Question

    What approximate value will come in place of the question mark (?) in the following question? (Note: You are not expected to calculate the exact value.)

    src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAYwAAAA0CAYAAACZ1w/mAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAACUySURBVHhe7d0FXBXZ2wfwH90d0hISIhiAoIiBro0d2N0dWGus3Ruu6xpr17oG2J1YiKIi0h0i3c2993mHe0dpwfjv6+p89zO7e56ZC/fOnTnPOXPODGLEAIfD4XA4dRBn/8vhcDgczgdxCYPD4XA49cIlDA6Hw+HUC5cwOBwOh1MvXMLgcDgcTr1wCYPD4XA49cIlDA6Hw+HUC5cwOBwOh1MvX+DGvUy8uuaLt2yJw+Fw6sPCwgImJiZsifNf8PkJI+ss+hgthebsUbBQZGMcDodThw4dOsDJyYktcf4LPj9h+KxDw4EpOBO9DQ5SbIzD4XA435zPHsOgokIUSMhDmksWHA6H80377IQRFxsBqbZNYcSWORwOh/Nt+uyEkZmWAAkDHaiyZQ6Hw+F8mz4zYWQi+FUiGhvpsWUOh8PhfKs+M2GUoKhAACU5ObbM4fy3CfilKCgIg+d4Z7Tb4sNGORxOmc9MGKmI8ldAc2tuBIPzDSjNRYCPJ37eugKrznPJgsOp6vMSRl4uUvkNodeALXM4/2UCcajoO2L6gk2Y0FiCDXI4nHc+L2EUFCBLYAADbgiD8y2QUYCxsQnU5bg54hxOTT4rYQiS3uC5QAKy0myAw+FwON+sz0oYaalJKLUyQEO2/PUqwdugcMSm5rHlr0RBDJ7cOo3Tp5nlqi/SinnsCs53iZeHuMC7OOfFHA+e5/AwiDm/2FXfjnS88HqBTLbE+W/5rEeDRHotgOspIwQenwklNlamNDEedx6dwe1n4cjNBaRkbdDRvQ+6OupBht1GKCcBD2+cxfHbwYCyMqw6D8Ck9naQkfhAHksLhqeXF269fAPo6MC570QMt9VhV5ZJxel1K3EnkS0KFSPmaQF6bFmJ6e0tRKGUaJy4eBD3/dKhZtgGwyb0gbWmvGgdK9PvGFYdk8a8XwZ9+RsT3/hg+frVyNJvDZ30UBwOVcHZQ1vQWKPye8gIPo9tf1xDGluurBXm7RgJM7b0XkE8vP46hNsavbB9RDM2KFJakIb7t/bj8r1YFBYCKg6tMdStH2y1FNgtRLJibmLfGS9ERTEFdXU07TYUk9tYi1bW4q3/dZw5fw7BSWUlA1i6tkW/Li4wVBauriYh7jk8D1xAqHITrJzQG1pKX0lXNTsIS22a4urwC7iysTu02fD/FL8Yz89uxl+P4mBubIuA0z8hr98lHJvjjGp7JSMDfk/P48Ljp0hNLQsYofPI/ujUyrz8POTzkRnxClcenoPPy1SmKA1dM2f0G9kVjbWUa2wpFham48H5y7jwwBcGbnOxsKspu6a6gthw3HzkBW8/0XEkp+KAbkPd0N5WC6ILeqWIfuiJg57eSCsSBljJeHhAB3sL/oADG/m3FUY+wsUHIbDtNhxWDSrVSEw+S8cTXy9c9nmBNOFJZwwHt/4Y1N0MH3pUXkFaHB5cOoQLT5MgIFmmTrFDl3490M5Sjd0gBid3HMS9GOEXVoUqWvUehgFdm6Dy2f/llRbH4+4JT9zyDQNTNUOhaVeMG9YbVhUr8A8pSxifKuDIJPph7WW2xPL9jaxMbaiP+2/k/TyIgoJu0Do3RdK07Uf7HkQRj92MKJFOzR5MJu2X0M0gf7p5dDa1tdengbtesetr8prWNbWgVmO208MgHzq5yoW0jM1oxeW37PoyETTLFmVJsMpiT5vuhoo2KXxLJ5cPp1FrfqfA169o8xgH6umxk+JzRKuFMv1okWtjcv7pKRWyoS8nibzmDSCVPhspOb+ESvIzKSYxiUp5AnZ9uZirS4g5bWv4PMzSdz/ls9uVK6bAc+vIUVeGMM6LjZXbP7UZdRj5I132ec58N1dp8bSW1HL0KgpKKv+UMbd/p+4tXWjskavMNn50+eRCaubQmEYfi2O3qO75rgFkaW5Cm87fY14TRLeObqNW6gbUfexvFFJxv5ZJD6fts13JesQwWnPRh3xj3lIxj8+u/H9UlEJnN00lJ+ZzqImBZNQMyKzxAPrLJ4rd4H8nP/0iDWzejjac96dSvoCyEkMoIbOGIy/0LHVp1ZyaunvQpSdl59d9OjjBiDTMHWjJuTB2I6Lok3PJ3K4deez0Iv/XQfTs3l80xkWdDEdupQzmmKsq8fExGuzuTP0376cLAYEUlVrArqnB/dVkaWJPo6btJZ+XZe/hKi34QZkatBxD54OS2I0K6NGeaWSqVP24lZabTk/Zrf5tCad/pr7GumTe3p2uVz0wg05Sm+ZNyKHlErrqW/a57tHeUVqkbORIi448ZT5RzXIS/GlxPxMasHwLBbwOpBc+3rTUvQ+ZN+xGh6LZ4zrdh6Y7Naq2L4RLg6b0k2dQhbrxf8WXPCwtqWPXGXT5ti/dODiJJJT0yG3GborMYzepw2ckjGy6vm4wdV9/my2zHq4ny+bj6G4qW2akRh4kV4kGNPLna5RbWhYRUPTtP8jFrAltepoh3IYonvYNa0eyYoPpVvXjmcGjx7/0JFn59nT6DRuilzRPXYYsHFdSoPDnlmESxg/WtOwsmxxqkBp0ndx79aAT/mU/SEBBNzaQneMoehjJvhd+KT1nEljjHkspRhT5orJeX6R+LZn9cSSWjdQu6K+x1GHs75W+UF6qL83vYk8zz2aykXLpod40xlmOZKUkqyQMPgVucSYVUyfa9+TdPmcqCv+T5GZiSJMO+ArLebFPaEonQ7Kbf0pYFskgzxmOJCndhk7GVK/YSwOOUwtTdWqw8C4bEUk/PY4kjZ3p91vRzF4W4WUE0JoBbUi7w1qqPf3UX9YrL+rRwp2OJ1fNSv8tj1a1ILN2Q+leXTsl6B9yZBpfxytt503DpWSp1aANFMzuhoijs8htyh8U8f64yaN7O2eQmbglrfPNYmNl+JT/YjM1VTGnGXsf19AAqcHtReTYZSG9P3UZYfe2UksJQ5px7DkbYRPGiK1s+f9XaWoU7V3oRn16TqMxraSocfdJ5JvIrnwn4DBZm/eh0wlsWeg2DZZUoPZjttVaqd7f1J0k7YfQjaB0NsKIvEJdWxgQxp5l9jAj/AJ1aNmb9lRpe+T7raLOTr3pRjQbqENpfgblFtXWuOJRUU4mFbyvC6t6RNNMrWnG34FsOY5WOYK0nQbQlaD6nT+fMYaRj+TYXBhqG7BllvMShLzYh/aabJkhIakO5Qpl8HLw+qkPwpVc0KORLBs0gHM3M8jInsbV2wVsrIL8IFy6koBSF3d0eD8rqxkGTNZCeuYl+AcXs7G6FRYkITNfBvKSoqmTCso6UJfMQGJh2c8gZIffxK/HX6H/uJFffnyGSpEQ+RrxCQ1ga/Xus9dO2aYjRo7vB9P3V4x4CHlwHUGa3TGzc+XLSEASrv22GQLnhRjsYFHlskM0zh58Ci0NFzSzZrvJDA3txmjcVBaXvV8Ky6mJLxHyUhZd2jUWlkXU0L6rC/iCp7j2MJqNlYsI8UNuTga6t7JnIyKSDRvBLDef+X6yhdfiiV+EB567cTXOBAcOzYChaDNOQQyu3wyEmoottDXYWG0aD8aTV54YWmnnqUPLQBxSUnLMIoqYDd+GCzunw+z9ISIBeSVFyCrIQ1FRjI0x50LifcwbtxLagzZh8fhW9bsk4roRT65tgkP5YQRpWRUofrXPB+IjKS4Nei4rccLrdwzvZMvGq7AZicCwsxigz5aFNKBRqVzds8dXYG6gCy01FTbCUNOApZw8xEKiRH8rSFEPHed7YGKlP/+RjiMLV0PDfRlaG7OhOvhu7oexW88hLrPq6FYxUl8fxYrhI3D0NRuqpjV2RAZi+5B3l5bVoa4tAQV5NWaRZGMf9ukJo6gIWYUKUNeoewpiXpA3fMUMYd1IDzJMHc0vyENIkD/QqCF0pMrfqJGpDZNcJPE0OIyNlCuIiYRvahKM7G2Yr7CcTYt2yMkvQPQb4YXz+hMTQ9k/VZGAB2/Pv5HdcBAmdfm4P+6SEX4BGzZMxuTJzLJsK85G5LBr3knHhXWTsWD9XgS+TcXlXxdixrzFuBJcdjWxZvqtRmBcm/KkzMtLxf1br2HdvjOMZCvv++B/pmNPZGNMG9cF2lUuzQKCssvaDPGyj/6etLQMFJWUkRASiRSmzPQ5IRBU3qaMuoY2s28I0aFRqJrOdfRMICuniIf+gWxEhJ+WhDw1ZegztWDZt1yU8wyHN1+FUb+BcNatcHJ9o0py3+Dy6TWYNYs5HqZOw+q/7yK+0s4rRtjNA1g4fRx23OcjIfAK1sydjLVng9j19RPq9Q9uZqiig1sP6NbSBinOzsK9G4+h4NIPPxi9ezJDOu5u347DAS0waU0/1FEvflBKkC8CFM1h37CujPf/QQIGdi3RvZc9ZKU+8v6a4Fu4mqYMI5vG0Kx2TomYWjRHXHIqMnIqnMf5uXhbUgxTe1vRc/Z07LDcva1w1TtZfkew/V5bDBvRElWbfrXRbjMVgqvrsHDHWaTkvZskU4y3T/dh4bTZeGU9A23r2xIL88TRADV07jsStnr1e1rHpyeM0hIUlDSEpUVdv+gNTmw5hkadxmBgFytIMRVRcVEB3sSFQIVp7YiLlb8FeXkFpqISR1JAaLVZFGkpccjNToO2auURVGUVNZTmMT8v/i3ej60VZuHuX1vR1t5e+Fe9XDr/iDv+2exKQE6uAVSzEhGZLZo1VZCTjEyeGnRkZVAacQh/no5Dr6H9YFDvQdgCPNnvgW49NkPKbAg8PKaiDT3Bgu7DcSqB3URIGc7uU9GhiQa0e43AOo9FmDNjMpwa1n+oKz3hBrxfS6CTiy2kK357gcfQb048Bm5aDocaaw0TNHcRQ37BMyTWlFtz8lGW3pRUTKFrFInQyCxRvBJiElY+c3hWpurQG1OZpBazawTW3AkUDqa99TuP8RP/gXnPyXBz1BMeaPnex3CiSBvmqnn4a+Z44XdjYdEKw9eeQkbhtzVDjFcchtUDuuPQDTEMHzcLs6d2R/jWSVi18zIyStiNIAVD++6Y0s0WmfKK6L9kI1Z6eGCUS/2am3l5yTi8ZQx674jAqIsP4dHfvMYeQkLCY3iM74YrWgPx6665sJJnGxpvgnDsoT+Kek+E/sPtcO/Ykf1OBmHX849pgMXCa89NOA+agK4tq6Sd+KdY5u7O/twOmLb+Pruinvx2sK+tY2nVH7tuhzP97y8pFSdW/wqe8XBMm9QeyrU0wu0GzYZj8lmsOnAEUQIBinNScOCXffAubI/9q9rWkgxicGLVMcgv2YLOWmyoHsx+GIQNPy1GttcKjPnDm4kIkBZ0EkvnL0Z61+M4sqIbrOqVs0Pxy+g1SOy5HRsmtIFq3e1+EfbS1MdL9KVJblPpQHgyG6iOX5hDZ2aakJn9ZLpfYUwjLymUZrYFWYz+jdLzKwz1PN9FGsqyZDX2b6pwNVAo+sYv5NQQ5LTpJRthXZtOUDamqXsevx+UurV9LK375xllCMcMo2n7cHWSbdGPLvqzA3IZ4bRxQnvqO2kXxcfF0u+rxtCwVacpOSeH9g2Tom7LrlFGcRxd+nE4aerok1ULJ9p85i5lldZ07VBA8Y+OUBdrORpzMISNMQKOkoW+CvXeG80GREqy39KGIWbUyeMwpX/0aHoRnZrhRB0n/knRFS4284qCaEuvtuT2x2tRINOPPDpYk/g4L+KXFlBubhaVlL31mAPUQVOHfhi7kZ6Ex1N8ii/96TGELGQlSKrvFtFrCxPp+JKBpC/fhFY/YLZ5E0GPb+2lsbZGBAlp6rXj3TXqyopzXtOeH1uRqrYuGRgYkI6WOml22EgBqdmi3814uLIZiUvJkl2vH+lJCvMBeMX04p+fqJmBJPXe5l/3oJ+AT3mZKRQfz7wvdgm6sZc62vSmP16GVIrHJ+fU+fOKi4srv+Yjlg/iFdDhIWJk6jKY7rwbpiotpHMrupJxv6UUllLEBkWiDriTnIoe7fVnA/UQf3K6cD/r6jYgJccB9OsZX8qpOpj9xoemDWgj3E7bsCG5TFpPjwMTiS8QjShl+P1NP9iokrSKNk3f5is655Jf0fI+mqRhZkdHXxa/H3uqDa8gk46MYL7T7kvJr8qQWuazYzT3p810RzgQWECRVxaSY0Mpkh1znHKLhZv8v7ix1K7mMYwK+CUFdGdrH9I16EGe78dMa8YvzaMXN9ZTSzsT0tfXJ309XVIx60LbLj2nnBrHE/iUeOcPamHZifZXrh7qLez8XrJvqEkuK3bS3B9kqfvCLZSUV+Pgb3W8dOZYHEQmbpupjiO5mk9OGCWxD2jMpCV0I676wGuZkqwEOr9pKrXovIS8KySLMgUpEbSgi1KtCcN21X02UC7Beye1MZOuOWFoW9FizwqVdRUpQRdpsK0Cuf5UPqMrN9yPds+bQSNGjqKF+69SVF4RxRyZQlJNutH1qEIK/Hs5tXT5kQKSBZTif4b6d+xDfz2tNBomJCjJI89VbmTgMIEeJWSzUabefbqHGukqVUsYucm+NKaFCU3ffY8qfvT6yA3bTu11W9KWuxXeB7+Qnh5dTNZNO9DavQfoyJEjdGTXaurRWJ/E2s+h3b/MopmLF9Fr9jtI9j9CK+aMoBEjmGXVKvrn1jWa4qpBTgs9RRuUyQ2nS3vmibaZNIlWnLpC97f3Yyp7GVp+rfr3XZQcQj+P6kiGbZfSzWjR+rTQh7S4rTkZtR7P7E/RaOHxkSDNFj3I61WFQdfMAFra34GkjGdTABuqVVE23TmyVvS+2MXdrT3pqxuTy6AhleIjfjpPaezLahMZGVn5NR+xfEi+36/USEKGBmx+8H4QWcBUQCcWuNSQMLLo1DhLUraYTI8rjkXXU3Z2HB3/eQCZy2nQtPVXKLuWOiMi+BpN72lB5jYj6MkbUdMq5tY2am0MctzgJyy/F7CJDGX1aNSmG1R+RFdXnBpBx5cNJ4uOq8i3wgB47XLp9vJOJCEtSxvufWAW1v9YXQmDX5RLjw6vpi49ppNnZN2tuuAru6hbmx606JiPMBmX5GXSla1zyVTNnIZ7VZ/FwMuPpV1Te5PTrKNs5NPcX91LOMvKwKkrXQ2r/8FTEn2PRvSaSqdi6/WlVfLJCSP1hSf1HjeLnifWMLpekkt3ds2krsOX0KWg6gcGPyeRfptgTyq9V1FKbvkRnnV7PakrSlPPP4PYSLnikAvU3V6PtObcYCMiKYf7kayBLW25WXszoCDhOc3qZkg2M46xkepyw6/SKGdHGn2OqYyL42nf9O40YB076ycrlNYN70yTDlSf8luan05r++iT6+y99DavvAcSccaDDNVNacXDXDYikuK3lZoZt6Odd6JEsyfqLZb2djUnk64bKaziMcwrpKhnN+novn20792yfQV1tdIjMZcZwrLX7adU0wzNMkkBZ6mvRUOae/IFG6lJLl2cz1TqMp3pUpXkX9breXVsAZmqS9Lo05WPhczbi0hHqQktOSqamnxjgUn1hEFv6PCEbqSMIVRlvl29fI2zpPy3dyNJGRva7V/eDeQxldDG/nrUbvpOSsit0FLIYXoBVvqkMd6z1mmbdUukNY4SZNZpCj2Iq62CK6HXXmvJTkuFBh4UzSBM9jlErlYK1RMGXad+0KIBC05TChupJj+ZTm8YyfRWt9D9uLr6IeXiT0wU9jLnn62j2f5O2DkaN25c3cvs1XTxZUK9pqbWlTBir2yinn2H0p7bb6nGiwqVpNDGrmpk1XsuvXxboTvx1ptGOZoSLNdQJBt6J/7ZYepm24m23a26pv4SfY/T6Lbq1Nh9Cg1w0Sf3NScpVTQFtU4lmfF0664Pva1henVdPnkMo7S0CKWSBMUabrLLSr6Cg8fjMWbWLHSzqj7GIS4jC0MDY4hHxCKutHy0PzYqADxeY/TtZM5Gyklr6cBSWRXpfgGiWQesgBd3oKXeAg5NKt6897Eycf/v44i3mYTfe+iDeRMoLC6GvCJ79VFSEkrSpSh6P8hUjlcah5gIKViYmUBB/t2+SMFz71Dk6ffBEMfKt/sUhQQgSUMN+prqHzWAlHr3OFY/isXAWdNhWnGIQkIWJvadMHzcODAnjmgZ0Qe2OqoQs+gkLPd1dYBqLYOhUXf/wSuDLhjoUO32v3LRD7D9diLsf9yIThVnuwnxkJWRjpJiHlSVK9/9I2Vti8a5BcjKzBVeW7a2/R7+4H8mwoOSICHRBs2alI8olJZ449FjFTg52UFdocLAa2IcfIqK0LxFE9Rv2LEmutAz5UNCvBjiYrWNu0lBSVUN8krZkJIUjQNqaulBWfXTBqljX5/BKW9pLFowHi6GVWZIfEmG7bBs2bK6l3nj0cZc6zMGZd95hK3zjsBx7CqMbqcDyTp/YA6S32ZCVkaaqSYqDHJoN4CNohLEQuNQ9Va9xyd3IM2qFTpZf9oczLTgG1g6bwpe2GzG7d1bsX7lUmSdmYRlXg9EG9RBStUAHds7QefdWNZH+MT9y0dOVjIaKOhCjtlRlRRlYt+8iUh2HABb7SLExcYgJiYC1/ctxJyNx5BVNjItrYgmjq1gnvkAfz9ORRGPwCsKwc3z8ZDrMB49LMp2fBYuLukCeSkxrH3IFNUt0LO9KaQfH8G5V/koFQhQknMXh3fyYdp1EJrpsB/l2jQYNRuDa7HFEJR12JiqKi7MB4Fh8ujl2lS4SVWJz25h74t8zJnbWzSwJSbGnHzi4DOJQ4jpifEEUpCWrT7DQkLSCAbGxXiblAQmYTObliD0tif+unUP7oumo3GlgTIerp89AWNj5rMbf8QsIV4q7ly6hVzHDZjTQxF1zvMQ8MG0Ncqyei2DgALwi7ORdO8QNm8Jx7BJU2FnUtOtnqUoSArBobX7kaA+ESdW2LF36qfjxIRmkJJTxB9+CrBxbA09TWU8f/oAuSXCqVjMe85H3OmzeGRpAQcHC+Fdssrd3dE67Q0ePw8E0xkT7te8kGBcC4+H9JTecBW98j9ODSYWahAIAhATX8LsaQGK81NxcLwbIqxboo+rI+Te16+EgGf3kJ5timG92ScQ1CHl5gYYaQ7GqZQ8iHY1nznlnsM/SAEGhnbQVhOdBzeWdoDrqF0IzS9lfgvzm/i5iI+JRk6pA1rbiBpC4qZW6GduBv+TJ/EqmzlfmBi/pABJR//GRV0DNHVtDi0kYkdHOTRo3BpeocKXAYXp2LNhA6Tb9YCBXDZzfped4yE4u3ksZu68J9omPQTLh/bCuD2PIJrPQCgtiMGlC48hr+mGrq3r+cRSWVWYmJjUvRjpQVVeuoZ5j1XxmPZgMUqZc7uIxx6r75Tk4sTk3rhoNR5uTaWQGF/2uWLw/O4+eMyaC/+yaYSIgkczMTQbuAABwkxgBtfezshMjEdCMpsaiI+8Vy9wISkHWouHoFIzqcAPl+9lwbVPfzTS+sgZW4ychEhsmD0Xyc7LcG3zSOioKMCi02hsXz0Kz5Z3weQTj5hzkN24RjwEX92KVg3EMOxgDBurv1rG/esiQGlxIVQVNCAtWTlLJXlOh8epshlJI8G8r0o6LjjK/p8ULJ16Y+zEl9ixYSGkgjtDIy8APtKO2PPrBNR8KCnjh9FzMSb0JxxY4oHMbjZMa90Hb3suxOYlbsxpytK3gaHcEWxe+QvCW+tAQSoFgRceQn/UIkxxrX5SkiATlw//CfHmk9DaiJ2uIKcOi0YGOOT9AIkTnaCUHAP/XBP0bFP9Oe5SsgroMmQ0HniewR9/5cBEJg0vHj+FcZ9tWNeryj0qCEWgnwzUe5hC/UPPGahEgMyA29h/LRV9V7jVsm/K8Yuy8fLGJdyJS4Eg4TQOXbTEQLemeJeeSnJT8OTuJUSEB+PZ4yj02r0T7t1aoGoHJPX1ZVx8moSc8Ad4q+uAvzdOrvWeFDXHnlg+1h/bjw/DjyXzYNeQ+W0ZYdh/oBALZi5Gn1aimTPyyl0wdcEN7PL6A1tzX8FQRgL+tx4hQ6EfTq9yE27zLbBzm49eVxbin1/XIa25JorCH8IrfyhW/rgaFWZIM7KREJmGQhlb2NRzKqSsnjnatjyFRcNXI8StMQyUc5B21xsBliMwf/6o9/ddaNvYIOf2Gfy4pBDdmjG9Taay9r0VhrYL12CC9bt5OwboO38abi77Devmr4ZLm0bgMw08r1OJmDJlNSZ2L+t1VnrGjtCbo+5YfzYeODsAR5awQVavTWNE/yOjCDNrFRw7uBvLMkNho12CvLCXuJxhjuVHdqDzv/K8lXKlWSl46e+P4NgA3L0TiIh4cez8azsyWprByLEXWjCndsa9nzH9eA4y8ubC3msu+0oR275zmBqtZq3HLsdg35+we+MKvGEaBGK8Ary8+xgqlpNxfV3FZlABAn+fjxvFLbCntWXlxyTVk+9vsxFm446tC6ZDR/FdY10e5r3W4jjTiB6/YCLOtwjEcEt21Rf2ac+SEhTi3p4VOPXGAauXuUO9widPfuGFawE131eg06QtOjQ3gfS7xFr4Bn6PvBH4ppSppFVh6+CCZsbqTLe6bGUJEl54wzswEbZdRjG9FeErgNxQ3L37BHFl825V9eHa3hWGKhU7SrkIf+mPV5HJyM/PF0YMTZrDtrklNJWqf0VvLntg+JZEzN+zG73My1vZ2XH3sGHpTvjlSzNdNwF0nd3hMbobtBWqd+N4hRl4/fgBghKyIBCXREOzFrBt2ohJqFW2DdkBU/uVaL3lIg5Oc2KfuVMXJmHEvcZDn2TY9O4A4yr3XlTFL8qB/+ObeB0vmjKsomkH1x42TLoVKclNxdP73kjnNYB9h6bQV675QU9pgddw5TnBxFwfzewsoSRdsSdZjJjH1/EgKg8tuw2FpfCqRj7iH93D84g0phosow49a3u0cWB6ocKyCK8wB5EBj/AiIgUlPAnIKpvBztkWptoKn9TdLc2Mx/2H0TD9oXWd++bflBX/CPfuRAj3hZqaESwc7GGpW6UXlx2CNVPHYm3GAKRf9fjgs4rKFSE5MhDPQpKQnp4ujGhomMDKwQ5mDconcPJK0hDsH4jg6GQUFRVBUlIGDc1boKmNKZTkKrcT896Gwc/PB7EZZSUVaDWyQztnQ3Y6aCFCr3viVaE6nFy7w4g5XBKfHMXN0LL+SHWG9l3h2qSsYcVHTmoMXr6OYnpaoovIioqaMLW1R3Pzf/8P6JQljFcBrxES9xZ80Q1JQpqamtC374FmZQkj3BvXfWPYnltlakbWcGnlADXZXPhd8EKichO0dbJnL/XykZsYxpx3/ojOL2H6UlJQULeEY9smTN1Usc4pYFr3ZxApbo/2XawrPX+vvrJCfJGsbQtL9ZouYOYj+NYTKDt3hH6t1zcJ2YlBePTQD4p2/dHWrN4tV6FPSxj8AtzYvhwX89th1cI+9Z/D+xUqZVrc6YXSUNdUrXxfA1NRF+RkIT07H+KS0lBR04CCrGQ9ury1Szg6DFZzH+DnK5GY7PAf3mnfpFj8tXgTMl09anzoXsyd/Vi97gJ4TYZg8yp36HyBu5oLorwxbdwwpPU9h4tzKt8lz+F8jT6lUcc0X3hISy2AhK4mpP/j9Z6UkjZ0tKsmizLikFdWh6GhIfR1G0DxM5MFvyQGJ/+5Dx2TWejAJYuvR2kKHpzbhqFDO2Lh8bvIrnQDIaEoJxJ7pv+ADrvEMfuYFw5v+zLJAsRDROgTRL2xgXu3qpcuOZyv0yclDCIBCmXEmK6wSj0vq3zP+EiJeIJD67fhhJgzNh/xwP/o8iLnU2QXosTMDUePX8OYql9McToub9+AE0pj4PvPGOFliy8jGXd278Gfp5+ihccc9DL+9y/RcDif4sMJI/cNHpz8BceqPMxKIOAjp7QIyorydc/Y4UBCUgYNLDvit992oD+XLb4umg3R0cYMElUfnsXIT47BLf8wWPNfYc6wYRg2bAKWbb6EpMwPTkOpB3HIqaijx5BF+HFEp1qnPHM4X5uaE4ZAgNTb5zBm2kT0mrEWi1YfFT6Y7h0erxQp6XGQkZb6tC7Kd0UCGsbN0XNoLzibVruJgfMVy8mKRqxfPvSsBuHnn3/G8un2CD/tgW23qz8c8+NoodXQIejd2R4NaphEweF8rWpJGDwUSklj8aZdOOxuhuRLM7Hp74j3fy6SXxqN0mwF6GlUeL4xh/ONIeJDYN0ILZ1NoKuri8bNe8K1pQFio4TTiTic707NCUNSGkZtu8NKzwi95qyCq2E+rh/ch1fpoq64QJALcZ4CVJQ+bkoWh/PVyslGTjIP2QVF7596rKCoBR1eMh6GRQrL+Wlx8A/OhFKD+j9dmMP5ltR9RcmsB35fMQB5vldw6Xaw8GQS8DNRkqMLBe684fzX5Ufh8E9z4T5kDq4GJ+L8L3MxZPBG+PEFUDF0wpSRPRDx50oMHjwYYxduBRzGY9IPVuyLOZzvS73uwyjOisfSvia4pL8G13Z4QDFsG2auycOSYythU/N9XxzOfwPxkJ+Ti8LSindrSUNZU5n5d9nqEuTn5qGISSBi4hKQVVCCvLRktT8wxeF8D+o1Zi2jrI2Bo2eCd3YP1lwNhaCwBFJKBlDhkgXnv05MEgoqasI7fssXUbIQrZaGopq6MK6hrgYFGS5ZcL5f9ZvkJC6DFm6jMbizMo5s3o17Pq+QqKr4/qTicDgczrevfgmDIaNlhWEDu0M7+iTm7veFamMTqLPrOBwOh/Ptq3fCAGRhPWQoRjSQRnxCFiTlZLi7vDkcDuc78hEJo+x6bjOsP74ARsqSsDDQZaMcDofD+R58VMIQshuJAyumoLUxN6eWw+Fwvief9nhzDofD4Xx3Pr6HweFwOJzvEPB/tDt16DWySLcAAAAASUVORK5CYII=" alt="" />
    A 3 Correct Answer Incorrect Answer
    B 17 Correct Answer Incorrect Answer
    C 55 Correct Answer Incorrect Answer
    D 65 Correct Answer Incorrect Answer
    E None of these Correct Answer Incorrect Answer

    Solution

    ATQ,

    Practice Next