Physics-
General
Easy
Question
In hydrogen atom, the area enclosed by nth orbit is An The graph between
and logn will be
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/899628/1/3692478/Picture31.png)
The correct answer is: ![](data:image/png;base64,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)
Related Questions to study
physics-
In hydrogen atom, the radius of nth Bohr orbit is Vn The graph between
and
will be
In hydrogen atom, the radius of nth Bohr orbit is Vn The graph between
and
will be
physics-General
physics-
In a Bohr atom the electron is replaced by a particle of mass 150 times the mass of the electron and the same charge If a0 is the radius of the first Bohr orbit of the orbital atom, then that of the new atom will be
In a Bohr atom the electron is replaced by a particle of mass 150 times the mass of the electron and the same charge If a0 is the radius of the first Bohr orbit of the orbital atom, then that of the new atom will be
physics-General
physics-
The figure shows energy levels of a certain atom, when the system moves from level 2E is emitted The to E, a photon of wavelength wavelength of photon produced during its transition from level 4/3 E to E level is:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJwAAAC2CAYAAAAsj+QdAAARuUlEQVR4nO3dfXAcZ33A8e/u3vuLTqfTuyWdJEuWJVmS318miW0c8gLEcZKBQCbMhDZQt4EwUNppgVICDdOZtgzQgQTSgWEgLQ0ZaIA4xInrkth5IbYTv9uy/CpZ7+/S6XR3e7fbP2SHxJZpauseS/bv86dPem737utn91a7t5pt2zZCKKJf7QUQ1xcJTiglwQml5mxw46k4qUwaG9kFnUvmbHBPtr7Inr6jxM3k1V4U8f/guNoLcLl+ffIVdE2jNrccv9NztRdHvEdzdobL2BkylgWySZ1T5mxwYm6S4IRSEpxQSoITSklwQikJTiglwQmlJDihlAQnlJLghFISnFBKghNKSXBCKQlOKCXBCaWydgKmlRxnqOsER4/3MGZ5iUTraa4rxGvFGe5u5/TZYUxXAJ/HiUO3SSeS6DmFFJaUkO/VsrVY4irLTnB2gvGBU+x/dQevHz5F90CMRGgpH3v4T1hXNMlY725+9YOtjNRuYFl9CQVem8RABxOheupcReSXGVlZLHH1ZSe4dIyx8XEmAsu59zObMA/9hm8/8gRPNG1izX3FRBfNQ+9qJ7WyniU3rmRRgYY5dITjvU4cMrld07ITnBakqLyJtZVBQh6buONWbml5ip+lUtg2oBnoOmRScSZiY4w6kwyOhQgX5FCYPzW72ZkMdioFtjXtU7hSaYxEEjs+iWU7s7IaALZtk7EsHMb1OutqaIaO5nKDduWzQXaCc7hxOdy4AKwUqckh+qxGbl9XhsvQIA2QZvTsYQ68aTJinOFgT5iGxau5JT+IDmQGB0gePICdmv6qrIajPUSGD2P26MRdvqysRtyy6I4nMJMJFkbysvIcs5+GkZeHu6kZ3Xvlr3N2r9qybczxAfqO/J7ulZ/hSzUGf5iLdHx58yiLVlPpyDBg6nidUx+abStD8sghBr79z9jx+LRD3zUxiN/ZxqRzGyktOx+2Xxwa4XPHTtPo9/HzpgVZeY65wLVgIXmf/iyexqYrHiurwVmJAXpP7OaFzqV85hONeN/1qIE3XEpZdD51BVWUVMfRDScGoOkG/nUb8K/bcMmx/+yZL3BX9U3cW7uefG9uVpa/8Fe/gvs/jruujsptL2flOa43WTsOZ030cObgLrYfL2DTfavJt01G2o7Rk7bI2Bde3OcgGNDpPdHKyQOt2VokMQtkZYbLjJxgz3M/4VuPb+E4IX76IxeGrqE3P8wPv+zjyGuvcKS7l64dv+YZ8zB7gjaxzsN06PWs2HAX87OxUGJWyEpwenAeDbd9in9Yci8pzXh7GtX8JeT7vIRWfYJv/OcmTHcOAZ8bp25jpd5PSvcRyMnO5lHMDlkJTjM8BCJl1ETKpn3cGSqhKlSSjacWs5z8LVUoJcEJpSQ4oZQEJ5SS4IRSEpxQSoITSklwQikJTiglwQmlJDihlAQnlJLghFISnFBKghNKSXBCKQlOKCXBCaUkOKGUBCeUkuCEUhKcUEqCE0pJcEIpCU4oJcEJpSQ4oZQEJ5SS4IRSEpxQSoITSklwQikJTiglwQmlJDihlAQnlJLghFKX/hZzyyQ5McbQOAQLIwTO/6SdpK/1AAOBOioKAwRcGmAx0dfHhKajO20mOs9wdsjECBYRramixA/piWG6hiG/NILX0LATYwz2dtE9nEJzu/G4HOh2BtPUcAXzKJ4XwSd3FrzmTB+cbRIf7uTk0ZP0UExD7vngbBJ9h9j6xD9ycNnX+eTt9dRGNLDGOX1gPz22gSdPo/O1new60sWYUULLPZ/iUzfmkx7t5Ni+Ljpiy2ipycc9OUznrmf48bY+AgsbaawuImAnGemL4yqpYUXJGqqv1xv4XcOm2aTapGNdHN/3Ov/9ZpzosgZKfYBtY0/2ceSll9ix9yhnRyYxrakbGFnjJ+jKuNDxEnFHmH/rZv7yz+9khfsYW7YfIWG48BbXc+PCcV588ln298TI5FTQUOZgrCeJJ9rCjR+6g413buLODatoKQ9O3eZSXHOmCc5ksG0fe1/ZxXDNGmo8ADZ2Okb/vi3syKxmRbmfoOv89s5irK0Ly+UhsGgVCxtbWFodJuAOUTm/lvq66NRN3Qwn7urbuSHxc/795Xb6JzKg62iaRTqZIB6fIDbSS9wfIlzZwPzs3udQXCUXv63pXs6cPs6+YwYt9+eiAXYmQbx3D0+/nMNtD9Wxf6fzD6XaIxzrAXeBj4pCA0gzOXSC3a+/wfZjbtb8RcnUndw0DQ0vzY1Bvrz1NbrWlhMB7PQoXa372B0a52j3MXqdFUTXbORWXwZ7cpILbwN3nnfSxDkRxxofxzKzs7Nnnbt1pp3JYI2Nzvj4pm2jAYamMat3Vw0HmseDNgM3Kb4oODs2yHBXL73JHPLypgJKjHfxP0/tpvz+zxJ1T3LQBsu2sCwba/gAPeRS6C2jQAfMcUb6ujjbcZJT+/fxu0dCVP7wIZa5Ac0gVFqMcaqVUxMJamxA95JbWEpFdRVBY5R03INhZ4i//hqD3/nm1F2hp/G50S5CrjeIuX/EpJ6dnb3BvkEAzJMn6fj4vTM+/s6BQXIcDmoCfnyO2TuluxcsJLz5Idy1dVc81sXBZdJkUiampqM7wE6OMn7kaf7tyWcY/s1zfEuzGT5zgtEdnycWe5QHi7swog34y3OnZj1nLiX167mvagGLl/6aJx47wFudFsuqp+ZEzeXCSCVJWhYWoOlecorKqKheQHlVMVWTkNGduHIWkrf502/PMhfatuc/WF5YR1FRPcEs3RHav2s3HGzFKCgg/ODmGR//X/7qb2jv7ePJv/1rbmhsmPHxZ4qRF8FRPDP3RrsoON3rx5cbJGhNEo9ZaEVhIksf4ofP/ymWBjDBc1/8GC8teoTNmyoY3T1Krs9Peejtewai6QYOT5BAYZSKyjGqCs4/ZpOJxUjllVHgcuLCPre11dB1Hd0IEUx3cOrMGY4ny1ix9n1c6tPD3tTLVFS14Jq/jqA3NCMvxoW8KWvqNckJEbztgzM+fvrvHiFhWbiXrSC4bt2Mjz9jdB3N6fy/f+49uHge9xRTVFZBdeF+urszUOzEcOeQX5Rz7gdihDwOvIEwgdFWOr0lFAaLCeo28RM72bb9VXYPh1lQmYOWTFO26aOs8k/9pm1n6DzVTWTJXcxLdnLgzVY6Ok8w+rvnCcTaKNDi9J88SzynhpUfbURzX3ozYzoNMi4XmseN5vHMyItxIc019SJrupad59C0c8/jyto6zDYXv6N6DuULGliyvJ/XD7SRWNLAu18KL2s//xhNgfmU+KMURz14fT4MNNzFC2he4yI0YOEvKKAwHMSXEyGgA2SwM+3sbC3hjvsXMa88F2PjF/jmqgR6IIeg342TDKnVKWyXn3D+7N2nEZdvmnfVwF9aT8vKNKn9R3j12DzWLwi94/iJQaSmhQgAAfzv/E1/AWULQhRWZsDpxuN2nPs9G8sc59TOVzDXPsAHGwvJDbpx5NQRnv6WquIaNe00orlCFFa3sMbTSX96lKFkiHz3exlOx+Hy4HC9+19tK4M5NkQ8bykbGmspz3HhmNXHAUS2XGK7peHw5lBQ6SMUnyB1hX/i19AwPLmU1laS59Nn9zEnkVV/dEdJMxy4gyHe0+T2x+gGDn/euc2wuJ7J6UlCKQlOKCXBCaUkOKGUBCeUkuCEUhKcUEqCE0pJcEIpCU4oJcEJpSS4CyQSCWKxGKZpXvSYZVn09vZiX+Y1jJZl0d/ff8nHxsfHmZycvKyx5wo5y/EClmXx4rZt7Nixg+GhYQD6+wd4/Ps/oKOjnUgkwmcffhjnZZxynUwm2bp1K2++tZf51dWMjY0B8Itf/hfPbtnC6tWruXnDBrxe74yu02wiwV3A5XKBbbN3716Otx0HoL+/n8cff5xUKsXXv/41NO3yTrAyDIOKigq++sjX8Pl8jI5OXXq4ZcsWCgryWblyJT5fdi4Imi1kk3oBh8NBc3MzLS0tDA1PzXCJRIKO9nZKS0q4ecMGjMu8PtPpdLJ48WKam5vo6Oh4e7Pd19dH06ImGhsa8Fzj1zYomOFsrEyS0e6TtB5uY0CLUBDyYOhgJceJeyqoq55Hcdgza07MLCsrY/Wq1Tz//Fba29sBCASD3HPP3UQil39Wn6Zp+Px+HnjgAd54YxcjIyMA5OXlsW79OqLRyhlZ/tlMzQxnW5jxYQ7/5jG+/9wh+kZjJBIJEvF+2traGRiZuMT19VeH2+2mqWkRa2+6CZiamSqjUTZu3HjFYxu6zvvWr6ehoWFq8w2sXLmS5uZmgsHAFY8/2ymY4TR0h5fwvBqKzNOcskppWbGa8lwPdqKX3LZRIoHZtysZjUZZu24tv/3tb0HTuPnmm4lGo1c8rqZphEIhPvLhD9Pa2srk5CQfuP02ohUVM7DUs5/Sd1o3dOzkGIP9/biTBmMd/QQqKwlFQrNuZ9Lv99O0qImbbrqJ02fOcM89d8/o+Bs33sFPn3wSr8fD8uXLCYfDMzr+bKV4arHJjHZy7Ohhhr1Jjr56hvJNQYJ5Ifzv3IGzbTKjI5jt7WBb045U2T5EKHOadOIACXd2NkVFo6Pc2VDH7xNxaq0MiX1vzdjYYeD986soLykhMtg/o2PPNN3nxzGvDH0GPkEr35YZwSIqKqso8SVInU3i97q48DOfbdskDh1k+Hv/ipVKTjvOR4bPEHa3Efe8QErP3mq0WBZlZpr+R78642PfmkyRO9KP1XqQvss81KKCq3YB4Qc3466pveKxFAenoXvzmFdeQXmuh7JIOROGAyOTJqM5MM695pqu421ejPGVR859ZdfFvvHyd1k7r4UNZUvIzdIMd96V77lNryBL4840PRDEVT4z+5iKgrOxMhnSGQtbS2OaJqZpoPm8JPa+wnFfFWVVVUTfsV3Vg0E89Y2XHPFUe4SW6iqctYvxenNVrISYAUqOw6WTI7S/uZXth0YYyjzLT37cTr7PQXroKG90lHH3A1Ga5RukrwtKDos4XGGqb7iPR5/dxFdsFx63MXWQ187wScvA5Xbhkt6uC2o2qZqG4fTgD3ne9eU34voz2w5/iWucBCeUkuCEUhKcUEqCE0pJcEIpCU4oJcEJpSQ4oZQEJ5SS4IRSEpxQSoITSklwQikJTiglwQmlJDihlAQnlJLghFISnFBKghNKSXBCKQlOKCXBCaUkOKGUBCeUkuCEUhKcUEqCE0pJcEIpCU4oJcEJpSQ4oZQEJ5SS4IRSEpxQSoITSklwQikJTiglwQmlJDihlAQnlJLghFISnFBKghNKSXBCKQlOKCXBCaUU3fP+PBtr7DS7Xj9EX9IinUph5C+gaVEN5RGf6oURV4GyGc7OpIgff47v/NPPOKqVUlW3iJaWWnK7tvPLp55l+4Ee4raqpRFXi5pJxU5jThzj2e9+j5eMT/ClhQuoLfXj1k3CmVPs+v4LbJt0EAh9gDUVXjQg3d9H8sgh7HR62iGbDndTMHSAVJdGzOVTshrXJw0jFMK9sB7dH7ji0dQEl5lksv0VfrHlNHmP3kBNvg+3oQEuwjUrqMv7Bb8/sJt9S5axvCKK07JI9/cRf3Un9mRi2iEbTneT3w3myVHihlvJalyvnGXlOErnzZ3g7IyJ2XOSEyMBbi4KYBjaHx408oiEPaRigwwOjWLa4NI0jHAe3mUrsE1z2jHb9DbCRTU4ixvxygyXVUZuGN07M6+xkuA0TccI5BB0TBKLmdjv3FezTVKmhdMTwOvxYEz9As6SUpwlpZcc883U76ioXoqrdj1Bb262V0HMEDUfGhwePNEVbFikcWJPK0OTJplzD6VHTnC6XyM/WkddVSFu7Y+OJOY4NftwuhtXZBUf2/wh2l7YwZ6DARLFOXg0k7GTu+lyN7Jy1Y0snR9Ceru2KTr0pWG4cqi5+4v8fehpXtj/FnvOBnDbMYbH/Sy54xaWNUQp8Ehu1zqFx1o1NCOHmlsepOYWdc8qZhf505ZQSoITSklwQikJTiglwQmlJDihlAQnlJqzwa0sqmdhuByPQ84UmUs027bn5GmPh4dOU+TLI9cdwNDm7P+b686cDU7MTTI1CKUkOKGUBCeU+l/QvXXbgVz/fQAAAABJRU5ErkJggg==)
The figure shows energy levels of a certain atom, when the system moves from level 2E is emitted The to E, a photon of wavelength wavelength of photon produced during its transition from level 4/3 E to E level is:
![](data:image/png;base64,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)
physics-General
physics-
The ionisation energy of
atom in ground state is :
The ionisation energy of
atom in ground state is :
physics-General
physics-
A cylindrical solid of length L and radius a is having varying resistivity given by r = r0 x where r0 is a positive constant and x is measured from left end of solid. The cell shown in the figure is having emf V and negligible internal resistance. The electric field as a function of x is best described by :
![](data:image/png;base64,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)
A cylindrical solid of length L and radius a is having varying resistivity given by r = r0 x where r0 is a positive constant and x is measured from left end of solid. The cell shown in the figure is having emf V and negligible internal resistance. The electric field as a function of x is best described by :
![](data:image/png;base64,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)
physics-General
physics-
A charged oil drop falls with terminal velocity V0 in the absence of electric field An electric field E keeps it stationary The drop acquires additional charge q and starts moving upwards with velocity V0 The initial charge on the drop was
A charged oil drop falls with terminal velocity V0 in the absence of electric field An electric field E keeps it stationary The drop acquires additional charge q and starts moving upwards with velocity V0 The initial charge on the drop was
physics-General
maths-
if
find the value of x in given figure.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAN4AAACkCAYAAAD43pAQAAAgAElEQVR4nO29eXAc95Xn+fnlUfeBQqFwAwSJGyBA8AZPS5RMyZZt2fJ9tO1w2zPtcMfujHdjNqZjuns3ujcm9prZmdidDbvX453w9Hh8yZasw6RMSSZFiQTvAwcJ4iTus3DWlZm//aNQEClRIimRAkDmhyyQqEJlJTLzm+/93u/93hNSSomNjc1HirLSO2Bj8zBiC8/GZgWwhWdjswLYwrOxWQE0O7ZiY/PRY1s8G5sVwBaejc0KYAvPxmYFsIVnY7MC2MKzsVkBbOHZ2KwAtvBsbFYAW3g2NiuALTwbmxXAFp6NzQpgC8/GZgWwhWdjswLYwrOxWQFs4dnYrAC28GxsVgBtpXfAZm1hmiaZNZyKoqAoa/PeLZEgwRIWQipIAaol0s8rEoECZNaqinv++bbwbO4IKSWWZZFIJDh9+jSqqrJz506EIhD34cK83wjAEnEwVAwSgE4cExWBLnUUAZaSdgnvx29nC8/mtkgpicfjTExMcPr0aU6cOEF1dTXbt29HkUsWT9xKfpJ7c9nezXZuXVFBSsACFIFY2pQpdeZHT9HZ2cHFbgNF8eCr3szGihKqsn0oEpZ/+B5jC8/mlmTcyVQqxfT0NNeuXePMmTP848//C6MjI3zrz75FKjbD/HSMuJ5F0OfF41ARgJQW0rQwSCBwgKKiwge0jgYSARZYpoUpQSJQVQVFEUghUDGRMv26NA0sBJYQqCqoQgVhkJxbZLx1Bn9dIV6/jipSWPEobT0nOPLaCc5dWMDSHDi6J5BPHCB/Wy0hXSCEeq8PLWALz+YWSCmRUrKwsEBHRwfHjh3jhRde4OzZsyTicYoKivC4VRb6uuk6fpbxTY+waeN6SnQFIUBKk1hslKGuLsZiYUpq1pHj9eDWlbszgBKkULCkiZmKMXt9kP7uMRLuCCU1JeRme9EUubTPJnPjQwxc6GDMcpIUEeq2lhLJ0dGsOItjw5z4ySsU/MXnqa7PI+QAMdrKn4byGNn8z/nRv6xDn2rjtX/zb7G6IoxVVxLI1tM3jPtwjG3h2dyElJK5uTmGhoa4fPkyv/3tbzl16hQjIyMsLi4ihMDj8eDVDK73RTlxVmPTVg9+l75k7SSp2CiD11r49X/5Be09O/nqX32JphoHLu3tgIUQIv2/G7zId1pDKSTStIjPjjFwfYjuN07T9soF+tyNPPHffoqPZXnQFAvLgtRiH90XjvDsfz7KuOojFo+wW/88B7aXs8HtwZntoPQTQU7NTJA9n0Uwy4mRSpEQbhTdh0tVEJ58CjcXMJ/vQagqUgjunbt8M7bwbG5CSsn4+DiHDh3ixRdf5MKFC0xPT2OaJgCKELi8bpzM0m9NcLyslC1ZLjwaICykNFgcv85QaxevTmdTNZZAxCSWCTIVZzGeRKoOPG4NBJhGgkVLQ1c13JqKcuOYSgosy2BuqIuTR7rpnVSo2FxH7KKAuMSUafFaVoq5kVY6BtuZ2v8JDhY5cFx/hV/2XSVSUkzxBi+K040a8dF/bYrJdYus9+uoLi8uplHmxpmI5uCMxZi1qtBdhXj1tFt8vwJHtvBsbkIIQTAYJDc3F5/PRzwe58YSkAKB2+3DTPYzNG8RX/91nF4HmhBIaWCaUwycGaP32DxPbtzFTOcICgqWNFgYa+W//qYfLa+E/Z+qp8iRYLLnKi8MWGxYt559G/JxKywHNAQgVA1//jq2P+KnJmlgtHcz3TGbdmkBC4E055i6YhK7kMOj/+RRtubG8BXO8dP/a4bJ3GkWyoIENBchdzaFrT3Eq8pYKPQTyq5kf94Fjhw7zL962UBz6PgbPsZT/gjZS8K7P/bOFp7NO8gIb//+/eTn51NSUsILL7zA4OAghmGAALfLiYzNokyPsqkxQsjlREGAlWKm/yKTJBANj3KwYoHnlPHlC1f3Bgmr5zna08eFFhd/2+Tj5H/4j8S3fQ5XpRukhURdCkECCBSh4skupioUxkyM0X6tB1W8LQchBankArPDBouDuWwLhQn643jzG6gfaUGOzrMQgyyvk2BAoTq7AyPVyGKqgJAvm4212wi4QrRXKwjNibO8nqriCA5dIMT9kp0tPJtboGkaubm56LpOe3s7Fy9epKSkhN7eXqKT03j9GsqEijbpZNP+IAFdRZpJ4rER2n45yXjIQ/GBUnyDV5FKCpBIRUXxFbJ9dwNjh69y8j8f4cXxKC3uQh7bsIHaHC8aJkbKwLKspfcIVKmj6ioCDZGW981IkKaFaRokZPp9qlBQNJ1CaeJJmpimBVJH82m4y0cYU6aJpUBRVLzZm6gKbKSiAUABVUVTNdSlxID7NUNpC8/mXYglVy8ajTI+Pk59fT21tbUMDAxw+sRJikoLcETHWZxMUeR2oSkCmZpnrvcEHUMJ3OENlEdU6E+iGGBKE0xQcBGu2M7mczMkjr/Cc/84i+ef/jVF63PIdigk50fovNLG1Z5JFk2BRhW7HllPYb4PfWkqWy65f8DbU3YynYWSfggsBIYmUJUFLEwsKUEIVF1D9VjEUwkM0wKhoKkutPszY/C+2MKzeReGYRCLxWhvb6e/v5+DBw+yZ88ePB43v3v2t+CYJftUDGNCACIdyUzOMnrpBUbrN5FbUEW0b5SpqSlGEuOMDQyQW+IgyxlAVbwEy2MEd1zn0i+r+e/yiwgGfFiKxJgZ4MzRF/n5y2eZnMlCdXyGcF0eWfleAm8ra3k/M3EYIQRC1VCFgkCiWhZqUhIlQLbQURSWxoTy5jfetxHc7bGFZ3MTUkpisRgnTpzgzTffpKqqij179pCXl4eiKHzlK18mnhrj2tw0Y5P9pAwLA0kyEWf0tJcrp1/iVe0QvzIF5sIc00MpWv/jAHumv8hXPvc4hfPnOHoSnj/5Gf7yn53g8OmTbPDuobgiD2fBRr74vb/mU98yMC2JxIsn4MGLgrRSSDOFaRmYUmBJMz1hroLicOHO8hL0j5BIxknG4qSm+zjncrErx4XbpSKkCdLEMhVUoaGIlZJcGlt4NjdhWRYDAwO0tLQwMzPDM888Q3Z2NpqmIYTA7XGjGVn4K104pqFvZo76ggBZwULqv/eX/PMvzWNIHSM1zXRrF7//T500feMpGndWUuhaoOv8WZx5Hp75/uPsrazH/Dd/YNRXQG8wi/I8N56gB8+yYUsnLZvGItGpSSZHrjMwPM7kfAzH4HW6uhU2lObg0BwE1s3hq+qltfUSiyELs+8N5N4t5FUF8esqkMKMmSRGvPhDHlyajpTifmWE3RZbeDbLmSqpVIp4PM7JkyeZnp6mtraWqqoqXC7X8rhPCIGqePHm+okXw9mpefYl/ZQGfeRVN5BnAZgYySiTmkpnoUJ1XT3rC4M45tq5NBvGKFjPnu3l5Dsqad7ZxZs9c3T1TFGUW4QuFJQbPEFLmqRmrnPurbc4cvQs0eFppmZTdL0ySdvZGr78F5+jrCBAqHQDJVV9vPLCr7mgOUgsqOz4WiX1pX6cikQaFrFpwVTHBrKrgjj1lU3stoVnszymGx4eprOzkz/96U/U1NTwiU98Ar/fvyy6NAKEhj+7Fnc4yeDIDLOJbMCDKhRQ0z6cEEGyKmr5+A+KCJdlEXTqaFYujVs+juYJsS4rgFNKqj/9RfRrFt4CPw7lHVFLkZ431F1BSspq2G76lmcahHSAkksk6MLj0PHlNFC9I4ShXmDScGCIIjY31lDi96AKA8NMMjU6xZnRPPYrHlt4NitPPB5ncHCQl19+mbfeeouuri68Xi+Dg4OEw2ECgQCqqi6tvVNQFIknq5x1WpLKC32YW/NI5Gfh0TPCUVEVBU9OIfWPFr2dEqaXsCWQDkIqS+lYWeFiNoeXXr/FCgchFHR/PjWb8qhs2H7jKwghUBQl/T7hJlRSwe6i9UgplhOphQLSFKQS0wxMvsFozR5cOT5cWnoN3krJzxbeQ07GzUwmk3R1ddHT00N5eTkul4tTp04xNzdHQ0MD+fn5yy6nkAqqO0xZwM8jajepmXnmExZuTXnbOgrxDkuZRoEbrnaR+fs+iKWoJSjq+8X9BUIRy/NvN/yCQILE7CwTl2eo2JtDbq4Hx13ma99rbOHZoGkaHo8Hl8tFc3MzX/ziF3G5XLS2tnL69GlisRiNjY2sW7cOl8uFoghUzUO4Mo/az+QzFlQxLWuVLogVWCKJmfKhL27iqfWVFGd5UUVmRnBl9llYlmX3Yn6IkVIyMjLChQsX+Ju/+Rt+/OMfU1FRgdPpxDAMTp06xe9//3uys7P5whe+QGlpKQ6HAwRYpolpxbEUFU2oqIq++sQnwZApDEuiplQsTaCrSwGcFdxVW3gPMZlI5vPPP8/vf/97mpqa+Na3vkUwGERRlGUXtL+/nzfeeIPz58/zne98h/r6ejRNQwoTKS0UqZFx9VYj0rJID+gkEokQyi3d4I+StVmpxuaeYJomvb299PT0oGkaO3bswOv1LgcsFEXB4XBQUFBATU0NHo+Hzs5OhoeHkVKiSA0FHRSxqq8kSwGhClAUhMgM7m7OgvmoWcWHy+Z+kslQOX36NGNjY2zevJna2locDsdN1kBRFHw+33IGy/nz52lvbyeVSi1Zj/u7bu1eoPJ2wnNmf2FlfU1beA8hUkoMw+DatWtcuHCBvLw8Hn/8cXw+3y1dMCEEWVlZ7N+/H6/XS0dHB52dncuLY9c6N643/FDbWfpXLEV038+dvWfCk1KSSCTetXDSZvVhmibj4+O8+eabmKbJ7t27KS0tRdf193yPqqp4PB4OHjzI1NQUx44dS1u9NX6u4/E48Xj8Q27FRGItPe5MyB94OiEz/2OaJpOTkwwPD2NZFpFIhKKiItT3nXOxWSkyLua1a9cYGBigvLycioqKm9LCboUQAlVVKS8vR1EURkZGWFhYwOl0rnig4oMipWRiYoLR0VE0TSMvL49QKISu67e1WDdsBImFZRgYqUVc3pw7+uwPJLyMq5JMJpmfn+ePf/wjzz33HPn5+TzzzDMUFBTYwlulmKbJ1NQULS0tmKbJrl27CAQCd1QRWgiB2+0mOzubsbExhoeHCYVCH8Fe3z96e3t5/vnn6e3t5bOf/Sy7du0iEongdDqXE8PfH4ElwTQniQ51kV/5yB197l0Jz7IsUqkUqVSKvr4+jhw5wq9+9SuuXr2KYRjs2bOHRCKxZu+ADzqWZTE/P89LL73E8PAw27dvp66uDk2788tAURRyc3OZnp5meHiYuro6pJRr9pwnEgmGh4d55ZVXOHr0KFVVVTzxxBM89dRTVFZWous6mqa9z41JomBhkYLk/LteFULc0vW84yNumiYLCwu0tbXxm9/8hpMnT3L9+nUmJiZYXFzE4XCQSCRIJBLEYrG7Opk2Hw2JRIKLFy9y9OhRNm7cyJYtWzAM446DJJmhha7ry27a4uIiqqquSeFl4hKJRILFxUVmZ2eZnZ2lp6eHF198kSeeeIKDBw9SW1v7nl7BzWO6Ox/v3tEEumVZ9Pf3c+jQIV5//XXOnTvH0NAQ8Xh8+aSpqkphYSH19fUUFBSsyRPxIJMZHkxMTNDZ2Ulubi7r16/H6XTe1TYAhoeHmZqaIhAIUFJSArAmz7eUcnlFRnd3N5ZlLc9fulwuysrKqK2tpbm5mc9//vOUlJS8S3xSSqSVwEwOM9XTSn79p2/5Oe/kjsxSpmHFwsICExMTzMzMkEwml4rSvL1h0zSXI5tr8UQ8qGSqQo+MjDA6OsqmTZvwer3LPRHullAoRFZWFkKINX2uM5k577T4meenp6cZGxtjbm5u+Vq/V9yR8FRVpaSkhK9//evU19dz+PBhzp07R09PD0NDQxiGgaqq1NfX84Mf/IADBw7YruYqIpVK0d7ezs9//nNcLhff+973bK+EtMBef/11fvrTnzIwMACkr/W8vDw2bNhAc3Mz+/bto6mpiUgk8oGP163GeXesDk3TyMnJYd++fdTV1dHW1saJEydoaWmho6ODaDSKpmnour4cEbJZeSzLYmxsjI6ODnp7e/m7v/s7cnNz1/Q0wL1CSonD4VhenZFxv7ds2cLevXtpbGwkOzsbp9N5z6P0d6yOzDyO2+2moKCAYDBIdXU1jzzyCH/4wx84d+7c8rIRm9XD/Pw8ra2ttLe3s2fPHsrKynC73Q+96DI4nU6Kiopobm5m27Zt7Nmzh4qKCiKRCF6v954FjjLbyFi+uzZLQgg0TcPv9+P1eolEIhQXF9PT04NpmuTm5tondZUgpWRgYIBLly4xMzPDt7/97aX1dHamYIZIJMLjjz/Ok08+yfr16wmHw3g8nvseqf3A/mDGAnq9XtavX09RURGGYazp9rwPEpko5ssvv0xnZycHDhyguLjYPjc3IISgtLSUgoKC5SHS3YpNZL7cpUbvyUBMURScTudyaNq2eCuLlJL5+XkuXLjAwMAAZWVlbN269X1zMR9WPvx1K9L9HgTIu7ip3bMIiC221UMmCfrYsWMEg0Gam5spLCxcsxPd95MPfzyW+v2RjStUfsfvsv2OB4xMWlim/PqmTZvYtm2bPba7XwiBItI1aIK5lXf8Njvm/4BhGAb9/f2cOnWKoqIiGhsb8fl8tujuJ8v1RFfA1bRZeaSUTE9P09LSgmVZbNmyhby8PNu9vO8odx1fsW+DDwhSShYXF+nu7qajo4PCwkI2btxoz9mtUmzhPQBkVg2MjIxw6NAh3G43GzdupKCgwHYxVyn2WXkAkFIyPj7OyZMnuXz5Mrt376aurm55JbXNR8PdlMGwhbfGyUyUd3d3c/ToUQKBAEVFRfj9/pXeNZv3wRbeGieTBH3p0iWuXbtGQUEBc3NzLCwsrPSuPZTcqdWzo5prmEwl6BMnTnD16lU2b96Mx+Ph7NmzBAKBO66lYnNvuVF87+Xq22dlDWOaJleuXKGlpQW3280Pf/hDvvzlLzM1NcX58+cZGRl5YGpfrlXeywLawlujmKa5XOHN4XCwb98+srOziUQibN26leHhYVpbW0kmkyu9qza3wBbeGiRTyqGtrY3+/n6Kioqora1F13Xcbjfl5eV4PB56enqYnJxc80VnH0Rs4a1BUqkUg4ODvPjii/j9frZu3UphYSFCCHRdp7i4mPr6evr6+rh69SqpVOqe1wyx+XDYwluDjI+P09LSQjQaZceOHVRWVi4XXxVC4PF4KC8vx+l00tPTw/DwMIZhrPRuP7RkPI4bPQ9beGuITFrY1atX6ezspKmpiYaGBrxe77s6/AQCAZqamhgbG+PcuXMkEgnb5VxB3nnsbeGtISzLIhqN0tXVRTwep6amhqKioncVlspYvcbGRmZnZ2ltbWVxcXGF9trmVtjCW0OYpsm1a9doaWlhx44d1NTUoOv6LefqMmO9SCSyXB05mUzaVm+VYAtvjWCaJgMDA/zhD3+gpqaGpqam5aKytyJTEbmpqYlQKMTp06cxDOMeCk8ud4xKP+7RZh8SbOGtASzLYmRkhLa2NiYmJti2bRv5+fm3rV0qhKCyspKsrCx6e3uX5vTeqZB0S2J5w/+56at8R9NiiSUtjNQCC7PjjI6MMDo+wfjcAnHDtAV4h9gpY6ucTPn88+fPc/z4cWpqaigvL3/P7q3vJCcnh+zsbBKJBCMjIwQCAdLWChDpUj3pP+ltCUAuP2siEFjLCz0FUlqYlkF07BSXWo5x5HQM4c3G27iTzzQ3URXyo6ms6tbMqwHb4q1iMqLr6+vj3LlzjI6O8uSTT5KdnX3H/ex0XScnJ4dgMEhra+uSq5kWkGWZ6e+lQFoSKa0liyVBWkgLTEsiLSP9PRILE2NhlMvd3bx+ZZC4kWR2pJ+uI69y7Wo/80mT27fBsbEt3ipGSsnMzAwvvfQSc3Nz7Nq1a3nO7k4RQpCfn09BQQEnT57gs08/jWUmSc5N0nmtgyvdY1gEcHhyaWqupCDLiy5MTDPOTH8/V870EsspZEPDeorDAVRhkZy6xsUJL9dLvsG//qc1LHS10P7cr4mNDTKbqsTvspuS3g5beKsYKSX9/f2cPn2a2tpaHn300bsu0acoCtnZ2WRnhzl8+AWkZZCIDTN08TTHXjtDS98CbtWFw7GB63Mqn/tkNd7EMAP9k/SfuULrH1sYC27k8axsItl+3CgQh6QAw+/EG/DizAtTXO9nKEcHxSQ9IrRdzffDFt4qJlOYNpVK4XA4lsZnd4/X68Xr8TAyOoo0U8TH+jn3+gWisz4+9+dfo0SZIHp9hP/nH1rYtqeEyOx13nx9gLFpSc3WWuQFHTWeGRcqOP0O8tQErpFe2jp0rOl5ricbCbkLcOoawtbdbbGFt4oRQiw3+uzp6eH48eM8/fTTd70Nl8uFx+NiZmYOMx5nYXKSC6NFJHLradpRS641xWwwwN7oYeKTKTzrGnjm23UoiTmu/eEko5q5VL5OoEiBEq5nV+E5Rv70v/PF/3kWLbKe3E9+g/9pdzZZOii26G6LLbxVjKIoeL1eDh48yAsvvMCRI0d48skncTqdd7XAVVEUXE4noVCEsegglmVgkWIhNUd8NkHMIUmlJnAZJ5id/jrx8ixyPQIllUBVJCopFKmko50qqIqPwrLH+dxXS6nencDwZuMsXEddXgCHUBHCjq7cDlt4q5hMZ6ampiYuXrzIpUuXaG1tpba2Fq/Xe3fbcTgIZWczHY2RHSxg08ZWTlzu4B/+z3N4dBeOmIVVPESWOoPTyMUSOookLSKZfmTkJBQNT1Y1FZsrqdiSvgFYpK2hbezuDFt4qxxFUcjJyWHLli3EYjFeeeUV8vLylkuy32mgRVU1vG4PCzFJackGdj+6CeE6w5n2OWIxjUQqiebQSCgqhlBQ5K2XEaWlZSJVEKhLz0hUwBKAlAgp7DHebbCFtwbIpH4ZhsFPfvITdu7cSVZWFj6f7y63lI56aK4ARdWf5QvVn+UZJNbiECNXLvF/fPcsEdyomoRMI8VbbEWgLL8ilrYp334RO6p5e+wJ9DWAEIKsrCyqq6upqKjg+PHj9Pf339UaO8uyiMfjuN0uVEUFFIRQUGSKySvttP+pjXN5H8O/LgufS7x9YcjlL2/vDwKBsmT93s54UeCm52zeG9virRFUVSUcDrNt2zaOHj3KwMAAJSUld9TzLl17M8XMzAyBgB+sJAsjUaZnZpkzZ+h+6yxnT/QQfPyLhPwaejLO2PQkk+PX6RkeZGTOwNXXhz+gsKEkTMDvxKHYAvsw2MJbQ7hcLioqKrh48SKdnZ1UVlbi9/vvaJxnWSaGYaJqgvj8IB2/eZnnXnyVM/FFZH45vrqP8b2nain1OFkYPMevfvEczx46xtxYlPkZBc/gcbJC2/j+X32d/c3riLg0hFBt6X1AbOGtIVRVpbS0lKamJl599VU2bNhAJBJZ7tl9K6SUJJNJFmOLxGMxIjm5qCJB5WNP8rWNWzloSkQojBYpoikvgFfRUCPFHHz6y2xsPohlZdYm6KBkU1abh09XlxKpwU4O+2DYwltDCCHw+/1s2LCBixcvcvz4cXJzc2loaHhf4U1PTzMxPsWG8g04nW5U1YdWlU2oGoS0WB6dKaBIgduXQ2VNARXVGXtmkWn0LYRAKOlRnh1D+eDYwZU1hBACVVUpLCykqamJ4eFhrly5wtzc3HsucJVSMjExwcTEBLW1tcsLZHVVRVdUNFVDU1U0VUEVCigCIVwoioaqqksPHVVNf68omaAKtug+BLbw1iDBYJDq6mrcbje9vb1MTEy8Z/k+KSXRaJSZmRnKy2/Vo/tW6rEVdb+xhbcG0TSNvLw8nn76aUZGRjh79ixzc3PvEp+Ukng8zsjICFNTU2zdutVu27VKsIW3BhFC4PP52Lx5M+FwmM7OTtra2t7lbkop6evrY2xsjHA4THFxsS28VYItvDWKqqoEg0Gam5tZXFykpaWF+fn5m4qnWpbFxYsXmZiYoK6uzm7LvIqwhbdGySRQb926lVAoRH9/Pz09PZimudyaeXFxkStXrpBIJKivr3/PyKfNR48tvDWMEIJQKLTcF+/w4cOkUimklMRiMc6fP48QgpqamuWqZLbFWx3YwlvDZKYGNm7cSFlZGW1tbVy5coVoNMrw8DDnzp1j3bp17Ny5E4/HY4tuFWELb40jhCA3N5fq6mr8fj8vvfQS165do7W1lbm5OWpra6moqLijnE6bjw47c2WNk5lUr66uZu/evfz4xz/G4/EwOztLQ0PD8tjOtnarC9viPQAoikI4HKahoYHCwkIOHTpEJBJh9+7dtou5SrGF94AghCASifDxj3+c7OxsPB4PTqdzpXfL5j2whfeAoCgKwWCQbdu2UVxczNTUFOPj43Z3oFWKLbwHCF3XKSwsZPv27YyOjnLp0iXi8bgtvlWILbwHiBtTyXJycmhtbWVgYMAW3irEFt4DRqZke2VlJePj4/T19ZFKpd5z9YLNymAL7wEjY/WqqqrQdZ1r164xODhIKpVa6V2zuQFbeA8YmRzOvLw8tm/fzuXLlzl06JDdA32VYQvvAUQIQSAQ4KmnnsLv93Pp0iW6urrsHuirCFt4DyiapuH1etm+fTt+v58TJ06QSCRs4a0SbOE94NTV1ZGfn09PTw8TExO28FYJtvAeYIQQbNiwgZqaGqSUvPzyy1iWZYtvFWAL7wEm0wO9sbGRLVu28PzzzzMwMEAikVjpXXvosYX3gKOqKjk5OVRXV1NWVsYrr7xCNBq15/VWGFt4DwGZVLK9e/fy2muvMTk5iWEYtsu5gtjCewgQQpCTk8OBAweYmprizJkzXL9+3bZ6d4GU8l0PeOdzd749eyHsQ0BmrBcMBvnKV77C66+/jq7rFBUV2QWQbsONVdvk0o1KLpWyVxSQlsSSMl3aXiyVwr+D5Y/3RXimaWIYBoZhsLCwQCgUsksPrDAZ8TU3N3P69Gl6e3vp6emhpqbmoVoom0wmWVhYQFVVHA4Huq6/o7Pu22bLMuNMDPQx3j9CMtfP2H96nhaZIGJUWuMAABEDSURBVK5soGbTRrbXL9B26i1aewwWEhU8/Z3HqCmNEHAu9R58n16B91R4mbtDNBqlra2NoaEh3G43jz76qC28FSaTSlZUVMTmzZu5evUqly5dorq6+qES3uLi4vKqjdzcXOrq6ohEIu8Sn5QgrQSJsVY6j53iTLKBptQ8StJgdOQMU4MXmZjwo8UM5udMhoef45cnC/mG38PGXD/abRyJDy28jH9rGAYzMzMMDQ1x/vx5Dh06RH9/P83NzTQ3N+P3+z/sR9l8SIQQuFwuduzYwcDAANeuXWN8fJxwOIymPRyjjsXFRc6cOcPvfvc7srOz+fjHP86mTZsoLS0lEomgaeqSqyjS7aiVGRbmOrnYs4mv/cNf82hqhr6Wn/GL517lzPAn+Ys/+zJfdM8zev5/5fvPXWVXfSU1ET/abTopfaijnSmcOjo6Sn9/Px0dHRw5coS33nqL8fFx/H4/mzZtwjRNeyC/SshYvY0bN3L27FlOnDjBI4888oFujJnznykzuBYsp2maJBIJJiYmOHXqFKdPn2bjxo089thj7Nq1i8LCAsLhdOkMkCAMwmVBPntwM+vcbnSHSu66RnI+lkMyuJ31+VlkKU6U0icwL04Sm04StyTu9HDvPfnAwjMMg7m5OXp7ezl+/DivvfYafX19DAwMEI1GSaVS6LrO+Pg4Fy9eJBQKrYkT86CTaVRpWRaTk5P88Y9/xOl0EgqFUJS7C3JnLmJFUdB1fU0EasbGxhgcHCQWixGLxRgZGWFhYYHe3l5ef/11du/exfbt26irqyeU5QRpIXRwBV2oKCAEQtXA5Ue6AihLFdw01Y2MKWBKMiEY+XZDs3fxgYWXTCbp7u7mZz/7GW+99RZdXV3Mz8+TTCaXfyaRSHDx4kV+9KMf4Xa7P+hH2dxjpJSkUimGhoaYnZ3l6tWrBAIBdF2/q5tjKpViYWEBTdNwuVxroozg4uIi/f39TE9PA+nfYWpqimg0ytDQEIODg3R2dvLM555h394mBFba62S5NSdiSYAoEimWnpUq7zZx730sPrDwHA4HRUVFHDx4kMHBQXp6erAsCyHEcpDF5XLR2NjIn//5nxMOhz/oR9ncB6SUzM7O8uyzzxKPx3niiScoKSm54yCYZVn09vZy5MgR8vPz2b59O3l5eateeKOjoxw+fJjZ2Vmi0SjA0lSAwLIsiouL2blzJ7V1dTidLoTlRLEyfqNcEp8EIdMNceVSP10pAA1LiKW4aPrn73lUU9M0wuEwO3fuRFEUGhsbaW1t5fTp08uTs5qmEYlE2LRpE/n5+R/0o2zuA5n+CuPj41y+fJl4PE5dXR1+v/+OXE7TNNF1nVOnTlFZWcnmzZspKCi4a3f1o2ZgYIC2tjZcLheKoizXJK2vr2ffvn00NTVRX19HUVEhmhoHxUxHKNV03wkpwFAFhqogVYG1ZAot3UTV0yqUKNyuT/WHCq7ouk4oFOKxxx6joaGBjo4O6urqOHHiBG1tbcsBldV+F3wYEULgdDppamqir6+Pt956ix07diwXwL2Tc7a4uMjU1BSBQGDNFc5VFIVIJEJtbS1NTU3s2rWLPXv2kJWVhdOpIxQFyzTQs+vIKvcTCDpQEZhCx+1dT1OBn0qPhkcF8KIHi3nqs1CTJ/AICeL9b0AfOoaciWYVFBQQiUTYvHkzu3bt4qWXXmJwcJDCwsKHJlS91lAUhfLycjZs2EBbWxvnzp2joKAAv9//viLKBGhmZmaYmZkhFAotRQFXPxlPraGhgUAgwJNPPsnWrVvJzc1dHqNmfndF8RBZ10y4tBkQCEVBQyWUW8HjuRVYUqAqAgXw5DbyP/zLxrQeFIFym5vQPVFEZmczFvDAgQPs2rWLaDTK1NSUHVhZpWT6LjQ0NBCLxXjxxRdpbm7G5XK9bxVqKSVTU1OMjY2Rk5NDdnb2mqla7ff72b9/P48++ijhcBiv1/ueUyFCKCAU3hmrFUJ9V5Kzqmnv+rn3456aoszOq6q6XEI8PSlpW7zVihCC0tJSLMvit7/9LRcuXMDj8ZCTk3PL6QEpJYlEgo6ODq5fv84TTx4kHA5jLgXWbnenvz8sJSxbYFkSIUAoajoAIi0SsSnii1NMTAtMqYDbSyjLj8ftQihLEcqPGPVv//Zv/8f7seHM3VTTtFU/4H6YufE8eTwe3nzzTbKysgiFQrhcrpssQWbC/MKFC1y+fJmsUBbNWzeiWAbDixLN4cClA5YEw8QCpGVhLmU3CXEn431rKRvKACuZkRQgQFpI08SSFkiJKcEQS1FGEkSvj9J9qpuk34/u1tGwMBYGebP9Mq+0tkPcZHKgl66LHSSEl2BOGKe2NE3wEYvPNkU2KIpCVlYWn/70p+nq6uK1115DURT279+/7IZlRNfd3c0bb7yB7tB58sBjeOaitL/WTrR8I77tAYJOQWpunN72K/zjy68iTRcuXxVb9m5i5/b1BB0C9f3Gj1hIaRKL9tN35jmM9Z8kL7+MHKeGFZuk/dIZjrx1mamZFEKs4+C3P0FVXhZhF6TmJhm8cpnOrDBNbjclXsnCaDuv9i5ybLaSX35iM/Sdo+MPv2ByNIexWAV+p0AV6U9+31STe4xtimyAt1cvPP3000SjUVpbWxkZGVmu0RKPx+nv7+fo0aN4vV52bN9GXsjJ+OQYl6Z0dJcPr0MFGWNyaITutj6ShklsYZSB9t9x6MwJLgxHiVkmpmVhWTevabOWHkgFC0gsXqf/5M/oGhhkIm5hWotMD4/R3zHB3HyKRGyGsY5f8V+PX+CNrhESOPDl+XBWaZwdHmcwukjqBstoynSkUfd48ZXk4cnxo6grd/nbFs8GeHv1wvr168nPz2dsbIy2tjZCoRCpVIrBwUHa2tqYnJxk27Zt1NXWIRP9jMY66SxqoDLsx6VJEHFiSQ/e7Cp+8OQnMWY76Dz5//Js3zhXe+apz4LpyTjRmEJxRS4+VRBPzTE8G0d3+ij0exAYSAQWSYQlQQosaTIf1wnmbeZLHzuARxlm/K1/yw9PXcfnzOLR2nycupOU6mCyd5TJdXkY+WEcvghFymWCszOcP2Ohzs4wNldKuDhCwKGgLEcxbVfTZoXIWL29e/fy7LPPcvjwYWpra+nu7ubYsWMMDg7y1a9+jcbGjXg8DmYn+5gaeJVEqBzdp6KpIISPgkqNyPpc3G4/Cdc6ZtY9inYyxfTwAtGCa/zxl628dMbH3//syxSJJAu9bfzkUpysvAK+21yCiwSJWAojBslEglgiRtLlIFxSSrgMVI+GSDjwbvwUqR/NMR+ZIWEZKG4XRYaXvWf60NavY6E6QjhczmNFb5Db8wv+6i8XUXOKKTn4Z/yTXQHCLokqVia/1BaezTKWZTE7O0tnZycDAwN0dHTw3HPPUV1dzRe+8AW+//3vEwwGEUKCnGdxPoo1vsj2Ui8lHieKUBHoODQdVRiYxjyzk1foOPdrpqs/zo6GPIrKCnhs30V88lm+8/MSfrQ7RdePfkvl+kdYV6bxs7//X/jJr19neGoGTIny77+BpfrRvY/xzDe/xL/4V/vIkUlSc528+cp/wPzSvyCraT1Zqo5ueQmuixH52OuMe4uJGxUo7iAVW79L8fbv8Lm/1DBVDalKNBQ0oa5EQBOwhWdzA1JKotEouq5TUVFBMpnE4/HwzW9+k8bGxuV0MoGFaaZIDKRYfFMha5MHl8OBYCmEH+/n0tkz/Lsf/YaY5kOWPcrmHRtpyBUgXRTU7WWrkcO2v3+dV/oG6arYwWPbt9JYkU35t/97dn7qm0QHr3D1D/8bc5v/G9at30RZMJucgmLCmoPr3Z385P97iavWU3zz0+vYXOJFkSmkInC6dHxZFj2xWYyUgcCBonnwIjBd4EQiM+vtPmL38kZs4dksoygKoVCInTt3UlVVxbp162hvb8fpdOL3+9E0LR11tCTSNDBjcYxJAy2ViQwuofuJFFXwiU8+RdxMMJ9cZOj8ddq0QvL2rycnq4L88iT7qv6Rn5+PUPP1airKSwhluwmHcyjdsI7oiAOtXWFmYw0b63dTGXahKenoanYowv7dO6ge7+fisy2wdSOln9lMrkcgVBAOQUJaGDIdqVSU9PKcdCjlvZfqfJTYwrNZRghBKBQiGAxiGAZ+v5+pqSna29spKyvD4/GQSMYZHx1HI4ppWWnrkUnEX4pQCmc2+euz+Py6epIL4wxdPMKvT16mz5vLzI5SQnqCeExyTXPg8Ct4NANhpSOQ6QltBUVRUVQdVdWWkpnfTuWKRHJ44vF9zPS8yqn/+9cMIBk4uJkcT1poK2vL7gxbeDY3kZlQVxSFqqoqmpqaePXVVzl16hRTU5Nc6+qiva2Nmqo8tuc4cRYqpBQTwzLT5e2MOaZmU0QTKuX5foTbjS+SR46rjbnUHDKVYG7sLH3nz9A2+2me/vRV2gcu0XE5QnFzAzk+FVXR0N05ROo+TSAnD5/zhuXcQoBU0B0agfxCcvUY7lQMKwVYYJoWRkzg9jrRFCU9ab+Cx/O9sIVnc0uklCiKQk5ODoqi8MILL6CqKq2tbaRScbxf+yz76itxbJJcFwtUJlIU+gQiNcdIbxtnWodo8/lJpUwWxifod5VRVVWB05yitb+H1uFZvvLPvkZjsIGc3x6h7c1OzrsLeKw5D6E5cQdKqTzwQyxnCN2hkZ7dU5CWxeTEBBfOnmeqv5uxukepbmwi36ehyDiJScn8tRyCDdk4NW0562W1ic8Wns27ME2T+fl5JiYm6O7uZmBggFOnTjE7O8vCwgLBYIBYzET3ZaEW5tCfTBGNG1g40R0BfMo0jvET/P5oCsvw4HJV0LBvC807ywgkrzEmI3TlVfLJqlzylGzYM0PrKzEmBieR5CKEiqa60YIuLHGz6yiRTEWnOPrGGQauSx752meorc0n360gjSTRUei9Uk2kLgenqrC8WnWVSc8Wns1NZCrGdXV1cejQIX71q19x/fp1ZmdnMQwDgFgsTjxu4PKVEC7cS2rKzcKigWGBpnkorH6cJ/O3sG0BhFRQVQ+BkA9/wA1GDQdCG9hueCj2OFEUKN28h2+uS6E7XeiqxnKtBQTKksXKSEcRCqXFpXz3u18jnlIJF0ZwO1VcQiEeW+D65CxvLWTzuMuDqgNL1S1XG7bwbN6FZVlEo1G6u7vp7u5mYWHhpvZeqVQSwzDQvWFK/JXsOBZFzZ0lti6AU1NwusO4vGHCt7jkpZaFyyWJ3PCa5tUp9L7X3ogbvqbHoB6Ph3VlpaQFmS7HgDSJz/UyYJ5k7sBTBNdn41VWbp7udti5mjY3kUkdq6io4DOf+QxPP/00paWlOJ3O5aiilOmHogXILSikusFkTp1jIWGQLvnz3nHFm2X0ofYUlhLL0rmeCeaHTBztQR6vLqQyz4eurL6xXQbb4tm8i0ztzWAwiM/nIy8vj2PHjtHe3s7i4uLbuY2KEz0vn5I9KUQqiDudM/YR7unbdb8QAk+glMb6pwlWFhHxayuyzu5OsYVn8y4yUwqBQIC9e/dSUlJCWVkZhw8fpqWlhbm5uXR1O6Hg8kbweHMp5IY1bR/p9a4sDQk95FSXE64uX/4dVjO28GzekxtXLHz1q19l27Zt/PSnP6WlpQWfz79s+VbNRS5Wr2v5Tmzh2bwvGevn9/upqanhe9/7HtXV1eTm5tqVBT4EwrIsuy2ozW3JNKdJJBKMjY2hqioFBQVromz7asQWns1dI5caMdp8cGxfweausUX34bGFZ2OzAtjCs7FZAWzh2disALbwbGxWAFt4NjYrgC08G5sVwBaejc0KYAvPxmYFsIVnY7MC2MKzsVkB/n9FoTpNERgteQAAAABJRU5ErkJggg==)
if
find the value of x in given figure.
![](data:image/png;base64,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)
maths-General
maths-
The number of positive integral solutions of the inequation
is –
The number of positive integral solutions of the inequation
is –
maths-General
maths-
Set of values of x satisfying the inequality
is
then 2a + b + c is equal to
Set of values of x satisfying the inequality
is
then 2a + b + c is equal to
maths-General
maths-
Number of integral values of x for which the inequality log10 ![open parentheses fraction numerator 2 x minus 2007 over denominator x plus 1 end fraction close parentheses](data:image/png;base64,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)
0 holds true, is
Number of integral values of x for which the inequality log10 ![open parentheses fraction numerator 2 x minus 2007 over denominator x plus 1 end fraction close parentheses](data:image/png;base64,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)
0 holds true, is
maths-General
maths-
implies
implies
maths-General
maths-
log4 (2x2 + x + 1) – log2 (2x – 1)
– tan ![fraction numerator 7 pi over denominator 4 end fraction](data:image/png;base64,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)
log4 (2x2 + x + 1) – log2 (2x – 1)
– tan ![fraction numerator 7 pi over denominator 4 end fraction](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAB8AAAAjCAYAAABsFtHvAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAQtJREFUeNpjYMAO/hPAAwJCgXj2QFgsDsSHgZhjICzfBMQGOOSygPgbgagqJ9fiDCCuxSO/EIhlgXgNEAcgiYP4PpT4WB6ITwIxCxFq70IdAQP3odFFNjgIxI5EqGOBBj0y/wulqXsbkWotgXg/Gn8vuRYzAfENPIkMHUQC8Xwkfjg0LZAFAqBBTiyYBsSJSPxmIJ5CruXL0QwjJrEhh1IrEO8GYhUg5iLV8pdALEhCKJ1DEzMF4k9AvJhhFIyCwQb+0xGPglEwNIHPQKVgHiC+NlCWzwTi5IGw3BqpmURXy9mA+BK0ZUt3yzuAOAetaKYL0APio1jqBbqAk9B22YBYPuhqrAGtJoee5QDFcWIad/0UkgAAAH90RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWZyYWM+PG1yb3c+PG1uPjc8L21uPjxtaT4mI3gzQzA7PC9taT48L21yb3c+PG1uPjQ8L21uPjwvbWZyYWM+PC9tYXRoPsB5gBUAAAAASUVORK5CYII=)
maths-General
maths-
The solution set of the inequation log1/3 (x2 + x + 1) + 1 > 0 is
The solution set of the inequation log1/3 (x2 + x + 1) + 1 > 0 is
maths-General
maths-
If
–5
+ 6 = 0 where a > 0, b > 0 & ab
1. Then the value of x is equal to
If
–5
+ 6 = 0 where a > 0, b > 0 & ab
1. Then the value of x is equal to
maths-General
maths-
No. of ordered pair satisfying simultaneously the system of equation
.
= 256 & log10
– log10 1.5 = 1 is.
No. of ordered pair satisfying simultaneously the system of equation
.
= 256 & log10
– log10 1.5 = 1 is.
maths-General