Maths-
General
Easy
Question
In the given figure,
and
the measure of
....................., ...................
![](data:image/png;base64,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)
- 25°,125°
- 30°,110°
- 40°,160°
- 35°,135°
The correct answer is: 35°,135°
Related Questions to study
Maths-
In the following figure, x = ..........
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALQAAACnCAYAAAC4j3YHAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AADgcSURBVHhe7d0JtN1VdT9wVrXt6qodVru6uuqy1ta2ah3bOlRdf6xzFSlq61BHpCAKKNaBmTAahjAIYRCExDCEUUBmwiijkDAFQpgCgSSQOS95L29+2f/zOTc7XGIGIMG8d9/dLye/4Z7z+52zz/fss/c+w2+raFObWojagG5TS1Eb0G1qKWoDuk0tRW1At6mlqA3oNrUUtQHdppaiNqDb1FLUBnSbWoragG5TS1Eb0G1qKWoDuk0tRW1At6ml6LcL6FWbKbRpWNKqVatqGBoaqiHPUfO9DKj5Ou9tCrUB3abNRglKwB0cHHweiNcF6HWFTaU2oNu02Qhg+/v7a3COgHRgYKDeA/KkzQXgtakN6DZtNkpAA3AzeNdHCeq1w6ZQG9Bt2myUgATozs7OuO+++2LixIk13HTTTTFv3rx6v7e393lxU3qnSrIp9NsFNFobnC82tGnYEjAC5/z58+Pmm2+OsWPHxmc/+9n43Oc+F/vtt1+cffbZcc8998SyZcvWgFf8vr6+NRJ95AG6TS1LQNrV1RU33nhj7LXXXnHEEUfEk08+WQE8bdq0+OlPfxpXXHFFLF++fI1ETukMyJsKZtQGdJs2GyWgTzvttPjRj35UpbR7aOXKlTF79uyYM2dOdHd31/uATOUAZNd5vim0BQCduoOCCnneuD80NLimoL29PbWg7jkqrPu6qGSCFt6sg7Vp0yh5jKd03ZSeyecEXPLfMYP49ORjjz02DjrooHjooYfW1BFAO7rOdJ6d9ZZ17v6m0G8Z0M1AXncYHGQlC32FQd3lGnP7SqEHaoFJACGZgVErVqyoIVt+m14aARNhgY+OawPavdR381yd9PT01OCa/nzqqafGT37yk3j88cdrfbivnjKN4Jl+k97zEuSbSsMO0IDc3d21GswkL6nAYMCY3srsBDOLuaOjowZ6GqC3Af3SKcGXQAY2/BZSQgt+S2mLXOdRHfzsZz+LAw44IKZPn17vI89URwCvvsQFYO/IZ24OGpaAXrmys7R4XVRvMSCWVYC7t2zZ0sqMBLVWD9SYmBJgc7Ty0Up4J+BtSk58FYAOf/M35Aiozz77bPzqV7+KRYsW1XiXXXZZ7L777nHSSSfFggULan3Rne++++6YOXPmGqMw3yWNZ20OKb2FAK01risoVCncYG/0D/QUZjwT10y5Ks49d3Kcd945ccEF58c550yOCy+8sLZ+zMSI7PKapUabXholyIA3edkMPITXQHnvvffGRRddFAcffHB86lOfihkzZtTfAfvnP/95BfXpp58ev/jFL0rdXRDXXHNNPPHEE2vAmwB2dC9Bvin0WwR0M5i18N8MQ0NFJxvsicEhgO6Ohx+ZEQcdPCY+te028enPbBc77rhDfPObO8X//u//xj777BO33nprlc6YQQo0V0KbXjwluJoBnODLaz3irFmzKjh5Mt7+9rfHq171qnjHO94RDz/8cH2O+IsXL65g/+53vxvf+ta3qqEoXYI3n52U7xhhgAZmrXzdYbCAua9/ZSko4663gLUjpk27I04+ZXyccebpMe3uX8dTTz1VuzegxiyWNCa0jcJNJ7wDNMBKIZHHpUuXxjPPPBNnnXVWBSf+v/71r49XvvKV8YpXvCLe+c53xiOPPFKfI72gTkhkQH/66aerZFdX3qF3bVYRHb1/hAEa2LTKdQN61SoStqgOgwXUg90lRV8sXTY/fnnZ+UX1uLToz4tKvEaXN3ny5PjP//zPoo6cWxnuXnOLb9OLJ2DCw2Ypiui9Rv0OO+ywOPnkk+OYY46JT37yk/GHf/iHsdVWW9Xw7ne/ew2gAXVddZFAz+c7TyALm4OGiQ79HMhXrSrqxuCKAujOonp0xfIV82P6A7+OW2+bEnPnPVaY0FvA211HoH74wx/GKaecUrs3lK07GSY032vThmlt6UiqnnjiiVW9O/744+O4446LnXbaqYL5E5/4RJXK73//++u1I+AjfE+Qpp3TDOAk50LGXfv9L4V+y4BeHwEbQOuC6NAFzKsKqAeWFfAuLFb2M0WfvjPmzH2oMEXr768O/H333bdOfOEKwjgMayYMImVSYrRBvXGiWpDCRx11VIwbN6663/bcc886lI3fO++8cwUvQ3DMmDH1PsPvQx/6UFX/0NqgzeO6ALuuuJtCv31Ay3NzqOSElO4robcAr6sYhR3RN7CkSOolsaJrTjzy2B3xzLMNo0N8erRJL+ecc061uBmHc+fOrRb1+eefH1deeWW9BuTU1xw3B9NalbjfDFt/7Wtfq1J3xx13rPMvTjjhhCqZgRd/HenS+++/f3znO9+pXqdPf/rTayT0lqRhAmhEujak9MDAiujpXVJUj2UF2Ivjyafvj1tvvyzun35bkSALYvr0++OQQw6Jb3/729XTkSC97rrr4q1vfWu85z3vqTqd7pLEIbkBmp7dltLrp6uvvrq63+688864/vrr4+ijj47tt9++6s8MQgKC7bL33nvX8OEPf7gah7wZX/ziF9dI6C1JwwjQgEbn5brrKtJ5eTl2xMJFT8Qll54ZR4wbE8ePPzJO/dnJcdBBB1YpccMNN1TApvFCKr/rXe+Kr3zlK/GWt7wlPv/5z8cvf/nL6tQnndtg3jABJDWCrkzVIJlN99T7GSCh3hnSdl8cYDct9Mwzz4yPfexjdf7zlqZhCOj+GCp69NCqlUWXXh7znnkkLrhoUow9bEwccuj+sf+Yvau1TYpQNUheAZm2+OY3vzle+9rXxmte85r40pe+FD/+8Y+rU5+enfHatG7CHwNW5mLcfvvt1U5Jnt12223xX//1X3H55ZdXnZmkNgEJ8M1zpqI0D3VvKdoyRuF6Ac2l01+A3FOk88ro6+8o0mFhzH56ZsyYOS0enDE17rn3ruoeSiOQdCZ53Zs0aVLV+4CZxOCnVjmC+QWGzdu0YcJPvn78TSK5Dz/88PjBD35QXXbsFlNBJ0yYUEF93nnnxTbbbBMPPvjg6hRbjrYMoNdJCejGiCFfdE/v8nK+stzvWR0aqgWiD2M+ow9RLXSXur+tt966WuFf/vKXq65HH9RNAnYb1OsntkjaI8lbhh7eMRZNzqfOsVUQycylh+ef+cxn1owUbkkadoBetarhkx5a1VuktJE/o0u90du/vBiIK8p1fx1IoW40A5rU4Je+5JJL4uMf/3iVHh/4wAeqpOZPveqqq6rBY55Bm9ZPejt8FRB+fv/734+77rqrqhQkMfUD6RH/7//+r4Kd8Hjsscfq/S1JwwjQJENDj25IYoMsDZ16VTnvL4YiY3FgoLfO/mKoNDOeq87cAm6l9773vdVnyig0AMCtRKpwM1177bV1GmMStUUltt15DcILPBEWLlxY3XMMwFtuuaWe77HHHmsmIZmAhOdnnHFGddu1JfTzKAHdkNQNYD83isj7IfT39zxvOmP6lg2BAyzV49WvfnX867/+a3XtcSdtu+221SXFCqcHArhJNiqP6uIZKelHO2XDxhu6MZed3o1a8b3vfa+O0KZqohfEc7zXE45OP/QLogR3HhvArlNLBxqjfsCcwOYjNQBgGJwEft3rXlf90Iceemgd8aLnmVBjhhhPyJFHHlklOvVDxQme47mjXVLjBd6SzlQJgVeJsX3//fev4c+SJUuqTcJGwVuqB/folqZhCui1qQFsQ96N5VgNppOyukauJOClbjBUGC4c/lxK3HYkCCljKPfiiy+u8cePH1/PVQwge056TkYzASyfM54ZAjdZH6CpcNS8JPo0AfKFL3yhqhvATiiomy1JIwTQDbJYNiWpY658oNtRL4xsffOb36xSmDED0K7pgCrAKmTnukqqiQpRcSpQRVA/RjugETfdLrvsUiUvYxufbEOQ03Pxnl/f9APzPIT0V29p/m0hQJO4L6BrXztKucbMnC6avlKgTNXCJBndJV3PPb5o9wFcAzAgQzIbriW9NQJeEBUxHCTMliTGMuNPY6dOWELFZcegTjvDkaqHT2Y5Ajr/c/4+CiV0Q31ohI2A2s9rhf6idgA0iaB7NPTN2iahGSh0Oboxf7PRLPoyd57fABf5jRQnfX7961/X66yQ0axDM5p32GGH2tipaPTnKVOmrFkrqNEnoB0F9YBv2Wtuaf4Nb0AjUZoChiXTMDHVCJKYByOlCSJpdJsMmq9//et1cg3CeHGye3TMpVytTqkyJCUv9V4a+Fe/+tV6xDeeIT0hyt4re7JmELuXYRRK6JdIawFawDyeC0bLN77xjarLPfroo1WCYy5AUzu4m8zMs6gzwdxcqSpGxW3pyvhtkHLq1bLx4qN7eGV0laqBl0ZXMw5epZrRzH8hae3rLUUjyijEsGRuApCTn65nhbHpotSKVEnodnRAI1oqymSlZj+qCktJLbhudVArnzJb7+eID+wL/mYDJPhl3ob5HCh5mZJ4uNOIAvTgUGNes4oQuO0YgEaouI1MmFFRzXF4QFQS0L/vfe+ru/nUZ5XKyTgqWZCu1QGdDZmKxQjEO4LACKCezkw6ujS9GZjxB5jxpQ3ozUwYCnR55ENmaascDFdZ7qfkRfRBBiPVw9wOgzAoQZ8gToC3OqCVL8vOGJ46dWodlGJMW31CSps2ypWZfn78xNs2oDczqQzSIiuE6sGYEbJrpIr4TVAJjERgNvBiQrpFAaR4NooEdIJamlYmZcQjYDWZSIPXg2n0AiObjp0qCX6Ln3wa7jSiAI1UCCCnkYLpOVGJJAHsrAD3DMfyguy2225Vjz7wwAOr4YiyAYyEitpchF/AjDdcl1QNLk1eDXM3qCEpjRP8JDl+j4TGPiIBDbQqBYAxfG1Ap+RVeX43MmjE0MqVXXfdtfqeVU5Kn6y8VqcsM3WCzQHQBpeoGtQOo6l4iRfN/MwG0Ab0y0ApPYA1u0GMF/I30sR1gtQmgXaTFwyyMBQN3aJMnxU50gkPlMkx+eHaUXAvl1NxeZpFZ53gAw88UEGLr83x81kjhUYcoJOywpLyXAUAJ7CrEGB1nhP8jSqa42EeQsZPiZ4VPpJJ/pU5wZkqhoCoYLwapLLJWho3yaz80uJH0kjkxYgF9PpIJahMFaS7dI5sd2DOLp+rUUXqB8pKV5GOQD1SSRmAOQGNB871WMpm0hG3HE+GUUBGMn6IgxxHeoNuOUAnAaZKVKmIIcggNIBgKiS9mt9aJYqXlT6SKxSgU03Ic2XKFTq5SQzPD58zXuABSvC3AT3MKCskK1VFqVjGn2/l2W2JC49Vb3gXkWatokMrSxq6yg/Q1A27gFr5bkI+MDMGDaqIB8iC+G1ADyNSISllVFRzt4tsdfCRj3yk+lstxzfRX1yVLq6jZ4xkUob0yyubYDSVF4P9YPahFdqGtvEI2NOIbgN6mJEKSlCqIJIKoLOS6JC24DWQYNI6C19lq3zBYEKCfyRSAhgP9DgIL6w6scUDA9C8FhKaGiIeH7MGANQa9Uhv0C0FaJUJkEJKaEfBb/RFHo7cgJAbzw5B4o8kX+v6KMuqPBqyYBg71/6xHZyzJ8RR3pTQGn8r9FAtqUMngBOc2ZWSwvRoS+95OnS/rv2mMlXqSK7QBDOgArOZh+nVsDJHYzZh3+8ZP3uxFALJs5FKLQdotHal5LUjn6sFtCb806Nz0xRgH+mAlnchAUoSmzKbPRKjMAeUEH5kY1+bZyOVWhLQ6yOVxhgCZKtbUq8kyXS9I12HTgmNDG8bONETcVeS0myIkdxgXwiNKkAjqoUhXz5Y8ztMzDE0To9kSI10QAMsW8HWt7w5NtUx3M+jg1pFEq+PRh2gdcf0ZtLLUiOzzcwJpnK0Chk0sgu/CUhm0JmrYZ/nVlIt1kejEtAGFLjtqB0CAJgDPNKJdKZS0ZU1VINH5oJTNfQ8reDF2BiNKkCrTN0yK5/kIqV1x6RZrqEbyUTVsPWA3aP4m42KWk6l3AxeoS2hW4hULEkF1Dan8akygN5uu+3qB3NGOtnXz7A+jwbDl5+dsYsc24BuMQJkujK1g35p7zY+afsf66atUWwmla8RiO84HHRQvQtgKkuSvGmQpoXyavDeGOYmsbMR5+Qr161Mo05Cq1SgUMlcdiQaMNvIm66Z8YAm51WTbsPF+5H50TDlE7C56LjlckGwfUiMgKIcBZRuuJTh5aRRBehmiYvMBTaCZk6HSUvcdwhIgJlfGvg1AmCQdktLaO+XH6CWN8HgkA/E052VhTFodp1ymrMB0An+VqdRBWgEmCoY+cwCPdrGKhbRMhRtiwA0gAIAzgXpEtRbkjJvAC3Y3oyXJrchoEbl2sDMr3JkkL6VadRJ6JS4KleF24nU3nc2KLSvm7kOCOgTxAJpt6XBjORBXpTDNgQmG/HWUJvM1TCzzuw5swizUSrLaNCf0ajToYEhDUNkFYdNu63isHDUHm8oJVo2AGlcb2lK6Yw0Pq453g3zNfQ25nxruECcjZbqRGK3Ad1ipHJz7m+CgprhOyxWPdu/AzBM6kkwAAEQaQCut3SXLQ/I4BBdmduRHcAotJef8qV+Lc/O3QNo99oqRwsRkJJWWemIROOzpXtSP3xI0gJSQBbfEYgEgBgOUtr+fHzNGqO9NWzyblU7Iplzv2uATnfdcGmQLzeNSh063XFZuXattyKclyD1UOR3AM6QoHg5Kd/T3HDkI4MRTb0InZlRa74zvzOvBpI2G56QakbzM1qZRhWgUaoQzZXrMxWWZhk2Bo5LL710jYQGkJTS0iVAXg6SHxJWL0KquvbePHcklfnOGbHya7ZgzkORtyyTY56PJhp1EhpAUgJmhdM9ue4MSljmz5dr5A2AGYPSpFR/OQkgAdp7vNO1c+8G5lmzZtU5GvRlQDYqSGUSx+9Cs2QfjTTqAK3ygTRdWUBLn6Z2WN1hKNx0S1NMUYLKAIV0L6fU865UFxzzXLBRO1VD8M1tefRpOn5zEl2gL7cBPYoowQnMKj+HhQHHYAS3HQltrWGz+w6YAUZaz3i5KAGdvYiQ920waVagjdtNrCKpeTqUQUPL8kg7mmlUGoUJaueOdFDzOKgdAO0zcOZ5UDuAhVckwfxyAlrjSZdbniPrAH3/REPzZS8DKanni5tqkTQvZw8yEmjUGYUqPlWNVEFIXyNrlmZROSzN4tslFQEeUBLMvw1A05lTStORuRSpGr4JyFfOzZh7XEsjj4I0bUCPMkqpBggJmrwHwL6kZWkWA9EOpQkSjeDFAKY53gtNIx+AmUYg8k3y//7v/67LxBiDRgO56+RbHGmck9J5PZpp1AE6CciAGBicAwIvgtE3E33222+/6iKjP4uXqsALIc/zXI1mbeneHLJRZRzHzA9wGkAhmQ32GKL/8pe/vGbbBXHFyTSO+ZzRTKMW0OsigLA6mrpB7TCvWJcPOAmeDREwpdTXAJxrBI55P8/z2nMds3HlO+x4ZPDEiKCewwAKHT+/4tWmdVMb0GuRCT/cYTvttFP9WCcfdXoRNiahgVE8RmQ2gARqghnoE+TOSWPnqQe7J5irDcBGL21JwLuhBxG3TeunNqCbCJDyY52MQyvCLWviBQFOv2+MAJl0TukLpAlmAZg9x/OaQe4I3IKlU5kH296S1IxAv7Vpw9QGdBMBDAlrPR4g2eDQ9MxcQJvqwPoopXES4y4pQSsgcUl+R+R37zYng3phaNsWBHoJn1rLd7dBvWFqA3odZG0eMJmo9PGPf3zNxzpJ3A1JadLYvBCeCZJeOp/C4C3RKKQVgDhDSujm9Fae2DdE78D3nJP1hTagN0xtQK+DeBS4xwxm2Byc1AQ60ndDgCZFDZnzknD7mXhvgIa3hBoBjOLkiJ7Q7G7TAIwAUjU8g95sdTogS5f+6Tatn4YtoNcricptP4HVkHP/1ZP6rxFWnzgOlhNBfLdRPtux+T15bdss6/TMvDMByOic0Tqga46flOky8EpYo8iYA1JgBMQ8ArFzQDao4561gQCsV6A/m1FnoAelXg7Q0r0QyrysfZ609nWr0LAEdFa2I8ZXIBXQCkODRRct9/vK/Z5yHOgrXbZQ7pdYDfCW8xgkDYeic7A/Vgz1R++qkm6oYdgluEhc3bxz9/N9jkBsGNy8iU984hN1YCPzJm6CO58nOEd2MzV56Morr6yT7cVL6S59vlOaVCMsKjCAQqp7J3Db9QhJa8+QZv18Q+R5jTwxQL2HuuL9z+nhzfnNcjiOdBpWgFbJgoojxZqBUgPQ9g9Eb7nXWQDa6ffuAoiVpUvuK41gaCB6gBagy3VfibtkoC8WDBRJODgQfSV+f3m25wOSrp/U8y7HvI+4y+wPZ87EBz/4wSp1kXyIkw3OtXSCvJKk1ATSWeBqyzL5Xdo8F5A4pLINb/jAqSl0cMD3fOmdJ/jXRxm38Wzv4NeWVzMLGaDPvdezMv/N1yMd1MMK0BgLKACm0rMi3R8sgBwsAF01QDoPxtIidZf5ratIrZUlXXdfdJUKWwm45RlRrvv6+iuYnx1sALq3VJqKS1B5j+cLgOjo/d537733Vj2at8OoIXCawpnSLQHgOdJ5FgOQi41kNkBjcIZxmf7jfLeG5D3Szpw5s44GMgIto7Jg1zHBlnzI924IcH7zfPnp66OXy2Mj9PUp58p6P5+dDUCQTp7cG8k0rACdFajCVQpGYzJm14otAKUIl440Fg/1xqLuzujvAt4iZYra0Vkqq6NUWk9Js6qnVGQB/4ry3PmlYheu7CyS/fkDIwDiuQLVIN/pvvdynVEDfKSTTzq/PptxEpzALD4pzgCkKlh0a1IRF5zRxgRMNhrPQN5BV+dZMenIYIrtCYBTvDQExd8Y2MSTl4bRCciuS7mLdAZooXH/OdVKvvLZztuA3oyEyQnqrPQ1UrS7VEhPAepAYXxRN5YW9aKjAHigt3TbvQXlBR8k9NICXDp2b1dPAdKjccfMB+OBBfNioYot9xlfwENHzo/neF8aXPl+RNL++7//e5W21AH6LVLxuZJaPsX3HEDSMEh7gzGLFi2qIRtLAlp6Zc2tb/UAjMD8EGbGSYBK51yaDVGWQ/xVhUcNQGtwDckMzH4TlDNB7DrLvrF3DHcadhJaSMkh1MotFVFBXkBNSveXOJ2F8SsBd0UB/OLl9beVJV5nfwFNOX9g2n1x5LhxMea4o+KmmfeHvZIWLF5cB03MphMstTJnIsHifd7jnfJB0pp9ZxdPn3VIb4d4Ji0Bj3jSC0nSCw1gPTe0nWVyX8MCZm46Lj6b3MyYMaOWXZoEWMZ33iCAy/B8yrR5nkBtvLdhi8iLMrovZN6e/46RS8POKMxKT1CQepYZkXoDBcwdRfI9u3BRLC8VSo52Prs4Fj06O1Ys7QiQ4s3oWLosrrro0tht111jryPGxrTZT4T9+e+6++4qDXksLLliiNkGgBRUmY4qGygcEdWBUejbfvzSuSI8KYEBEABOGvNI5LOaKcvmPj3ZukCNBKipGjZdzB4peZGgFBpgBTohAf0cuP0uD55jIKcxUxCA+6Ors/Cx9BY5jC8P4uazvasN6M1MGJoMdq4yGU3nFr0UCJcsWhx33nFHXDllSsxetiSWFUk877En49Gp98W82XNiWVdnLFreEV0ru2Ph3Plx7rnnxXGTJsTU2bNiaelyry86sJE3AyUCMFEjVHy+07FZ4lrJ8uEPf7h6HxiIJg0lyR/wAgY9mbtNPEeje7nOL4PnAx23nhXbGpfhdXo2w9HzEmiOrgG8kR8qCFVFvvQoeU4Xb/iZvc8wOQPzoosujqcKT/r7gNUXsR6P8849v+j451dVx7PFB2TPd63sI52GNaBJKt6Go485Oo499idx1RVXxvXXTIlfXHpJnHn5xTHuhPFx0N77xoHf3zMO3G9MHDP++LjyuilFoi+J3s6euOqaa+Lkc8+qgH62c3lcee2UOkledw9URgTNrss5z96bUjEBrfLNRyZNDXpQU/QYdGODL5ZD8TkbgPnnf/7n+LM/+7N4y1veUuOT6rwcGpF3pW7Nx2xPOqtPfAwzN4kBYu91TKAlsBl0g4N6D5K0L5Z1LCqN5pmijtnEvKFr88JYC3nAAQfFnnvsXRrs+bHg2UVFL386zjpzchx6yOGlLIfUMmg0jYbynE++FaT0sAN0AkpwTgJa5XzIIYfGmZPOjNmznohZxXC6+IZr4+gCjEMKkPf/3g9jzN77xLEF4FeV+0tLmpVLV8QVxag7+bwzY+pTj8eCYizeeMvNtcKBEahJUhLXO7IRqeDs9pFz+97tvPPOsWtRYei9GgEQv+lNb4o/+ZM/qeEVr3hFvPrVr65D5Twituj6u7/7u3jVq14Vf/qnfxrvf//7a4OwXvFTn/pU9TWbpmq+Rn4OI8vsnUmuhefUitLwhnpjzrwnYsZD90VnV0f5RZ676qjk44/PKrr/9JLPibH3XvvHzIcejZtuvDnGH39yXHP19aVhXVwNUOBX3ixzNqY2oDcj6TYBS4WmBHE0qf3ss86OKy67PHq6VtZO9umOZTGzAHv6XXfHnVNujHvvnBqzCjCeWbwo+gswuhYuiSlFQk+49IKYOndWLOnvjjvvnlYnDpHOvAk+eWZ4mcfCu72XauCdjvLifn6s00ALyWvk8DWveU1stdVW8fnPf74C3fxp6oY9phmOVpYAL1/0Bz7wgQp64P7jP/7jCnyjkFx8dHTvzXfLiwZGx5dXv2uA5ohce+01sWTpgsqrzq4l8cSTD0dvX2MhLV8zFUKe0e233xn77D0m7r/vobju2l/F5LMvKIBfUMr9VHUnel42WmD2/kw7kmnYAVp4rpvtizlz5tTFoRNOnxDnTT4n5pQK6RkcCNXYtWowlpculVHYWYxCsqV0yrGqSJll8+bHxRddFCcWCX377IdjRemW73tgeu3+rcnjwSCtgVXFAjGVIMHsngYlP+LaWQmQ3/nOd1YgUy1M7SRdszGkzizf0juSeEDuy7V/9Ed/VNMKzaOP3iO+ANAMSw2Njk2KX3/99XVgZ9IZE+OyompdcME5cexPxsWR48bGqT87MSZMPLU0oFuKOrOk5KVI3cGS53seiDPPOC8eefiJuPGG20svd20xFBfGvHnPxIUXXFh7Pe+Rd7z27jagNzNhLqYKKplLjS+YWnDCiSfEAfuPifPPOTfmzH82lhQ9cnl/0SXnLYpnH3kyFs0vRlhvdywvQQU9cv+MGHvoj2PX/faIC265LpaVuE/NnVN1WkYTXZp/WTctPqmoa/duR+/PIwOSm+8P/uAPKhj//M//vLrz6NIJfOkS1BoGMDeT3kCDoHpQRXbfffdqCCpzdv3N70U33HBDHXShGsnD4sULYvI5k2L7b3wlPvLRD8Unt/l4fOnLny/XXy0qzBlFki+sz1m4YElMv29mPDyzqFrzF8e11/wqrp1yc1HFlpd3PhFnnX1W9e7Q571PyHw4jmQadoBOBpN05gYbbND98tEec9TRcVjRpe+5//5YWIDbPVQaQHex0Jd2RceSZbG0s4Cpvzc6C6juvOnWGFMMrp33+F5MuuqXMbdjaXT2dFcjkw5JUptVB4TeB4DZkASV65gA17De+ta3VkBvvfXWtddIklYA5hxEkf98hkbDEKOCeDeQ0mEzbcbXOySoEcnOgCShDZJw13WtXFzUjQUx64kHYuq0W0oP8VhVQ7p7uspzGnuIPPjAzJg29b7oXtlfQNwZN980NaZcfUtpEMvj0Ucfqw2a10hc5cP3NqBfBsLQBJAKJgGBIbvyZ+bMjblPPR3LyvX8vpV1YGVVAXT3oo5YsnBxrDAqNlQk5coiKRcti9lPFh37qSdj1vKl0TFQgFOeS3ry0XKreWaCGKgSTKnuZJ7o3Fx2qTfbqTQHQaQRN7vtDNkYuPN4Qwyfm7Nh5JFBSToiceQjPS2epZFpGADNV84j0lFshqFiDA4OUbZ6YvHSp+PxJx4s711eroFwqJRtRVExHom77rwnZj3+dCxe1BmPPvx03HTDr+Ocsy6J226dFrfeentV3wyvy3PyPPPbBvRmJMwEhgRwSipM7+stErS/XBep3FcYv2yogL5IrYEihfo7C4i6e6O3XBveXlkMx3JS0/IXLCth+VD5rTwvgYo81zsSSCrUMeNoTPn9kje84Q0VzK997WvrBCKDIdllZ3pHAVCUxW88Itx3dGAT93//938/3v3ud1dwa7BI2jpwVOKT0nR8zzellGQ3igjYTz01qwJ6aNWKWLDwyWIUPhQruztKvnuquuFd+++3f9Htd4t99zkwxh9/aky764GYOWNWTJp4fuy1x0Fx4AGHVB26WX/WgOQBP1oK0AqTAWGwAjs2UxZc8JvgnrCphLHADBie5zolCFAbLTQNtKe8u6/8Pmgux4C8NIYYBgrge0u8of6Sx3IDoJeXky6zzkokz/Q8DUfZPD/LmL8hUtyQN9fc7/zO71SD7h3veEfssssu1Rjkd2awZv4SzK4dEcBSGTQIoOYFsSHk7/3e78U//MM/1K5fPpKkAy5GKL+1o2mk/NUTJkws7ysGaDV7uwuQ7be3uOS74Z9esmRxVc1OLO879NCxcfjh42LSz8+KuXOeje6u3ri3GIkTTz8zzph0Zh2synI2l7+57l8K4V/yMa/zfG0ST9kzH/nuTXk/+g0JnZXjhY5Z6VlRMuhIkuRvrjPdpmZI+mYmNBc0J/kLxZAv8crv5TxHgr1ZcKtelyBeyVUFszzKs3wCToI6G1Ayl2SmY3Ov/e7v/m78z//8T50JR+3gdeCTtulL8yqW5JdnuPYbn7W5I+wAI4Jm6xl55MrTSP7+7/++gp1+Lj/5HNJaemqIc8ax4WwTjBS2lKSGRsG9vwEkcbn4NEZl0KB4PFB/30B0LOuozxQ3yTuzDHn9UslzEhPekSGvHZP/Av43x2vOx0ul35DQKiRBmg93z8szA35nUGRXJa77zWleVspXNB9LWH0oeVh97dhEyqGrlXf5Vh7qjaPfgIgrj1/5da97XR0Q8f0/IEAMShLXBjSASIomQDzPM5CK4ZIjjS0UEOjNPBWIQbj99ttXnzQ15h//8R+rauMZ+Ce9PGloAJDPbfB2rUK9EHoJSV4qJVZgAx6USUNTDvcJQscEr2Nix/mm0vMA7YEy5Ch4SfO188yk6yT3EhTDnTCWQYjhzgE8y2aw4V3velcF2V/91V9VnZfEw3hxEZ3WRCKSmnFoS1sV4nlIPANBpqgahCGZqRbpUckGb+qqGXw8JgZc3vOe91RDLfmevBdfaL4erpR5xQ95VRZYcZ2gzXI048l5Xm9q+dYLaC/SslJquC8glaaiSSctzhEwpBnupGzKJCSDMZvU5FJ729veVkFN5QC65EmWHVD9Rq/96Ec/WvVRcTRolJvEUE/EBWh+9ORpvk+QhvuM0ff2t7+9Gop4KW9+y3hC1sNwJjxSvuSvslCX9IJZJtjBC2URN12VyePNCmiUjMdEL8+X5T2/65oNTJiYY6DCEK2M+204k/wl4zA4pS6d05xkHgxgNiSdPtrkR56TtIaOSVdzNngvuPWy7EbgbEzOQwGgdG8uPuR9Wal4mUR1Mdjy3ve+t7r5mgWId4tPug93/mZ+CQJqlrLrycxqpNMnL7ORJsbUhfubo3zrNAoxz9ELU+dBpFjuV0FCWcVhog3JZrLPcKeUCiktgBbxJPBmvPKVr6xzLKgkSDx8wHRHQTqSl2EIzF/5ylfW7AhKWuOPiUmkOP9xDq0nMJ17bgZk+NzzGKE8IVn5+J8gyLwMZ8JfQY/0L//yL3XWIe8OwUcAUNd4hhCM0QCUKXmzOcr3G4DGxJQGWYEI0+mCXFkyZt4tHdGEHV/+z25lU7uMl5OUSXkwL5mIweZM/OVf/mU19ujEyrE2+PAlGU76mJthFp6P3t9xxx21EVA19FaG1E1I4hdOaYunjLx8XuYhg28kMhI9L3cYTUDnu6VzPZxJ/qhRAMxfDx96NTzLtZM5qERYKpewWQGd4F2bWSpDhRvlkhmWuMySziSQiekkEJJ2uHeL8oZxgJHMM1/CoImA8aiZH8DmHKgSnEbwSFKeCxWmkQtcdFZ+4xN+UcOQ9+GN4DkJ4nwuIjB22GGHeOMb31j5y02X+c34wx3Qya8UBHUue+ETtUNvZrUPzJhfDlPsrqQUhJ6RvE5yT2i+tz7aKh+QDE/GqQyrOfhSd9xxxzp90hxeLczAgnkJzXsVS/NCXjgcKMGM7LvxN3/zN9XLkG61F0J6pW233bbqv3RfBqKJ+qk76k5fLPFy0KV110YLkfpBzXkeztTcSBEjmRvUfn0mWenluTNhyop3PT2sZUPXi8Gh5yh7Pk94IaDeykMkIgmoDfRAM8PoPYwbgwB2teeqMvcXmHXLOUneLDVGFXCn52M4BtJAV4d5ep08p/8b4FBWZRdPWNczpFFefDIYwuWmwQMzPlFdbAEG7OJ5Dp44z+AZaz9XPM+ki//FX/xF/NM//VM1Kun40ngGQ1za9eVtS4fMF56ytahgBnbwmk2g5wJqfIYnzgSg1ivp7QkDxiQ+wCTwZs/mmADfKKB1D1oFiaI1AfLrX//6OrBg8IAkJoH+7d/+rU559HI6tLkGug/drKCbdY/3Y7gG+ZNPxprexvKnv/3bv61lBWy/KYvyrS+9MkvLfiBJDYX/x3/8R+WNc1JbZYkrXj4z06+LR96n5+Pq4/9+85vfXLtl9/yuu/aMdaUdTkH+5DXL7NzaSef4RkXT8BmL73vf+6pnycCVHtK0Al4hDUDjIGDhUqN2JKGBeqOAFjFXb5AuXmZgQeAbZbGreEcVRR8CehIbuJ07smbdcz1cQ3N+SQmjdUYD//qv/7p6btzzu3I2p2sOWW6VYfibm4+nhwHEUwGIeCEO1UMa+rXjhp5L1zREjs98186llybTZ/6Ha5BP/FkXNpSD0eycoFRGHiXCM/Fm8YTyU01Id9gEZiE1iY0C2n/8qF5swkw+XDDfQGVxz9GhDQAAwRe/+MVageY4OKeKOFfB7rt2HG4h88nVJuh5zH7jXVBOv60r3bqCspqwb+UKFcFcaSqIpVh4lDxwtGm68w09Xzy81AVbTCCND4Fm+uT5cA7yiC+JCccssyP8CBo+j9InP/nJ5+FNwEvAT5cqUAOzQPVIm2J9tFXqzpRzrYjbyLxfXQGpBcwYKgP0RRI6JZnWplWSJIJGMdyliPwpp6NFqySC1ScvpHeRjlpACkuv7KSN9J51SFFbjhxXeCCU3z2TKjP2sLFr0q/9zOaQaVLSOQqZ542lHy5BbwMP8o5f8g0zgEotoXZs/YGta7l4gz693XbxjqINUN3c40Wylwj9mfoByIANqxsFNHEugUCcM2hUjkzQi3gBZEYXQadjEDJQmg0WxoBzhkAaOMMxyDPDSncm3/Kq/H5z7ve10zQHvys7w2fJ4iVrDKKartggJtgvXrQ45j87vz5vyZKl1f2GN67XxF3HswVx5Cv5KMhrpsuwrrTDISQOMs+JCfaZ47RpU+P8886LPffYIw4oQL7rrqlx2ukTYt/9x8T4AnZAtkMqaWzHVCuP8KC7pzGyWnd/2pjKAfEe0Kyb0Kl5M3R9+RVTFql7WpiRIJ6NpBysGClEF1ubNtbyER5VPW71FNa+Uu7OjlKRBbjLO5bH0EDjufV3cV3XuazSvjDXm3QqL99F0Iw0Ilmb8UCl/WURjMcXwbjT178R393lO3H2mWcXQTk+vvy1HWO/gw6OR55oLElDQ6sAuqvwsYHL3v7BGup89tVx1kfPGymUGANliCSzhJ60phcaAeNaYc3rZhmR3HYyLr5W+EJAMdIJSIXurpUxY/oDccmFv4jJZ54VV1x6WTzy0Mzo720A0EKE/iJZYnCoAlyaBHwrE/zo9Qg5uABmXo5dizAce+BBcfXFv4yzTpsYu35rt9h334NjxuNzYnmJu4JKsarwyq5QUfi2qqeEBqDrnPYSeLdfFKABEjB1H0imSGsrhLmgqCHmKhjypSfRoU3GsXpZmpYHdGEqUALrvdPujoPHHBBj9tk39i9hrx/tEScdPz4evH96XVlj88juzq4KZPF7V3Y3lpA1BHbLUkNd6K2TrIwG0pvpxZdcdFGcM2liHDf2kPjFGT+Ph+9/IJ55dmEB8qro6B+KFaXh9wJvBTQwd5dADR5aA2hzOV8UoHVx2bKcC6mM02+M8gA0g8WQL4OH0k/X5j9UmJam1WAkiY8dd1QcfcSRcc/UafHoI4/G9VOujSN/PDZ+ctTR8XD53da/QJwNwAY5/eVYV9i0KBFogtmFHAhp3JpXfmQ5jj/qsDhvwvEx+6HGKCiimCzu7iugLtgD2qquafikdOFXgXhR8iqYXzSgZQagSWldh3MTSNzP7sNKDHo1CW1I0/xhXhD3Wx3QJCyV4vzJ58RO39ghbrru+tIPNtQI2/ye9fNJ8e2dvhmXXfLLuqXvQE/hYQE1QPuUBmndyoCmHiB+5G222aaucOeGNJA1efJZMXnC+DjpyH1j7H7fj4P327sYg/vG4T85Pi697saY19FZVYoirBvP8T2YCujCtwLjlwRolDoQqQzMqVO7h4Cb7mwBp9Ef7jxeEK1SnCxUK9Jg6a26lq+IU086OXbfdbe6z55PZOSXBW689rrYf+994qILLqxAXlV6uDWqRgGyb7+0uoSGFy5g0tmAnL37DIV3dCyJObPvjVOO2zO+9rmt4zs7fzF+tNf3Ypcf/iD2OvSIuPb2adHR3VtXSlYI0TMqoPuqGtJf/i9iofxtmH+/oXLIkIw5T0OP5HUO2M795gjA7gN+hlYGNALo0356Suz5gx/G7GKZk76V+QWod9xyaxxR1I6Lzr8gli9bPZNMF1pAT/UQWhnQcJE9PGzAA9uqAQlqxMKYevvpcc7E78Z9086Jru55cd9jM+PEM86NiedfEY8+vbABV2K48pS3B6B7C5iFgs0K+fXT8wCd0pjeLMhYM5BTn24GtAzLuGvgb2kqNdNXeHHWz8+Ib+24U9xYVA6bq5O8yn/lZZfHPnvsWQG9eOGiNSoGIJPSq3ydq3XxXIWZkHaYAB8+r2fX1IG+OfHQvRPjosm7x03XnxDzFz8Us+fPi8tv+nVceNVtMfOJBQ0vJ8xWQBf+VUAX/EWxQQqoyegN0fMALTPACrQqSIZMqTQLioPb782gTUnuKKT/tNXpputviO98e5f4WZHUKzoaQ7SLFyyMSadPiCPHHhYP3Htf1bW57QQqidDqgE4MJB6eCwpNQi+KR2ecERNP2SFOOH73mHzBiTHh7ElxxImnFUD/KuYsXM7LuQ5AA3MRmtHz4gCNZKAZ0NwvlijxS2cLbKa8lm60APq2W26pOvSJx4+vgyrINmWnn3JqHHPkuHhkxkMNA3IUAzqvG0eFZvItroA+7aTt4+hx345TJx4Zx/30hDjoqPEF0DfFvMWdmxfQwJhGoW7DMCz/M8UeqDNOgtZRpoXm+61Kuk4f7nyq6M5nTTojDtxv//jZyT+NSRMmxgnHjY/xvjJQ1I6Fzzy7RmceqLs4lUpefd3qXo5mHDx39D+ULoonHzknTjl++9jrh1+Ig3/8o9j/0INi70OOiDMuvCKenLu4EbeCupxsqsoBmACdHg6T9lmrtr2yA2bGaQbw2qGVCZiNEHYVNYOH49KLL4mxhxwaB+y3Xxwzblxce/XVsfDZ+RXEgEsiA7OjMADYVQSNRgLoJfHYjHPj7Am7FTtkTNxw08VxzU03xLiTTo+Dxp0UN99xX0NCPw/Q/Bs9BcxADdCes376DUBTNQSgpj/bScisO0uLqB2pMzs2A9i5+61MgwXQBkz6untqWLGsI+695976ISNqxrIlSxoSGJhXS+dVBcTUDAaigZXRDeiiws64OK66+KB4etaUxu1CJ0w8N760w/fi7AuuaLj1fwPQxR6pf0UgvBgJDZQpoakdJLRhbSsqDHtb9JhATmAnjQZA+zIASUs/BmiGXwJ4qIA11Qtipl4X8DcDug6wjFpAD5UGPzfOP/PI2PM7n40Tj90vLr/yFzHp3PNi5933it33PCRuuu2eGMCewq8CphLYZADNB90YLSw14GHrpd8wCgGT/mxikiFtczXMbTUv2mcSAD7jAXAG10IrUwIamKkegM3YY/il1K5Sma5c4jnWPjTVD/c1gFFKD0+fGofs/d3Y5oPvj20+9uHYdttt4iOf2Ca+ufuP4ro77o3OgQJa/LFt7FDBWR1Y2cSRQrRi+fI699nKCysNtttuu/p1J+Pz1I4kACapU1q3OqBJ2QpcngtgLoFErt6MAmTBvQparBCcA/VqYG9EwLQuFWz0dXfGsgVzY/7TT8bc2U/F47OejMeenhOPPbMwnlmxMlYWDAHvc7PtTE4q+CppX/DkpCJnS6ISrSQCyIFSaXPnzotrp0yp8zPunz49pk69O0486eQ4/LCx8fCDD5aKa2w+o258V5vOnYMIVVKv/pM1f57tMNJJ2XLSUZXMBcDUCF8MMMOuDm2TxBnwA4gz4EEL8OElUcXA8wtf23g5mlSxrG8gugYKT82Bft5suyI0S7IXDGjDikMeUKJ3FiPn5lumxvgTToufn35a9K3sqpFW9g3GT4t0/ty2n4pxe+8Vv776yqKWrKgP9wmIOvm6r1QmdbFUXKnK2lH408JKzT5XoSOcqiuOLlyOCWDeCw26AjjBTHr7vRnIGUYjKXfhUfQUVaKn8KbXlxb6Cn6G6rdyzIde2V96uqFidxQjsM7DK4ACaDjjxRY2Cui+WFYiLikxl8WKRYvjxBPPi3984/+Lt73hTXHSMT+Jp+YsiScXdMUZk8+NPXf5Zhz1nV3j4vHHxOWXnx8z5s2OJQXQnSVzA11FUi8rjaNo9ezR3tJI+jjC6UJFitdmNtIrczUgq6BpDsh94AXq1cBuXDd+e17c0UjKjh+FL7CwqoSB/oYTDov6i5bQX4zAIQKw3s1fVidtChuirYzADMaKErNI3NKd3nzz/bHbd/ePHb62ffx0/Inx+BMLY2mR/rPnzItHp98Tj995ezxyx61x5VWXxANPPR6dJSPdJHRPydDyAuCSYZLZRJKBEurc1haS0GtIWdYO66IXEmc00CaUvTnpxh6zTqOwTW0aqdQGdJtaitqAblNLURvQbWopagO6TS1FbUC3qaWoDeg2tRS1Ad2mlqI2oNvUUtQGdJtaitqAblNLURvQbWopagO6TS1FbUC3qaWoDeg2tRS1Ad2mlqI2oNvUUtQGdJtaitqAblNLURvQbWopagO6TS1FbUC3qYUo4v8DM1xRvbsquvAAAAAASUVORK5CYII=)
In the following figure, x = ..........
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALQAAACnCAYAAAC4j3YHAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AADgcSURBVHhe7d0JtN1VdT9wVrXt6qodVru6uuqy1ta2ah3bOlRdf6xzFSlq61BHpCAKKNaBmTAahjAIYRCExDCEUUBmwiijkDAFQpgCgSSQOS95L29+2f/zOTc7XGIGIMG8d9/dLye/4Z7z+52zz/fss/c+w2+raFObWojagG5TS1Eb0G1qKWoDuk0tRW1At6mlqA3oNrUUtQHdppaiNqDb1FLUBnSbWoragG5TS1Eb0G1qKWoDuk0tRW1At6ml6LcL6FWbKbRpWNKqVatqGBoaqiHPUfO9DKj5Ou9tCrUB3abNRglKwB0cHHweiNcF6HWFTaU2oNu02Qhg+/v7a3COgHRgYKDeA/KkzQXgtakN6DZtNkpAA3AzeNdHCeq1w6ZQG9Bt2myUgATozs7OuO+++2LixIk13HTTTTFv3rx6v7e393lxU3qnSrIp9NsFNFobnC82tGnYEjAC5/z58+Pmm2+OsWPHxmc/+9n43Oc+F/vtt1+cffbZcc8998SyZcvWgFf8vr6+NRJ95AG6TS1LQNrV1RU33nhj7LXXXnHEEUfEk08+WQE8bdq0+OlPfxpXXHFFLF++fI1ETukMyJsKZtQGdJs2GyWgTzvttPjRj35UpbR7aOXKlTF79uyYM2dOdHd31/uATOUAZNd5vim0BQCduoOCCnneuD80NLimoL29PbWg7jkqrPu6qGSCFt6sg7Vp0yh5jKd03ZSeyecEXPLfMYP49ORjjz02DjrooHjooYfW1BFAO7rOdJ6d9ZZ17v6m0G8Z0M1AXncYHGQlC32FQd3lGnP7SqEHaoFJACGZgVErVqyoIVt+m14aARNhgY+OawPavdR381yd9PT01OCa/nzqqafGT37yk3j88cdrfbivnjKN4Jl+k97zEuSbSsMO0IDc3d21GswkL6nAYMCY3srsBDOLuaOjowZ6GqC3Af3SKcGXQAY2/BZSQgt+S2mLXOdRHfzsZz+LAw44IKZPn17vI89URwCvvsQFYO/IZ24OGpaAXrmys7R4XVRvMSCWVYC7t2zZ0sqMBLVWD9SYmBJgc7Ty0Up4J+BtSk58FYAOf/M35Aiozz77bPzqV7+KRYsW1XiXXXZZ7L777nHSSSfFggULan3Rne++++6YOXPmGqMw3yWNZ20OKb2FAK01risoVCncYG/0D/QUZjwT10y5Ks49d3Kcd945ccEF58c550yOCy+8sLZ+zMSI7PKapUabXholyIA3edkMPITXQHnvvffGRRddFAcffHB86lOfihkzZtTfAfvnP/95BfXpp58ev/jFL0rdXRDXXHNNPPHEE2vAmwB2dC9Bvin0WwR0M5i18N8MQ0NFJxvsicEhgO6Ohx+ZEQcdPCY+te028enPbBc77rhDfPObO8X//u//xj777BO33nprlc6YQQo0V0KbXjwluJoBnODLaz3irFmzKjh5Mt7+9rfHq171qnjHO94RDz/8cH2O+IsXL65g/+53vxvf+ta3qqEoXYI3n52U7xhhgAZmrXzdYbCAua9/ZSko4663gLUjpk27I04+ZXyccebpMe3uX8dTTz1VuzegxiyWNCa0jcJNJ7wDNMBKIZHHpUuXxjPPPBNnnXVWBSf+v/71r49XvvKV8YpXvCLe+c53xiOPPFKfI72gTkhkQH/66aerZFdX3qF3bVYRHb1/hAEa2LTKdQN61SoStqgOgwXUg90lRV8sXTY/fnnZ+UX1uLToz4tKvEaXN3ny5PjP//zPoo6cWxnuXnOLb9OLJ2DCw2Ypiui9Rv0OO+ywOPnkk+OYY46JT37yk/GHf/iHsdVWW9Xw7ne/ew2gAXVddZFAz+c7TyALm4OGiQ79HMhXrSrqxuCKAujOonp0xfIV82P6A7+OW2+bEnPnPVaY0FvA211HoH74wx/GKaecUrs3lK07GSY032vThmlt6UiqnnjiiVW9O/744+O4446LnXbaqYL5E5/4RJXK73//++u1I+AjfE+Qpp3TDOAk50LGXfv9L4V+y4BeHwEbQOuC6NAFzKsKqAeWFfAuLFb2M0WfvjPmzH2oMEXr768O/H333bdOfOEKwjgMayYMImVSYrRBvXGiWpDCRx11VIwbN6663/bcc886lI3fO++8cwUvQ3DMmDH1PsPvQx/6UFX/0NqgzeO6ALuuuJtCv31Ay3NzqOSElO4robcAr6sYhR3RN7CkSOolsaJrTjzy2B3xzLMNo0N8erRJL+ecc061uBmHc+fOrRb1+eefH1deeWW9BuTU1xw3B9NalbjfDFt/7Wtfq1J3xx13rPMvTjjhhCqZgRd/HenS+++/f3znO9+pXqdPf/rTayT0lqRhAmhEujak9MDAiujpXVJUj2UF2Ivjyafvj1tvvyzun35bkSALYvr0++OQQw6Jb3/729XTkSC97rrr4q1vfWu85z3vqTqd7pLEIbkBmp7dltLrp6uvvrq63+688864/vrr4+ijj47tt9++6s8MQgKC7bL33nvX8OEPf7gah7wZX/ziF9dI6C1JwwjQgEbn5brrKtJ5eTl2xMJFT8Qll54ZR4wbE8ePPzJO/dnJcdBBB1YpccMNN1TApvFCKr/rXe+Kr3zlK/GWt7wlPv/5z8cvf/nL6tQnndtg3jABJDWCrkzVIJlN99T7GSCh3hnSdl8cYDct9Mwzz4yPfexjdf7zlqZhCOj+GCp69NCqlUWXXh7znnkkLrhoUow9bEwccuj+sf+Yvau1TYpQNUheAZm2+OY3vzle+9rXxmte85r40pe+FD/+8Y+rU5+enfHatG7CHwNW5mLcfvvt1U5Jnt12223xX//1X3H55ZdXnZmkNgEJ8M1zpqI0D3VvKdoyRuF6Ac2l01+A3FOk88ro6+8o0mFhzH56ZsyYOS0enDE17rn3ruoeSiOQdCZ53Zs0aVLV+4CZxOCnVjmC+QWGzdu0YcJPvn78TSK5Dz/88PjBD35QXXbsFlNBJ0yYUEF93nnnxTbbbBMPPvjg6hRbjrYMoNdJCejGiCFfdE/v8nK+stzvWR0aqgWiD2M+ow9RLXSXur+tt966WuFf/vKXq65HH9RNAnYb1OsntkjaI8lbhh7eMRZNzqfOsVUQycylh+ef+cxn1owUbkkadoBetarhkx5a1VuktJE/o0u90du/vBiIK8p1fx1IoW40A5rU4Je+5JJL4uMf/3iVHh/4wAeqpOZPveqqq6rBY55Bm9ZPejt8FRB+fv/734+77rqrqhQkMfUD6RH/7//+r4Kd8Hjsscfq/S1JwwjQJENDj25IYoMsDZ16VTnvL4YiY3FgoLfO/mKoNDOeq87cAm6l9773vdVnyig0AMCtRKpwM1177bV1GmMStUUltt15DcILPBEWLlxY3XMMwFtuuaWe77HHHmsmIZmAhOdnnHFGddu1JfTzKAHdkNQNYD83isj7IfT39zxvOmP6lg2BAyzV49WvfnX867/+a3XtcSdtu+221SXFCqcHArhJNiqP6uIZKelHO2XDxhu6MZed3o1a8b3vfa+O0KZqohfEc7zXE45OP/QLogR3HhvArlNLBxqjfsCcwOYjNQBgGJwEft3rXlf90Iceemgd8aLnmVBjhhhPyJFHHlklOvVDxQme47mjXVLjBd6SzlQJgVeJsX3//fev4c+SJUuqTcJGwVuqB/folqZhCui1qQFsQ96N5VgNppOyukauJOClbjBUGC4c/lxK3HYkCCljKPfiiy+u8cePH1/PVQwge056TkYzASyfM54ZAjdZH6CpcNS8JPo0AfKFL3yhqhvATiiomy1JIwTQDbJYNiWpY658oNtRL4xsffOb36xSmDED0K7pgCrAKmTnukqqiQpRcSpQRVA/RjugETfdLrvsUiUvYxufbEOQ03Pxnl/f9APzPIT0V29p/m0hQJO4L6BrXztKucbMnC6avlKgTNXCJBndJV3PPb5o9wFcAzAgQzIbriW9NQJeEBUxHCTMliTGMuNPY6dOWELFZcegTjvDkaqHT2Y5Ajr/c/4+CiV0Q31ohI2A2s9rhf6idgA0iaB7NPTN2iahGSh0Oboxf7PRLPoyd57fABf5jRQnfX7961/X66yQ0axDM5p32GGH2tipaPTnKVOmrFkrqNEnoB0F9YBv2Wtuaf4Nb0AjUZoChiXTMDHVCJKYByOlCSJpdJsMmq9//et1cg3CeHGye3TMpVytTqkyJCUv9V4a+Fe/+tV6xDeeIT0hyt4re7JmELuXYRRK6JdIawFawDyeC0bLN77xjarLPfroo1WCYy5AUzu4m8zMs6gzwdxcqSpGxW3pyvhtkHLq1bLx4qN7eGV0laqBl0ZXMw5epZrRzH8hae3rLUUjyijEsGRuApCTn65nhbHpotSKVEnodnRAI1oqymSlZj+qCktJLbhudVArnzJb7+eID+wL/mYDJPhl3ob5HCh5mZJ4uNOIAvTgUGNes4oQuO0YgEaouI1MmFFRzXF4QFQS0L/vfe+ru/nUZ5XKyTgqWZCu1QGdDZmKxQjEO4LACKCezkw6ujS9GZjxB5jxpQ3ozUwYCnR55ENmaascDFdZ7qfkRfRBBiPVw9wOgzAoQZ8gToC3OqCVL8vOGJ46dWodlGJMW31CSps2ypWZfn78xNs2oDczqQzSIiuE6sGYEbJrpIr4TVAJjERgNvBiQrpFAaR4NooEdIJamlYmZcQjYDWZSIPXg2n0AiObjp0qCX6Ln3wa7jSiAI1UCCCnkYLpOVGJJAHsrAD3DMfyguy2225Vjz7wwAOr4YiyAYyEitpchF/AjDdcl1QNLk1eDXM3qCEpjRP8JDl+j4TGPiIBDbQqBYAxfG1Ap+RVeX43MmjE0MqVXXfdtfqeVU5Kn6y8VqcsM3WCzQHQBpeoGtQOo6l4iRfN/MwG0Ab0y0ApPYA1u0GMF/I30sR1gtQmgXaTFwyyMBQN3aJMnxU50gkPlMkx+eHaUXAvl1NxeZpFZ53gAw88UEGLr83x81kjhUYcoJOywpLyXAUAJ7CrEGB1nhP8jSqa42EeQsZPiZ4VPpJJ/pU5wZkqhoCoYLwapLLJWho3yaz80uJH0kjkxYgF9PpIJahMFaS7dI5sd2DOLp+rUUXqB8pKV5GOQD1SSRmAOQGNB871WMpm0hG3HE+GUUBGMn6IgxxHeoNuOUAnAaZKVKmIIcggNIBgKiS9mt9aJYqXlT6SKxSgU03Ic2XKFTq5SQzPD58zXuABSvC3AT3MKCskK1VFqVjGn2/l2W2JC49Vb3gXkWatokMrSxq6yg/Q1A27gFr5bkI+MDMGDaqIB8iC+G1ADyNSISllVFRzt4tsdfCRj3yk+lstxzfRX1yVLq6jZ4xkUob0yyubYDSVF4P9YPahFdqGtvEI2NOIbgN6mJEKSlCqIJIKoLOS6JC24DWQYNI6C19lq3zBYEKCfyRSAhgP9DgIL6w6scUDA9C8FhKaGiIeH7MGANQa9Uhv0C0FaJUJkEJKaEfBb/RFHo7cgJAbzw5B4o8kX+v6KMuqPBqyYBg71/6xHZyzJ8RR3pTQGn8r9FAtqUMngBOc2ZWSwvRoS+95OnS/rv2mMlXqSK7QBDOgArOZh+nVsDJHYzZh3+8ZP3uxFALJs5FKLQdotHal5LUjn6sFtCb806Nz0xRgH+mAlnchAUoSmzKbPRKjMAeUEH5kY1+bZyOVWhLQ6yOVxhgCZKtbUq8kyXS9I12HTgmNDG8bONETcVeS0myIkdxgXwiNKkAjqoUhXz5Y8ztMzDE0To9kSI10QAMsW8HWt7w5NtUx3M+jg1pFEq+PRh2gdcf0ZtLLUiOzzcwJpnK0Chk0sgu/CUhm0JmrYZ/nVlIt1kejEtAGFLjtqB0CAJgDPNKJdKZS0ZU1VINH5oJTNfQ8reDF2BiNKkCrTN0yK5/kIqV1x6RZrqEbyUTVsPWA3aP4m42KWk6l3AxeoS2hW4hULEkF1Dan8akygN5uu+3qB3NGOtnXz7A+jwbDl5+dsYsc24BuMQJkujK1g35p7zY+afsf66atUWwmla8RiO84HHRQvQtgKkuSvGmQpoXyavDeGOYmsbMR5+Qr161Mo05Cq1SgUMlcdiQaMNvIm66Z8YAm51WTbsPF+5H50TDlE7C56LjlckGwfUiMgKIcBZRuuJTh5aRRBehmiYvMBTaCZk6HSUvcdwhIgJlfGvg1AmCQdktLaO+XH6CWN8HgkA/E052VhTFodp1ymrMB0An+VqdRBWgEmCoY+cwCPdrGKhbRMhRtiwA0gAIAzgXpEtRbkjJvAC3Y3oyXJrchoEbl2sDMr3JkkL6VadRJ6JS4KleF24nU3nc2KLSvm7kOCOgTxAJpt6XBjORBXpTDNgQmG/HWUJvM1TCzzuw5swizUSrLaNCf0ajToYEhDUNkFYdNu63isHDUHm8oJVo2AGlcb2lK6Yw0Pq453g3zNfQ25nxruECcjZbqRGK3Ad1ipHJz7m+CgprhOyxWPdu/AzBM6kkwAAEQaQCut3SXLQ/I4BBdmduRHcAotJef8qV+Lc/O3QNo99oqRwsRkJJWWemIROOzpXtSP3xI0gJSQBbfEYgEgBgOUtr+fHzNGqO9NWzyblU7Iplzv2uATnfdcGmQLzeNSh063XFZuXattyKclyD1UOR3AM6QoHg5Kd/T3HDkI4MRTb0InZlRa74zvzOvBpI2G56QakbzM1qZRhWgUaoQzZXrMxWWZhk2Bo5LL710jYQGkJTS0iVAXg6SHxJWL0KquvbePHcklfnOGbHya7ZgzkORtyyTY56PJhp1EhpAUgJmhdM9ue4MSljmz5dr5A2AGYPSpFR/OQkgAdp7vNO1c+8G5lmzZtU5GvRlQDYqSGUSx+9Cs2QfjTTqAK3ygTRdWUBLn6Z2WN1hKNx0S1NMUYLKAIV0L6fU865UFxzzXLBRO1VD8M1tefRpOn5zEl2gL7cBPYoowQnMKj+HhQHHYAS3HQltrWGz+w6YAUZaz3i5KAGdvYiQ920waVagjdtNrCKpeTqUQUPL8kg7mmlUGoUJaueOdFDzOKgdAO0zcOZ5UDuAhVckwfxyAlrjSZdbniPrAH3/REPzZS8DKanni5tqkTQvZw8yEmjUGYUqPlWNVEFIXyNrlmZROSzN4tslFQEeUBLMvw1A05lTStORuRSpGr4JyFfOzZh7XEsjj4I0bUCPMkqpBggJmrwHwL6kZWkWA9EOpQkSjeDFAKY53gtNIx+AmUYg8k3y//7v/67LxBiDRgO56+RbHGmck9J5PZpp1AE6CciAGBicAwIvgtE3E33222+/6iKjP4uXqsALIc/zXI1mbeneHLJRZRzHzA9wGkAhmQ32GKL/8pe/vGbbBXHFyTSO+ZzRTKMW0OsigLA6mrpB7TCvWJcPOAmeDREwpdTXAJxrBI55P8/z2nMds3HlO+x4ZPDEiKCewwAKHT+/4tWmdVMb0GuRCT/cYTvttFP9WCcfdXoRNiahgVE8RmQ2gARqghnoE+TOSWPnqQe7J5irDcBGL21JwLuhBxG3TeunNqCbCJDyY52MQyvCLWviBQFOv2+MAJl0TukLpAlmAZg9x/OaQe4I3IKlU5kH296S1IxAv7Vpw9QGdBMBDAlrPR4g2eDQ9MxcQJvqwPoopXES4y4pQSsgcUl+R+R37zYng3phaNsWBHoJn1rLd7dBvWFqA3odZG0eMJmo9PGPf3zNxzpJ3A1JadLYvBCeCZJeOp/C4C3RKKQVgDhDSujm9Fae2DdE78D3nJP1hTagN0xtQK+DeBS4xwxm2Byc1AQ60ndDgCZFDZnzknD7mXhvgIa3hBoBjOLkiJ7Q7G7TAIwAUjU8g95sdTogS5f+6Tatn4YtoNcricptP4HVkHP/1ZP6rxFWnzgOlhNBfLdRPtux+T15bdss6/TMvDMByOic0Tqga46flOky8EpYo8iYA1JgBMQ8ArFzQDao4561gQCsV6A/m1FnoAelXg7Q0r0QyrysfZ609nWr0LAEdFa2I8ZXIBXQCkODRRct9/vK/Z5yHOgrXbZQ7pdYDfCW8xgkDYeic7A/Vgz1R++qkm6oYdgluEhc3bxz9/N9jkBsGNy8iU984hN1YCPzJm6CO58nOEd2MzV56Morr6yT7cVL6S59vlOaVCMsKjCAQqp7J3Db9QhJa8+QZv18Q+R5jTwxQL2HuuL9z+nhzfnNcjiOdBpWgFbJgoojxZqBUgPQ9g9Eb7nXWQDa6ffuAoiVpUvuK41gaCB6gBagy3VfibtkoC8WDBRJODgQfSV+f3m25wOSrp/U8y7HvI+4y+wPZ87EBz/4wSp1kXyIkw3OtXSCvJKk1ATSWeBqyzL5Xdo8F5A4pLINb/jAqSl0cMD3fOmdJ/jXRxm38Wzv4NeWVzMLGaDPvdezMv/N1yMd1MMK0BgLKACm0rMi3R8sgBwsAF01QDoPxtIidZf5ratIrZUlXXdfdJUKWwm45RlRrvv6+iuYnx1sALq3VJqKS1B5j+cLgOjo/d537733Vj2at8OoIXCawpnSLQHgOdJ5FgOQi41kNkBjcIZxmf7jfLeG5D3Szpw5s44GMgIto7Jg1zHBlnzI924IcH7zfPnp66OXy2Mj9PUp58p6P5+dDUCQTp7cG8k0rACdFajCVQpGYzJm14otAKUIl440Fg/1xqLuzujvAt4iZYra0Vkqq6NUWk9Js6qnVGQB/4ry3PmlYheu7CyS/fkDIwDiuQLVIN/pvvdynVEDfKSTTzq/PptxEpzALD4pzgCkKlh0a1IRF5zRxgRMNhrPQN5BV+dZMenIYIrtCYBTvDQExd8Y2MSTl4bRCciuS7mLdAZooXH/OdVKvvLZztuA3oyEyQnqrPQ1UrS7VEhPAepAYXxRN5YW9aKjAHigt3TbvQXlBR8k9NICXDp2b1dPAdKjccfMB+OBBfNioYot9xlfwENHzo/neF8aXPl+RNL++7//e5W21AH6LVLxuZJaPsX3HEDSMEh7gzGLFi2qIRtLAlp6Zc2tb/UAjMD8EGbGSYBK51yaDVGWQ/xVhUcNQGtwDckMzH4TlDNB7DrLvrF3DHcadhJaSMkh1MotFVFBXkBNSveXOJ2F8SsBd0UB/OLl9beVJV5nfwFNOX9g2n1x5LhxMea4o+KmmfeHvZIWLF5cB03MphMstTJnIsHifd7jnfJB0pp9ZxdPn3VIb4d4Ji0Bj3jSC0nSCw1gPTe0nWVyX8MCZm46Lj6b3MyYMaOWXZoEWMZ33iCAy/B8yrR5nkBtvLdhi8iLMrovZN6e/46RS8POKMxKT1CQepYZkXoDBcwdRfI9u3BRLC8VSo52Prs4Fj06O1Ys7QiQ4s3oWLosrrro0tht111jryPGxrTZT4T9+e+6++4qDXksLLliiNkGgBRUmY4qGygcEdWBUejbfvzSuSI8KYEBEABOGvNI5LOaKcvmPj3ZukCNBKipGjZdzB4peZGgFBpgBTohAf0cuP0uD55jIKcxUxCA+6Ors/Cx9BY5jC8P4uazvasN6M1MGJoMdq4yGU3nFr0UCJcsWhx33nFHXDllSsxetiSWFUk877En49Gp98W82XNiWVdnLFreEV0ru2Ph3Plx7rnnxXGTJsTU2bNiaelyry86sJE3AyUCMFEjVHy+07FZ4lrJ8uEPf7h6HxiIJg0lyR/wAgY9mbtNPEeje7nOL4PnAx23nhXbGpfhdXo2w9HzEmiOrgG8kR8qCFVFvvQoeU4Xb/iZvc8wOQPzoosujqcKT/r7gNUXsR6P8849v+j451dVx7PFB2TPd63sI52GNaBJKt6Go485Oo499idx1RVXxvXXTIlfXHpJnHn5xTHuhPFx0N77xoHf3zMO3G9MHDP++LjyuilFoi+J3s6euOqaa+Lkc8+qgH62c3lcee2UOkledw9URgTNrss5z96bUjEBrfLNRyZNDXpQU/QYdGODL5ZD8TkbgPnnf/7n+LM/+7N4y1veUuOT6rwcGpF3pW7Nx2xPOqtPfAwzN4kBYu91TKAlsBl0g4N6D5K0L5Z1LCqN5pmijtnEvKFr88JYC3nAAQfFnnvsXRrs+bHg2UVFL386zjpzchx6yOGlLIfUMmg0jYbynE++FaT0sAN0AkpwTgJa5XzIIYfGmZPOjNmznohZxXC6+IZr4+gCjEMKkPf/3g9jzN77xLEF4FeV+0tLmpVLV8QVxag7+bwzY+pTj8eCYizeeMvNtcKBEahJUhLXO7IRqeDs9pFz+97tvPPOsWtRYei9GgEQv+lNb4o/+ZM/qeEVr3hFvPrVr65D5Twituj6u7/7u3jVq14Vf/qnfxrvf//7a4OwXvFTn/pU9TWbpmq+Rn4OI8vsnUmuhefUitLwhnpjzrwnYsZD90VnV0f5RZ676qjk44/PKrr/9JLPibH3XvvHzIcejZtuvDnGH39yXHP19aVhXVwNUOBX3ixzNqY2oDcj6TYBS4WmBHE0qf3ss86OKy67PHq6VtZO9umOZTGzAHv6XXfHnVNujHvvnBqzCjCeWbwo+gswuhYuiSlFQk+49IKYOndWLOnvjjvvnlYnDpHOvAk+eWZ4mcfCu72XauCdjvLifn6s00ALyWvk8DWveU1stdVW8fnPf74C3fxp6oY9phmOVpYAL1/0Bz7wgQp64P7jP/7jCnyjkFx8dHTvzXfLiwZGx5dXv2uA5ohce+01sWTpgsqrzq4l8cSTD0dvX2MhLV8zFUKe0e233xn77D0m7r/vobju2l/F5LMvKIBfUMr9VHUnel42WmD2/kw7kmnYAVp4rpvtizlz5tTFoRNOnxDnTT4n5pQK6RkcCNXYtWowlpculVHYWYxCsqV0yrGqSJll8+bHxRddFCcWCX377IdjRemW73tgeu3+rcnjwSCtgVXFAjGVIMHsngYlP+LaWQmQ3/nOd1YgUy1M7SRdszGkzizf0juSeEDuy7V/9Ed/VNMKzaOP3iO+ANAMSw2Njk2KX3/99XVgZ9IZE+OyompdcME5cexPxsWR48bGqT87MSZMPLU0oFuKOrOk5KVI3cGS53seiDPPOC8eefiJuPGG20svd20xFBfGvHnPxIUXXFh7Pe+Rd7z27jagNzNhLqYKKplLjS+YWnDCiSfEAfuPifPPOTfmzH82lhQ9cnl/0SXnLYpnH3kyFs0vRlhvdywvQQU9cv+MGHvoj2PX/faIC265LpaVuE/NnVN1WkYTXZp/WTctPqmoa/duR+/PIwOSm+8P/uAPKhj//M//vLrz6NIJfOkS1BoGMDeT3kCDoHpQRXbfffdqCCpzdv3N70U33HBDHXShGsnD4sULYvI5k2L7b3wlPvLRD8Unt/l4fOnLny/XXy0qzBlFki+sz1m4YElMv29mPDyzqFrzF8e11/wqrp1yc1HFlpd3PhFnnX1W9e7Q571PyHw4jmQadoBOBpN05gYbbND98tEec9TRcVjRpe+5//5YWIDbPVQaQHex0Jd2RceSZbG0s4Cpvzc6C6juvOnWGFMMrp33+F5MuuqXMbdjaXT2dFcjkw5JUptVB4TeB4DZkASV65gA17De+ta3VkBvvfXWtddIklYA5hxEkf98hkbDEKOCeDeQ0mEzbcbXOySoEcnOgCShDZJw13WtXFzUjQUx64kHYuq0W0oP8VhVQ7p7uspzGnuIPPjAzJg29b7oXtlfQNwZN980NaZcfUtpEMvj0Ucfqw2a10hc5cP3NqBfBsLQBJAKJgGBIbvyZ+bMjblPPR3LyvX8vpV1YGVVAXT3oo5YsnBxrDAqNlQk5coiKRcti9lPFh37qSdj1vKl0TFQgFOeS3ry0XKreWaCGKgSTKnuZJ7o3Fx2qTfbqTQHQaQRN7vtDNkYuPN4Qwyfm7Nh5JFBSToiceQjPS2epZFpGADNV84j0lFshqFiDA4OUbZ6YvHSp+PxJx4s711eroFwqJRtRVExHom77rwnZj3+dCxe1BmPPvx03HTDr+Ocsy6J226dFrfeentV3wyvy3PyPPPbBvRmJMwEhgRwSipM7+stErS/XBep3FcYv2yogL5IrYEihfo7C4i6e6O3XBveXlkMx3JS0/IXLCth+VD5rTwvgYo81zsSSCrUMeNoTPn9kje84Q0VzK997WvrBCKDIdllZ3pHAVCUxW88Itx3dGAT93//938/3v3ud1dwa7BI2jpwVOKT0nR8zzellGQ3igjYTz01qwJ6aNWKWLDwyWIUPhQruztKvnuquuFd+++3f9Htd4t99zkwxh9/aky764GYOWNWTJp4fuy1x0Fx4AGHVB26WX/WgOQBP1oK0AqTAWGwAjs2UxZc8JvgnrCphLHADBie5zolCFAbLTQNtKe8u6/8Pmgux4C8NIYYBgrge0u8of6Sx3IDoJeXky6zzkokz/Q8DUfZPD/LmL8hUtyQN9fc7/zO71SD7h3veEfssssu1Rjkd2awZv4SzK4dEcBSGTQIoOYFsSHk7/3e78U//MM/1K5fPpKkAy5GKL+1o2mk/NUTJkws7ysGaDV7uwuQ7be3uOS74Z9esmRxVc1OLO879NCxcfjh42LSz8+KuXOeje6u3ri3GIkTTz8zzph0Zh2synI2l7+57l8K4V/yMa/zfG0ST9kzH/nuTXk/+g0JnZXjhY5Z6VlRMuhIkuRvrjPdpmZI+mYmNBc0J/kLxZAv8crv5TxHgr1ZcKtelyBeyVUFszzKs3wCToI6G1Ayl2SmY3Ov/e7v/m78z//8T50JR+3gdeCTtulL8yqW5JdnuPYbn7W5I+wAI4Jm6xl55MrTSP7+7/++gp1+Lj/5HNJaemqIc8ax4WwTjBS2lKSGRsG9vwEkcbn4NEZl0KB4PFB/30B0LOuozxQ3yTuzDHn9UslzEhPekSGvHZP/Av43x2vOx0ul35DQKiRBmg93z8szA35nUGRXJa77zWleVspXNB9LWH0oeVh97dhEyqGrlXf5Vh7qjaPfgIgrj1/5da97XR0Q8f0/IEAMShLXBjSASIomQDzPM5CK4ZIjjS0UEOjNPBWIQbj99ttXnzQ15h//8R+rauMZ+Ce9PGloAJDPbfB2rUK9EHoJSV4qJVZgAx6USUNTDvcJQscEr2Nix/mm0vMA7YEy5Ch4SfO188yk6yT3EhTDnTCWQYjhzgE8y2aw4V3velcF2V/91V9VnZfEw3hxEZ3WRCKSmnFoS1sV4nlIPANBpqgahCGZqRbpUckGb+qqGXw8JgZc3vOe91RDLfmevBdfaL4erpR5xQ95VRZYcZ2gzXI048l5Xm9q+dYLaC/SslJquC8glaaiSSctzhEwpBnupGzKJCSDMZvU5FJ729veVkFN5QC65EmWHVD9Rq/96Ec/WvVRcTRolJvEUE/EBWh+9ORpvk+QhvuM0ff2t7+9Gop4KW9+y3hC1sNwJjxSvuSvslCX9IJZJtjBC2URN12VyePNCmiUjMdEL8+X5T2/65oNTJiYY6DCEK2M+204k/wl4zA4pS6d05xkHgxgNiSdPtrkR56TtIaOSVdzNngvuPWy7EbgbEzOQwGgdG8uPuR9Wal4mUR1Mdjy3ve+t7r5mgWId4tPug93/mZ+CQJqlrLrycxqpNMnL7ORJsbUhfubo3zrNAoxz9ELU+dBpFjuV0FCWcVhog3JZrLPcKeUCiktgBbxJPBmvPKVr6xzLKgkSDx8wHRHQTqSl2EIzF/5ylfW7AhKWuOPiUmkOP9xDq0nMJ17bgZk+NzzGKE8IVn5+J8gyLwMZ8JfQY/0L//yL3XWIe8OwUcAUNd4hhCM0QCUKXmzOcr3G4DGxJQGWYEI0+mCXFkyZt4tHdGEHV/+z25lU7uMl5OUSXkwL5mIweZM/OVf/mU19ujEyrE2+PAlGU76mJthFp6P3t9xxx21EVA19FaG1E1I4hdOaYunjLx8XuYhg28kMhI9L3cYTUDnu6VzPZxJ/qhRAMxfDx96NTzLtZM5qERYKpewWQGd4F2bWSpDhRvlkhmWuMySziSQiekkEJJ2uHeL8oZxgJHMM1/CoImA8aiZH8DmHKgSnEbwSFKeCxWmkQtcdFZ+4xN+UcOQ9+GN4DkJ4nwuIjB22GGHeOMb31j5y02X+c34wx3Qya8UBHUue+ETtUNvZrUPzJhfDlPsrqQUhJ6RvE5yT2i+tz7aKh+QDE/GqQyrOfhSd9xxxzp90hxeLczAgnkJzXsVS/NCXjgcKMGM7LvxN3/zN9XLkG61F0J6pW233bbqv3RfBqKJ+qk76k5fLPFy0KV110YLkfpBzXkeztTcSBEjmRvUfn0mWenluTNhyop3PT2sZUPXi8Gh5yh7Pk94IaDeykMkIgmoDfRAM8PoPYwbgwB2teeqMvcXmHXLOUneLDVGFXCn52M4BtJAV4d5ep08p/8b4FBWZRdPWNczpFFefDIYwuWmwQMzPlFdbAEG7OJ5Dp44z+AZaz9XPM+ki//FX/xF/NM//VM1Kun40ngGQ1za9eVtS4fMF56ytahgBnbwmk2g5wJqfIYnzgSg1ivp7QkDxiQ+wCTwZs/mmADfKKB1D1oFiaI1AfLrX//6OrBg8IAkJoH+7d/+rU559HI6tLkGug/drKCbdY/3Y7gG+ZNPxprexvKnv/3bv61lBWy/KYvyrS+9MkvLfiBJDYX/x3/8R+WNc1JbZYkrXj4z06+LR96n5+Pq4/9+85vfXLtl9/yuu/aMdaUdTkH+5DXL7NzaSef4RkXT8BmL73vf+6pnycCVHtK0Al4hDUDjIGDhUqN2JKGBeqOAFjFXb5AuXmZgQeAbZbGreEcVRR8CehIbuJ07smbdcz1cQ3N+SQmjdUYD//qv/7p6btzzu3I2p2sOWW6VYfibm4+nhwHEUwGIeCEO1UMa+rXjhp5L1zREjs98186llybTZ/6Ha5BP/FkXNpSD0eycoFRGHiXCM/Fm8YTyU01Id9gEZiE1iY0C2n/8qF5swkw+XDDfQGVxz9GhDQAAwRe/+MVageY4OKeKOFfB7rt2HG4h88nVJuh5zH7jXVBOv60r3bqCspqwb+UKFcFcaSqIpVh4lDxwtGm68w09Xzy81AVbTCCND4Fm+uT5cA7yiC+JCccssyP8CBo+j9InP/nJ5+FNwEvAT5cqUAOzQPVIm2J9tFXqzpRzrYjbyLxfXQGpBcwYKgP0RRI6JZnWplWSJIJGMdyliPwpp6NFqySC1ScvpHeRjlpACkuv7KSN9J51SFFbjhxXeCCU3z2TKjP2sLFr0q/9zOaQaVLSOQqZ542lHy5BbwMP8o5f8g0zgEotoXZs/YGta7l4gz693XbxjqINUN3c40Wylwj9mfoByIANqxsFNHEugUCcM2hUjkzQi3gBZEYXQadjEDJQmg0WxoBzhkAaOMMxyDPDSncm3/Kq/H5z7ve10zQHvys7w2fJ4iVrDKKartggJtgvXrQ45j87vz5vyZKl1f2GN67XxF3HswVx5Cv5KMhrpsuwrrTDISQOMs+JCfaZ47RpU+P8886LPffYIw4oQL7rrqlx2ukTYt/9x8T4AnZAtkMqaWzHVCuP8KC7pzGyWnd/2pjKAfEe0Kyb0Kl5M3R9+RVTFql7WpiRIJ6NpBysGClEF1ubNtbyER5VPW71FNa+Uu7OjlKRBbjLO5bH0EDjufV3cV3XuazSvjDXm3QqL99F0Iw0Ilmb8UCl/WURjMcXwbjT178R393lO3H2mWcXQTk+vvy1HWO/gw6OR55oLElDQ6sAuqvwsYHL3v7BGup89tVx1kfPGymUGANliCSzhJ60phcaAeNaYc3rZhmR3HYyLr5W+EJAMdIJSIXurpUxY/oDccmFv4jJZ54VV1x6WTzy0Mzo720A0EKE/iJZYnCoAlyaBHwrE/zo9Qg5uABmXo5dizAce+BBcfXFv4yzTpsYu35rt9h334NjxuNzYnmJu4JKsarwyq5QUfi2qqeEBqDrnPYSeLdfFKABEjB1H0imSGsrhLmgqCHmKhjypSfRoU3GsXpZmpYHdGEqUALrvdPujoPHHBBj9tk39i9hrx/tEScdPz4evH96XVlj88juzq4KZPF7V3Y3lpA1BHbLUkNd6K2TrIwG0pvpxZdcdFGcM2liHDf2kPjFGT+Ph+9/IJ55dmEB8qro6B+KFaXh9wJvBTQwd5dADR5aA2hzOV8UoHVx2bKcC6mM02+M8gA0g8WQL4OH0k/X5j9UmJam1WAkiY8dd1QcfcSRcc/UafHoI4/G9VOujSN/PDZ+ctTR8XD53da/QJwNwAY5/eVYV9i0KBFogtmFHAhp3JpXfmQ5jj/qsDhvwvEx+6HGKCiimCzu7iugLtgD2qquafikdOFXgXhR8iqYXzSgZQagSWldh3MTSNzP7sNKDHo1CW1I0/xhXhD3Wx3QJCyV4vzJ58RO39ghbrru+tIPNtQI2/ye9fNJ8e2dvhmXXfLLuqXvQE/hYQE1QPuUBmndyoCmHiB+5G222aaucOeGNJA1efJZMXnC+DjpyH1j7H7fj4P327sYg/vG4T85Pi697saY19FZVYoirBvP8T2YCujCtwLjlwRolDoQqQzMqVO7h4Cb7mwBp9Ef7jxeEK1SnCxUK9Jg6a26lq+IU086OXbfdbe6z55PZOSXBW689rrYf+994qILLqxAXlV6uDWqRgGyb7+0uoSGFy5g0tmAnL37DIV3dCyJObPvjVOO2zO+9rmt4zs7fzF+tNf3Ypcf/iD2OvSIuPb2adHR3VtXSlYI0TMqoPuqGtJf/i9iofxtmH+/oXLIkIw5T0OP5HUO2M795gjA7gN+hlYGNALo0356Suz5gx/G7GKZk76V+QWod9xyaxxR1I6Lzr8gli9bPZNMF1pAT/UQWhnQcJE9PGzAA9uqAQlqxMKYevvpcc7E78Z9086Jru55cd9jM+PEM86NiedfEY8+vbABV2K48pS3B6B7C5iFgs0K+fXT8wCd0pjeLMhYM5BTn24GtAzLuGvgb2kqNdNXeHHWz8+Ib+24U9xYVA6bq5O8yn/lZZfHPnvsWQG9eOGiNSoGIJPSq3ydq3XxXIWZkHaYAB8+r2fX1IG+OfHQvRPjosm7x03XnxDzFz8Us+fPi8tv+nVceNVtMfOJBQ0vJ8xWQBf+VUAX/EWxQQqoyegN0fMALTPACrQqSIZMqTQLioPb782gTUnuKKT/tNXpputviO98e5f4WZHUKzoaQ7SLFyyMSadPiCPHHhYP3Htf1bW57QQqidDqgE4MJB6eCwpNQi+KR2ecERNP2SFOOH73mHzBiTHh7ElxxImnFUD/KuYsXM7LuQ5AA3MRmtHz4gCNZKAZ0NwvlijxS2cLbKa8lm60APq2W26pOvSJx4+vgyrINmWnn3JqHHPkuHhkxkMNA3IUAzqvG0eFZvItroA+7aTt4+hx345TJx4Zx/30hDjoqPEF0DfFvMWdmxfQwJhGoW7DMCz/M8UeqDNOgtZRpoXm+61Kuk4f7nyq6M5nTTojDtxv//jZyT+NSRMmxgnHjY/xvjJQ1I6Fzzy7RmceqLs4lUpefd3qXo5mHDx39D+ULoonHzknTjl++9jrh1+Ig3/8o9j/0INi70OOiDMuvCKenLu4EbeCupxsqsoBmACdHg6T9lmrtr2yA2bGaQbw2qGVCZiNEHYVNYOH49KLL4mxhxwaB+y3Xxwzblxce/XVsfDZ+RXEgEsiA7OjMADYVQSNRgLoJfHYjHPj7Am7FTtkTNxw08VxzU03xLiTTo+Dxp0UN99xX0NCPw/Q/Bs9BcxADdCes376DUBTNQSgpj/bScisO0uLqB2pMzs2A9i5+61MgwXQBkz6untqWLGsI+695976ISNqxrIlSxoSGJhXS+dVBcTUDAaigZXRDeiiws64OK66+KB4etaUxu1CJ0w8N760w/fi7AuuaLj1fwPQxR6pf0UgvBgJDZQpoakdJLRhbSsqDHtb9JhATmAnjQZA+zIASUs/BmiGXwJ4qIA11Qtipl4X8DcDug6wjFpAD5UGPzfOP/PI2PM7n40Tj90vLr/yFzHp3PNi5933it33PCRuuu2eGMCewq8CphLYZADNB90YLSw14GHrpd8wCgGT/mxikiFtczXMbTUv2mcSAD7jAXAG10IrUwIamKkegM3YY/il1K5Sma5c4jnWPjTVD/c1gFFKD0+fGofs/d3Y5oPvj20+9uHYdttt4iOf2Ca+ufuP4ro77o3OgQJa/LFt7FDBWR1Y2cSRQrRi+fI699nKCysNtttuu/p1J+Pz1I4kACapU1q3OqBJ2QpcngtgLoFErt6MAmTBvQparBCcA/VqYG9EwLQuFWz0dXfGsgVzY/7TT8bc2U/F47OejMeenhOPPbMwnlmxMlYWDAHvc7PtTE4q+CppX/DkpCJnS6ISrSQCyIFSaXPnzotrp0yp8zPunz49pk69O0486eQ4/LCx8fCDD5aKa2w+o258V5vOnYMIVVKv/pM1f57tMNJJ2XLSUZXMBcDUCF8MMMOuDm2TxBnwA4gz4EEL8OElUcXA8wtf23g5mlSxrG8gugYKT82Bft5suyI0S7IXDGjDikMeUKJ3FiPn5lumxvgTToufn35a9K3sqpFW9g3GT4t0/ty2n4pxe+8Vv776yqKWrKgP9wmIOvm6r1QmdbFUXKnK2lH408JKzT5XoSOcqiuOLlyOCWDeCw26AjjBTHr7vRnIGUYjKXfhUfQUVaKn8KbXlxb6Cn6G6rdyzIde2V96uqFidxQjsM7DK4ACaDjjxRY2Cui+WFYiLikxl8WKRYvjxBPPi3984/+Lt73hTXHSMT+Jp+YsiScXdMUZk8+NPXf5Zhz1nV3j4vHHxOWXnx8z5s2OJQXQnSVzA11FUi8rjaNo9ezR3tJI+jjC6UJFitdmNtIrczUgq6BpDsh94AXq1cBuXDd+e17c0UjKjh+FL7CwqoSB/oYTDov6i5bQX4zAIQKw3s1fVidtChuirYzADMaKErNI3NKd3nzz/bHbd/ePHb62ffx0/Inx+BMLY2mR/rPnzItHp98Tj995ezxyx61x5VWXxANPPR6dJSPdJHRPydDyAuCSYZLZRJKBEurc1haS0GtIWdYO66IXEmc00CaUvTnpxh6zTqOwTW0aqdQGdJtaitqAblNLURvQbWopagO6TS1FbUC3qaWoDeg2tRS1Ad2mlqI2oNvUUtQGdJtaitqAblNLURvQbWopagO6TS1FbUC3qaWoDeg2tRS1Ad2mlqI2oNvUUtQGdJtaitqAblNLURvQbWopagO6TS1FbUC3qYUo4v8DM1xRvbsquvAAAAAASUVORK5CYII=)
Maths-General
maths-
In the given figure the value of x = ..................
![](data:image/png;base64,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)
In the given figure the value of x = ..................
![](data:image/png;base64,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)
maths-General
Maths-
In the figure, the value of x = ..................
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAK8AAADNCAYAAADOriAkAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAE2PSURBVHhe7b0HlxZHti04P2JmvVkzvda8tebN7TXvvfvW9F1z751nuvtK6m65ljdIgADhjQDhvffeeyO8RwiBAAnvBAiE9967gsKWr2JP7PjqFKcOEflVt9qopNzF4fvynJ2R+WXujDwRGZn5PyFFimqKVLwpqi1S8aaotkjFm6LaIhVvimqLVLwpqi1S8aaotkjFm6LaopJ4nzx5UmEh6HiMF4tZXzae9leFE4Lmhbg2LqYR82tk4+h4jJcU19NJnJCFkC1OaI7l2ZiYRsyvoTkhno1bTiregGnE/BrZODoe4yXF9XQSJ2QhZIsTmmN5NiamEfNraE6IZ+OWk4o3YBoxv0Y2jo7HeElxPZ3ECVkI2eKE5liejYlpxPwamhPi2bjlpOINmEbMr5GNo+MxXlJcTydxQhZCtjihOZZnY2IaMb+G5oR4Nm45qXgDphHza2Tj6HiMlxTX00mckIWQLU5ojuXZmJhGzK+hOSGejVtOKt6AacT8Gtk4Oh7jJcX1dBInZCFkixOaY3k2JqYR82toTohn45aTijdgGjG/RjaOjsd4leL+jz4x/keH+1fmYmVl3hTB/XM+Z2XeSsvN+aQsbZ6fsRg0x/JsTEwj5tfQnBDPxi0nFW/ANGJ+jWwcHY/xKsX9H31i/I8O969CvKUABeymScqIl4ItdlbkP0vcdKmbyTG9OXZ5ueRnLAbNsTwbE9OI+TU0J8SzcctJxRswjZhfIxtHx2O8SnH/R58zVrBeoHRkvj8pdZIsLXGKdEYhO2KZtxIv3NInhc6KnHhLUOJmcixvqXiNWcRi1peNp/1V4YSgeSGujYtpxPwa2Tg6HuNVivs/+pxViJfG706sTrRPSoudGp0kfZrgaldvJc5Y4xY6E/GWeQGz5vVlmmXFoDmWZ2NiGjG/huaEeDZuOal4A6YR82tk4+h4jFcp7v/oc1YhXv/F/WNty3q0MnwN6+JMFUq8gDPidYmETx0qal2aWlYMmmN5NiamEfNraE6IZ+OWk4o3YBoxv0Y2jo7HeJXi/o8+8VO4ru50YnxSxhrXibMoH/mP7yM//zGKXW1c7Hi0jIBdjesEXMoc2P+xjMxyCL2sGDTH8mxMTCPm19CcEM/GLScVb8A0Yn6NbBwdj/Ge4YiAKb1y4QLFTryuRi16hH27t2H0sMGYP28urly/ifzSMhS6GYpcLV3iGnOlrnZmj0OmIecCqurVy4lBcyzPxsQ0Yn4NzQnxbNxyUvEGTCPm18jG0fEY7xmO/2OdSQEyt6V4XU1amo9rl89i4ugheOE3/xW1a9XCmvVbcOv+YxS5YgudeIu8eNnzYMRbLmC9nBg0x/JsTEwj5tfQnBDPxi0nFW/ANGJ+jWwcHY/xnuGIcJnNuhSARhQXPcTWjV+he6dWqPn+G3i/xgcYOGICjp2/6rVZ4IouLHXi9cJlje28zJlVX5leTgyaY3k2JqYR82toTohn45aTijdgGjG/RjaOjsd4z3CeEW+R5xXm52LapJFo1awOxo4aiJat2qBu47bYtvdoJk5zOXCpr3GdYtkXXOqWx4o7FW9ls4jFrC8bT/urwglB80JcGxfTiPk1snF0PMZ7hlNJvE64ztjTcOvmBQzq1w1d27fAnl2bMWHSVHxQtzmWrd6Ih4VFrubNNNwqibfELS8Vb+WCQrxYzPqy8bS/KpwQNC/EtXExjZhfIxtHx2M8HZN+W/9ZxlrX16d4/PA29uzehJ7d22PE0AG4cOEMVq5aiwbN2mL4uGk4dOI08ooc37FLXQMu00vhpljzpmlD5YJCvFjM+rLxtL8qnBA0L8S1cTGNmF8jG0fHYzwdo9aKndBoJa62zeS7xbh68ZhPGWp9+C6aNG6MKdNnou+AoXjznRqo16AJPl+5CnkFBb68CvESXF65cFPxJvBiMevLxtP+qnBC0LwQ18bFNGJ+jWwcHY/xdIziLXJiK3K1Jbu9MtVmCfbt3uhy3Qb43XO/xVtvv4uPG7dwom2Kl195Fc899xxGjBiB3NxcX14Zr8QFlkPoZcWgOZZnY2IaMb+G5oR4Nm45qXgDphHza2Tj6HiMp2NMF4odpcQJOMNlF9ljrPx8Ht558xU0rF8P01yt+9mcRZi3YCn69euH559/Hq1atcLpU6dcrcuehj9/fQnNsTwbE9OI+TU0J8SzcctJxRswjZhfIxtHx2M8HaN4KdxSdnE5lJYW4uqV0xg/dghq1ngbkyaOx40bN3E7Jxd3c+9j585v0aRJU9SvXx+rV6/G3bt3/Xwx6GXFoDmWZ2NiGjG/huaEeDZuOal4A6YR82tk4+h4jKdjZU60pS53KKGCHQoL83Dw0F5MmTIWQ11Dbfu2LT6nFVDIc+bMRf/+/bF48WJcvny5PBKGXlYMmmN5NiamEfNraE6IZ+OWk4o3YBoxv0Y2jo7HeJXiTrxlTrglxaU+BSguLsSNW9dw/OQRnDx1zNWsOeVzZVBcXOIFe+jQIZw8eRL379+PLofQy4pBcyzPxsQ0Yn4NzQnxbNxyUvEGTCPm18jG0fEYr1Kc4i1+Kl5e5i0sKcKtu7dx8fJFlyrcdTmwizmBU+S+F8EgthxCLysGzbE8GxPTiPk1NCfEs3HLScUbMI2YXyMbR8djvEpxlxKUOeGWlbCXAcgvKsTR0yexeMVyzJ4/F4cOH+IMGS457tNCygqhYjmROKE5lmdjYhoxv4bmhHg2bjmpeAOmEfNrZOPoeIxXKcZuLua0vDrmcOXGdYwYPxYfNWyAAUOH4oBLDxzR2xOXMvgB6mp+bSFkixOaY3k2JqYR82toTohn45aTijdgGjG/RjaOjod4nJZ+WW8uJXBffOyBy1+Xrfgcv3/lZfz6hRcwffZsXL1xw9XKTrS0Yg6TTMUbJQl0PMaLxawvG0/7q8IJQfNCXBsX04j5NbJxdNzy+J3CZW4rxnyWtW6pE+eO7dvRuGlT/Idf/hJvvfceNm/bhvyCQhQVcVxvkee4QrzZZdBCyBYnNMfybExMI+bX0JwQz8YtJxVvwDRifo1sHB3XPH5SuCVOgMWuBqVRvATFeeDAAQwfPhyvv/EG/p9f/Qpt2rbF2fPnfZw9DCXOvNBZnipbWwjZ4oTmWJ6NiWnE/BqaE+LZuOWk4g2YRsyvkY2j45rHT4pVxMtPqYXPO5GOHTsWTZo08fbRRx9h9OjRuH37tp+XvEqpRsRCyBYnNMfybExMI+bX0JwQz8YtJxVvwDRifo1sHB23PF3zSuzatWtYsWIF2rRpgwYNGqBHjx4YNGgQvly5Eg8ePKiYT8RLyLzWQsgWJzTH8mxMTCPm19CcEM/GLScVb8A0Yn6NbBwdtzx+l5SBKCws9Jd4O3fujAEDBvirZvw+ffp0HD9+3MeJVLypeIOmEfNrZOPouOVJzUtfXl4eDh48iD59+vhBNuvWrcP8+fP9mIVZs2b5Wlfm1cIlpFxrIWSLE5pjeTYmphHza2hOiGfjlpOKN2AaMb9GNo6OWx6/U4jEqVOnfE3bvHlzzJs3D+fOnfOfderUwbJlyyrms2UQ4rMWQrY4oTmWZ2NiGjG/huaEeDZuOal4A6YR82tk4+h4iMfpq1ev+tr1448/9uNyKdwzZ85g3LhxaN++PbZs2VLOflqehvishZAtTmiO5dmYmEbMr6E5IZ6NW04q3oBpxPwa2Tg6HuJxADnTg9atW2PgwIH4/vvvfa8C0wY21KZMmYITJ06Us5+Wp6HL1hZCtjihOZZnY2IaMb+G5oR4Nm45qXgDphHza2Tj6Ljl5OfnY/v27ejYsaPPczdu3IiCggLcuHEDw4YNQ5cuXXyty5FiglA5unxtIWSLE5pjeTYmphHza2hOiGfjlpOKN2AaMb9GNo6OSy8BTS5EsHZt27atr31v3brl5+HQRoq5U6dOOHv2rPdJ+VKWhvishZAtTmiO5dmYmEbMr6E5IZ6NW04q3oBpxPwa2TgSo2B5AYKi5d0OFC4vRDRu3BgTJkzAlStXPIfdYTt27EDLli19GqEvTMSWpf3aQsgWJzTH8mxMTCPm19CcEM/GLScVb8A0Yn6NbBwdpwAfP36Mffv2+S6x2rVr+5qXXWQCXqRg7wJThs8++6ziwoQuh6ZhY2IhZIsTmmN5NiamEfNraE6IZ+OWk4o3YBoxv0Y2jo2xZ2HSpEn4l3/5F/zhD3/Apk2bKsXZYGMvA3sdmO+y/5eQcmx5hI2JhZAtTmiO5dmYmEbMr6E5IZ6NW04q3oBpxPwa2Tg2tnPnTn/h4Re/+AVee+01fPvtt+WRDHiFjbXunDlzcPHiRZ9mcH6mHFKWLo/Qfm0hZIsTmmN5NiamEfNraE6IZ+OWk4o3YBoxv0aIo33iZ8rAhtj48eP9hYf333/f57XsVWDte+/ePS/UuXPn4pNPPsGaNWt8z4MM3pErcbpMgfZrCyFbnNAcy7MxMY2YX0NzQjwbt5xUvAHTiPk1QhwKVRpYguvXr/s+W/YscIQYxckLE82aNfODb7755htfCzMX5oAcCppgORS1jDqzyyLEZy2EbHFCcyzPxsQ0Yn4NzQnxbNxyUvEGTCPm1whxKDLWmAL201Kc7P7iQJu9e/fi0aNH/koab1dno61r165o0aKFf/rNm2++ifXr1/t5tXhDyyK0X1sI2eKE5liejYlpxPwamhPi2bjlpOINmEbMr5GNU1pagq1bt6Jnz56+3/bLVasqGmEE04Vdu3Z5Ab/00kv4h3/4JWrUqIHNmzf7MiVtSHPeypxUvAHTiPk1QhzWlkRBYaG/tDt06FA/qHzRokW4c/dOxeBzGQ7J3JYC59iG3/zmN752Zl8va2db49plEaE4LYRscUJzLM/GxDRifg3NCfFs3HJS8QZMI+avgHPzCTcZsWY4fDpjzp0c3Lx5E/u+/x7Dh4/Ap23aYMrkSTh29Iirae/i8uVLOHPmLK5cue5Siod49DjPj2X44IMaePvttzB27Bh88cUXOHLkiL+EnCm3auupLYRscUJzLM/GxDRifg3NCfFs3HJS8QZMI+YX8LliFC/jZWUluJd7B0cPH8SXKz/H1CmT0aFTZ/zxjbfRp39/HD58AHt3b8fihXMxc8YMTJo0DctXfIWDh0/i+MkzmDhpMv7wh9/jrbfexPjx47B06RJ/MYMXNSSHjq2P9msLIVuc0BzLszExjZhfQ3NCPBu3nFS8AdOI+Qn6Sr2oMikCXy919ND3mD1jMjq2a43fv/A8fvkf/zP++3O/x2fz5uPsuZP++bp1P3wXjRs0ROMmrTB42Hhs2LoLO3btxcjRY12u+x4++qgmJk+e6PNg1t6seSXNiK2P9msLIVuc0BzLszExjZhfQ3NCPBu3nFS8AdOI+Qm6WOuWuBqxjG/fKS7AtSvn8c2alejbqxue++1v8O//z/8L/+OFl7Fg2XKcOn0Ug/t2Qe333sDQwYMxe+4ibNq+ByfPX8WKVevQo1cfDBzUD/PmzcLu3d/i9u1bXrTsaUh7G57lpOINmEbMT9BVIV6+B7j8xSdnTx7BxHGj0KRRQ7zz/od4p2Y9zFuyzIn3GCaMGoRPmzfEzOnT8NXar3Ho2Gmcv3oLYydOxyetPsWadatdDnzXibXAHxC6UZeKtzInFW/ANGJ+wgu3JPOgEPAFJqVFuHv7GtasXI72n36Cli2ao2effujRfxDWbNzsGmkXsGiOE2njeqj/cV3UrFUXXbr3xYw5i9CmQze0bN0G3x/YV146u8gywmWty880563MScUbMI2YnxDx0oi8Rw/w1RfL0K3Dp2jzSVO0/bQ1+g8agmWrvsL5K1fx4OF9nDq6HyuWzMfYMaPQtXsvNGraCm9/UAevvP4u+g4YhGs3rvmy3AIralypdWkUMI0NOJqsFz/FJ/7QOhMSi8UJzbE8GxPTiPk1NCfEs3HLScUbMI2Yn8i8rYdCAQpco+r7vXvQvWNb1Hz3DXTv1A49u3fFsBGjsP/YCRQ5UkFBPh7m5uDhvRzcf5CLM+fPY+CwkfjlP/4Kv/xP/wVde/TC7j17kHs3Fw8fPvRiJUS4uhYWIVOo/BSOFndonYmk3yTQHMuzMTGNmF9Dc0I8G7ecVLwB04j5Ce05euQIBg/oh49rfYBa776J+h99iH59e2P1mrU4fekK7j/Ow+1bt3HEpQUnjh7EjRtXsf/QQbTp2An/7n//Bf7n//V/w0uvvo6WLT/F1KnTsXfvvopxvBQjRctB6vpTC5oXOYqKCivV1KF1JpJ+k0BzLM/GxDRifg3NCfFs3HJS8QZMI+bXuOJSgs8+m4kmDeq5fLY+WjT6GK/8/nk0qF8Po8eOx6SZs7F5xy6cOX0WXyxZjBGDB2DMmJEYPHwI3q/1IX75n/8jXnjpJbTt0Bnt23dGu3YdMXTIcKxc+SUuXbrElfDLoWhpj92BkHvvHu7cuVtRQ9M4fuLWrZte9Kl4DXQ8xovFrC8bT/urwglB80JcGxfTiPkFFMzChQvRpUtnDOrfB1MnjsOoYQPRoklD1K1TG/UbNESj5q2wYMkKnDt7Hl+vXIkeHdujebPGaOdSi3pO7C+9/ipGjh+H866GPnHiNGbNmoM2bdrh008/9ZeTeV8b0wAKkrUsL1qcPXMGWzZvxuHDh/04CdqRI0exbdt2L3jyY8j2mwjNsTwbE9OI+TU0J8SzcctJxRswjaQ4RcTxB+3atXPWFls2bcD5s6dw5ND3+HbHVnzzzTo/COfLr9bi0NHjuOty2YtOdNs3bXT+FVjmGncDhw1CoxbNsNyJWnDx4iV88cXn6Nq1Mzp27IAlS5fi6tVMQ46i5Dsqdrvye3XriCkTxuP48ZPYv/8wZsyYgwkTp+CQE7Fb0QzfJTeUMT8zf1XbfppjeTYmphHza2hOiGfjlpOKN2Aa2i+NIYIi4qVbPk+sVavWfgD53Tt3fMzNVf75FPSwV4IPhSb4WtZDRw5h0pTJ6D9wIDZt2YISVVs+fnwfGzes8+Jt2epTrF37jUsZMi/P5gsFD3+3BX06f4L2LZu5FGMUevcZhs7dBmDqjLk4de6CXx5Lc8mDM1dr811u7jv9+jfFoDmWZ2NiGjG/huaEeDZuOal4A6YhPjltU7xsHF24cMHfEdGwYUPXwJrq70tjPAkyBoJgGUuXLUXfvn2xwKUd586f92Vn4pm68vHjXCyYPw+NGjXF0KFjcOzYKRS7nJevcn18+wx2bViCzq2b4V//+bf45//vRXTtNQzfHz6JR07kmRe+AkVOrkVOuK55Vy7fqm0/zbE8GxPTiPk1NCfEs3HLScUbMA3xUbxS6/KOCAqWd0AMGTLE550CcsjV5UgZvpzyzwsXLqJ79+74pMUn2L1rFwrLb/ehlZSwhs0s6/TpExg3bpLLfzth5ox5yM1h7c6LIrnIu30cA3t0xL/7X/49fvF//BcMGj4ZuY8zT5vk298LnaXiLYeOx3ixmPVl42l/VTghaF6Ia+NiGtbH1v3XX3/thcuB5bzTl7Wo8ESAeh6JibEra/fu3X7A+bvvvuvLIOQAKS3h1bRCZwUoLMrHvu8PugZcR3Rs3wWnT5wkE0X5N3H+yHYM7dcD//2/PY//91+eR58Bo3D20nUUs2HnyirmspxcXWnOUvE+YxaxmPVl42l/VTghaF6Ia+NiAn6noGgEP7dt24bevXt74a5UD3t+WmtmUguZh7Dl8gDg/Wsvvvgi/u3f/g2ff/6598myil3NW1ycj6Kix55/7fpNDBwwBG1atcW2zZtRVPAIl84dwezJIzCwd3d079YX9T5ugdZtu7iG32pcu3nLi5Rr4A4jZ5m/NOc1ZhGLWV82nvZXhROC5oW4Nq6NIqIQJY9l/yof7sw7InifGbvHOFxRIIIVYxkCKU/At1XyYSJ169b1t77zKZC8i0Jq8KJiXoSgeDOD0B8+fITlS5ajb68+mDNzJs6eOobd2zeic9sWGDFkEHbu3I3ln69Ctx590affQHy374Cfj3C/xomWf5Qx/6q2/TTH8mxMTCPm19CcEM/GLScVb8AoNJ7aKVh+EmygTZ482fe98hFNfJauQMRKC0HKFHz33Xe+ocZ8mcbbg/hYJxl47uZwta9bdmlm2UWuAXb04BFMGT8J/Xr2wvp1a7B39w6MHzcSK79wtfajR7ibe8/V4CsxZuw47PlurxepwK2Z++PyM15Z19j6EppjeTYmphHza2hOiGfjlpOKN8DhJ0XLCwL85IUInuZ55y9TBj5jTGpJirIq4tWxVatWoWnTpv62d97mw4eL8DkNfLA0n+tAlDxxB5Av2532i0uQeysHi+bMx6eugbd08WLczrmFM+fP4vK1K35IJo09Hjw78KJGZsxF8vrE4oTmWJ6NiWnE/BqaE+LZuOWk4g1w+CnpAu9iYAONt6XzKTb8zhqZ4Cd5VRUvjTUrxVq/fgOf69J36dJljBw50jcC+e6J866WF/AujTJnJa72/WLpctStVRufzfzM16MEG2SFRYXOOP6X68zlMP9OLw9Xgo7HeLGY9WXjaX9VOCFoXohr45bD2vXo0aP+lvVGjRr5GyJZC5PHHFcGx2QTr6DY8U+dOo0JE8a7Bl8HbN6ceagIZ2N324TxE1xa0gazZs/B3Qflb273jAxWf7ES77/zLiZOmISCEmaxbh3d8ileXnUrcakGu9lKXbpRIV4WIFYOWdek9dUcy7MxMY2YX0NzQjwbt5yfvXjltC89BfwuYF7LGpGPZGK+6wfJlEP3LCQtQ+ORE+S6NV9j8OD+mDxlmCv/UHmEeOJy3gPo0bM3Oroafu0363DnTk55LIO1q1aj1gcfYvz4iXicX+hr32JXKxeXcBQZBZsRLWtg3oXh14erJFaOqqyv5liejYlpxPwamhPi2bjl/OzFS/HRJMcVMG/kJV/WuHyWGB/wTB5hy9WWhJxbNzBx3GR079YeK7+cgmPH9vjBOqdOnsbp02edeA9h2ozZaOkahd17dMO27dt87S9Y71KWRg0buZp7oh9V5hboNSkHIG+5f7ou5TkvCWLleMpRTgPNsTwbE9OI+TU0J8SzcctJa16301mDSgpAMDXgS/zYl8uUgc8Mkzw3hKRlaFy+dA59evRDh7bNsWr1ZCxfPgujR413NhZjRk/EjBnzsWDx5xg4ZAhaf9oKY8eN9Y1DWS+OImM3HS9L8+DiC7MFeh20hZAtTmiO5dmYmEbMr6E5IZ6NW04q3nLxSq3KBhVvOecTa5gufPXVV+70fae8ZgsvL2kZgidPSnD86EF0atcF7Vo3waIlI9C7d3vUqlkfnTp0Rd++QzBq1GR8vnIt1m/a7GrgaWjZqqXzjfKXowleIKF4+RT1nJycSsvT66AthGxxQnMsz8bENGJ+Dc0J8WzcclLxOlGKcIlDhw75CxEU7owZMyouRLBm1jyNpGUI7t3Lwcb1a9G7ax8M7NcN8xYMRZu2TVwa0BJLXG27Y8cubNm6G/sOHMWtu3dx8vRJDBk6xK8HH8TH55nxQdN8euTEiRP8FTlCLztkIWSLE5pjeTYmphHza2hOiGfjlvOzEq+YQPtY+7I2YzcW89wxY8b4BztT3ASFq+fV0OUI7PSRIwcwbfJEjB0+DssWz8aKL8ajc5fW6NVzII4cPelSlQe4ffs+cnIfoMg1uvIK8nD4yGH/8D0KmE+YZCpTq1Yt33jkwcTyud5yVghZCNnihOZYno2JacT8GpoT4tm45fxsxctP7nQRJ9+FtmDBAv+yao7R3b9/v/cLZL4QbNkEv+ua+qvVq9CxbRvM+2wuTriG2rqvp6Nx49p45eW30Klzd7fMoZg2bT4OHjmJguJMw5FlbNiwwfcv8wIGP3lJeenSpRUHExuaqXgdYiSBjsd4sZj1ZeNpf1U4IWhezAheiJC371C8e/bs8aIQaG4ItjyCgpKGFoU267OZqF+3Dr78/As8uHcZ36yfiRo1/oh/+A//iF//+nm88LtX0bRZe3y9YTse5uXBHVp+XnmZIC+SvP322z7n5TgIAZehl28thGxxQnMsz8bENGJ+Dc0J8Wzccn624tXgWIPBgwf7ATIccMPXTAli82hYDj8pWF+zu+8sb8KEsWjWuAG2btiEgrybWL9hJpo1q4smjVq5nHYZNm3ail27D+DytdvI45iKkiI3f6Z25SuueCmZr7ziLUd86aAgTRvKESMJdDzGi8WsLxtP+6vCCUHztAkoMI7w4pt3ODiGDTQKRfJJIjSfheXwU1KGx64W5XjdESMGo3+/njiy/xAePbjm0oZp6NK5NaZMmuXE56kVKHGiLSjMR2Fh+Sgztz68YMJXAvDMIOspKY9evrUQssUJzbE8GxPTiPk1NCfEs3HL+VmJV2ooAbugeHcua7N+/fr5R+2Tw5RBTvmEzB+DxIXDTxEWeyt4saN//95YsngebjjR3c+9jNWrp6F1q8bo23sQTp484x8inXvvEe4+eIxHLo0p4HgFVwPLgcTyeBDwDNGhQwd/huArXgXCkd8oFkK2OKE5lmdjYhoxv4bmhHg2bjk/O/EK2J/Liw98WTXf+ytPIScoXKk59fwxJHH45vYePXqie/euOLB/D4oKH+NB7lV8+eVcfFS7Bl5/7S0MHDjE1arTMW36HKz8agPOnL+MYrd8rgNNyuU6Mx9n/sv15iAhXlAhyOFBR+M8IuIQZF1jcUJzLM/GxDRifg3NCfFs3HJ+dmkDwR1MsfKtOxQBW+/yjgjueMkjCTtvCEkc9lo0a9YcvXr1wM0bHBtRhrxHt7Bzx0Z069oRH35YE61at0HHzt3QvWd/TPtsIQ4fO4NSVZQWItf9yy+/9GeLXr16+fdWyNU/rrecNbToLZLWV6A5lmdjYhoxv4bmhHg2bjk/G/EKuFM5ToGnX3b4s3tMHuohcb3jQ2VYhDj8zgNiw8aNaNmyFUaPGomHDzK3xhcV3sPVK+ec8Nb7CxBLli7D4qWfY/mK1diy4ztcunrL5b2e6sGy9MHEBiCHU7J3hP3AHPkmAiaP4qXp9dGgXywGzbE8GxPTiPk1NCfEs3HL+VmIV4MNNDZ8OPibI8ZOnz7t/eRxx4sJpAxbjkaIwwOAd18sWLDQ15BLlixGfj7vd+OFhcf+O6+6MW+9eu26Wy9nV2/iZs49l/MWOvG68jJF+XK1KAn+DvZA8MzBK4LyOwh7AFqE1tdCcyzPxsQ0Yn4NzQnxbNxyftLitULkJVbWWM2bN/e34fBSsIzaYlnC1+VWZVkhDkXG/thhw4Zj4sSJ2Ldvr2t88RYfJ8DSfCcu9iQ8bRRSqZyda+t069bDlZeJVJTNMuUyNY1DNHlLEgexz549279wWyC/Q5sg5LPQHMuzMTGNmF9Dc0I8G7ecn6R46efOk51McKfzpXzdunXzg274fl9poGn+X0q8zD2ZkjA3XbJkiX9Ef1kZn5zuGlRlhU6gvAciUDtyUqwcwuG66dqX68u3xfNtmuxC46VtHqACvQ3075J1fWbZCppjeTYmphHza2hOiGfjlvOTFa/sNII7m/2k7A5jfy7zTN3NxB0r9qcuiwjF2TPA8RF8og4PGg4Sd0xXs7r1cjUuP8ueUFTlAnZV7hPWtuUWEi8hghQw1+UoOPZAsNeEYyB4qVsg20GXIeurfRaaY3k2JqYR82toTohn45bzkxYvdzTB7irmuXLn7/nz572fPC3aUJkxv4aNszwO6uGdwcxJ2b0lcDJy4nXLdJ/yx39VFW9oXShWnkl4VmF+zaGT0oAjV28LQsqw5WhojuXZmJhGzK+hOSGejVvOTzbnZYynbo4Umzdvnn+zJMVEIevTruzYWJkxv4aN80EkHL7IHg2e0k+X3yZP+fin2DjjGrA7zM/G/3jnA9eDtSRfjUUBl0OXHVoXrj8vhjDvZQ8El8m7kvn7Cf07CSnDlqOhOZZnY2IaMb+G5oR4Nm451V68YiEw/+NNk8wH5cEeAu5MivivIV7WuhwwzmcxcFBNzu3b3s+TfbJ4Kdw/TbxalEyN+Aw11va824I9EgT5qXhVPMaLxawvG0/7kzjcIVp8Ap42ebrmpVTWRrwaJY9mIrgzQ8LVZRAxvwZjIgyCt+7I0Ep2YXFdyCl1VlJuFLLPDlgs//sB4uVBKH7pw5aLL3IXBhESr5hFUtzGxDRifg3NCfFs3HJ+EjUvd4qIUcCHbwwfPtwPIWS+q7uRCJnPlkXTiPkF9LMcLV5e9WKawuXzgCFHDhQKmEa2LtEtwfEoYJqLqKBetqyL+Pgpv4OgkHlVj+N/+dt55mFPi0DPr80iKW5jYhoxv4bmhHg2bjk/mZpXhMvvzP9mzpzpexZ4Dxjfui75n4YuR5tGzC+gX8TDdWCqsmzZMt+XzIsIsl4UlfBCZTlvJuaE+6eIV2CnOYidDVQOYOcYDukWJHQZYhZJcRsT04j5NTQnxLNxy6n24qU4pFYj2EBbvny5z3F79OjhW976tKqhy9GmEfMLdIw1HJ83xiGWTBkoGonJOsbKEn8orqdDnJCPg9j5WCmmD+xG44g5OZAIrssPWZ+QacT8GpoT4tm45fykxMu+VQ7UZo3DnbZx48aKTnvZWRq6HG0aMb9Ax3i1jkMsKZb58+f7hpvEuGwtYAspR0xDT1sOP+W3aT/Bvmw+PoqXwkeMGOF7IAQyz5+7PiHTiPk1NCfEs3HLqVbiFb/e8DSJcbwrB6rI5VK5w5Y1r5y2NaQ8axoxv0DHuDyKhGLRjywl9PqGypJyxDT0tOXw09bq8jv5yQbjpEmTKnJ/NuAkLge+lKUhZYlp2JiYRsyvoTkhno1bTrURL40bnRubQmQOy+8C5rkcQ8A7f9ldxG4iKYPz0XSZhJRrTSPmF+gY727gmAnW/PpR/4zL8jVfQ8dsXE+HOPyuf6OOc1vxoGa3HR+iwnxcri7abaihy5GyBDYmphHza2hOiGfjllOtxEuT2kLXpHwoCO9WYI1H8fB6v0DPa6Fj2jRifgsOf2S+yzHCzHeZMgh0GbGykuJ6OomjxSvbiWA69e233/rHs7ItwMe18qqc5luIPxS3MTGNmF9Dc0I8G7ecaileClfibEVz7ABb99wxzHl1f66e10LHtGnE/BasdVmrMW1hvsuGo0CXESsrKa6nkzhiFKVsJxrBxiQbcNxGvITMxqQeUWehy7NxGxPTiPk1NCfEs3HLqVY5L3cId4L0W/K0x94EDrjhqZr3dcmgFHsK1eUJbFxMI+YntI+1PS8O8KF8HCgjd2YQugwxi6S4nk7iiPG3i4Cl9iV4QHFQEg90HmR8kLWOa+jyaBo2JqYR82toTohn45ZTrWpeqU24YyhcjlPgeAXeEs4+VbkcSkjtrM3CxsU0Yn5C+1iTsaHIkWTMKbUodBliFklxPZ3EEdPi5afmM52ZNm2af8o7+8DPnTvn/YTmyXftE9iYmEbMr6E5IZ6NW061Ea/sEPFzZBgFy53AWoQXIggROD91WTKfho2LacT8GlwWr2TVr1/fXxyxF0R0GbGykuJ6OokjJttKmxxM3DYUMIXLg55tBfYJS3lW8GIaNiamEfNraE6IZ+OWU61qXoIblzktxcL3OvBCBB8aIqfpmHBlfo0Qh6YR8wu4o9nTwYHgHM/AmyMtdBmxspLiejqJk2QiYoLbiBctePtQ27ZtfboldyFLWmYFrKH92jRifg3NCfFs3HKqnXjZyGADjXdD8EIEGyGSA3On/K3Fy/VhS57pAociygsBNXQZsbKS4no6iRMyAb/rbcNHXHG9uR05iJ1pjwiYZw5yQ+UQ2q9NI+bX0JwQz8Ytp1qIV8ANz0aGvCOCrXue8gTc4LLhs536CBsX04j5BTwLMFXgGYAvFdR3aAh0GbGykuJ6OokTMgG/c9vwQOd2JNjFyDMF150Defg4AI6AY9xWABrar00j5tfQnBDPxi3nRyne2CmLw/3kahHv/NWNDW5s7pxQrWHLEYQ4NI1QnCbgwcOdz9ybPQ5cPqE5dl4dEyTF9XQSJ2QCfud2oXi5jhLn+nOwPoeN8uogL67ImYxxvS8EMm1NI+bX0JwQz8Yt50crXoqRn+Ljswp4QyNHirFLihtZbnWRmkIsVOvSLEIcmoaNsWwpn8vi5Vd20/FGS+ntkLhAzy9mkRTX00mckAn4nevFdaaI+Sng2YyD11kpcFCRHpPBT9mu2hcyjZhfQ3NCPBu3nB+leLmhWDvIBuapmYPJObyPnezMeaWGs0LV0H4bI2xcTMPGZEdyuTygOPSQeSNb73x4CSFpi8CWQbNIiuvpJE7IQrAxri8H7fDiBQXMUXlshAqP25pmt7U1jZhfQ3NCPBu3nB+9eLlhjx075jcsO9e5YeXqlXBj0MugWdi4mIaN6R3IJ9XwKeUcN8AbIKXBU13ES5Ptx94aDiaSFIgNYTbq+Dt4hpP9oee1phHza2hOiGfjlvOjFa/EeEqjQLhBOfBGbmvhRrUisZAyxCxsXEzDxvTyeJs5B7twveR2H0LWX2DL0DFBUlxPJ3FCFoKOcxtSmPzk+vOeO+a/3bt391cvOaSUvFS8ylcVHtMFvh2dnf/siuIVNW5EQsRrhaIhZekyNWxcTEP7uUwuj+An+0f5vDOOZeDgF+EklSFmkRTX00mckIWg41xfES+nmS6w10QGsfOWIv5WXVHo+bVpxPwamhPi2bjl/CjEa42gcHnqYic6+yF3797t/YSI6O8hXhqXyzEUvMzKLjumDILQ+ugyxCyS4no6iROyEHRcfo8WJ3sg+NuYprHvmmmbQLaBttCy9DJi0JwQz8Yt50chXm4AvdN5+mKfI1vwFC8bRZJPEuSLcPk9Br0MKVvDxsU0tF92FPND9nbwASbMxTkQR1AdxauN4KcdxB56kqZs/9Cy9DJi0JwQz8Yt5+8qXv5wbgAKUdIBgg/A45237BbjBuSpTEPmlY0ZgyxTzMLGxTTEp5cnjxjlmApeFpYn8BB2fkLK0GaRFNfTSZyQhZAtTnB/8LI7xyezh4cXhGQ/yD5LxVu+IeQ7b1Hnkc4RWjxlsUVPv8wjsOWFIJwY18bFNMQnO4m4evWqHxfAljnHD+s7c0OQMrRZJMX1dBInZCFUJU7wtibpgeBZcO3atRUNOJoIOFSW+KxfQ3NCPBu3nB+FePlJ8MjmgzKYKvCI550JjFkeEVqGhXBiXBsX0wj5+WQa1kbsd+bpNRt0GbYsQVJcTydxQhZCtji3M2textkQZQOOv5d3qfAxVnoQlFQ8tqxsyyA0J8Szccv5m4mX0DErSPrYNcNuGh7lPOK54SRGnuaKJUHzQlwbF9OwPq4zT6dcTx5gcmGCsPMKpAxtFklxPZ3ECVkI2eLczmx3UJgEfyMHsfM2K/Zp84EuvITM+aX2FeiyxWLIxrNxy/mbi1dEqMXIDcBHM/HeL24gbih7J4L9FEuC5oW4Ni6mYX3ckRyOyatqvK2cvSICO69AytBmkRTX00mckIVQlThrXgpYhMlUSfrbeQmZZx+C+5AczqP3a7ZlEJoT4tm45fxN0wb942jiZ4OHo5r4iCSOX7Ajs0JliSVB80JcGxfTsD7WuhwUROOZQt8HZucVSEybRVJcTydxQhZCtjgh+0g4/OR+YkOazxyW+/QkvaCApRaW+cRi0JwQz8Yt528uXvmREucRzWcssGeBd7fylGQRKkssCZoX4tq4mIb1MSdnysCdx/5QfRDaeQUS02aRFNfTSZyQhZAtTkhMc/idXZjcT7yIwYpGLtWXloud+1dqYrEYNCfEs3HL+buIV34cW+kcT0oxsL+UG0ZOw3r+UFliSdC8ENfGxTS0jwcdu+748mrePq4RmlcgMW0WSXE9ncQJWQjZ4kSMwx4INtp41whTCF4i16nTT1e8pU68JZkcKj8v87JqNno4pJD9pg+dmHkEF8vph+WUz8vivPkH0vG0VH5K8wRf5DOQ9RCzsHGxEHjgcVwF0wXm5fr9v0TSvLrsGC8prqeTOCELIVucsBx+cp8Q0oBjw1oqHYn5CsoZ953ff35+bU+hl5HhVYaNW87fVLyZpx9mYmdOn8GA/gPQpGkzzF+wEFdc+kBwExQ48RaWufTC8fxbcfgUZhfghilBsfvKe6xcruUOBsbKSjI1OuMsWz6tWYQ41gQ8S3AnsX+XxgspGpavocuL8ZLiejqJE7IQssUJy+Gn5Ld8jwafUzFzxnS0aN4Mo0YMx4njx9w+yPROFLt9wldxVYjXVTRuR2U+lYClfDELG7ecv6l4BZcvXsKcWbPRzAl3yJChuHj5ivfzpxc6Xr4TX4H7oXyCeJnbEE+K3bwl7sgvK3GyzXfyzfNv1HniavGyYifoohKUFDtzG88f+UrIsfUhbFwb56cJuLN4vV+GP8roNjtfCJYT4iXF9XQSJ2QhZIsTlsNPpk0ZAXPbluHI4cMYN2YU2rdphWlTJuHSpYtumzmem8VXPDK/F67bu/ysjuL1cK78R3lYvngJmjVugv59+2P/gQMoKk8litwPL3QbpcD9yEJnJe67iPeJq13Lyoq8cEvw2H3Pd363IYudUBlztbAI94eKV2JSBsHB2rwowe48dhOxn1MErpcVgsS0WSTF9XQSJ2QhZIsTIQ5/Z6ZHIdPgLiwowOGD+zGgT0+0afWJT/2u37jpz56c6ycl3sL8QmxavwGd27fHpy1dsr/ua1dbZoTrdr+raUududrVmxMhj3CmBq52dVvNnXWK3IbJd9w8tyHznC8zftbCCiq2PjYuRugy+MmUgYNU2FUkT+UJHSghSEybRVJcTydxQhZCtjgR4vB3Su1LI4oLC7Bjyyb06dUdbV0OvGLlKjx8nO9jmTnd/9VdvPyxRw8fRe/uPdCquTtK+bTCa/K+BM1187r/XXvVJ/6uWnUu/uinp/DyzBilhQ/wMPcWbl6/5vuG2XV1//6DilpRr4tdH8LGtYkoabyez1SBl0hnzJhR8ehUcrgzf4riJTLviMtULhY80/k2jENJYT7WrlmFps2aonPX7tix6zs8zM/0f3tUR/FypwpOnDiJyRMno1WzTzB+zDif9/oNUFrsPlmDuh/nBZrZWPzGHPZJKTcC7emoswyK8ejuFWzdsBoTx4/BhPHjsXDhIj/ul6O+ZN30+ljomDURJMXJvmfe3s4LKRSxXJgQcev5QtDxGC8prqeTOCETyLSss7YQ+GrZUrdfSkt5GfhZAfvXD7Ah7T6LnXiPHjmICRMnoH7Dxujeuz8OHn3aX//EVUA8a/LTFVbufbpOYhY2bjl/NfHKRuEnxTR79hw0bdIMw4cMd3nSIZS6BhZRWpyP+3dv4uD+3Vj5+SKsWDofu/d8i9vu1FxcUowHuTdw/PBOrF+7HIsWLsSy5V9i2449uHblEq5fPIbPpo5BnVofoEH9j9Hd1ep8Mrl+ZllV1tUa15m1KsEzBm+NYa7LBhtzXwqaCM0bQlV4SXE9ncQJmYDf5XeJSZxnLI5J5gAcDn385puvceHCGRdhhfEEN29dw/YdW31Ou2LFF9izZy/u3rnnxAjczbmDfXt2Y93a1Vi4aCEaN2uB199+H8NHj8Ppc0+HipaWFLhKypVn1kmbhY1bzl9cvISO8cEWvPO3U8dOaN+uPbZu3uZ7BtyW5C9CccEjnD99DDOmjEPDOh+iTo230bNHd6zfvAN3HzzEqZOHMGF0PzRtWBtvvfUeatVphkFDJ/ga9vKFo67xNxMd2rZGz549/OBw7gBetRMkrauOaeNOlpyONyEyVZBHOcmQQMLOJ36LqvCS4no6iRMyDU5rAfMgvHXrth/q2L1bN3z00UeoWbMmOnfuhG3bNjluAfLy72HtulVo174NPvjgQ3xQo6bj9sbmTduRczsXp46fxMypU9GjWxcMHDAQnbr1QO16DfGRs+mfzcaNmzddOZmza0a8T2v6pHUlbNxy/io1r4Abikc034XWuhUfzbQad3Lu+hjfN1bmGlwP797C0QN7sHLJHMwYPwwThvdDm9afolf/0Th08jy279qCLp1aoHOn1hjp0o3p85Zizcad7qg+647+Szhx7Dus/+YrbNy4wY874INJeMVHapZs6xri8FNqV4qV/bq8fM3HI/E3EeTwu5ie30Ji2iyS4no6iRMygUzr9b17N9dfbOBtVryRlA8dmTZtqjvDLXBp3iFXI1/Gpk1r0K17JzRp2sgPvu/XdwCaN3OVRY8B+ObrzTh84DAmjh2Dj2p+gBbNW2Dk2PEYO3Eq2nXqhvadumCRK/+qO0s6Nbh/P9KcV38XsEuJI5B4LxRrr9zce47oTkaFxShxjapSL96buHj6MM4d24fLp/fhwK5v0KNHTzRv0xvbvz+BdZvXo3nLj9Gle3vMXbwUG3bux/kb95DnUoqi4gcoKMzFo0f3XEPN+fLyKmqUHyJegjuYo6p49zJzXY4i48B4gjypvWjVRbwZ4WbWlzh9+hTatWuLOnXq+HEKp06dRE7ObTy4z6em5+PYsb3ut/dA4yYNMHXaFFcxnMGp02cwZswkVwPXw4D+I3D86Cls2bQRo0YO83dRb9yyDUeOn8I3m7aiT78B6OS229fr1iL/caaRqyHrZNdVIH5tGj9IvILMRql8OmAexVeYcgQSn8biB22Xz1LsRFHkkvwSl++WFD7Ew9xruHT2ML7bsRZL5k1xp6gO6NZ/DPYdv4itu3eiZZvG+KDmO6jXsBm69h6J1Rt24bqrNfKKyy9W+MZFWEzaLEIcmoCXQXkTKGscHny8UEGw/KoeIITlhHhJcT2dxAmZgN/ZP1vKBjJP4y4H3f3tNtSvV8ftowZY51K7gwcP4NDB/bh+7ZLjF2DX7m1o2qwJOnXpgkOHD6GoqMA1ooucQLd68bZo1h6nT13y465vXL+Kmzdv4MGjxyhx2+few8dYsmx55k2g/fth187tKMzPDHOVdeN2lG0YgvC0afzgmlfvSILf5VkLL7/8Ml599VV/asovX3GirLQAxUV5zh65QvPx6P5NbNngRNK3M5o3ruOEWgs9B45yacMlXLhyFUuWLHANvQHo1rEL2rfpim49BmLR8tW46lIQtwblpWbWT4Qr09osbFxMwF4GuRzMlEFu9yEntpwQdDzGS4rr6SROyAT8Xuq7vtiDk4/8e9exatk8vPbS7/DCc8+jd5++GDJ4MLp2ao/RIwbh4OF9WLd+oxPpx+jZawhyXAPNleKsFPtP7EftWvXxcZ2WOH7qaePYYsfOnWjXth1eeOF5195pi8OHDlW0JagXfv+7iVeOHK4Ev9NYW/HBbW+//Tb+9V//1Y/AYg38zddr8f2+Xbh6+aw7ArkhipyI87w9vH/LNeTWYeyooejTqysaNGyMNp16Yeu3B/Aorxj3cnJx48IFnDywH18sXIT6dRq62rgrjpwpfzG0//9Z2PW1sHExwU638eWhfuxH1jGN0LwaOh7jJcX1dBInZAJ+5xUvV3W4f4/x4MYZLJs9Ea+88Fv8+n/8xp3eu7p8ti8auEbzu6+/iOkzpmL23KX44yu10aXLUNy6zbu32Q7Ix/7T37nGHcXbCoeOM5/NoMSlcrfcGZfjPtZv2IAF8+f7h5f87ne/w4svvujvSZSHI1I37I9nZafXU0P/DjGNH1zzykpQuKyZWENxvOcHH3zgTxnsAWDO2LRpY7Rq2RyzZkzGmVNHXM7LWqzIpRAubbh/252qLuDSpbMuhzqAYcNHoEnL9li2cj1u3rrn4g9RmvcYxS5vOrJ3L1o2b4WmLdyRfPqCXy/WvaE1tutqYeOaw9/DYY984AlvCJUaI4TQ/Bo6HuMlxfV0EidkAn5lt6zzuv/y8DjnAr5aOgsfvf+Oa0x/iu8PHPIP2Fu6YDaafPwhhgwagKHDxrta8z106DgQl6/wzmFugwLsO7HH5ckN0Kh+Wxw7nenZKS4uwkVXwSxZssS3D3gDLYXLPFge4levXj0flwa1rvhCSPo9xF8sbaBxpD1brHxiOVeY3Vl8vgG7YsaPH4fuXTv7bq2xo4b7fCs/774TZg72fLsVK5YvxrKlCzF/7mdo2bIVGjZpjVVrt2DXngNO8DMxa+oUzJ05DWOHDUPbVu0wesxkXLiauRX7Ly1e/iYOvJGnnbN/Mwl2fgsdj/GS4no6iRMyAb9xwEwZLzi4xlhxQQ62fr0Ctd9/G926dfcx4sj+PWjV5GP07d0Tw0dOxGtv1MYnrbq4NCLTWGWFs2bTGtSsVc+lAr1x8dod/yLwvXv3YKTb9+xZYuXFSovbjU/c4UHBvnKKmXH6Y89100j6PcQPFq+At6yzg5tjXTnGk/ki41w5Hl3+QR2uQTB21Ag0b9IIg/r3xf59u10acQFffrEcvXt0dUdyXdT7qBbq1qmLIcPG4OiJc9i67Vsn+HZo8NFH+Ljmh2jk0pBRw0dh93f7ce8RxzlkxBtCbF0FNi4bkevLW3x4IPIxU+yCk/nlU0OXEYKOx3hJcT2dxAmZgN840osj8+ByXp7+D3+3DQ3r1nK1aF2s+Xq9vwo6a9pk398+duxorFyzHt16DnCNttauBp2E3bu2Y+Pmr9F/8AA0adYSM2cvxvU7uTji9vWgQQPRsEED//hZPh1ealdJC3hW5jZlZcC7MPidfegCWVe93vJdm0aVxUsfd65U9zRO08+0gbUrB5XLswz0igmKiwpx6vgxTBg9Ci2budp59Ejs3/sdTp04jq1bNmHBnNmYN3sWVn25CseOn3T5bj6uXb+BjS5/WrpoERbOnYsvV6xwqcUxPHychyKO4+V6lZdvoX8PzYI+/gYx/iaCBxpvTerWrZu/2VK/8jRWTmwZhI7HeElxPZ3ECZmAXzNDFV0DqYyX44tw89IpTBgzEjVq1MSrr7+D1994C++/8ybat2qGr9d/jUs3bmPTth0uH+6CV195Ga+/9qr7fAXvvfcBRo2diKNnzuGUSxWGuYO8QYP6mDZ1qn80lFw+t+AFK3mQNW9C4HsxBHofiLZosd9D/EniZaGSItAI9oUyz+XK8LYQ7uyQcDUo4EkujfjU1dIz3A++65J8XnnJzcnxxqF2Ghyg89gduQ/cqaZIxTguxI8bLZ+20L8n9ptkg+nfxI3MV2SxlmDqw4OTnKRyYjFCx2O8pLieTuKETMCv7lhHMYeZlhW5jVeIosd3cPTwQUydMcs1gDugQaMm6NurB1avWIbLV684ebttcT8Xq79aia5dO6JJk8Zo1qQFRgwdg30ujTh99RLmL12MNm3b+vfP6SfVE8+uwxPXrrnk77pm3z/ParyoxG1L8JNnPe4Hfv+riVemeSGCDTIeTXZcQSWwTG/un1up0+4U1c0d0R3btsPB7/eDA8s5/NEp1XOqAraeKdwYXf8emgV93EDym2RjcYMy9eFVJ7khlDGJW0j5oRih4zFeUlxPJ3FCJuBXjiwtdL+Bg21Qku+2eZ4TSyHuuzPcjdx7uOEO2nt37yD/4QPkF7lUzwk936UYj/LuIOfuNVy7eR03ruXgwZ18PHT7a9WWb9C6Pd/nNsKnHHrAkl0HWRVO82IP20QcpcfxIhQ0B7FzPmoqJlyaxp8sXl8LuYKJC+6UwdMrW5LsC5WjKFQGBcvBODIgJ+/hI8ye+Rm6d+qCz5csw82rMjzSwQ+1oyVK0/0lxasGbiQRLsHhjhy7S/GyNmFjg2BcONUR3ErsKyhy+4UXKXze69OHMHgXyyOXHxe43NjtLXq8X5Djzq6TF85E/SZ1sHjxfLcNn9aeogENTlKgBM/WHODEN5cy//1iBVOzG377kuE/3Qwh08gq3gqfK7DU1Yq+lnJV+z13Cl/Bh2906YJRI0dVest5VXHi2HFMnzwVw4cMc7nvs6+A+nuAV9GYl3HQObvK5MLEzxGZQ5VaYI36VOgcpXr4zBmMmTkBvft3w549O8sjfxp2frvT31bVp28frFn7lWvksf8/ozn3nxfxUyG7z3LxC8LilSpcroOzMIVHDx5i247t6OwaNE2aNMUyV3PeybnjdzS7QHinAT/Z4hQT/507d3H/3n3cy72PC+cvYtqUaWjSsDEWzFvg8trH/q7i3Lt3ce+e47l868GD+37ee64M2v3ysjiWIRO/5zl6WXqZ2kJxDrzhkE1+8jInH6fK232Y87IGZmONXMZptgxa0jJsPMZLiuvpJE7IJM5tl+uNv9ntn3t3vN1z2/HO/Qe47eyO3y8u5rbHXZdG3Hb7IOfeTff9utt3N1w8F4/u5+PyuatY4hrOvQb3wagxw7Bn97f+jMXlsb3A/cxtVXkdqIkcn5bc57Z0y7167bpLNZegfsP66Ni5Hb7dtQ2Pygf685iRirLM1+bu7Og+M1p0GnV/QfGSxPSg0OVDmasylXHr2k30HTQQv37+Obz84ivo3KEzJoyf4F8qwlMtjTUXu5rEOF0RG5aJDR06zA/D+6df/RM+qOFasK4GZxJP7vDhmTIqjGWosoQzYkTl5WirNL+zUJzrQ6Ey7aGPnevPPfecv8jC1IF+/i5aUjmxmI3HeElxPZ3ECVlFXJvftuXmth97C4YOH+EvDvl5/H4a7nzDMHTYEPd9iPO77TNqJMaNHY/+fQfgw5o18cKLv0OtWh+iW9euFcuRfS+fFeswcoj7HOT2vSt7qIs7/9jxk9Cpc3c8/4cX8M//9VdOwG1wvPxB1lQdx3MXu9ybAi4p5kAul7r4uzIytXFEvHxfVyEe5z3CrZxbOHn8GHbu3IFN27b61vea1WvRoUd31GpQH61btkaHth38WF15GLQYp8VCPhovH7/8ysv48MMPfZyd2EzkabH5xGf91jQvxKWPPQrs4mPuxU9eYOGj+umneMXYBch1i5UTW4aNx3hJcT2dxAmZ5oS4oThNc4THoZN81D+31TvvvINXXnnFVz5srDMu+8zO733tWzv7BO043aa9v9+tffsuztcFLT9tgZofvY3uPTvgrEtHLKhJL+CS8rs6ouJ1KUMmvyhx1fxd7Nq1AwNcTvLeu+/i7ffeRZ3addC+bUeMmTEda7ZuxYEDh3Hk0BH3ecAbr6iIiU/7tY+2efNm/4YfDljnI01tnBYrK1SeNs0LccXPTnUum/2OvCBB43f6+ckYv4fK0OVUJR7jJcX1dBInZJoT4obiNM0RHl+SeOTIYV+BsUt0yeLFPs3i9pL4s/OXl3lwr7Nv3Xf36ctz+3r/QTfPYRw6vAc7dq3Fnu82+5FpxcXsMitCQWFBxdMqxXwam1FruOZlgOl6zu3rWLVyOZq5nOStN15Hmw7t0bljZzRv+gm6ukT7m293wS3nB4H9esyPsvUN/63AljJf3MJr8BwKyQYFxzbwkaty1/DPHdxGzGXZVvjT9ht7LEI9NgVum+/B/PlTMGDgIPTo3ge9e/fC4MGD/FXbc+fOo4DjZxyT8swotCxZvBws88XSBejWvg3GjR6FMxcv4Pz5Sxg1Yixer1kbA8eNr7jN+YfgaYtSlv+3g2+Yup0hyz5x4oTvg+QTKzmc87XXXvMpDYXMGpg1wc8V3D6yvfgpVrV9Rum5074fmcYaj/lr+XxPHuLzz6fj3fdexn/79b/h+edfxisvv4w33/gjGjdqhAkTJuHA4aPIL3I1L+n8c9mBEa8ztzLMKbiAa5fPYsXCuejVoR1mTp2CHHe0PXzEe7rm4s3aH6Pv6DF48OjpON2/BP4e4uUyeQbgvW+sZWvXru0vDX/11Vf+tDhr1iw/OoqpDXsfZB2rvuN+OuDv/fN+sxO9E687+WcGB7Hrzd8W5PDkPmbOHIZ33nsFXXv0wcovv8bGDd9gxbJFaOPy69feeAtDR43FuSvX/INpMvNExcujoxg5185j5eJ5aFbvI9Ss8T76utqn/4AhaNSkJRq27YRFa9ahoPyig0B+nP2B1peNp/1V4YSgeSEufaxFCHbn8LZ2NkbY48BRUAKO5WWty3GqfPWA1NT8lFootgxCYtoskuJ6OokTshCyxQnNsTwbE9Owfre1nKIK/UNlSlx7indq8LEHPlaWi6nTB6Fe/RpY+vnqilS0tLgAixYtwHsf1EKjT9rgq41bcS+vfHhAsngLce/meaxaMhc133oN//if/m/fNfbb536P5154Bc0798Dq7d/iQX7l06hdaYH1ZeNpf1U4IWheiEsfhUdQlOze4Y2WHAopl7nJ8d2GLl2gsYYWwfJTGhGxZRAS02aRFNfTSZyQhZAtTmiO5dmYmIb1s94tdjUvn4ZEAZdRvCXlb5cvu4vpMwah7sfvY86CZci5ywtD1GAZTp46gbETp6Dxpx0xaupn/u6ZDJ5psLEgijdTrd++ehIrF85E64Z10bh+PYyfOhlLl69w+d9I1HK1b9/R43HS5cCl6sqHXWmB9WXjaX9VOCFoXoir/RzSye4wdpXxmbNskFCUlVu4mXlEvGJSjpRloeMxXlJcTydxQhZCtjihOZZnY2Ia1u+2lE8a+By6jHhdW6n8cV1PSnMwY/pAJ973MHP+Yly/fc/5GOOt+TewbOVqNG7dEd0HjcD56/LU/CzivXH5GFYumokBXTtg3mczkO9qHeLosTN4t24jvFu/Kbbudo0YlTrYlRZYXzae9leFE4LmhbjaL+JlysDclj0gFCaFqufld50qpOLNziHcVnI1b5l/CiiHZbLmhReo45bewfRpQ1C3Xg3McuK9mXPfzZDpmbh18waWrvgSTVt3QJ8hI3HhhryTL9pVxpqmCLevncKXS+agy6efYMiA/jh+8pS/hLp1527UavwJGrijYefeAygoyoiasCstsL5sPO2vCicEzQtxtZ/33vFKENMGjnTiICMBUwWOmGK3kB4eKeLWAg5BYtoskuJ6OokTshCyxQnNsTwbE9Owfv7PsdeZJ0Rxe/FRqRnxlpbedw3lkahTtyYWLFzqKo7MW6CIY8eOYtToMWjVtgNmzJ6LW3eluzIoXgqXVozcmxfw+cLZePf1V/HP//Qr1KxZy51Wm+PjRs1Q16UN42bMxbmrNyqe9EjYlRZYXzae9leFE4LmhbgiPkIabLwThN1kvHDClIHgYB0+PIUXKpgbcz6Cn1q4oWUQOh7jJcX1dBInZCFkixOaY3k2JqYR8vNrxuhjoy2T8xaXPMTEyWPwUZ3aWLJkOYoKMts973Geb3/UqFEDHTp2wu4936FAdVUGxctLcBxt/yj3BnZt3YDunTvi9T++ijfffAtvvfMePm7YBGMnTcf3R0/icdHTlIEIrTRhfdl42l8VTgiaF+JSeBQoY6xdOa6U75yQm0f50hR2kvM2ft4BvX79et/zoMWbbRmE5YR4SXE9ncQJWQjZ4oTmWJ6NiWkE/fzqjf/x7JURb1HRI0yfORXvv/8+OnXqioUudVjhUoX58+b7S/K8cXPu3Dl+wJZGMG3gM6VKix6jKO8eHubexOWLZ131fdgPezzg7MiJk7h04xbu5xWgkCPQ1AoGV9rB+rLxtL8qnBA0L8Sl+FjzShpAIXPwOft0GzZs6J878dJLL/nr97xwwVtcKHJyOW8q3qpxKsCvYsyCXerAiaKiPHfW+9Jt80Z46cVX8LsXXnTb/VVX437g2iHd/YNf2CbJZAVPERZvWYkTb54XsL8SEgFPuEWlTgBqBYMr7WB92XjaXxVOCJoX4tJHAeoeBea0vDuEd7hyRBRHnPEiBa/fM7UgZL6QgEPQ8RgvKa6nkzghCyFbnNAcy7MxMY2Y/ykYY6XB7V+ECxfO+fHTUyZPxZDBQ912H+bOeMmX5YPiZYGsfZ+UFPiH4fnOZK967jRXQznjSHv/qgj3vbqLlzUvBSyNL/m08+ppEW6IZ6HjMV5SXE8ncUIWQrY4oTmWZ2NiGmF/5e9eZxXbsHKtqrnhshLE67vLeCWEjwhyhVO8jDFFyLQaM8YuXhYpxT4to/KCrC8bT/urwglB80JcHZONmA3ZyglBx2O8pLieTuKELIRscUJzLM/GxDSe9fOT27fcGHPiEcuG0DLi4q2Q5NMZnsYznKe8pyzN0bC+bDztrwonBM0LcW1cTCPm18jG0fEYLymup5M4IQshW5zQHMuzMTGNZ/38ZOOe5ipGxpR4vYA9VziVz2iVy8ogIl5nnC43QaW4z1eY9T4VMKE5GtaXjaf9VeGEoHkhro2LacT8Gtk4Oh7jJcX1dBInZCFkixOaY3k2JqbxrJ+fFCXbUO6TsWfESy0xTss0oq1pVEm8FVYR51GRileQjaPjMV5SXE8ncUIWQrY4oTmWZ2NiGs/6RZjsHssm3gwno7NMGZXLyuDPEG8mXUjF+xTZODoe4yXF9XQSJ2QhZIsTmmN5Niam8ayfOpGaN5Y2VOb8FcWbsUzkKXQZGtaXjaf9VeGEoHkhro2LacT8Gtk4Oh7jJcX1dBInZCFkixOaY3k2JqbxrJ+f1Eu5MfaMeDUnM681jUrirRpYgLYUKf5UlOvmB0rpzxBvihQ/DqTiTVFtkYo3RbVFKt4U1RapeFNUW6TiTVFtkYo3RbVFKt4U1RapeFNUW6TiTVFtkYo3RbVFKt4U1RapeFNUW6TiTVFtkYo3RbVFKt4U1RapeFNUW6TiTVFtkYo3RbVFKt4U1RapeFNUW6TiTVFtkYo3RbVFKt4U1RapeFNUW6TiTVFtkYo3RbVFKt4U1RapeFNUUwD/P9PIB/ZBlreDAAAAAElFTkSuQmCC)
In the figure, the value of x = ..................
![](data:image/png;base64,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)
Maths-General
maths-
In the given figure if m||n then x = ...................
![](data:image/png;base64,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)
In the given figure if m||n then x = ...................
![](data:image/png;base64,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)
maths-General
Maths-
What value of x will make AOB a straight line
![](data:image/png;base64,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)
What value of x will make AOB a straight line
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALQAAAClCAYAAAD1R9cMAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAClMSURBVHhe7Z3pmxVFlsbnv+kv/cxM96ee+dDj9Pr0M0/3090fxt5tRUSmm1a0UUBFVBClBUGl2BFEkEVQNtkXi0VWkX2RHYRiK2q/e52JX9x6IamuukkVVZebWflCVGRGRkZmnHjj5IkTkXn/xRIkiBESQieIFRJCJ4gVEkIniBUSQieIFRJCJ4gVEkIniBUSQieIFRJCJ4gVEkIniBUSQieIFWJG6Fb3v+DjVhe3pJqstvaGC7csnU6TSg53jNBqhba8CeKDeBAaTuZdlM9YIVfn4mZLpers4KHN9tGCKbZ40RI7cfyMZfMpF3KWzhUs7bZbsvWO1NliGQkiARQRoTPEg9AoWsfL1nzWKeh6y6QarKmx1uobTtvN2q/t1s1at5+2VLbZMo702UKrZVtTlnZ5C5yYIDLoMqELrn2zLWa5tDvZNXyhkLFcvtHFLhHmUBYEUvBlO/VoubaEBwTuw1e04O4170Pxvu4AE8MLxG0XzY/bFbhvhAk6Qc+gy4SGAznH3VRzwXJZyJGyjHuMZ3NOmzly+/a/i9AkQBw03d0E6ktICF0edJnQaUfmTLOjplO4RS3HYKrJ8oUGy6K6QYeERkMnhE7Qu+gyobdvPWC7dhx2xM5YU1OdXbt+wdmhhItWW3vVaW2npR2RbzsIXOGFQs5FaGgS+yYSQpcHXSb0tuovbc/OI1Zz5aotWDjPnhr8fzbkuUE28pUhNnr0K7Zy5XK7crnGMumcFfKtjuB5a2xosHTaqfUeskejiITQ5UGXCb3wo09tzWdbrL6u3uZ8MMN+94df29Dhg2zS5DfszbGj7I03XrctWz63uroGT+p0KmfNzU3OHEm5sxNCJ+hddJnQA5982ka+9KbfPnJsv81bMNlOnt7t9hrs8pXTNmVqlX3yyad2/cZNS7VkPaHvNqr7JhJClwddJvTYNyfa9Klz/fbho/scoafY0ZPb3V691Vw9ZzNmTnOEXmbXrkHooobO57KWz2fchRJCJ+hddJnQhw4et2NHT/ntc+eP2ZwPJ9rMOW/Zug1LbM3aZTZv/lzbsX2nNdQ7MyPT6kLekTrlbOiWNq9I30RC6PKgy4TGashli2bE+QtH7B9vD7ff/fF/7NF+v7FnhzxlH8ydbQe+OuQGgo7AuVZvR2cyTL5k3YUSDZ2gd9F1QjtAzEJryvYf2GqzPnjLPt+21Gprz9qZM4fsvUkTbeTIUXbowHFnarRaS0vGkRoyo537boMmhC4Puk5ol5cT6utv2KfLFtgzQ560seNG2NJPP7RJVeNt4MABNmXKNLty5ZrPXigUvIYm5PNFk4PzczlnW7t94rCbiAP6Qh0rAWFy/idC53KQMG+XL1+yhQs/smHDhrrwvL388ov2wgvDbcaM6Xb27Fmfp1BotZSzn6urq+3QoUPuQsULktbQwMxi1m9D7Lg3dpigE/QMwuT8T4ROpzOehM3NzXb9+nW7cOGiXbx4yYWLdv78eaeZa26TFMLeuHHDhg8fbgsWLPDnczGONzU1+TzevnZaGk0eZySELg+6TGgRFQ3cEYrHcnbr1i1P2pqaGnvyySdtzpw5/nhjY6NfTE8eEDQ74oyE0OVBlwkNGSFq0FRAu7JNaGlp8WS+efOmz8v+xx9/bOPGjbMDBw54wgcDGpo47kgIXR50mdAQEDJDQjRrkNTsk44Wrq2t9fk49uWXX9rf//53r6XJrw5AXghPmXFHmKAT9AzC5PxPhAYiIxpY3gsChCaQxqCPGFv7m2++sffff99r6YMHD/q8XBRiUw5BaXFFmKAT9AzC5NwhoSGtyCwtTRzUvMQA8wTg6RgxYoStX7/e7ysvscpJCB0vUF/aN7itWOk9jTA5d0ho3VDwxM40rG583759NnbsWPv000/v8nDIfOmtClYKwgQdR9CmtC/KjzaW0qPd2ZdMFDhGuB85qazO0CGhuwMqNnfuXHvzzTe9nxrbWQNMKhp3hAk6jqC+tDttTFu3h2SiAA9E+u5CZXWGHiM02LZtm40ePdo2bNhg9fX1vpfSWwn3U4koIEzQcQUEVTsfO3bMt/3+/fv9HAZkJx25SHOT/35kFXZujxIaTJkyxf7yl794T4h6I7Fs7rjifhopqqC+kBQX7ldffWWvvPKK/ehHP7L+/fvb/PnzbefOnX7ijbaXCSqTo7uyCju3xwgtDTxv3jxPaHoopKYSsqPjjPtppCiDOqORn332WXvnnXf8RNvXX39tM2fOtEmTJtnly5c9maXYyM82ad2RV5ice4zQusiOHTu8t2PNmjX+pnHr9QU7OkzQcQWKirHTSy+95Nse0O64cs+cOePnK4JmhoittK4iTM49Rmg9UhgcTJs2zR577DGfzo1rFNydCkQFYYKOK5g1fvfdd/0cBAQG8nzACdo9aGaQpv3uIEzOPWpycLOAx80vf/lLv83F5fHobiWigDBBRxmQkjZUHdknAEwMTI0ZM2bYuXPnbg8ECeQJameF+0FYGT1KaAI4deqU90lDbFWOisUZPdFYlQrMRgZ+QaLqiYxJMWHCBN/eJ0+e9IpLT2TOYVCo5Q+kRYbQgIpw82DZsmX28MMPe/cdlRHZ44q4EhriQmgG+LQt24Rr167Z5MmT7cSJE7Z3717vCJg6dao3QSA5Xg/cuFrEBpkJ98uDshEaDczgj4oD7Kk33njDZs+e7SsZ1wYX4lo/CC2tK5OSibPx48d7zYwXg3ovX77cL1AbPHiwDRs2zGbNmuXzcY5kI7MUrii9q1BZnaFHCS0NrUHB0qVLrV+/fr7Hgu5UICoIE3RUQZ1oW2nX06dPe1MS7QyZBY5v2bLFE/29997zPmgAcYOkjgyhqSw3CpnR1KzGW716tT333HN+BoljcUaYoKMK6gT5MBuPHz/uyUxgMCjQth21r5SbTE6V1V0ygzA59zihVXk0NPbVP/7xD/vggw+83RVnhAk6qlCdMBtZIszg79KlS76N1d60NftsQ2CILOKSR9qdspTGfncQJuceIzQXEalVObT0kiVLvC3No4rjBFWKuNTNRQlhgq5kqB3a10EkBKxzZ8Lsk08+8YTlmIgqBUZeyuI47Qs4zrbK5niw3K5C5XSGHiM0oGJUhooSuDBEfvXVV/1rWmhpKkTlMUvUk++ngpWCMEFXKrhn2gPSEdMeQESlHXHDVlVVeVODJQ3kYfDPMUAZasPgdkfHFLqLsPN7lNBUNEhYgHvn9ddf994O7C4ERwUJbCMU9eYo434b6kFC7UGbQWLqIaXE+AezkdlAaWHyap1OuREm5x4ltIAg0L6grq7Of+KA2SReAmBfREZA8ohElQxCmKArGbQHgTkDmRMEBoEoIxYZYT5yjPYir5625UbZCB28EDGVFXEZHLKkEDceQuE4AlM+gs6NKrj/qNZBbaX2kmZmAMi6HIiORpZWpg0hOOQud53D5NxjhIagCIQYAaF1RVoqzrJSBocICpBHwuO8qJJBCBN0JYP7RuPSZoA2wpeMmYhHg3aEyOShLSG2xkAcKyfC5NzjhOZikJQKi9DEFy5csN/+9rf+jQZAHoSEgNiOOsIEXcmg3aRtmd1j0gQXndYy007EEBhSQ2jyPwhFFCbnHjU5qDTklfZVzDEeWz/4wQ9s8+bNPj/CQSOQp9xC6Q2ECbqSQRvQPgzaJ06c6NdkXLlyxafTRgSILC2tdnsQbRcm5x4dFHIhaWUgchND4M8++8zP9/NhGtIREMfigDBBP0gga7QpyoVYQPYyM9DGY8aM8TYz3zHkmLSwzqV+bHNMbV1uhMm5RwndGSQIhMc66enTp98WDHEcECboBwlpU5kMANlDUkiLn5mFRvia0cyAdPJyXiWhIggNECaLlJg55HUdlhwC9fxKJcO9opLroPuiDTAt2IfQkPXw4cPepcqiIiZNAG2C8iH/g9DCpRAm57JpaASEcFgT8Mgjj9jChQv9MZkdpW4yCggT9IME8iVAVEgqE4IF+ZAZm5l3ANHK+sQb+RjYV9oTNEzOZdPQCBSNwBsMQ4cO9etl0RYSbtRRyYQG0rq0ATLXdDavTmEzcwwCY2bI3IDcpFcSKoLQ3IBcPwiTZaWYHVu3bvXHEVolk+FeECboBwnuC5JCWIA2xjXHABA/s2xlgjQzgW3SKglhci6rhgbcDK/nsE6a7+ABhFapZLhXhAn6QQLZo1AAa2tYZMQsoNbWSHsTi8zk5xjnVlK9wuRcNkJDWoSD4PgQCd/AY42HBA24UWkK3Xipm68kPOh75dqScfA+tI/cmdziy1asfpT2JR3iMllCrDS1geJKAfdS6n7KSmgExqOPbcwOFr7s2rXL3yDHCBBcQpaAK0mgnSFM0L0JyS8oO9KkmUnj93EYAL799tuevFIutEf7TlDJCJNz2Qgtoctek++TNR648xAuwtcNk5dHIHmjgDBB9zYgJTLTtDT3guyQKWszWP4pm5l0EZrAdlQQJueyExoBExNY/MIH/ngJQA2AcMkDmdlWXOkIE3RvAxkhU0wJ5Cc58/Y9RGYJKG460snDMWxlkT8qCJNzWU0OmRsiKAtg+Ek41t0iYG6UY+TTo1DplY4wQfc2uDayJYjQDAAhMtqZRUdoY9aj445DUfC0hNTIOCoIk3PZCA05NfAAaAl+rBM7Gsc+wuZGETR5iEmjgaKAMEH3Nrg2MpVJB6GZ/WOxEWSWxkam5CPIPImKjEGYnMtCaG5AwoSoCBHBk45jn6/u4NxHsEEhI/SE0PeGoLyQIeMTkRlIOSB/Lc6XnB/kfXcVYXIuK6GJpUVkTuDCY5UXwpd9R+B4oqHvQOV3dB32kRPyRDGgJHCLMoECkCuyJIbQEJ59ZExoX14lo6P6B1HWQSGQIAECBjTAb37zG78tTa5GiIoGCRP0/YKykQ0BmUiGxEpncM1KRlxz+qoRygESK1COzgG9fd89jbD7LRuhS4FvPQwaNMg7/hE6wkaL0xhsR0HgvU0MykYWdHKRFEBu9nGDMgPIeITP2pJOwKyQ4ogDwuRcEYRmDS6vyo8aNcrv01gQOjiIrHSUg9AQFEJrapp90jEteAeQgGtOngvJUeSPA8LkXBGEBny9kg87YlNr0EKjJRr6DiAw8iAgG0wH1mPg/sRmhsy45VAEkBjNzYpGOkEUZHgvCJNzxRD66tWr3l/68ssv+wahsfTIJK509DahKRuZQFR1dNaWM9PKQq/g29mky4sRNN3igEgQmoZAk+htFn1uKipkBr1NaAAp5aGAtMwAogBkVkBckZ48POk4FhUZ3gsiQWhAY23atMk3EB8GpGFooITQdyDtzJiDZQN4MxhISzNDYmJsaGTHPnLleG/fW7kQGUIDGgd/NEscRWYahQapdPQEoamnCNiehJCZNPzM2My8bcKSAT3JRHZi0tgmpoz2ZUUZYXKuCEJzgzQAA5qNGzf6n1fmJVo9SqPQGGGCvhdwPoQmIA/2ISPbBA0AWQbK59U4TjpmiMire1AcNwTr2BEqitA0JF4OVuDxEi02YFS0S5ig7wWcTwfm6YSNTN0BMUtsGTRjZqCZ6eykIzPyR0FGPYEwOVeMySGbj9E6hObXSfXbLFFAmKDvBSKoSCrNDFhoxBKBo0ePeo0sBQCx6fgJoYuoCELTkNiBNBINydssLCvdvXu3J3kU0BOE5nxMB4iqGI8PSwNYlcjTC+ARgsjIiwEgATnd7/WjgDA5VwShaTwetTQgN8vU7R/+8Af/6TCIHgWECfpegRwgKDLBNz9//nw/gyoyS1YQms5PDJkhd09cv9IRJueKsaFpJI3WMTt4kfPDDz/0tmQUcEfQHYV7h7QumnnRokXe1NAAEPnoSUYsUksR9AXckXPHqBhC0yg0FIGGqq6utgEDBvjpXKABUhAdpXUFnB0MnYoJAd4VSAsEIpfe2orPvKPQlsmBe1YINgzbaF9ivBloZgaBfKpLcqGzE6ORRW6dc7+yiAqKcr4jt/aoKELTULKZ+UldFv7z1X+5pQiARqUx70czcRalMSEs2onUvkRtUH6rO6IAccgYDGRxx1wt3A4LgRjIUQ9i9u+QGlLKbFB9ICP7ANclrjk0MwNA6ijykk8EJgS3uyuHqCGsrhVDaBpMo3caDmIzKHz88cdtz549Pp8GQozqMUVo0O5qJkQC/aAcsYjdxk93T8VQ3HCpnsgu5AltmQMnFAkNKSEyvy9DwP7XFchIEcUGke0LIC114TNprM148cUXb/8MHsAEQT59hbSlEAlC05g0Go1M47INudHSP//5z239+vW+Emgv/Rg650hDdQecJX0aTmgXeojQ6oR0SOoo0uKiZG0GC414uRXbWE8mufASIOcIEFoamRBsSBp95MiR3m3FGxjkI0B6gva7A0QCH0Xm9oQuslrB/eE6t4NLCwZ3+I7JAfEIEFtmx92EDgaIijeDX9tlhhQPD+TmKSTTCjnQ2bvbeeOESBAa+5GGg6QQWtv4WxnhDxw40NauXevz0sjkoYE5T7ZnV4FIikrW2aJt223cvBskBEOQyDrBhbtt6PZBmYugftSDzog3g1lRbGa++Ue9qRP1U1B9OdbXERkNrYak8aStSaMhaWxG/GgvyIBJIjKj5bqLVkcyd2X/l3/sO3G1HW2HNuLedTiQhow5X93k7qCMxbpSJ+6dDssv7PKGNmQmjfqRB8KTj7oiE3WAvo5IEJobhJgQWI/hoFbasWOHDRs2zP/gEI1Koyt/9xu5qFGLIainOxHWHU7ejba0oqCliYPh7pPIhzlBHfAz86bJgQMHfJ0hNB1Z9UYGBNWzVEP2FRTl3LkcKoLQgAYTOYlpRBoZoL2efvrp2z8JR6NTKfJBAvKyzzYxhIEs/NgnL40ykAQcu9MJnA1byLhA50hbJttshVYGm8Vr4nGYOPEde+qpwbZt6w53XlGI31yusRdfHGGTJlW5cm/ctvvpYOpkxXu6c18C9SEP4O1sJo/wM1OGCK0OrXslgGA5fRnIoZQsKobQpW4ScuEBYJ00X9EkLxpOZFKjE7PP99yWLVvmp4z51S2m0EkPgkmQfMER2BG6saHWLl066x7vt1yZTW4QdtN/1emj+QucBn3Lke99O3vuol29dsOmz5xjb7i00aNHuWsssZqrl905KV9+1l1fHRNyplJ0kGIDZLPFCRG0L/XgR0iPHDni74X7lhlSSg4JIkToMGzZssV7PNDSEAPbkhgSBAEx8BqgpQl8242v1TOdjjuMY2jsmzeuO+LhhShYU8MNO3f2hCuvsa2MepevxjLprF36psbWrttop86csz17D9rzw162cxcuOvNngyt3op04edgRl4Fbs7V6Mjuhu5BOZazuFj+5UXTT5fOF294M/MwiM9oYQtNB1TETdI7YEJpX9fUDN7yCRONDBshCBXlUK9Y2x3lPkV8K4LcRITefS0Bjb9q4wU4cO2iHDuyy6i3rbMWyxc602OSIdsCuX6tpu+ZlW71mo+3a86XdqK2zDZu3W9W02VZz/YYdO3HQFn881/Z+ucMN7mrd/WSt4LSxi3zIZvLW3MT3M5zZkM27TlTrvRljxrzu74XOyKAQzc590kGJE5RG5AktkgLsTtZK87020iEFJJDdKSIXNWJx5g3Njg2O+w8/LzOPLHqq/nyzbVy/0ia+/bq9NPw5G/y3gfbisCH2zoRx9tX+fd5E+Lx6qw0d/pJNcSbHkeOnbO3GrbZmw3a75sh56swRW/TxbNv+xSZPaG83Z52GdreayzoTwxGamHCrtt4WL15s48e/Zfv27fMk5kmipwzbInepxkoQA0JDThqdGM3KumB+bIg0aWni4DZ52ebNDgikn/llbQSDuUWLFtqN6zV2+tRhW7t6iS2YN8umVr3tbObZtm7dKjt/4Ywn2ZGjx2z8hPfs+eEjbdXaLVa9Y7+tWrfVausbnKnxlc2eO8l27trsTJubbfZv0dzIZgrW3OieHo7cqZaMLV60xLse9+zZ5SeNaBDuR6QmJnDPCaFLI/KE5uZFWKa+IfS4ceO8NoMcEEmDKZFc2hmtzDnkJWgV24yZM+zcuTPWmuNXodyxpmt2/sxRZyIUvSG5HB2oaM8eOnzC3n5niq135sbeAydt7NvT7GptrZ08dcCWLptrh4/ucWUXPy2QSbtru9PSLc5uJnaDwuXLVthrr77mzYxMhvtzg0V3L9yn6oD9HHzCJOgcsSA0DY3WBbyaNWLECO/u0hS5SExeyIEm5nt5TFqgzbdt2+Zfut25c6d357EAaOGCj+za1UvWmm+yxvqrdvH8125wWOsIyUAzY19/fdK2b99h69Zvso+XLLOv3aDw5OlLTlu/aitXr7EVny2xDZtWuI5T/Cgi09P1dQ3uhosmR31dk61cvsqeGfx3vzifTgfps47Qspe55xZ3v+qQCaHDgXxKySgShJYpQcND7Ndee83++te/+uOkcYwAmEr+6KOP7E9/+pM99NBDPjAYZIET37JYtWqVf/w/8cQT9uW+ve68tLsIHYbzMVXSrqM0+J89+4//+E93rVF25sxZf918odWZGHutf/8B9sILQ+3kST4jUOxMBHU6zAcGo8OGDfduRu4/48iMRs6Rz+VRwxTaAk3k47btjkICJ4c2GXWGyBBaGg0wuwYhPclcGqRGM7MNsRlg4RXhOx+YGewTtMKNbRYA8ehvLyC2m5ubvIsNVx/5VD5lcx+Uef3aNZ+uDsW9FJzRjEuQASB+ZmYAOQ6y7jyIjq86SNKuhARODu3aqz0iQWge1Wg3YrBu3Tr/Eu327dv9vghfJNWdRfCCiKhtdQxAftJEymCaEMwjgnrzoY3QbJOHDsOEDp8aYLoeAuML5xgdwne6tmsk6B5iQ2gISQypIDcLep566imfhzSRmADJyC8ScgwyaQ2F0slLTH5iiEcgv8hKORCT85RGXu7BE9TlhciUjTmDn5vfXsRO1pOB/JRBGueXapAEpaE27gwVT2ggkomYgG8hP/bYY34bQBrIRwiSkSCSazCm8khXuSKzCE6AhAR1KJ1DPo6Tzv2QhveEtRnyM1MOx0V8CM/1SU/QfSBrQmeIhIaGFBAIIkES0pgs4cMrvHMoMpIHwmhfRBXxREKRnMDx4LbK4FzyqTzuAW0Lwdkm5jhgOpsJn+B6Zs4nxm3ItZWfsjo0kBVAR9va7+NQW3WGyAwKRRRpRLQdC5ZeeOEFnw4gkUisirPN+QTyEUNqEZU4uM0xytC5pOl8aWyVRaBD4XXBLUh+ztd9kg/yE3QNbGh/b7xbGAgirbbbp/tA5M5VrG0Q3I4z2te7PSJhcgAqAdEgBtuQBr8ykywsWBKRRSgCeUVOAscVlE7c2baIq3IgKeULfFiSwSkDQCDCt78PzrtdLmXl3LYja8HFuYwr3wVz+7ms61AtzsZ3+5mUe6o0t1jepRXyrhOQ35XLPXE/lC+bnED5fQHIkNAZIkPojoCLjDdZmD1EC1JRbFUanQYnLlX5UoAkkJNyIBBB2hbgzsNmnjVrljdFAATjuDQzMWVou0hiR2hH0lZI7UjoCZstxqkml7eh0ceE5gZn8zuCZ1rcPWTcE8oRXfWiXOpK2Zox7QuINaEh1Zw5c7zPlzXQalzIRwPT8Gi17kAEhjgaTEprc11mIvG08JQgnzoAx9UBAPuc74ntNC6aFwK3OgJbzt0b66WzzrRxpE07EmfI0+zMKpfnNlyebMrVxXUCQXVE+2OnJ4QuItKEhqxffPGF/xkLXqLFfSYiEtBm3X0U6/FOGZTFNqA8ZgHfeust7weXVoawXJv8fFOD+8EU4TzO8cS7VWdNjU2WTzvyOY1rjsgQNw9ZXVrBpRVYpdeSsW/OXrCNa9fZhtVrreZyjWWdpkZr79+/30/ls7abe1RHSkyOIiJNaMDnDTA7+NQBM3iQCmJDNLZLVb4UOA8yBsnM9po1a/ybMHwERwSGUBCW48xQMlBkJpOlqnQ4nc9sIeZDwRHW0u7eHKHNEbjVB7fv0goupBuabdfn2+z5p5+xvzz+hH1Rvd2a6xttz85dNnzYcD/tj88bk4N7gNQJoYuIPKEB7jImWSCPGle25v0QWoRFE0IeiMonFVg5xzVIp/MEnwys1WbZ6rFjx3wn48MxmCiUl3akxy7OQmjWTqfcvTa7QSbvK6KZG1ssVd9kl89fsjWfLLdNq9fZqaMnrPFmndVdr7XJfunrIk9mfrqD+xCh6VDdrWuUQB1L1TMWhOaDjmgt3gpHWwKZDB1prntpePLoXMjMCj3eT8RWp1yRCEIRyKttrg1w5Q0ePNivKWF1IB1v3+49dvzgEWuua/S2MZrar1YCxI7ou7fusD/9729twKP9bM3yVT7v6eMn7d0J73ibHZOGlxRYSciYgev1BTKDWBNaFWMBP2YHL5+yoAjCoS2DFYdw0t4iooQTJKGgdLQrLxZgM/ONPcomL2Wpw1Ce0oPloKWZQWQ5Kxr1uSFDbMzo0bZ4/gI7c+KUGwQ6O98NAltc3NKIh8PZ4y6k3Pb502dt6cLFNubVUbZ31247tP8r+3DOXP8uIqYVS2NxG6ou7e8/rlCbdYbIa2gaElKhpR9++GH/s3AQe8WKFd6ehXiQG5uaxseEwM2mwRxEJE1kZ58ASSAwK/vwdTPA0/kcU362RShizgUsY0WD8vY47kU+D4x7cfr0aXb44GFb89lqe/edd21yVZVNmTzZqpw5MXHCRFu0cJEfOIJ6Z8p8vOhj2+rO3b1rl610dcKkoQMvWLDA/9IB9yQZ9AXEntBqSIjE+o7vfve79vzzz3uNyIsATHxgx6Jllc+70NpIDkGl5QgiOXlYN/2Tn/zEfxOE8vhJNYgMgYgJnBPc5hhl0sEYOGKuADQ967F5yRcbm3cdcfuxmAntT6cZ++ZYmz9vvjcjBDwpLHZCM/OyLx2EL0ixRJVOwrW4JvdcqqHjgtgTWoQCp06dsu9973v+d8MhFHYmJOd7y0xPM3Bk6SngHE1IUAakhsTSsAwAn332WU8izkFT491gAEhezoNIIjDnsg1Y1I/9jGuNY3hieGsFjQoRcbvROdC0xOedjU3ME4V12JQP6FzVW6u9/Y0dTl0wMygLPzgdg7walPYFxJrQVAwCigA82n/2s5/5X6IFNDRpaGJWwaEJWdDEL9ZCyCApKQPyAV7zGjp0qCclgKyQh7fO9dPNXJunA+cSUxbXg/y47H7605/an//8Zz+QZI0060708Zvf//73tztWR4C0uPyeeeYZ79GgXO6N8wcNGuQHmnQ0tD7XhfilGjlOiDWhQfCRD9H0Izt4AgRpL4jNhAevV33++ee33WmQkvMhzcqVK/3KOexfwLkcJx+dg4/W0DHwdpBGR4DwnE+MJ4MOgbmCzTxz5kw/OMR0wGzAE8MTg7dZdO+6vjoVHYlvkOBZwWaWGUT9ePrgupO3hTKIKaMvIPaEpiEhAWTChECb/fGPf/SDQo7R4BBFpgQx2lGk5jwExEARO5v1GfizgUga1N5cg6l2bF9MBMqHcORpPzBrL3jyBkF+ylX5irmmQB24JtfgfoLQk4HzSjVynBB7QlM5SAoRaFwGYdKQDJ4ApKDxRTrIgZYbMmTI7YEeZMYcYbDGcZ0jgkFGAmloWn7/hRdv2QecQ9B1CEGyc49ch0DZ2te9c56up3OJg/tsE3M+57Kt8voKYk9oQAVpVBqYgHdBM4cAUwNSQggIBhhkMRnDwFHvAWIO0CFEFgimbYFrMXDTZ8noEKSJ0DqP+yGwTRrbwYZQPkF1IIDgdvu8pCstmN4XgJyCcmyPWJgcaDk1LDFTwmhbtC5kxgxhRRp5OU6M1sOu/dWvfuXdcpCfNPITRKaOQBloZ2x1YnlLIDT3UkrgCe4PsSc0mkraV49fBnssK9XHxMnDMeUXqSH8d77zHa+hERLpMhFKEZpjuNzQ6ng+9KkxzkvI3LuIPaEhEiRFM/L5L2I0Ml/65PUsvU0CCRXIg1ny6KOP2q9//WvvNwaQnoCGJk8pQF4mW5gcYbodSDsnpO49xJ7QEFCeCAIER1vjweBro5gEpGtApWOYC5AdMnMcMko7s005pUA+CM0MH641QPmEBL2H2BMajSvNqm1MDgKDNtxzTIoAbF380Azo8GZASkAMgdUZ2A8jJvnQzgRpeK5PGcQJegexJzQ/1MMXPfnGHJ/igmgyF3bt2m0jR77iJyMgaXX1VqdR37LNmzf5fADyoZkhIoKS+VJKaIDz+GYedjQeE5CQufcRc0Lj6oKATDoUzYRiDMmLEy6jR42xqqopXjOPHPmybd1a7TvAHZQmbilgh+NNwYShI3B9QoKuASXAkxWisq2YgHKRKad8pZ6ekSe0s1xdRfFw8FvhDY7ETAM7gfATxg7jx02wh/7rh/Zv//rv9q1vfcueGNDfnhw4wAY8+bj1f6Kf9e//uF97wS9msX6C+F7DI488Yt/+9rfthz/8od/v16+f/5oTcfu8Sbg7SFbIkDkDlhxAXkgr5aBtEVzmINudIdKExtzI57F/mdljLYaWgZLONzBa7dDBo/bBnA/tvXcneZt61vszbPKU92za9Mluv8qmTZvqFw51JVAOa65x2bG2g0Catknv6Lwk3AnIS3JkWS3rVzQWkjYmhsQiNd4nzMNSiDShsZlTKdY58EFEei/ejrTVXLlqZ89csOvXbtld1sVtdN/M6Ayl7LoE4Siai3e/wc5iMOYKWG7LIB8NDsFjq6GpWCrd5EyNWtd766yhoc5OnDhp06ZOsxeGj7Apk2fYkcMn/E+sYYqkUszk4ZZjdRw9HcF1nYjSHpBYj0EagX2ETkhQGsgQeYnIBOQYNCnwHvGSBgvG+HkRIA3eGSJvcqQdOZudhk6nm12P5uv9C2z8+In25hvjbeDAv7nH2/t2teamFx7CqqtjgT5T1c5MaYWURcF2JSBQ2XtqBD0eg4/IJHQeRGjkiPyCsUjOiwyYJKwp5+XgoNw7Q8QJnbeMI2bW2dGuz9upUydt8OBnbd++r/zx996daq+9OsaOHzvthOCEl+XVqoa2n0HOON3cPQ1NQyBcaRY1BvZd2CMxQRHIiCCSIjfkJw3MPhNWaGZegGZ5Am8AyRzpDJEmNCRubXUCcIQuFDJ25Mgh+/GPf2pLl37qj36ydIVNnFBlhw4cc4LCJGCwiPCaLJvjLQ8eXd2zfREsDYHw2RbBaRTSE5QGZA7KTYRWOq/Q8XIEv5eDF4RZXzQ2QKF0hogTmkcXU9b1jkQtdvHieeMHfQYNespWLF9lc2bPt3kfLrLz5y44IRRJmM8XO4A3OQqMGLtH6OBjMxikeRKUBjISmWkX9iE1MkQh8E7nL37xC/9K3fe//33v4sPvLzl3hsgT2j38nQCarK7+prWkmt1j6pz97W+D7b8f+rG9POI1O3b05O1vLecLzjbLOTvX5c/lWBnXfQ3dHmGCTnA3IC9BCgBSi8y8VMyb7ryggXeD183Q0GhszI7YEzrrbGJ+nriu/pYXyM2bdXbhwjd2q/aW/xZzJs2yUGce5F1e3HvpRq+lu+vl6AgJobsGEZmgwSCB5b5VVVX+VxGCn4CA0AMGDPCam/3OEAOTg0EZH/7G01D8noaTkQc/TczkSkuzs8+ai+4gtDL2c6KhHyyK5l9RK0tDs+yXj9ez7BdXHevMOY6mhuTMLvICsxabdYRIExovB7Zw2mncvLOlITS9PJ3OWqrFDdCaXRofRcw7PZ7VeoCiDZ0Q+sGCtqCtRGpiNDVr2vE/Y2ZgkpCPGUJMDd7k51ip2cKIa2gWrzRbQ2Nt0Yxw5kTOmRgsTspkcp7Q/P42mjrjSN7Swsuu+DGLISH0gwMEhtCQGOKyT0BbC5CZ412Ra+QJjaZtSfFiK2aEvjfnervT0ClnN2f5TG2u4GI55XGzOQE6Qic29IMD7SQfPrHMDkgscnOMfWlzbGrIXwoxsKHp1cUZP4RSFIwjOl/Gd8T2K+/a0ouEY9ule+2MNkgI/SAgAt9pl2JaMHAciOCQGfKXknPECX0/6FnyJYQuD8Lk3IcJ3bNICF0eJIQuExJClwcJocuEhNDlQULoMiEhdHmQEDpBn0JC6ASxQkLoBLFCQugEsUJC6ASxQkLoBLFCQugEsUJC6ASxQkLoBLFCQugEsUJC6ASxQkLoBLFCQugEsUJC6ASxQkLoBDGC2f8D0ZOnYk6FNA8AAAAASUVORK5CYII=)
Maths-General
Maths-
In the figure, If
is .............
![](data:image/png;base64,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)
In the figure, If
is .............
![](data:image/png;base64,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)
Maths-General
Maths-
In the figure, if
then a = ...........
![](data:image/png;base64,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)
In the figure, if
then a = ...........
![](data:image/png;base64,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)
Maths-General
maths-
AB is parallel to CD If
then x = ..............
![](data:image/png;base64,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)
AB is parallel to CD If
then x = ..............
![](data:image/png;base64,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)
maths-General
Maths-
In the figure, if ![Error converting from MathML to accessible text.](data:image/png;base64,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)
![](data:image/png;base64,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)
In the figure, if ![Error converting from MathML to accessible text.](data:image/png;base64,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)
![](data:image/png;base64,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)
Maths-General
Maths-
The value of x if
![](data:image/png;base64,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)
The value of x if
![](data:image/png;base64,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)
Maths-General
Maths-
In the given figure XOY is a straight line Then XOP is
![](data:image/png;base64,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)
In the given figure XOY is a straight line Then XOP is
![](data:image/png;base64,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)
Maths-General
maths-
In the figure
Then the value of x0 is
![](data:image/png;base64,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)
In the figure
Then the value of x0 is
![](data:image/png;base64,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)
maths-General
maths-
In the adjacent figure, AB//CD , then the value of x is
![](data:image/png;base64,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)
In the adjacent figure, AB//CD , then the value of x is
![](data:image/png;base64,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)
maths-General
Maths-
The number of possible lines of symmetry for the following figure is
![](data:image/png;base64,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)
The number of possible lines of symmetry for the following figure is
![](data:image/png;base64,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)
Maths-General
Maths-
In the following figure if l1 || l2 , then the value of y is
![](data:image/png;base64,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)
In the following figure if l1 || l2 , then the value of y is
![](data:image/png;base64,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)
Maths-General