbJqCEDweSlJeXZzmDoampSZs2bbKxItiBnQPAOcLNhnPnzr2n2bCsrExdXV2EAgdLinAgScuXL7c0Jx48eFA1NTU2VoR46+joMG/n5eXZWAmQuoLBoLxe7z2hQLrbV+DxeAgFDpc04UCStm/frrVr15rrsrIynTp1ysaKEE/sHAD2Gq7ZsK2tjWbDBJJU4UCSXn31VUtTi2EYunz5so0VIV7Ge7bC1KlTlZaWds/XggUL9Pzzz+v999+PRblA0hip2ZBQkHgSes7BUK5evSqXy6Vr165JkhYuXKhAIKBJkybZXBliabwzDiJ/bij79u3Ttm3bxlUXkKy6u7tVU1Mjr9d7z85dRUWF3G43u3gJKul2DiRpxowZlgbFCxcuMGI5yUXjTIWioiLzwi/Xr1/X8ePHlZmZKSl0yKquri4qtQKJjmbD5JeU4UCSlixZosOHD5vrY8eOqaqqysaKEEuR4SAaH0hZWVlatWqVmpubzfs2bNgw4ecFElkwGFR1dfU9444lmg2TTdKGA0l6+umntWXLFnNdWVmp119/3caKECuR4SCaxzbz8vK0fv16SVJfX59Onz4dtecGEkm4r6C8vPyeUECzYfJJ6nAgSS+99JKKi4vNtWEYunDhgo0VIRZieabCV7/6VfP2O++8E9XnBpzO7/dr7ty59zQbzpkzh2bDJJb04UAKjVj+0pe+JEm6ffu2DMNQb2+vzVUhmmI54+Azn/lMVJ8PSAThyYYDQ0F4smFzc7PKyspsrBCxlBLh4KGHHpLX69WDDz4oSbp8+TIjlpMMMw6A6BjYbBhGs2FqSYlwIEnz5s2znMFw6tQplZeX21gRoimWV2T83e9+F9XnA5yIZkNESplwIEkrV67Unj17zHV1dbVefvllGytCIvjlL39p3l60aJGNlQCxQbMhBkrKIUgjKS0tldfrNdeNjY0qKiqysSJMRHd3t7KzsyWFtj77+vrG9PPhIUhFRUVqbGy0fK+jo8P8UMzJydGVK1eiUDHgDH6/X+Xl5ZadNym0+2YYBj0FKSyldg7CamtrlZ+fb64Nw1BnZ6eNFWEiIv/Sidalmnt7e1VXV6fCwkLzvh/+8IdReW7Abu3t7TQbYlj3212AXbxer1wul3p6etTT0yPDMNTS0mJ3WRiHgR9u49XU1DTkKOXjx4/rG9/4xrifG3CCYDCoqqqqQccdb968mUZDmFJy50AKbRFHNigGAgGVlpbaWBHGK/JDbjzHRcMjkgcqKirSzp071dnZqVWrVo27PsBuwWBQlZWVwzYbVlZWEgxgStmdAyn04X/w4EE988wzkkK7Cbm5uXr++edtrgxjETnjID09fcw/f+PGjWiWAzjKUH0FBQUF8ng8NBpiUCm7cxC2ceNGy7G1Xbt26cSJEzZWhLGa6M4BkIyGm2xYW1vLGQgYVsqHA0nyeDx64oknzLVhGGptbbWxIoxFtC+6BCSy0TQbcpVajCQlT2UczI0bN7Ro0SJdvnxZkjR79mwFAoFxbVMjvrKzs82A0NXVFbUzFoBEQrMhoolwEOHChQtyuVy6ffu2JKm4uFj19fU2V4XhBINBS0Mhb2ekmvBkw5qaGksokEJ9BbW1tQRmjBmHFSIsXLjQcgZDQ0ODtm7damNFGEmsLtUMJILwZMOqqqohJxsSDDAehIMBVq9ercrKSnO9f/9+HTlyxMaKMBwuuIRURLMhYo1wMIiKigqtWbPGXK9bt05nzpyxsSIMJfKDkb+QkOza29tVWlpKsyFijnAwBJ/Ppy9/+cvm2jAMXb161caKMBh2DpAKwpdRLiwstFwXJiMjQxUVFVxGGVFHOBjCfffdJ6/Xq6ysLEnStWvXZBiGzVVhoMgBSHl5eTZWAkTfSJMN29ramGyImCAcDGPWrFmWBsWzZ8/qqaeesrEiDMTOAZJVuK+AZkPYgXAwgqVLl6q6utpcHz16VPv27bOxIkTibAUkm8hmw4Hv7/r6epoNERfMORilTZs26eDBg+b65MmTWr58uY0VQZLlKoq8lZHI2tvbVVNTY+kpkO72FbjdbnbHEDeEgzF4/PHH1djYKEmaMmWKAoEAx7lt1N3drezsbEmhMxW6urpsrggYu+EmGxIKYBcOK4yB1+tVTk6OJOnDDz+UYRj68MMPba4qdXFNBSSy0TQbcgYC7EI4GINp06ZZGhQ7Ojo4p9hG9BsgUdFsCKcjHIyRy+WyHBM8efKkduzYYWNFqYszFZBoaDZEoiAcjINhGNq1a5e53rt3r1577TUbK0pNzDhAomhvb1dJScmwkw2Li4ttrBCwIhyM0+7du7Vq1SpzvXbtWp09e9bGilIPOwdwusjJhg0NDeb94VDAZEM4FWcrTMCf/vQnLVq0SK2trZKkGTNmKBAIaPr06TZXlhqys7PNrdmuri6O0cIxhjoDQQpdCt7j8fB+haOxczABDzzwgHw+n9LT0yVJV69eZcRyHA380AWcINxXMNQZCPX19QQDOB7hYIJmz55tOYPhzJkzWr9+vY0VpYbu7m7zg3fmzJl82MJ2NBsimRAOomDZsmXav3+/uT58+LAOHDhgY0XJj34DOAXNhkhGhIMoefbZZ7Vu3TpzvWXLFr3xxhs2VpTcIj+E2TWAHWg2RDIjHETRoUOH9Oijj5prwzB06dIlGytKXpE7B4QDxFM4FAycbJiRkaHi4mImGyIpEA6izOv1asaMGZKkmzdvyjAM3bp1y+aqkk/kjINwQygQaw0NDUM2GzY3N9NsiKRBOIiy6dOnWxoUW1tbGbEcA5EfzDR5IdbCzYYlJSWWZsOCggKaDZGUCAcxsHjxYh09etRc19XV6YUXXrCxouTDRZcQDyM1G9bX19NsiKREOIiRJ598Us8995y53rNnj2VHARNDzwFiiWZDpDomJMbYihUrdPLkSXPd0tIil8tlY0WJLxgMKjMz01zzFka0DDXZMCMjQwUFBUw2RMpg5yDGfD6f5aJAhmGop6fHxooSH5dqRrQFg0GaDYEIhIMYmzx5snw+n6ZMmSJJ6uzspEFxghiAhGjy+/0qLCyk2RCIQDiIg7y8PEu/QWNjozZt2mRjRYmNAUiIBr/fT7MhMATCQZwsX75ce/fuNdcHDx5UTU2NjRUlLnYOMBHhZsOSkhKaDYEhEA7iaPv27Vq7dq25Lisr06lTp2ysKDFFDkCK7OcAhjPcZEO3281kQyAC4SDOXn31VRUUFJhrwzB0+fJlGytKPOwcYCxG02xYW1vLISogAuHABl6vV9OnT5ck9fb2yjAMffTRRzZXlTg4WwGjRbMhMD7MObDJmTNnLBdpWrNmjX784x/bWFHiSEtLM2/z9sVg/H6/ampqLD0FUminqaKiQm63m10nYBjsHNhkyZIlOnz4sLk+duyYqqqqbKwoMUT+9cc2MAai2RCIDsKBjZ5++mlt2bLFXFdWVur111+3sSLnIxxgMDQbAtFFOLDZSy+9ZDmX2jAMXbhwwcaKnI1wgEjBYFBer5dmQyDKCAcO4PV6NXv2bEnS7du3ZRiGent7ba7KmThTAWHhZsPS0lKaDYEoIxw4QHp6unw+nx588EFJ0uXLlxmxPARmHIDJhkDsEQ4cYt68eZYRy2+++abKy8ttrMiZ2DlIXTQbAvHDqYwO8+KLL2rXrl3m+uDBg9q4caONFTlLdna2uYXc1dXFseQUMNxllIuLi1VRUcH7AIgywoEDlZaWyuv1muvGxkYVFRXZWJFzRM44IBwkt/Bkw6qqKktPgRTqK/B4PPQUADFCOHCo/Px8BQIBSdK0adMUCASUk5Njc1X26u7uVnZ2tqTQmQpdXV02V4RY8fv9Ki8vt/QUSKFQUFFRYRlBDiD66DlwKJ/Pp2nTpkmSenp6ZBiGzRXZj36D5DeaZkOCARB7hAOHysnJsTQoBgIBlZaW2liR/SJ/WXA4IbnQbAg4C+HAwYqKinTw4EFz7fV69eKLL9pYkb0idw4IB8mByYaAMxEOHG7jxo0qKysz17t27dKJEydsrMg+zDhIHkw2BJyNcJAAPB6PnnjiCXNtGIZaW1ttrMge9Bwkh+EmGzY3NzPZEHAAwkGC8Hq9mjVrliTp1q1bMgxDN2/etLmq+BrYoIbEEg4FA5sNZ86cSbMh4DCEgwSRlZUln8+nSZMmSZIuXbqU0iOW2W5OHJHNhn6/37w/3GxIXwHgPMw5SDCvv/661qxZY663bNmil156ycaK4iMYDCozM9Nc87Z1vuEmG7rdblVUVBAIAIdi5yDBrF69WpWVleZ6//79OnLkiI0VxUfksWmORzvbaJoNPR4PwQBwMMJBAqqoqLDsHqxbt05nzpyxsaLYoxkxMdBsCCQHwkGC8vl8Wrhwobk2DENXr161saLYYgCSs9FsCCQXwkGCuu++++Tz+ZSVlSVJunbtWlI3KLJz4Ezd3d00GwJJiHCQwGbNmmUZsez3+/XUU0/ZWFHsMADJWcJnIAzsK8jIyFBZWRnjjoEERzhIcEuXLlV1dbW5Pnr0qPbt22djRbHBzoEzBINBVVdX3zPuWKLZEEgmnMqYJDZt2mS5DsPJkye1fPlyGyuKruzsbLPBrauri74DGwx3GWWPx0OjIZBECAdJ5PHHH1djY6MkacqUKQoEAkmzBZ+Wlmbe5i0bX36/X1VVVZaeAil0SqlhGJZrfwBIDoSDJNLT0yOXy6XOzk5JoWPz58+f1+TJk22ubGLa29s1d+5cSaHu966uLpsrSg3d3d2qqakZdIhRRUWF3G43hw+AJEXPQRKZNm2apUGxo6NDhmHYWFF0cKnm+KLZEADhIMm4XC55vV5zffLkSe3YscPGiiYucpgO4SB2aDYEEEY4SEKGYWjXrl3meu/evXrttddsrGhiOFMh9sJDjMrLy+8JBW1tbUw2BFIM4SBJ7d69W6tWrTLXa9eu1dmzZ22saPyYcRA7fr9fc+fOvWey4Zw5c+TxeAgFQIoiHCQxr9erefPmmWvDMHTt2jUbKxofdg6ir729XeXl5feEgvBkw+bmZs5CAFIYZyskuUuXLsnlcunmzZuSpEcffVRvvfWWzVWNDTMOome4yyhv3ryZRkMAktg5SHqzZ8+2nMHwi1/8QuvXr7exorGLbEjE+Iym2bCyspJgAEAS4SAlLFu2TPv37zfXhw8f1oEDB2ysaPQGnqnArsHY0WwIYKwIByni2Wef1bp168z1li1b9MYbb8S/kN5e6do1qacndDsYlD74YMiH028wfsM1G9bW1hIKAAzpfrsLQPwcOnRI7733ns6cOSMp1KAYCAQ0e/bs6L/Yb34j/fKXoX//8z+l3/429PXHPw7++MxM6QtfkB5++O6/g/xSw8ja29vl8/ksF+SSmGwIYPQIBynG5/PJ5XLp6tWrunnzpgzD0Pnz5/XAAw9M7In/67+kn/40FAjOnQvtDIxFX5904ULoK0IwO9u8zS+04dFsCCBaCAcpZvr06fL5fCooKJAktba2yjAMHT9+fHxP2NAgHTsWCgbD+dznpM9+NvTvQw9Jf/6z9auzU3rvPenOWRVhHRHXUZjz+c+Pr8YkF242rKmpsYQCiSsmAhgfwkEKWrx4sY4ePaq1a9dKkurq6pSbm6vdu3eP7glu3ZL+8R8lrzd0yGCghx+WvvpV6StfCf07c6YUcVXFYf33f4dCwttvS01NCv7iF+a30j/72dE9RwrhMsoAYoE5Bylsx44d2rt3r7n2er0jX6jphz+Uvvc96X/+x3r/3/yNtGaNVFISCgNRkj1jhrrvBJC2tjZ+2d0xVCiYM2eONm/eLLfbbVNlAJIB4SDFrVixQidPnjTXLS0tcrlc9z7wn/85tFtw6dLd+z7+cem73w2Fgvz8mNTHACSr9vZ28zLKkWg2BBBNhIMU9+GHH8rlcpnXL8jJyVEgENC0adNCD7h5U3rmmVBfQaTNm6WdO6W/+IuY1dbd3a3sOw2JGRkZ6uvri9lrOR3NhgDiiTkHKW7KlCny+XyaMmWKJKmzs/PulnRjozR3rjUY/N3fSf/xH1J1dUyDgWSdcZCqOwbBYFCVlZVDTjZsa2tjsiGAqCMcQHl5eZYRy42NjWr627+VHn9cCp8t8PDD0r/+q/SjH0l/+ZdxqSvVByCFJxtWVVUNOdkwVUMTgNgiHECStHz5cktz4v/793+/+023W2prk772tbjWlKoDkIabbFhfX89kQwAxRziAafv27ebpjYak/5X0m2eekWprpTuHHeIp8q/l9PT0uL9+vLW3t6u0tHTYyygXFxfbWCGAVEE4gMWrr76qxYsXq0HSA5IeOX5cly9ftqWWcJOklNw7B8FgUOXl5SosLLSchRA+A6Grq4uGQwBxRTjAPXw+n6ZPny5J6u3tldvt1kcffRT3OpK954BmQwBORTjAPWbMmGFpUPzVr3418nCkGLBcrjkrK+6vH0vhvgKaDQE4EeEAg1qyZIkOHz5sro8dO6aqqqq41mAJB3/919L8+dI//INUVzf42OYEENlsGPnfR7MhACdhCBKGtXXrVu3fv99cHzt2TKtXr47567a3t2vu3LmSpJmSugZ7UG6utGiRtHq19PWvx7ymiWhvb1dVVZUaGhos9zPZEIATEQ4wopKSEvOX2qRJkxQIBLRw4cKYvmb4HH9JWjxzpvxf+IJ0/rz0wQeD/8C8edLataGv+51zPbHhJhsSCgA4FYcVMCKv16vZs2dLkm7fvi3DMHTjxo2Yvmbklnt2QYHU1CT98Y+hqzV6PNKKFdKdpklJUmurtH699KlPSVu3SjadYRE2XLNhcXGx2traOAMBgGMRDjCi9PR0+Xw+Pfjgg5Kky5cvx7xBccgzFRYskMrKpJ/8RPrd70Ijnr/5zcgflPbvl774RWn5cunnP49pnYMZqdmwvr6eZkMAjkY4wKjMmzfPcgbDm2++qfLy8pi9XuSMg7y8vKEfWFQk/cu/SO+9J23bJk2devd7P/uZ9I1vSH//99L16zGrNYxmQwDJgnCAUVu5cqX27Nljrqurq/Xyyy/H5LXGPOMgN1fat0/6/e+lI0dCOwxhtbWhnYR/+qcYVBpqNiwpKWGyIYCkQUMixqy0tNQyya+xsVFFRUVRfY3s7Gzzr++urq7xbcP/7GfS9u3SlSt371u2LBQiZs2acI00GwJIVoQDjEt+fr4CgYAkadq0aQoEAsrJyYna86elpZm3+/r6xv9L9s9/DgWEH/wg8slDAWHr1nE95XChoKCgQB6Ph54CAAmNcIBx6ezslMvlUk9Pj6RQWDh37lxUnru7u1vZ2dmSpJkzZ6qra9ApB2Pj94dCwttv370vPz90Ceo7rzUaDQ0NKi8vt/QUSDJDAT0FAJIBPQcYl5ycHEuDYktLi0pLS6Py3JG/eKO2LV9QIF24IEX0TKilRXrkESny8tRDCDcblpSU0GwIIOkRDjBuRUVFOnjwoLn2er168cUXJ/y8A3/5RtXzz0u/+U0oLIReLBQQhjjlkWZDAKmIcIAJ2bhxo8rKysz1rl27dOLEiQk9Z8yvxvhXfyX927/dnY/wwQehUx5//GNLDeHLKEeOPA6HAi6jDCCZOWfOLBKWx+PRe++9p1OnTkmSDMNQbm6u5s2bN67nG/WMg4lISwvNR1i/XgpfYOq739X//+1vtfP3v6fZEEBKY+cAUeHz+TTrzumBt27dktvt1h/+8IdxPVfMdw4iHTok7dplLj/+/PP61IBxxwUFBWpubmayIYCUQThAVGRlZcnn82nSpEmSpHfeeWfcI5Yjj+3H45exf8kSvRRxnYbv3Pm3oKCAZkMAKYlwgKhZuHCh5QyGhoYGbR3nLIGwWO4cRDYbbrt2TWskvStpxUMPyePxqL6+nmZDACmJOQeIuqqqKlVWVprrw4cP6+mnnx7Vz0bOOMjIyFBfX1/U62OyIQAMj50DRF1FRYXWrFljrtetW6czZ86M6mcjf1lH+5BC+AyEgZdRzsjIkNvt5jLKAHAH4QAx4fV6tXDhQnNtGIauXr064s/FYgBSMBhUQ0OD5s6dawkF0t1mw9raWpoNAeAOwgFiYtKkSfL5fMrKypIkXbt2TW63e8Sfi/YAJL/fr8LCwnsmG9JsCABDIxwgZmbNmmVpUPT7/XrqqaeG/ZnI3YX09PRxv7bf7x92siHNhgAwNMIBYmrp0qWqrq4210ePHtW+ffuGfPxEdw7CfQUlJSVMNgSAcSIcIOY2b96sZ555xlw/99xz+ulPfzroY8c7AIlmQwCIHk5lRNw89thjampqkiRNmTJFgUDgnvHI2dnZ5u5BV1fXiE2C4WbDqqoqLqMMAFFCOEDc9PT0yOVyqbOzU1LosEEgENDkyZPNx6SlpZm3R3pr+v1+lZeXW3oKpFAo2Lx5Mz0FADBOHFZA3EybNs3SoNje3m4ZsTzasck0GwJAbBEOEFcul0ter9dcnzx5Ujt27JA08gAkmg0BID64ZDPizjAMXblyRXv27JEk7d27V7m5ueZFmyRrOBhu3HFxcbEqKioYYAQAUcTOAWyxe/durVq1ylyvXbtWra2t5jojI0PBYFBer5fJhgAQZzQkwja3bt2Sy+UyQ8EnPvEJffDBB5Kk7du3q6mpiWZDALAB4QC2unTpklwul27evDns47hiIgDED+EAtnvjjTeG3AkgFABA/NFzANstW7ZM+/fvlyR98YtflMRkQwCwEzsHcJTw6YqbN29msiEA2IRwAAAALDisAAAALAgHAADAgnAAAAAsCAcAAMCCcAAAACwIBwAAwIJwAAAALAgHAADAgnAAAAAsCAcAAMCCcAAAACwIB7CYOnWq0tLS7vl67LHHdPr0abvLAwDEARdegkVaWtqw39+3b5+2bdsWp2oAAHZg5wCDKioqUn9/v/r7+3Xu3Dnz/r1799pYFQAgHggHGFF+fr6KiookSX19fTZXAwCINcIBAACwIBxgRHV1dWpqamrM+nYAAAGWSURBVJIk7dy50+ZqAACxRkMiLIZrSCwqKlJjY2McqwEA2IGdA4xaU1OTFixYoN7eXrtLAQDEEOEAg4o8W+H69etav369JOnixYt64YUXbK4OABBLHFaARfiwwmCHEMLfy8zM1I0bN+JeGwAgPtg5AAAAFvfbXQCcr7e3Vz/4wQ/M9apVq2ysBgAQaxxWgMVI45Pnz5+vxsZGZWVlxakiAEC8sXMAi8zMzEGnIBYVFemRRx7Rk08+STAAgCTHzgEAALCgIREAAFgQDgAAgAXhAAAAWBAOAACABeEAAABYEA4AAIAF4QAAAFgQDgAAgAXhAAAAWBAOAACABeEAAABYEA4AAIAF4QAAAFgQDgAAgAXhAAAAWBAOAACABeEAAABYEA4AAIAF4QAAAFgQDgAAgAXhAAAAWBAOAACABeEAAABYEA4AAIAF4QAAAFgQDgAAgAXhAAAAWBAOAACABeEAAABYEA4AAIAF4QAAAFgQDgAAgAXhAAAAWBAOAACABeEAAABYEA4AAIAF4QAAAFgQDgAAgMX/ATCkqpI9pf0eAAAAAElFTkSuQmCC)
The base is divided in the same ratio as the sides containing the angle.
Which of the statements is true in the case of the given triangle?
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)
The base is divided in the same ratio as the sides containing the angle.
To find the value of p, which statements can be used?
![](data:image/png;base64,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)
Her, the value of p is 43.5.
To find the value of p, which statements can be used?
![](data:image/png;base64,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)
Her, the value of p is 43.5.
In the figure, to find the value of x which theorem can be used?
![](data:image/png;base64,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)
Here, the value of x is 10.
In the figure, to find the value of x which theorem can be used?
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAATcAAADSCAYAAAAv3Ie3AAAUfElEQVR4nO3df2wT5/0H8Le/6mDa+OEk8AdlUyGhiGl0DmryB2tobSbkBg01kdaFDaragKolmsDRtITSspAtbXFa1UmlBZBKnamhpBQtQEdLqq62ljCpkC1O22ltR5Jq1WDSauxCtQlW7fn+cfjHYeeHL3e+8+P3S4rqO599n5rw5nPnu+exCSEEiIgk839mF0BEZASGGxFJieFGRFJiuBGRlBhuRCQlhhsRSYnhRkRSYrgRkZQYbkQkJYYbEUmJ4UZEUmK4EZGUGG5EJCWGGxFJieFGRFJiuBGRlBhuRCQlhhsRSYnhRkRSYrgRkZQYbkQkJYYbEUmJ4UZEUmK4EZGUGG5EJCWGGxFJieFGRFJiuBGRlBhuRCQlhhsRSYnhRkRSYrgRkZQYbkQkJYYbEUmJ4UZEUmK4EZGUGG5EJCWGG5FFxeNxHDhwwOwyChbDjciCwuEw1q1bh/b2drhcLoacBjYhhDC7CCJSxONxtLe3o6urK+M5/lXNDTs3kk51dTVsNhtsNhuGh4dVz0WjUZSWlsJms2HVqlUmVZhdolvLFmyUO4YbSWfXrl3Jxx0dHarnjh49ilgsBgB47LHH8lrXVOLxOLxeL1wuFz755JPkeqfTaWJVhY+HpSSlVatWYXx8HABw9uxZbN68GdFoFHfffTdisRgqKirw7rvvoqyszNQ6w+EwvF6vKtTsdjuCwSDq6upgs9mS6/lXNTfs3EhK6R3b7t27Aai7to6ODlODbapuzePxYHJyEnV1dabVJg1BJCm32y0ACADC7/eLkpISAUBUVFSYWlcwGBR2uz1ZGwBht9vFwMBAxrbp21BueFhK0hoeHsaGDRsy1g8NDaGmpibv9SS6tVOnTqnWezweBAIB2O32jNfwsFQ7HpaStGpqauB2u1XrqqqqTAm23t5erFy5UhVslZWVGBgYQDAYzBpsNDcMN5LapUuXVMvj4+OIRqN5238kEkF9fT28Xi/i8Xhyvc/nQygU4rk1AzHcSFqdnZ3Jb0wrKioAALFYDEePHs3L/nt7e+FyubJ2a1MdhpJ+eM6NpJR+2UdJSQlGRkZQVVWlWi4vLzdk35FIBO3t7apQs9vt2LNnD3w+X06hxnNu2rFzIymlX/axd+9elJeXY+/evQCU7u25557TfZ/xeBxdXV1Zu7VQKIQDBw6wW8sjdm4knYmJieRhaEVFRfK8W3o3Byjn3/Tq3qbq1tra2uDxeDSHGjs37di5kXTSu7L0i3nLysqS3RsANDU1zXlf8Xgczc3NGd2a0+lEKBTK+TCU9MPOjaQSjUaxZMkSAMplHxcvXsx4Pr17++yzzzTfqRCJROD1ehGJRJLr9OjW0rFz047hRpSjxLBEvb29qss7nE4nAoEAKisrddsXw027O8wugKiQhMNhNDc3G9qtkT4YbkSzkM9ujfTBcCOaAbu1wsRwI5rCdN1aMBjEihUrTKyOZsJwI8pium7N5/OZWBnNFsONKA27NXkw3IhumWrIb3ZrhYnhRkVvqun02K0VNoYbFTV2a/JiuFFRYrcmP4YbFZ2purVAIACPx2NiZaQnjgpCRWOm6fQYbHJh50ZFIRwOo76+XnV5R/rkxyQfdm4ktXg8jvr6erhcLlWwcfJj+THcSFqcTq+48bCUpKNl8mOSDzs3kgq7NUpg50ZSmGqCFo/Hg7a2NoZaEWK4UcHr6upCe3u76guDyspKtLW18QuDIsZwo4Jl1HR6JAeGGxWcxOTH3d3dGd1aMBjkkN8EgOFGBSYf0+mRHBhuVBA4QQvliuFGlscJWkgLhhtZFrs1mguGG1kSuzWaK4YbWQq7NdILw40sg90a6YnhRqbjdHpkBIYbmYoTtJBRGG5kCk7QQkZjuFHeJbq1L9mtkYE4nhvlTTweR3NzM1wuFzyffIJPAbwIpVsbHR1lsJGubEIIYXYRJL/0c2uLAcTTn9y+HXj5ZZMqszabzZZ8zL+quWHnRoZK79YSXxp8DuDkN76R2qivD2hoMKdAkhbDjQwTDoexbt061ZcGien0fvDpp0Bra2rjEycADixJOmK4ke5mPfnxwYPA/v2pF54+DWzeDNy8meeKSUY850a66u3tRXNzc26THz/1FPDkk6nljRuVoFuwwOBqrY/n3LRjuJEu5jyd3rPPAi0tqeWaGuDUKaCszIBqCwfDTTseltKc6TKd3s9/DnR3p5aHh4HaWuDKFQMqpmLAcCPNIpEI6uvr4fV6VYehPp8PoVAo95mndu8GDh9OLV+8qARc2nk7otniYSlpku3cmm7T6QWDwI4dqeU1a5RzcKtXz+19CxAPS7VjuFFO8jb58SuvANu2pZbLy5VzcPfco8/7FwiG2xwIyouzZ88Kt9stAAgAIhKJZGyzb9++5PPZfswUi8VEIBAQdrtdVVNlZaUYHR01ZqevvSYEkPpZvlyIkRFj9mVR+f7zj0QiorGxMbnPw4cPT7v90NCQKCkpSW7f0NCQlzpng+FmsLNnz4qKioqMoBoaGsrYNj38rBRuo6Ojoq6uTlWL3W4XgUBAxGIxY3d+5owQNlsq4JYsEeL8eWP3aSH5+vOPRCJZf//8fv+0r7v9NW6329A6c8EvFAz2wgsvAACOHz8Ot9s9q9e43W4I5R8e1U++pd86dfs3oaFQCD6fz/jRcbdsAd58E5g/X1n+7DPlS4ZQyNj9FpnBwUFcuHABfr8f+/btm9Vr+vv7MTg4iIqKCoOr04bhZrBjx47h0qVL2Lp1q9ml5CQSicDlcqGrqyv5pYHdbkcgEEAoFMrvXAZuN3DuHLBokbJ87ZoScIOD+atBcjt37sTVq1fR0tKCxYsXz+o1T9668Lqjo8PI0jRjuBmsrMAuQk3v1tLnMnA6nfnr1rJxOpWAW7JEWb5xQwm4M2fyX4uEcv097ezsxPj4OCoqKiz7DzfDzYIGBwdhs9lgs9lQWlqKpqYmjI2NGb7fcDg8Zbc2MDBg/sxT69crAbd8ubIsBPDQQ8DJk+bWVWSi0SgOHjwIwLpdG8Bws5Ty8vKMdbFYDIcOHYLL5TIs4BLdWn19vbW6tWzuvVcJuJUrU+sefhg4dsy8morM888/j1gsZumuDWC4WUpPT4/qC4RIJIKqqioASsg988wzuu/T8t1aNmvXKgG3Zk1q3fbtysW/ZKiJiQk8/fTTAKzdtQEMN0tzOBx48cUXk8tvvfWWbu89XbeWGPLbMt1aNqtXKwH3ne+k1u3Yob59i3SX+CbV6l0bwHCzPIfDkXwci8V0ec+ZurWCmXnqrruUgKuuTq1rbARuXX5D+kv8voyPjyfPC6ffRZE4X9zf329WiUkMN4sbHh5OPp7tdXJTKfhuLZtly5SAu+++1Lo9e5QhlKioMdwsYmxsDNXV1XjjjTeS64aHh9Hc3JxcTo5gq0H6kN/ZrlsrmG4tm9JSJeA2bkyta2lRBsEkXZ07d27aC8wTF6Bb4pDVjNsiionf75/2lqrE7SqRSGTa7RobGzXtPxaLCZ/Pl/F+TqdTTE5O6vm/ar6bN4WorVXfj7p/v9lVzUn6n5mRhoaGpv39m2n/t/8+WwE7N4twOBwYGhpCQ0MDSkpKkusbGhpw/Phx9PT05PyeU03QIkW3ls1XvgK88YZy7VvCr34F7N1rXk1FInELlpVOa3DIIwnF43G0t7erQg1Qzq0Fg0H5Qi2bhgZlRq0Enw8IBMyrRyMOeaQdw00y6ZMfJyS6tbmcsytIjzyizIma0NgIaOiAzcRw047hJonEN6G9vb2q9U6nEwMDA5Y6XMirXbuAo0dTyzt3AmnXDlodw007hpsEwuEw6uvrc5tOr5g0NQGHDqWWt28HXn7ZvHpywHDT7g6zCyDtpurWZj2dXrHo6VHGg0ucg+zrUyZ+fvVVc+tKd/ky8Ne/An/7m+pnEsB8APMAZcinQEDpPmlGDLcClW2ClhUrViAQCLBbyyYQAObNAzo7leUTJ5Rhk26bZzVv/vc/4O23gd//Xvnvn/+cdTPVVz/XryuhTLNjzhUopFUsFssY8huA8Hg8xg/5LYP9+9XXwdXWKtfH5cvbbwuxbZsQ8+ap65jtTzCYv1oLHM+5FRBDp9MrJk89BdwaRRaAcmfD6dPAggXG7O/aNaC3Vxm1JO22twz33acMCHD33crP6tVY4XDgBoCbAKLXrxtXo4zMTlea2VQTtPh8PnZrWnV2qjuimhoholFj9rNwYfYubO1aIfbsEeL114X497+zvjz9z5xyw0/M4qaaTm9gYMDs0gpfd7c6bKqrhbh8WZ/37usTYs2azED7+teF+OlPZz1FIcNNO35iFmXqdHrF5NAhdfg4HELM5Z7bDz8UYuPGzFBzOITo6RHiP//J6e0YbtrxE7MYUyY/LnYvvaQOojVrhPjoo9zf5ze/EeJrX1O/19KlSoeoEcNNO35iFjI6OioqKyvZrZmhr08dSuXlQrz33uxf39SU2a21tgpx/fqcymK4acdPzAISwxLd3q05nU52a/n02mvqcFq+fOZzY//8pxDr16tf9+1vC/GHP+hSEsNNO35iJmO3ZjFnzghhs6kPK8+fz77txIRyLi092HbsEOLGDd3KYbhpx0/MJOzWLOzcOSHmz08F1qJFQoRC6m0++ECIVavUwXbkiO6lMNy04ydmglAoxG7N6kIhJdQSwTV/vhJ6Qgjxl78Iceed6mA7dsyQMhhu2vETyyN2awXm/HkhlixJBZjNJsRvfytEVZV6nYHXHDLctOPtV3kSDofR3NysmnXKbrejra0NHo+HI3hY1Z/+pAxb/o9/ZH/+rbeATZsM2z2HPNKO4WawxJDfvb29qntCi2rI70L3/vtAXR0wMaFe/9JLgNdr6K4ZbtpxghgDST2dXjG55x7gzTfNroJyxHAzQPrkx+lzGaRPfkwFZvVqZVSPefNS63bsAA4fNq8mmhYPS3U21QQtbW1tDDUZXLminIO7eDG1rrsb2L3bkN3xsFQ7dm46SXRrLpeL3ZrMli1TZrevqUmt27MHePZZ82qirNi56YDT6RWhL75QOrh33kmt6+gAnnhC192wc9OOndsczNStMdgktmCB0sHV1qbWPfkk8ItfmFcTqbBz04jdGiV973vqDq61FTh4UJe3ZuemHTu3HMXjcXi93oxuzePxYHJyksFWbL78UpkjIZ3fDzQ3m1MPJXFqvxxw8mPK8OijwMhI5vquLmUavl//Ov81EQB2brMSj8dRX18Pl8ulCrZEt8ZgK1K//CXwyiup5aNH1RMm9/QAu3blvy5SmHA/a0EJBoOcoIUy9fdnjrqbcPuovI88onk34I3zmvETm8Lk5CQnP6bsolH1cEh1dZnb+HzqgPvhDzXtiuGmHT+xLNit0bR+9rNUaH3rW0LE49m3a21VB9xDD+W8K4abdvzE0nDyY5rRRx+pA+vEiem3379fvX1trRA3b856dww37fiJiemn0wvdPrw0FbdHH00F1aZNs3tNR4c64DZunPWsWAw37Yr+E+PkxzRr58+rQyqXf/g6O9WvralRzt3NgOGmXdF+YlMN+c3Jj2lK3/9+Kpx+9KPcX9/drQ646mohLl+e9iUMN+2K8varSCQCr9fLIb9p9q5fBxYtSi2//z6wdm3u73P4MNDYmFp2OIDTp4G77sq6OW+/0q6oLuJNv9E9PdicTidCoRB8Ph+DjbJ7/fXU4/XrtQUbAPzkJ8rw5AljY8CDDwIffzy3+ihD0YRbOByGy+XKOuT3wMAAKisrTa6QLO13v0s93rJlbu/l9QJ9fanlDz9URhf54IO5vS+pSH9YOt0ELYFAgKFGs7NwoTKGGwC8954yr8JcnTwJPPxwann5cuUQ9d57k6t4WDoHZp7wMxonPyZdnDmT+hJg7Vr939tmS73/0qVC/PGPyafBLxQ0k/KwNH2CltvPrSWG/Oa5NZq1sbHU4/QvFfSwZYsys9ZXv6os/+tfyjm4cFjf/RQh6cJtpnNrnE6Pcnb5curxj3+s//u73UrAJYLz2jUl4AYH9d9XEZEm3NitkWGuXEk9vvNOY/bhdCoBt3SpsnzjBlBbizl+dVHUpAg3Tn5Mhkrv3JYtM24/3/2uEnDLlyvLQuAMgB8Yt0epFfy3pfF4HCUlJWaXQRL7O4Bv3np8161lI90D4BSA8lvLXwBYCH5bmquC79zsdjucTqfZZZDE0g9Er0y5lX7eB1AL4EMA/wXQ5nCgra0tD3uWS8GHGwA88MADZpdAElsNpYtaCSVs8uFjKAG3AsDCujocOHAgT3uWR8EflhIRZSNF50ZEdDuGGxFJieFGRFJiuBGRlBhuRCQlhhsRSYnhRkRSYrgRkZQYbkQkJYYbEUmJ4Uaa9Pf348EHH4TNZoPNZkNpaSmampowMTGRdfuxsTE0NTUltz9y5EieK6Zic4fZBVDh2bp1K1599VXVulgshkOHDqG/vx8jIyMoL1cG7BkbG0NraysGbxtV9vPPP89bvVSc2LlRzuLxOPx+P8bHxyGEwPHjx5PPxWIxnDx5Mrk8ODiICxcuwO/3Y9++fWaUS0WK4UY5O3fuHFpaWpLd2datW+F2u5PPv/POO8nHO3fuxNWrV9HS0oLFixfnvVYqXgw30l0i9ACgrKzMxEqomDHcSBcXLlxIPr7//vtNrIRIwXCjOTty5AhisRgAoKSkBJs2bTK5IiKGG83R2NgYHn/88eRyX18fD0XJEhhupNnExARcLleya/P7/di8ebPJVREpGG6kSTQaRUNDQzLYGhsb0dLSYnJVRCkMN9Jk27ZtGBkZAaAEW09Pj8kVEakx3ChnTzzxRPKOA7fbzWAjS+LUfpQzm8024zaRSAQOhwPDw8PYsGHDtNvyV5CMwM6NclZSUmJ2CUQzYudGRFJi50ZEUmK4EZGUGG5EJCWGGxFJieFGRFJiuBGRlBhuRCQlhhsRSYnhRkRSYrgRkZQYbkQkJYYbEUmJ4UZEUmK4EZGUGG5EJCWGGxFJieFGRFJiuBGRlBhuRCQlhhsRSYnhRkRSYrgRkZT+H4P+N0Ij+XfpAAAAAElFTkSuQmCC)
Here, the value of x is 10.
It is also called basic proportionality theorem.
It is also called basic proportionality theorem.
Find the length of the segment AB
![](data:image/png;base64,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)
It is also called basic proportionality theorem or Thales' theorem.
Find the length of the segment AB
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAagAAAEiCAYAAACsmUZ+AAAgAElEQVR4nO3dfXRT9f0H8Hd5KhTFlgcVaaAUmCBIU2wFhUHawWmlWggDQVEsToZwfGiE3/AcdGl/23QwZ+KmUtyQzm1S+aEJgvirHpfOqlNW13TyoEJrsBHFFbmALU+l+f3RXy5paUvbPHy/9+b9OqfnpDTc+9mZ7ZtPcu+7MT6fzwciIiLJ9BA9ABERUVsYUEREJCUGFBERSYkBRUREUmJAERGRlBhQREQkJQYUERFJiQFFRERSYkAREZGUGFBERCQlBhQREUmJAUVERFJiQBERkZQYUEREJCUGFBERSYkBRUREUmJAERGRlBhQREQkJQYUERFJiQFFRERSYkAREZGUGFBERCQlBhQREUmJAUVERFJiQBERkZQYUEREJCUGFBERSYkBRUREUmJAERGRlBhQREQkJQYUERFJiQFFRERSYkAREZGUGFBERCQlBhQREUmJAUVERFJiQBERkZQYUEREJCUGFBERSYkBRUREUmJAUXR75hnRExBROxhQFN3y84GUFGDbNtGTEFErMT6fzyd6CCJhYmIuPM7OBh5/HLj5ZnHzEJFKkxvU+vXrERMTo36sXLlS9EikB//7v8DUqcBPfgJ4PKKnIZLW2rVrW/wMbutj48aNQZ9HkwH161//usXnGzZswNGjRwVNQ7rz4ovAyJHAz38OnD0rehoi6Xz88ccROY/mAmrXrl04duwYACAhIUH987ffflvUSKRXv/hFc1AVFYmehEha69atg8/nu+hj+fLlQR9bcwG1c+dO9fGTTz6pPv7tb38rYhzSu8OHgRUrgBtvBF5/XfQ0RFFFcwFVUlICAEhLS2uR0BUVFaipqRE1FundP/8JzJkDzJ0LVFSInoYoKmgqoAJf3rvvvvsAAAsXLlS/zpf5KOy2bwfS04GVK4GvvxY9DZGu9RI9QFcEvrw3ZcoUAMDcuXPxyiuvAAD++Mc/huR1T6JL2rCh+WKKxx5r/ugiRVGEP7crz9favMePHw/LDHp9bnx8PL744gsoigKn04m8vLxOnyOcNHMf1NGjRzF48GAAwKhRo3Dw4MGL/hwAqqurkZyc3Kljetq4lFiGb3AZjtuVb/CuHFf0N2Lr538RgsvJD/Xogd/07Yu/9unT5TmIZBAfHw+XywWz2QyPxwOHw4G5c+e2+/zs7GyUlpa2+/UVK1bg+eefD3ouzWxQgS/fBb6sN2jQICxcuFDdorZt24af/exnnTrmyJEjQzskRaURTU14tqEBTzQ0YD2AX3Xi78THx3f6+OF6bleeL8u8V1xxhdAZ9PrcTz75RA0no9EIk8nU6XO05bvvvgvq7/tpJqCcTqf6+Pbbb2/xtYyMDDWgXnjhhU4F1OrVqwEAgwcPxmWXXab+uQzf4OE8bji+wbvyfNHfiBc9PwT/SGkyGHB6zRo0LV6MX8bH45dBH5EocsrKymA2m6EoCkwmExwOR5e+n9atW9fppaCrNBFQR48eVQMIAIxGY7vPra6uRlVVFVJSUjo85oQJEwAAQ4YMwb59+0IzKEWXPn2Axx9Hj8ceQxyAONHzEHVRYDjl5eXBZrN1+R974aSJq/i6enXe1q1bL/mcvLw8pKSkYP/+/XjhhRe6OxpFk8DevhUrmuuQunGBBJEM7Ha7Gk75+fnShROgkYAqLi5WH7/xxhtt3rVcFHC3f+C21ZFVq1YB4E2+1Ek+X/O9UP/8J/D888DQoaInIuoWu92OwsJCqcMJ0EBA1dTUtLhaZPLkyW0+z3/ZOXDhZb5LufvuuzFp0iR8/vnn2LBhQ/DDkn6lpzffA+V0Amlpoqch6ja73Q6LxQJFUWC1WmGz2USP1C7pA6r11XuDBg1q83kpKSkYNWqU+nlnXuYDLmxRTz31VBBTkm4NHdp8z9Pu3UBuruhpiIJisVhgsVgQHx+PzZs3o6CgIOhjrlmzJnrbzF0ul/p4yZIlHT73pz/9qfq4s227d955J2688UbU1NTg2Wef7d6QpE+PP978PtP994uehCgoiqJg6dKlsNvtiI+Ph81mC+pm3BtuuCGE07VPMzfqhtPWrVuxcOFCjBgxos2bd0nHAi988Lv33uZwSkqK/DxEIeYPJ6fTqW5OHd2EKxPpN6hIuP3223HTTTfh0KFDeOaZZ0SPQ6JkZwPvvw9s2sRwIl3QcjgB3KBUr776KubPn4/ExETU1taKHociJSYGmDixeWOaP1/0NEQhExhOSUlJcDgcHd5DKiNuUP/vxz/+MaZNmwav18vLzqOJ3Q5UVTGcSFc8Hg9SU1PhdDphNBrhcrk0F04AN6gWnE4nzGYzhg4dCq/Xix49mN9EpC1ut7tFr57L5ZLyHqfO4E/gAHPnzsWMGTPw9ddf87JzItIct9uNjIwMeDwemEwmTYcTwA3qIjt27EBubi6uvPJKeL1e9O7dW/RIRESXFGzpq4y4QbVy2223ITMzE99++y23KCLShOLi4ha9enoIJ4AbVJt27dqFnJwcDBw4EF6vF/369RM9EhFRm1r36lmtVl2EE8ANqk2zZ8/GrFmz8N133/GKPiKSVlu9enoJJ4AbVLtKS0uRnZ2NK664Al6vt8UvNSQiEq2goACFhYUAAJvNhvz8fMEThR43qHZkZWXhlltuwfHjx7lFEZE0/DfgFhYWqu0QegwngBtUh9555x3MnDkTl112Gbxeb6d/XToRUTgoigKLxYLi4mJNVhd1FTeoDvzoRz/Crbfeiu+//55X9BGRUP7NKVrCCeAGdUllZWXIyMhAv3794PV6MXDgQNEjEVGUaV366nA4YDKZRI8VdtygLsFkMmHOnDk4deoUtygiijhFUWA2m9XS18rKyqgIJ4AbVKeUl5dj+vTp6NOnD7xeL4YMGSJ6JCKKAq179RwOB5Ki6FfBcIPqhB/+8IeYN28ezp49yy2KiCKirdLXaAongBtUp33wwQeYOnUqevToAa/Xi6FDh4oeiYh0yl/6qqdeve7gBtVJN998MxYsWICmpibeF0VEYeO/MEtRFOTl5UVtOAHcoLrko48+wpQpUwAAtbW1SExMFDwREelJcXGxWl2kt1697uAG1QWTJ0/GHXfcAQDcoogopAJ79fLz83XXq9cd3KC66OOPP0ZaWhqA5l+rPGLECMETEZHW+cMJAKxWKwoKCgRPJAduUF10ww034K677gIAXtFHREGzWCywWCxqOwTD6QJuUN3gdruRmpoKAKiurkZycrLgiYhIa1r36tlsNuTl5YkeSyrcoLrBaDTinnvuAcAtioi6rq1ePYbTxbhBddMnn3yCiRMnAgA+//xzjBkzRvBERKQFrXv1oqH0tbu4QXXT9ddfj3vvvRcAtygi6pzW4eRyuRhOHeAGFYR9+/Zh/Pjx6uNx48YJnoiIZOXxeJCRkRG1vXrdwQ0qCNdddx2WLVsGgPdFEVH7/NVFDKeu4QYVpM8++wxjx44F0Py+1IQJEwRPREQyYa9e93GDCtK1116L+++/HwC3KCJqKbBXj+HUddygQuDgwYPqVXxutxspKSmCJyIi0ZxOJ5YuXcpevSBwgwqB0aNH44EHHgDAK/qIqLm6iOEUPG5QIeLxeDBy5EgAzX19kyZNEjwREYkQ2KvnL32l7uEGFSJJSUl4+OGHAXCLIopWBQUFajjZbDaGU5C4QYVQbW0thg8fDgDYvXs30tPTBU9ERJFisVhgt9vZqxdC3KBCyGAw4JFHHgHALYooWvjbIfzhxF690OEGFWKHDx+GwWBAU1MTPvjgA9x0002iRyKiMGGvXnhxgwqxa665BqtWrQLA+6KI9IzhFH7coMLgyJEjMBgMOHfuHMrLyzFt2jTRIxFRCCmKArPZjLKyMiQlJcHlcrG6KAy4QYXBVVddxS2KSKf8v7C0rKwMRqOR4RRG3KDCpK6uDgaDAadPn0ZZWRlmzJgheiQiCpLb7YbZbFZLX10uF2/ADSNuUGEyePBgrF69GgCv6CPSg8BGcpPJxHCKAG5QYaQoCgwGA77//nu88847yMzMFD0SEXVDWVkZzGYzFEVBXl4ebDYbwykCuEGFUXx8vPpeFLcoIm0qLi5Ww8lfXcRwigxuUGF28uRJGAwGHD9+HG+99RZmzZoleiQi6iS73Y7CwsIW4USRww0qzC6//HJuUUQa5C99VRQFVquV4SQAN6gIaGhogMFgwHfffYddu3bhlltuET0SEXWgoKAAhYWF7NUTjBtUBMTFxfG+KCIN8LdDMJzkwA0qQs6cOQODwYD//Oc/2LFjB2699VbRIxFRAEVRYLFYUFxczOoiSXCDipDY2FhuUUSS8m9ODCe5cIOKoMbGRhgMBnzzzTdwOp2YM2eO6JGIol7r0leXywWj0Sh6LAI3qIjq1asXr+gjkojH40FGRgacTieMRiMqKysZThLhBhVhPp8PBoMBX331FV599VXMmzdP9EhEUal1r57D4WDpq2S4QUVYTEwMO/qIBGur9JXhJB9uUIIkJSXh0KFD2Lp1KxYsWCB6HKKoEdirZzKZ4HA4WF0kKW5QgvC9KKLICwyn/Px8hpPkGFCCPPjgg0hOTsbu3btRUlIiehwi3bPb7S3CyWq1Mpwkx4ASiFsUUWS0VfrKcJIf34MS7Ac/+AEOHDiAP//5z7jrrrtEj0OkO/7SVwCw2WzIz88XPBF1FjcowdguQRQ+FosFFotFbYdgOGkLNygJjBs3Dp9++imKi4txzz33iB6HSPPYq6cP3KAkwC2KKHTYq6cf3KAkMWHCBOzduxebNm3CvffeK3ocIk1q3avHcNI2blCSYLsEUXACwykpKQmVlZUMJ43jBiURo9GIqqoqvPDCC1i2bJnocYg0w1/6yl49feEGJRHeF0XUdW63u0U4sVdPPxhQErn77rsxadIkfP755ygqKhI9DpH0AsPJZDLB5XLxBlwdYUBJhlsUUeeUlZUhIyMDiqJg7ty57NXTIQaUZO68806kp6ejuroazz77rOhxiKRUXFzcoldv8+bNDCcdYkBJiPdFEbXPX13EXj39Y0BJaOHChZgyZQo8Hg+eeeYZ0eMQSSMwnKxWK2w2m+iRKIx4mbmktm3bhgULFsBgMODLL78UPQ6RcAUFBSgsLATA0tdowQ1KUvPnz8fUqVNRW1uLp59+WvQ4RML4b8AtLCxk6WuU4QYlMYfDgXnz5mHo0KHwer3o0YP/nqDowtLX6MafeBIzm82YMWMGvv76a14wQVGHpa/EDUpyO3bsQG5uLq688kp4vV707t1b9EhEYde69NXhcMBkMokeiyKMG5TkbrvtNmRmZuLbb7/lFkVRQVEUZGRkwOl0wmg0orKykuEUpbhBacCuXbuQk5ODQYMGwev1om/fvqJHIgoLt9sNs9nM0lcCwA1KE2bPno1Zs2bh6NGjrEAi3WodTix9JW5QGlFaWors7GzEx8fD6/Wif//+okciChl/6auiKDCZTOzVIwDcoDQjKysL2dnZUBSFWxTpSmDpa15eHsOJVAwoDQns6Dt+/LjgaYiCZ7fbW5S+slePAjGgNGTmzJnIycnByZMneUUfaZ7dbkdhYSHDidrF96A0xuVyITMzE/369YPX68XAgQNFj0TUZf7SVwCwWq0oKCgQPBHJiBuUxmRkZCA3NxenTp3iFkWaZLFYYLFY1HYIhhO1hxuUBpWXl2P69Ono06cPvF4vhgwZInokoktq3atns9mQl5cneiySGDcoDfrhD3+IefPm4ezZs9yiSBPa6tULRzjtO9mEhRUN6L/zBGK2H0f/nSfafW7pt4247aN6jP/bScRsP64+f/K73+Pp6jMhn426jhuURn3wwQeYOnUqevbsCa/Xi6uvvlr0SERtat2rF67S1/xPTuOv3rOoO9vyR5pvzhUXPfdPtWeR969THR7v4eRY2K9na4tI3KA06uabb8aCBQtw/vx53hdF0goMp6SkJLhcrrCE020f1eOZmjMXhVN7jp71YXCfGDycHIu9mZfDN+cKPJwc2+I5fzh0FvtONoV8Vuo8blAa9tFHH2HKlCkAAK/Xi2HDhgmeiOgCj8eDjIyMiPTqTX73e9TUNyFzSC8Mje2BZ2ouvETX1gbV0XF2Hzuvfv7bCX3xyKjYDv4GhRM3KA2bPHkyFi1aBADcokgq/uqiSJW+/vfYvvjPLQPwSlochsfFdPs4SXH8kSgT/r+hcf52CbvdjkOHDgmehqhlOJlMpoiUvmZd2Sskx2k43/IFpUF9uh92FDwGlMalpaVh8eLFAMAr+ki4wF49LZa+fvjdhZf34nrG4B5DH4HTEANKB/xb1O9//3vU1NQInoaiVXFxcYtePa2F0zL3qRYXWdx6dWi2Muo+BpQOpKamYsmSJQC4RZEY/uoifzhZrVZNhdOfas/iZe859fOkuB54JS1O4EQEMKB0w79FPf/88zhw4IDgaSiatA4nrZW+ln7biJVVp9X3n+J6xqAopZ/gqQhgQOnGxIkTce+99wLgFkWRU1BQoJa+2mw22Gw2wRN13f1Vp1qE0/MpfUN20QUFhwGlI/4tauPGjfj0008FT0N6t3TpUhQWFqrtEPn5+aJH6rKM9+vhabhwM+7q0X14YYREGFA6ct1112HZsmUAeF8UhU+kevXCLf+T0yira1Q/fzg5FoVjWW0kEwaUzvi3qE2bNmHv3r2CpyG9aSucwlFdFG5/qj2LPxw6q35+69W92LsnIVYd6dCKFStQVFSEvLw8bN68WfQ4pBOtS18dDgdMJpPosQA0v1QXuA21Ja5nDOpvHQDg4kqj9gzuE4P/3DIgJDNS13GD0iH/FlVcXIyqqirB05AeKIoCs9mslr5WVlZKE07dcWUsGyK0gBuUTj3wwAN47rnncPfdd+Oll14SPQ5pmNvthtlsjlivHpEfA0qnvvjiCyQnJwMAPv74Y0yaNEnwRKRFrcPJ5XJp6h4n0ja+xKdTI0eOxEMPPQSA90VR97RV+spwokjiBqVjX375JUaMGAEA2L17N9LT0wVPRFpRVlam9url5eVprh2C9IEblI4NHz5cvcufWxR1VuvSV4YTicINSucOHz6MxMRE+Hw+/OMf/1B/Ay9RW+x2OwoLC1uEE5Eo3KB07pprrsHq1asBsF2COhZY+mq1WhlOJBw3qChw5MgRJCYmorGxEe+99x6mTp0qeiSSTEFBgdqrZ7PZNFldRPrDDSoKXHXVVdyiqE3+dgiGE8mIG1SUqKurg8FgwOnTp/H3v/8d06dPFz0SCaYoCiwWi+Z79Ui/uEFFicGDB6sVSNyiSC+lr6Rv3KCiyLFjx2AwGFBfX4933nkHmZmZokciAVqXvrpcLhiNRtFjEV2EG1QUSUhIULco3hcVnTweD1JTU+F0OmE0GlFZWclwImlxg4oyJ06cgMFgwIkTJ/DWW29h1qxZokeiCGHpK2kNN6goM2DAAG5RUaitXj2GE8mOG1QUqq+vh8FgwLFjx/Dmm28iOztb9EgURoG9eiaTCQ6Hg9VFpAncoKJQ//791fuiuEXpm9PpbNGrx3AiLeEGFaXOnDmDxMRE1NXVYefOncjJyRE9EoVY6149q9XKcCJN4QYVpWJjY9kuoWOBvXpsJCet4gYVxRobG2EwGPDNN99g+/btyM3NFT0ShYC/Vw8AbDYb8vPzBU9E1D3coKJYr1692C6hMxaLRe3V27x5M8OJNI0bVJTz+XwwGAz46quv8Oqrr2LevHmiR6JuYK8e6RE3qCgXExPD+6I0jr16pFfcoAgAMGLECHz55ZfYunUrFixYIHoc6qTWvXoMJ9ITblAEANyiNEhRFJjNZjidTiQlJaGyspLhRLrCDYpUycnJ+OKLL7BlyxYsWrRI9DjUAY/Ho1YXsVeP9IobFKm4RWlDYK+e0Whkrx7pFjcoamHMmDE4ePAg/vKXv2Dx4sWix6FW/OHEXj2KBtygqAW2S8irrKxMDae8vDyGE+keA4paWL58Oa699lq43W689NJLkR+gtjby59SA4uLiFqWvrC6iaMCAoosI3aIMBmDdusifV2Ls1aNoxYCii9x3330YP348PvnkE7z44ouRH+DRRwGjEdixI/LnlkxgOFmtVthsNtEjEUUMA4raJPyKvqoqIDcXuPNO4OBBMTMIVlBQAIvFAgDYvHkzCgoKBE9EFFkMKGrT0qVLMXHiROzbtw9/+MMfxA2yZQswZgzwi1+ImyHC/O0QgaWveXl5osciijgGFLVL+BYV6Oc/B667Dti2TfQkYdVW6SvDiaIVA4ratWTJEqSmpuKzzz5DUVGR6HGA/fuBBQuAH/8Y2LtX9DQhx9JXopYYUBqza9cuxMTEtPmRnZ2N9evX4+jRoyE7n1RblN9rrwETJgCPPQY0NYmeJiRal746HA6GE0U9BpTG7Nmzp92vlZaWYs2aNcjOzg5ZSC1evBhpaWk4ePAgnnvuuZAcM2R+9avm96f++lfRkwTF36vndDphNBpRWVkJk8kkeiwi4RhQGpaVlQWfzwefz4fy8nIkJCQAACoqKrBp06aQnUfqdomaGuCuu4BbbwX+9S/R03SZv7rI7Xaz9JWoFQaUTkybNg2PPvqo+vnf/va3kB174cKFmDx5MjweD373u9+F7Lgh9cYbwA03AP/1X8CpU6Kn6RS32w2z2czSV6J2MKCoU1pvUe29DxaKj6A89RS+iovDT8I4X6g+UlNT4fF4MG3aNLhcrpC0Q6Snp3f4HuXatWtRU1MT9HmIIoEBpSPHjx9XHycnJ4f02PPnz8fUqVNRW1uLp59+OqTHDrVhADYBeBvATYJn6YwtW7aErLqooqKi3a+VlpbiiSeewKhRo7B+/fqQnI8onBhQOvHee+9hw4YNAICEhAR14wmlwCv6mpqa1Pe/Qv0RtKFDgU2bMNPnwwdhmrG7H4E9evn5+Th27BgSExOD/9/chvLycvW8brcb6wI6DtesWYO1a9eG5bxEIeMjTVm3bp0PQLsfCQkJvjfeeCNs558+fboPgG/9+vVhO4cP6P7H6tU+X0ND+GYLgs1m88XHx/sA+PLz88NyjsD/FsrLyy/6+pYtWy75HCJZcIPSmWPHjiEnJydsL+EEblHnzp0Lyzm6JScH+Phj4De/Afr1Ez3NRQJLX202m7DS10WLFiErK0v9/OWXXxYyB1FnMKA0LPAy87q6uhZtD2vWrMF7770X8nPm5uYiIyMDR44ckePm3aQk4C9/AXbuBCZNEj1NmywWCywWi9oOkZ+fL3Sehx56SH1cUlIicBKijjGgdGLQoEFYvnw5VqxYof7Zs88+G5ZzBW5Rp0+fDss52hV4ld/atUB1NSDpr6b3t0PY7XapevWGDRumPj527JjASYg6xoDSmcD7aBRFCcs5cnJyMHPmTNTV1UV+i/L5gHnzgD17gF/+Eugh53/CMvfqpaSkiB6BqFPk/O6mbvN4POrjUF9qHsi/RT311FOor68P23laGDcO+J//AV59FRg/PjLn7IbWvXoyhRORljCgdGTjxo3qpeYAcOedd4btXNnZ2cjKyoKiKJHZov77v4F9+4D588N/riAEhlNSUhIqKyulC6eqqirRIxB1CgNKw0pLS1s0Bdx///3q17Zs2YJp06aF9fyB7RInTpwIz0nuuAM4cAB4/PHwHD+EPB4PUlNT1dJXWauL9u/frz4eNWqUwEmIOsaA0pgJEya0+7W0tDSsWLEC1dXVWLRoUdhnmTlzJmbPno2TJ0+Gvkg2JQV4/XXg5ZeB0aNDe+ww8Je+aqFXr7i4WH28cOFCgZMQdSzG5wvFrfsUrVwuFzIzMxEXFwev16s2qgdl/XrgZz8L/jgR4g8nRVFgMpngcDhCVl3UVYFdhuXl5Rdt0SUlJbjjjjvUz6urq8P6XiVRMLhBUVAyMjKQm5uLhoaG0GxRtbWaCqeysjI1nObOnSs0nDpSVVWF9evXtwinoqIihhNJjRsUBe3dd9/FjBkzEBsbC6/Xi8GDB4seKSKKi4vVdoj8/HxYrVbh4dSZNviEhAQ8+eSTWL58eQQmIuo+blAUtOnTp8NsNuPMmTNy/lLDMAisLsrPz29RAitSWlpam3+ekJCArKwsFBUVoaKiguFEmsANikLi/fffx7Rp09CrVy/U1tbi6quvFj1S2PjDCQCsVisKCgoET0SkT9ygKCSmTp2K+fPno7GxUY6OvjApKChQw8lmszGciMKIGxSFzIcffoibbmr+FYFer7dF55vWKYoCi8WiVhfZbDYpevWI9IwbFIXMlClT1Ptq9LRFtQ4nWUpfifSOGxSFVEVFBdLT0wEAhw4dwvDhwwVPFBz26hGJww2KQiotLU3tANT6FtU6nBwOB8OJKIK4QVHIVVZWYtL///LAmpoajBw5UvBEXacoCjIyMuB2u5GUlCR1dRGRXnGDopBLTU3FkiVLAECT90W53W6kpqbC7XZL36tHpGfcoCgs/v3vf6u/GO/AgQMYrYHCV6A5nMxmc4vSVxluwCWKRtygKCwmTpyIpUuXAtDOFhXYSG4ymRhORIJxg6Kw2bt3r/rrQfbv34+xY8cKnqh9ZWVlMJvNUBQFeXl50lQXEUUzblAUNuPHj8d9990HQO4r+ux2uxpOMvXqEUU7blAUVp9++inGjRsHANizZw/Gjx8veKKW7HY7CgsLW4RTuO072YQZ732PurMXvvUeTo6F/fq+YT83kZZwg6KwGjt2rNqcLdsWFdhIbrVaIxJOAFD42ekW4QQAX59pisi5ibSEGxSpnq4+gx3fNGLPifPqD9DBfWIwYUBPPDomFllX9urWcQ8ePIgxY8YAaP7FeRMnTgzZzN1lsVhgt9sj3qu372QT0v/+PRrO+3Dd5T2w72RzMN0+rDdeSYuLyAxEWsENigAAy9ynsGrPaZTVNbb4133dWR/K6hoxb3cD/lR7tlvHHj16NFauXAlA/Bblb4cQEU5A8/bUcN6HpLgemDCgZ8TOS6RFDCgCAJxobP4X/cPJsdibeTl8c67Abyf0RVzP5l23m2sAAAXKSURBVN/Q2nDeh+e/6F5AAcDq1asBAC+99BIqKytDMnNX+cNJVOnrvpNN2PlNIwBgztW9I3ZeIq1iQBEA4JW0OOzNvBz26/viusub/7N4ZFQsModc+Ff+nhPdf59k5MiRePDBBwGIuS9KhtJX//Y0uE8ML4gg6gQGFHXIv0GFgn+Levnll1FRURGy415KYDj5e/UiHU6l3zZi61fnAABzh3J7IuoMBhR1aM+J8+rjCQOC+89l+PDh6m+jjdQW5fF4kJqaCqfTqVYXGY3GiJw70K8PnAHQHPiWUbERPz+RFjGgqE2l3zZiYUWDepVZXM8YrBzZJ+jjrlq1CgDwyiuv4MMPPwz6eB0JrC4yGo1wOBxCSl9Lv21EWV3ze0+ZQ3qqL6ESUcf4nUKqZe5TiNl+HDHbjyP7H/XqS1LXXd4Dz6f0xT2G4ANq2LBh6kt94byir61ePVGN5P7tCQAeGMntiaizGFB0SftONqHg0zPdvsy8tVWrVqFXr17Ytm0b3n///ZAcM1BZWRkyMjKgKApMJhMcDoew6qLA7ck0uFe37yUjika8UZfaZf30NF6qPQdPw4WX+V67MS4kP2QfffRRrFu3DmazGa+99lrQx/NzOp1YunSpWl1ktVqF9uo9XX0Gq/ac7vTzWXlEdAE3KGpX4di+KErpp37ecN6HF78M3RYVGxsLh8OBd999NyTHtNvtUoUTAAzqE7qrIImiDTcouqSY7cfVx6Gs5Fm7di2eeOIJ5ObmYvv27UEdy9+rByBipa/BWljRoL7Px6ojootxg6IO+a/i8xvQK7T3RcXFxeH111+Hy+Xq9nEKCgrUcLLZbJoIJyK6NAYUAQCGvHkCGe/X4+nqC1ec/an2LHI+rFc/j+sZg/nXhO4m04SEBPWy8+7eF2WxWFBYWKi2Q+Tn54dsvnALDPtQBj+RXvAlPgLQHFCtfwVEoLieMfjFuFg8EuKbTE+cOIHExEScPHkSb7/9NmbOnNmpv6coCiwWS4tevUi3QxBReHGDIgDA36ddhvtG9LnoJtKkuB64fVhvvHZjXMjDCQAGDBig3hfV2S2qrdJXhhOR/nCDIuHq6+uRmJgIRVHw5ptvIjs7u93nylD6SkSRwQ2KhOvfv3+n2iUURYHZbFZLXysrKxlORDrGDYqkcPr0aRgMBtTV1WHnzp3Iyclp8XW32w2z2Sy8V4+IIocbFEmhb9++6hV9rbeo1uEkslePiCKHGxRJ49y5czAYDDhy5Ai2b9+O3NxctfRVhl49IoosblAkjd69e7fYogJLX/Py8hhORFGGGxRJxefzITExEYcPH0b//v1RX18vTa8eEUUWNyiSSkxMjLpFnT9/Xu3VYzgRRR9uUCSl/fv3o1+/frwYgiiKMaCIiEhKfImPiIikxIAiIiIpMaCIiEhKDCgiIpISA4qIiKTEgCIiIikxoIiISEoMKCIikhIDioiIpMSAIiIiKTGgiIhISgwoklZNTQ1WrlyJ0aNHIyYmBjExMRg4cCAWLVqEkpIS0eMRUZixLJaktHbtWjzxxBMdPqe8vBzTpk2L0EREFGncoEg6geGUkJCAoqIi1NXVwefzobq6Glu2bMGoUaMET0lE4cYNiqRSVVUFo9Gofv7GG29g9uzZAiciIlG4QZFUNm7cqD7OyspiOBFFMQYUSSXw4gez2SxwEiISjQFF0qipqcGxY8fUz8ePHy9wGiISjQFF0jh8+LDoEYhIIgwoIiKSEgOKiIikxIAiabS+6dbr9QqahIhkwIAiqaSlpamP3333XYGTEJFoDCiSyqpVq9THGzZsQFVVlcBpiEgkBhRJZdGiRS22qIyMDJSUlODo0aMAmi9FLykpQXp6eoubeolIf1h1RNI5evQoFi9ejNLS0g6fV1RUhOXLl0doKiKKNAYUSaukpAROpxNvvfWWegPvqFGjkJaWhrlz52LRokWCJySicGJAERGRlPgeFBERSYkBRUREUvo/YBR6YDxmQj4AAAAASUVORK5CYII=)
It is also called basic proportionality theorem or Thales' theorem.
In the given triangle
then the line segment DE ll AC
![](data:image/png;base64,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)
It is also called midpoint theorem.
In the given triangle
then the line segment DE ll AC
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAdYAAAEmCAYAAADfiLFDAAAgAElEQVR4nO3de3BU9f3/8VdaWgcZZWl68ZpCgBEt1I2A0oK6sZUgqM2KIKBiVnAkYnWDEjowNKT9aodgu9HBKh3srgULVMsyKNFA7UbFViq4S2Wqo4ZkolSthCxescWe3x/89nSXbEIuZ/fs5fmY2Zn9bPbyJpq88j6X9ykwDMMQAACwxJfsLgAAgFxCsAIAYCGCFQAACxGsAABYiGAFAMBCBCsAABYiWAEAsBDBCgCAhQhWAAAsRLACAGAhghUAAAsRrAAAWIhgBQDAQgQrAAAWIlgBALAQwQoAgIUIVgAALESwAgBgIYIVAAALEawAAFiIYAUAwEIEKwAAFiJYAQCwEMEKAICFCFYAACxEsAIAYCGCFQAACxGsAABYiGAFAMBCBCsAABYiWAEAsBDBCgCAhQhWAAAsRLACAGAhghUAAAsRrAAyWkNDgwoKCpLepkyZorq6OrW3t9tdJmAiWAFktH379nX5tcbGRi1ZskRTpkwhXJExCFYAWaOsrEyGYcgwDL3wwgsaMmSIJGn37t165JFHbK4OOIZgBZCVJk2apJ/85Cfm+s9//rON1QD/Q7ACAGAhghVA1jp8+LB5v7i42MZKgP8hWAFkpZ07d+qhhx6SJA0ZMkR33323zRUBxwywuwAA6KnGxkYVFBQkPDZkyBCtX7+ejhUZg44VQFbr6OjQtGnTVFdXZ3cpgCSCFUAWiT/d5uDBg3r44YfNry1ZskQ7d+60sTrgGIIVQFYqLCzUrbfeqsrKSvOx1atX21gRcAzBCiCrDR061LwfjUZtrAQ4hmAFkNVaW1vN+xzAhExAsALIWmvWrDFPuZGkOXPm2FgNcAyn2wDIGslOt4nZsGGDJk2alOaKgM4IVgAZbfTo0V1+bdy4cRo/frzuvvtuNgMjYxQYhmHYXQQAALmCfawAAFiIYAUAwEIEKwAAFiJYAQCwEMEKAICFCFYAACxEsAIAYCGCFQAACxGsAABYiGAFAMBCBCsAABYiWAEAsBDBCiDjRaNRBQIBRaNRu0sBTohgBZDRIpGIPB6PPB6PSkpKdPLJJ+svf/mL3WUBXeKycQAyViAQUFVVVadOtby8XMFg0KaqgO7RsQLIONFo1OxSY6F6yimnmF/fsmWLnn32WbvKA7pFsALIKE1NTSopKVEgEDAfczqdev7553XzzTebj9XV1dlRHnBCBCuAjBCNRlVVVaXS0lK1traaj3u9XoVCITmdTlVXV5uPb9++XU8++aQdpQLdIlgB2C7WpdbX15uPORwOBYNB+Xw+ORwOSdI555yj22+/3XwOXSsyEQcvAbBNNBpVbW1tp1NpXC6XgsGgGajx3n77bRUVFZnrTZs2aebMmWmpF+gJOlYAtohEIiotLVV9fb0Zqg6HQ36/X6FQKGmoStLZZ5+dsEmYrhWZho4VQFrFhj3U1tZ26lL9fr+GDh16wvdob2/X2Wefrc8++0yS5Pf7VVFRkbKagd6gYwWQNrFhD/HnpjocDvl8PoVCoR6FqiQVFhbStSJj0bECSItkwx5cLpd8Pp+cTmev3+/TTz9VUVGR2tvbJUkPPvigbrvtNsvqBfqKjhVASiUb9hDrUoPBYJ9CVZJOPvnkhK511apVltQL9BcdK4CUaWpqksfjSTgv1el0yufzyeVyWfIZRUVFevvttyVJ9913n+666y5L3hfoKzpWAJY70bAHq0JVkhYvXmzer6ur0+eff27ZewN9QccKwFLJutTYaTTl5eUp+cxzzjlHb7zxhiTpZz/7mZYvX56SzwF6go4VgCViXarb7U4IVZfLpZaWlpSFqqRORwhz3VbYiWAF0G99HfZglXnz5pkHQX388cecfgNbsSkYQL/U19f3a9iDVTZs2KA5c+ZIkr785S+rra1NZ5xxRto+H4ihYwXQJ5FIRG63O+mwh2AwmNZQlaTZs2fre9/7niTpiy++oGuFbehYAfSa1cMerLJlyxa53W5z/eabb2rEiBG21YP8RMcKoMdSNezBKuXl5frBD35grulaYQc6VgA90tWwh5qampQe8dtb27dvV1lZmbn++9//rjFjxthYEfINHSuAbp1o2EMmhaokTZ48WVdddZW5pmtFutGxAuiSHcMerPDCCy/okksuMdcvvfSSLrroIhsrQj6hYwXQiZ3DHqxw8cUXa+bMmeaarhXpRMcKIEHsmqmRSMR8LHaAUjZdTHzPnj0aN26cubZ6RjHQFTpWAKb6+nqVlpYmhKrL5VI4HM6qUJWksWPHJtTc3641Go1qxYoV/S0LeYBgBbLYgQMHLHmf1tbWjBr2YJX4GcJPP/20Ghoaev0esc3iw4YNU21tLeGKEzMAZKWamhpDknHLLbf06338fr/hcDgMSebN5XIZ4XDYokrtVVlZaf67Lr300l69NhgMGkOHDk343jgcDqOlpSVF1SIXEKxAFjp06FDCL3uPx9Pr9+jo6DAqKio6hYbP5zM6OjpSULU9WlpaEv6Njz/++AlfEwqFDKfTmfC62B8cwWAwDVUjmxGsQJa64447En7p33jjjT1+bSgU6tSJOZ3OnA2Nu+66y/x3jh8/vsvnhcPhTn9s5OofHEgdghXIYosWLUoIgFmzZnX7/I6ODsPr9XYKDq/Xm9Oh8f777xsnnXSS+e/93e9+l/D12Pfl+E3iBCr6gmAFslx1dXVCGFx77bVJn5esS3U4HDnbpR5v+fLl5r979OjRhmEcC9Rk+5hjm31PtC+1o6PDqKmpSUf5yCIEK5ADli1blhAK5eXl5te66sZcLldedWIffvhhwvdg0aJFXe5HPdGBW8d/TwlXxCNYgRwRO0o4dps2bZrxyiuvdAqP2ObNfHTvvfd2CtL4fcw9+b5wpDBOZEBvTs0BkLlWrFihAQMGaPny5ZKkbdu2qbGxUUePHjWf43K55Pf7s/a81P6IRqN677339KUvfUn//e9/zccdDodqampUUVEhh8PR5eubmppUVVWVMDxDOvY9vfPOO/Pye4ou2J3sAKx1fOcqyRg8eHDeHoTT1aZwScbAgQONt956q9vXc6QweovJS0AOCQQCuv/++zs9PmLECN18883ddmS5qKmpSSUlJaqvrzcnSknSwIEDJUmfffaZNm3alPS18ZfLCwQC5uOxiVQtLS3yer159z1FD9id7AD6L9mwh4EDByasv//97xsHDx60u9S06GrAQ+xc3TVr1iR084cPHzZf298jhQGCFchy3Q17WL16dcLjF154ofHee+/ZXXLKtLS0JD1PN9lm2zFjxphfX7ZsmWEY3U9cypURj0g9ghXIUl0Ne6ioqEgIkPjuTJJxwQUXGO+8846NlVuvuwEPNTU1SfeDrlu3znzegAEDjCuuuKLPRwoD8QhWIAv1dtjDI488kvDcMWPG5NQmzeO/Fz3tMseNG5f01BsOTEJ/EKxAFunPsIdHH3004TXnnnuu8eabb6ap8tSK37/cmwEPgwYNSvienHrqqUZFRUVO/dGB9CNYgSwRDof7PezhscceS3j9yJEjjddeey2FVadHR0dHj7vMZN1+7DZjxow0VYxcVmAYhtGrw4gBpF19fb1qa2sTThnp67CHxx9/XDNnzjTXQ4cO1datWzVmzBjL6s1EXQ14KC4u1v79+831vn379J3vfCfd5SGHcB4rkMGi0ajcbreqqqrMUI2dRxkMBvs07WfGjBnavHmzuW5tbdXUqVMVDoctqzuTtLa2muejxodq7Pu4Z88eTZ061Xx81apVdpSJXGJ3ywwguWTnUjqdTstO+9i6dWvCe5922mnG3/72N0veOxP05kjhpqamhOe8/PLLNlaObEewAhkm2bCHVB2l+vTTTxsDBgwwP2fTpk2Wvr+denuk8PTp09nXCksQrEAG6W7YQ6rs2LHDGDhwoHH//fen7DPs0NsjhXft2pXwfX/uuefSVClyDQcvARkgGo2qtrZW9fX1CY9XVFTI5/Mxj7YPotGohg0b1qMr18TMnTtX69atkyRNmzZNTz31VKrLRA4iWAGbJTta1eFwyO/3q7y83MbK8s++ffsSjo5+5plnVFZWZmNFyEYcFQzYJHb1FLfbnRCqLpdLLS0thKoNRo8erVtvvdVc19XV2VgNshUdK2CDSCQij8fTqUutqamR1+u1sTLs379fw4cPN9ebN2+W2+22sSJkGzpWIM3q6+s7nVPpcrkUDocJ1QxQXFyc8N+BrhW9RccKpEk0GpXH49GWLVvMx2Jdak8PrkF6vPvuuyoqKtLRo0clSevXr9f1119vc1XIFnSsQBps2bJFw4YNSwhVp9OpUCgkr9dLqGaY008/XdXV1eaaaUzoDYIVSKFYl+p2uzuNJAyFQnI6nTZXiK5UV1fr1FNPlSTt3btXa9eutbkiZAuCFUiRpqYmlZSUKBAImI85nU75/X661CwwePBgLV682FyzrxU9RbACFoudRlNaWqrW1lbz8YqKCoVCIU6jySLV1dX61re+JUl688039cADD9hcEbIBwQpYqKmpSaWlpQkTlBwOh4LBoPx+P11qlvnqV7+asK+1rq5OHO+JEyFYkVYNDQ0qKChIehsxYoRmzZqljRs32l1mr3U37CEcDtOlZrFFixZp2LBhkqQDBw6wSRgnRLAirfbt29fl15qbm7Vp0ybNnj1b48eP1969e9NYWd9FIhGzS012gFJfrpmKzHJ81/rJJ5/YWA0yHcEK25SVlck4doUlHTx4UNu2bdO4ceMkSbt371Zpaan2799vc5XdY9hDfliwYIHOO+88SdKhQ4foWtEtghUZobCwUFOnTtUzzzxjhmtHR4duu+02mytLLhqNyu12q6qqqlOXGgwG6VJz0PFd6wcffGBjNchkBCsySmFhoXw+n7lubGzMuK61qamJYQ956KabbjL/6Dty5AhdK7pEsCLjTJo0yfwFJkk7duywsZr/iQ17KC0tTehSvV4vwx7yRHzXet9996mtrc3GapCpCFZkpPirixw+fNjGSo7pbtgDFyLPHzNmzNAll1xirulakQzBiox0wQUX2F2CJIY9oLP4aUwPPvigXn/9dRurQSYiWIEuMOwByVx55ZUqKysz13StOB7Bioz0yiuv2PbZDHvAicTva/X7/QqHwzZWg0xDsCIj7d6927xfVFSUts+NRCJyu90Me0C3LrvsMrndbnNN14p4BCsyzs6dO9Xc3GyuL7/88rR8bmzYQ1NTk/kYwx7QlfiudePGjXrxxRdtrAaZhGBFRmlvb1dVVZW5rqysVGFhYUo/k2EP6IsJEyZozpw55pquFTEEKzJCe3u7GhoaNGXKFHMz8PDhw/Xzn/88pZ/LsAf0R3zXunXr1ow55xr2Ilhhm8bGRvPKNl//+tc1bdo0M1TLysq0ffv2lHWrDHuAFc4//3zNnz/fXKeia122bFmXV4SK3dasWWP556LvCFak1ejRo7v82rhx41RZWalt27bpmWeeUXFxcUpqYNgDrBTftf7pT3/S1q1bLX3/PXv2WPp+SL0Cg6v2Ik9Eo1HV1tYqEAiYXap0bNgDgYr+uPPOO/XAAw9IkiZOnKidO3da9t5TpkxRY2OjJGnlypUJQY7MRMeKvBA/7CF+06/f72fYA/pt8eLFKigokCS9+OKL2rhxo80VwU4EK3LaiYY9VFRU2FgdcsVZZ53V6bJyyF8EK3JWJBKRx+Nh2APSorq6WoMGDZIkhcNh+f1+myuCXQhW5KTYsIf402gY9oBU+trXvkbXCkkcvIQcEzuNJj5QAbusXr1aCxcu7Nd7xB+8lExlZaV+/etf9+szYC06VuSMZMMeTjvtNBsrQr5LR9d66NChlH8GeodgRdaLv2Zq/Gk0Xq+Xg5Ngq7a2Nq1atcqy91u5cqUMw0i4cQRy5iFYkdViwx7ir5nqdDoVDAbl8/n0i1/8otMvIm7cUn1bvXq1+f9jXV2djhw5YsePB2xCsCIrxZ9G09raaj5eUVGhUCjENVNhq4ULF2rUqFGSpIMHD3IgU54hWJF1GPaAbHD8EcLsC80fBCuyBsMekE08Ho9KSkokSZ988gldax4hWJEVGPaAbHR81/rOO+/06/2WLFnC1W2yAMGKjMewB2SrWbNmaeLEiZIkwzD6dITw2LFjrS4LKcaACGSsZMMeHA6HampqVFFRwb5UZIWtW7fqRz/6kbl+4403NHLkSBsrQqrRsSIjJRv24HQ6FQqF5PV6CVVkjauvvlo//OEPzTX7WnMfwYqM0t2wh1AoJKfTaWN1QN/E72tdu3at9u7da2M1SDWCFRnjRMMe6FKRrS6//HJdffXV5pquNbexjxW2i0ajqq2tVSAQSOhSKyoqCFTkjBdffFGTJk0y13/96181YcIEGytCqtCxwlYMe0C+mDhxombNmmWu6VpzFx0rbNFVl+pyueT3+zkvFTkpHA7rggsuMNfPPvusLrvsMhsrQirQsSLtGPaAfFVSUiKPx2Ou6VpzEx0r0ioQCKiqqoouFXnr9ddf17nnnmuun3zySV155ZU2VgSr0bEiLaLRqNxutzweT6cuNRgMEqrIG6NGjdLChQvNtZXXa0VmoGNFyjU1Ncntdid0qU6nU36/n/NSkZfa2tr07W9/21z/4Q9/0IwZM2ysCFaiY0XKMOwBSK6oqEh33323uWZfa26hY0VKNDU1yePxJFyEfOjQofL5fFyEHJD0wQcfqKioSEeOHJF07PiDm266yeaqYAU6Vlgq/pqp8aFaUVGhcDhMqAL/3ze+8Y1Ol5VDbqBjhWVip9HEX4Q8doASFyEHOvvkk09UVFSkQ4cOSZIeeughLViwwOaq0F90rOi3+H2p8aEau2YqoQokN2jQILrWHESwol8Y9gD0T3V1tc4880xJUktLi371q1/ZXBH6i2DNcc3NzSl770AgoNLS0oRrpsa6VK/Xm7LPBXJJQUFBp6713//+t40Vob8I1hy2YsUKjRgxQnPnzrX0fRn2AFjrjjvu0MiRIyVJ77//PpuEsxwHL+WoTz/9VIMGDTLX5eXl2rx5swoKCvr1vgx7AFJj7dq1uuWWWyRJp556qtra2jR48GCbq0Jf0LHmqJNPPjlh89KWLVs0efJkffTRR316P4Y9AKk1f/58nX/++ZKkDz/8kK41i9Gx5rif//zn+ulPf2quL7roIm3evFlnnHFGj98j2bCH2DVTOS8VsM5jjz2mG264QZI0YMAAtbW16fTTT7e5KvQWHWuOW758uXw+n7netWuXJk+erDfeeOOEr+1u2ENLSwuhCljs+uuv14QJEyRJR48epWvNUnSseSJ+/410bFbp5s2bNXbs2KTPZ9gDYI9gMKhrrrnGXDc3N6u4uNjGitBbdKx5Yv78+dq4caO5bmtr0+TJk/Xcc88lPI9hD4C93G63LrvsMnNN15p96FjzzLZt2zR9+nR9/vnnkqSvfOUr2rx5s6688kpFIhHV1tYmnJfqcDhUU1PDealAGjU2NmrKlCnm+tVXX9Xo0aNtrAi9QceaZ6ZNm6bt27ersLBQkvSf//xHV111lSorK5MOewiFQoQqkGZlZWWaNm2aue5r1xqJRLRixQqrykIP0bHmqVdeeUXTp09POCgpJtalVlRUyOFw2FAdgOeff16XXnqpud61a5cuvPDCHr02Eono0UcfVSAQUDQaVU1NDQGbRgRrHlu/fr3mzZuXMD7tzDPP1FNPPcV5qUAGmDlzph5//HFJ0vTp0/XEE090+/zjAzXG4XAoHA4zFS1N2BSch2IHKN14442dZpIeOHBAW7dutakyAPHih7z88Y9/7HSwYUwkEjEPOoy/IIb0v106hGoaGcgroVDIGDp0qCHJvA0ePNhwOp0Jjy1evNjuUgEYhnHTTTeZP5dTp05N+Fo4HDa8Xq/hcDgSfn4lGS6XywiHwzZVnd8I1jzR0dGR9AewvLzc6OjoMAzDMK655pqEry1YsMDmqgHs27cv4eeyoaGBQM1wBGseCIfDnTpSh8Nh+P3+Ts+dO3duwvNuuOEGGyoGEG/BggXmz+RZZ51FoGY49rHmsGg0qvr6+l4Ne3j00Ue1cOFCc71+/XqVl5fL4Bg3wDZz5swx77/zzjud9qGGw+EeXQyD02/SxO5kR2qEw2GjvLy8U5fq8/l69PolS5YkvHbNmjUprhjA8VpaWizZ5Hv8puOampoUV57fCNYc5Pf7O/0g9mUz0f/93/8lPWACQGp1F6ix27p16074Pl3ti3U4HEZLS0sa/iX5iWDNIR0dHV12qbEDlHprz549xpEjRyyuFEAyJ+pQ58+fb67HjBnT5ftwcJO9CNYckew0GqfTyQ8QkAV6usn38OHDxuDBg7vcRUOgZgaCNcvFTqM5/ofI6/X2uUsFkD69DcJ77rnHfM7w4cMNwyBQMw0jDbNYU1OTPB5Pwrxfh8Mhv9/PRciBLFFSUtLpqH2fz9flEb5Hjx5VUVGR3n33XUnSpZdeqr179yYcKdyT90HqcLpNFoqNJHS73Qmh6nK51NLSQqgCWcTv90vq+WkzAwYM0Pz58831c8891+fTb5AadKxZJhKJyOPxJPyF63A45PP5uAg5kKUikUiPQrC1tVX3339/pyH7Eh1qJiFYs0Q0GlUgEFBtbW2nv079fj8DtoEc1l2gStIpp5yiAwcO6JRTTrGhOhyPTcFZINalVlVVmT9UsS6Vq1YAuau1tVVVVVUqKSlJetWaESNGSJI++ugjrVq1yq4ycRw61gwXCAQSAlVikw+Q63q6yXfdunWaO3euJOmkk05SW1ubvvnNb9pRMuIQrBkqdoBSIBAwH3M4HKqpqVFFRYUcDoeN1QFIldjPfU/3oV544YV6+eWXJUl33XWX7rvvvrTViuQI1gyU7DQap9Mpn88nl8tlY2UAUq23p9888cQTmjFjhrluaWlh95DN2MeaQWJdamlpaUKoer1ehUIhQhXIA709/ebaa6/VpZdeaq7r6upSXiO6R8eaIRj2ACCmp6ffxDQ0NGjatGnm+h//+IfOPffcVJSGHqBjtRnDHgAcr7cHJk6dOlVXXHGFuaZrtRcdq40Y9gDAKk1NTSotLTXXu3fv1tixY22sKH/Rsdqkvr5epaWlnQ5SCIfDhCqAXnO5XLrmmmvMNV2rfehY0ywSiai2tlZbtmwxH4udRuP1em2sDEC227VrlyZMmGCun3/+eV188cU2VpSf6FjTKBAIqLS0NCFUXS6XQqEQoQqg3y666CLdcMMN5pppTPagY00Dhj0ASJdXX31V3/3ud811Y2OjJk+ebGNF+YeONcWamppUUlKSEKpOp1N+v19er5dQBWCpMWPG6JZbbjHX7GtNPzrWFIlGo6qtrVV9fX3C416vVzU1NQQqgJR56623NHLkSHMdDAY5dS+N6FhTINalxoeqw+FQMBiUz+cjVAGk1IgRI3TnnXeaa7rW9KJjtVCsSz1+gLbL5VIwGCRQAaTNP//5TxUVFemLL76QJP3+97/X7Nmzba4qP9CxWiQSiai0tDThmomxkYShUIhQBZBWZ5xxhqqrq801XWv60LFaoL6+XrW1tZ26VL/fz1UmANgmGo3q7LPP1scffyxJWrt2rebNm2dzVbmPjrUfIpGI3G53woXIYyMJg8EgoQrAVg6Hg67VBnSsfRQIBBICVTrxdRMBIN0+//xzFRUV6V//+pck6YEHHtCPf/xjm6vKbXSsvRSNRuXxeOTxeJJ2qYQqgExy0kknJXStTGNKPTrWXkh2zVSn06mamhrOEQOQ0YYNG2b+7lq5cmVC2MJadKw9EBtJWFpamhCqXq9XoVCIUAWQ8RYvXmzer6ur06effmpjNbmNjvUEknWpsdNoCFQA2eS8887Ta6+9JkmqqanRihUrbK4oNxGsXWDYA4BcEwgE5PF4JEkDBw7U22+/rcLCQpuryj0Zvyl4586dKigoMG8jRoxI+Wd2NezB5/Mx7AFA1qqoqNDYsWMlSZ999pllp9+0t7errq5O48ePT/h9PWXKFK1Zs0bt7e2WfE7WMDLcddddZ0hKuG3bti1ln+fz+QyHw5HweS6Xy2hpaUnZZwJAumzatCnh91tbW1u/3m/Dhg3GkCFDOv2ejr+tXLnSouqzQ0Z3rO3t7dq0aZMkaciQIebjTz31lOWf1drayrAHADlv5syZmjRpkrnuT9fa0NCg2bNnq6OjQ5K0dOlSNTc3yzAMHTx4UNu2bVNZWVm/a846did7dzZs2GD+xfPwww8n/AV08OBByz7H7/cn7VLD4bBlnwEAmWLr1q0Jv+9ef/31Xr/HwYMHjeHDh5vvsXTp0hRUmp0yumPdsmWLef/aa69N+Mtnx44d/X5/hj0AyEdXXXWVJk+ebK770rXu2LFDzc3Nko5tUVy0aJFl9WW7jA3W+M3A1113nQoLC+V2u82vx4duX8SumRoIBMzHnE6n/H6/vF4vBygByGnxAyJ++9vfKhKJ9Or18b+DJ0+ezNHF8exumbty/GZgwzCM5uZmSzYHd3R0dLujnRs3btzy7Xb77bf36vdo/GbgfDs46UQytmP95S9/ad6//PLLJUnFxcUaN26c+XhfNwc7HA5NmDChfwUCQI4YNWpUrzcHxzYDo7OMDNb9+/dr9+7dkqRx48apuLjY/Nr8+fPN+/GbcXsrL49UA4AkRo0apYEDB9pdRs4YYHcBycR3ovFBKimh02xsbNT+/fsTgrenVqxYwTgvAIDlMrJjXbt2rXl/wYIFCZM8jj9S14qjgwEAvRO/1S9+ljoyMFjjNwP3RHwIAwDSIzYaUZK2b99uYyWZJ+OC9YknnjDvL126VIZhdLrFHxa+e/du7d+/345SASBvzZs3z7zf3NysNWvW2FhNZsm4YP3Nb35j3p84cWLS55x//vkJIw7ZHAwA6VVcXKylS5ea6wULFqiurs5sdNrb29XQ0KBZs2Zp1qxZdpVpi4y6bNzevXvNfahDhgzRoUOHunzubbfdpoceekjSsSOHX3755Udh65EAAAGGSURBVLTUCAD4n2XLlunee+/t9jnXXXedNm7cmKaK7JdRHetLL71k3q+srOz2uXPmzDHv92afLADAOvfcc49eeOEFVVZWavjw4ebjQ4YMUVlZmR5++GE9+OCDNlaYfhnVsQIAkO0yqmMFACDbEawAAFiIYAUAwEIEKwAAFiJYAQCwEMEKAICFCFYAACxEsAIAYCGCFQAACxGsAABYiGAFAMBCBCsAABYiWAEAsBDBCgCAhQhWAAAsRLACAGAhghUAAAsRrAAAWIhgBQDAQgQrAAAWIlgBALAQwQoAgIUIVgAALESwAgBgIYIVAAALEawAAFiIYAUAwEIEKwAAFiJYAQCwEMEKAICFCFYAACxEsAIAYCGCFQAACxGsAABYiGAFAMBCBCsAABYiWAEAsBDBCgCAhQhWAAAsRLACAGAhghUAAAsRrAAAWIhgBQDAQgQrAAAWIlgBALAQwQoAgIUIVgAALESwAgBgIYIVAAALEawAAFiIYAUAwEIEKwAAFiJYAQCw0P8DLn51iPIFOH8AAAAASUVORK5CYII=)
It is also called midpoint theorem.