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Q.

The power of a combination of two lenses A and B is 5D.The focal length of A is 15cm. What is the focal length of B?


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a

+15 cm 

b

-20 cm 

c

-60 cm 

d

+3cm 

answer is C.

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Detailed Solution

Concept: The formula used to determine the power of lenses equivalent to 1f is as follows: {"mathml":"<math class="image_resized" style="width:102px;height:40px"><span style="font-family:, where {"mathml":"<math class="image_resized" style="width:19px;height:16px"><span style="font-family: and {"mathml":"<math class="image_resized" style="width:19px;height:16px"><span style="font-family: are the focal lengths of the two lenses.
 Here in the question the focal length of A is given as 15cm let it as {"mathml":"<math class="image_resized" style="width:19px;height:16px"><span style="font-family:Since 1D=1/m, we may state that 5D=5/m.
In order to answer the question, we now change the units from meters to centimeters.
{"mathml":"<math class="image_resized" style="width:144px;height:36px"><span style="font-family:And now put these value in the formula {"mathml":"<math class="image_resized" style="width:102px;height:40px"><img src="data:image/jpeg;base64,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AofUdRcuKmIfzQvt4LepXn6ZqxelD+f7qV5vmRcuStfGsh2HcmeazTzybJrdLXy7yb/S7NHlGLvgH01ebPJYk7tuvOcQYpriz6XZuTUGDr3e5EsLJVaLu88xEcPP06zbe2xDbMvv0+yGzKV50a3Eo9xfaPJ8k7+k2fcT64g737H8Y0y1DHBs6hvz9J2nx7Idh6K+sT71jQGKnabckfLsMt0hQJ846ZTP3scJ4UN5oR2tGrQwsunJcht9s4u0+etF6dpYtmOf7kizyuH1VH+GVXkl7VbhjwrNx5t8sckzTX7V5J1Urydy6cZ7VnlPmlWoly2nTVTMosK3qfjMjzT5e6qXmScqroecxQXg2NQ3FtN3nh7LduyT+sZm1DcGrG8wrTgoAhxK+Tx3dDXe9Zn73Koxzdoco4fjA6leb5lls2eMZTv2JQajfDnV641KxtNp9hlvS/PPELOGxCPObxbl43PGHa9Vbm5yf5pVZOI3GsuJ95br78q659GYVfN6qt+/LFE5//B/37me+M7KC5++RIXslv++E+D8qW8sZtl5eizbsS/qG+obo/LBVP8B8sSzlgD7Fnccoktse6yJWSM+v1BiPy6n+rjWlU+3bzigOJmX6+1KdCcuXU51ua4MfTt2FXdo899Nm6hkxF3IVRXAqKCV741cyQt1WOcu6LI8lVb7dqrft07WnZnmaqrfu06MpQCcO/WN5ek6T19OdbmuDH07dqW+sRj1jZGIg1/55ee5Mi8KsBfR6PxaWjzWRLfdb6X93oUL0VW1PK51Je6CHNrlVK+3K10VqrFsxy7iLlhZKYq7Yd9Jqythrei2XX7OSHRr/kBWrvSDNLvDF4ku1/FsfLynXE5X4g5gnx+n+j3rJp6f7xN3IOOzlu9bN79LAOdLfaM/XefpsWzHLtQ36qhvjET8wMovP88mXbwAVonpQ/831ceaNtH1MyplcRLZh7g7U66jK/uuBHaJrrzlervSdUdyLNuxjegK/OtULz8G6dz0OfGo0JXLafN4Vm4dMR7eG6leTp4Y1PBd7RsK8e/lYwgxYGNUqKNyGXcNu7a7XP4ycbe7fP+rafZ3iXVH1/5VM6lEhRPgHKlvrE7XeXos27EN9Y3lUd8YiWup/vL9EYB963r+uS/Xm3zqv+/czYOpXnZX9lX56xMnx3K9XbnSviEzlu3YVAyQGHebymXHs/ZxV21T11K9rDYxs8WmYhvL5eSJytYyeXfy2MauiuXtqV5mnmXn6ahs5WMUxAXQlxdKzESFslxmnr7KHsAQqW/sdp4ey3ZsSn2jXmYe9Y0RiJa++KLLL79NdN0C2FacEKISEV05y+PLuolnjHepYDyZ6mV2Zd1uvLuI7SjX25Wu557Hsh2biMp4113b+LeYrndTcUevb9DE6OK9qbizXC4nzzfmRRfkd8DiblnfrJrlMvO8npXLxSCRbZk/p/7ZbMpl5onpawGGTn1j0S7n6bFsxybUN2bKZeZR3xiB+DGXX3yeeK4RYFNxbIlHSqNLdXlc2SbRdfTWtJ2ozJXL68qxlOvtyg8vSs+NZTvWFbOILLs5seqZ9mViitRyWXmW3dXq81yql5On69Hpx9L89edTfwU6KpDlMvM8Oy964Wqavx5jXfTNoLGqYh13CwGGSn1juXK9Xek6T49lO9alvjGjvjEBX0n1F59nH10ggemIu24xzWR5LNlH4m5e392KZc6xEhOfuTSW7VhHzO6x7I7Z97Nym4puyOXy8vxyXnRtr6R6OW26BkfMK4RxN26Vz6V6uXmuzIv+V1RU29fiImbVmAwxHWu5zDxRcQQYGvWN1cr1dqXrPD2W7ViH+sac+sYE5N3AysSOsGzQKIAu0fUzusi+k+pZEvaRbe4KjKUSM5btWOUTafmsFlEh77trtcqltLySF/n4vOhaVj06/eN50f+K8QTabVv3seqrqV5unrx79QfT/O53jHexzsXLqrEdYjBIgKFR31itXG9Xus7TY9mOVdQ3Fl1N9XLzqG+MQN9gaNF1C2BX0c0zBsqLuytxJyS6rV5P9TFn3XQNItdnLJWYsWxHn0tp9sx3uZxIVKI+Mi+6tZjZpVx2XDhs+rsKUbkql5Un7qK1omLUDiQZd+/WvbnyQqqX2+Z6Vi4qhr+98e9/S7OZO9YR3cDL5baJiuMulV+AY1LfWFSutytd5+mxbEefS0l9o6S+MXJxgOxrkdzl2UmAVeI5/RhUsGuAvb7ErAsx+8O6nkn1MrpyLOV6u9JViRnLdiwT56S401Yuo81T86I7i7t98dnizvGjaVYJ3MaXUv0528T5Nf+dxl3k+Pd4TKHvmfhS3NUul90mv9MX3dPj36ICtcnglH37X1TUAM6d+sbydJ2nx7Idy6hvdFPfGLlPp/qLz/PAvCjAwdzc5HupvzG6zCP/fed6nk71+7tyLOV6uxKfuTSW7Vimb/uiQrJJBeZY+h6dvpaV++qNf4uKT9yVXlcM3lguN097py8ql+2/RQVxXR9L9TLzPDQvCnD21DfqdJ2nx7Idy/Rtn/pGd9Q3RuCbqf7i87x/XhTg4O5Ksykiy2NRV/5w4z3riBNK+f6uHEu53q5cvSg9N5bt6HJvqt+bZ9cpXA8lfoflZ20T3b1DPCPfPnefd8tex5VUL7dNPPsfdy9vSvP9pnzmf5Vvp3q5eeKZfoCxUd+Y5+pF6bmxbEcX9Y1uV1K93DbqGyMRgz+VX3ybeH4P4NjibktfV9w8UXlbRzxbXb63K3FiO7RYR7nerlxp35AZy3aUYll9lfCodGw77e4hxR3k8rPmia7Q8fz66zf+/w9mb9tI3/PxL90oE49ox///Y9rs8YTw61Qvt010FwcYK/WNWa60b8iMZTtK6hvLqW9MQDzHWn75beK5RIBTiIHj+o5Pbdbtih2PsJbv7Urc0Ti0WEe53q58vn1DZizbUfpOqt+XZ9O7S8fS9/d460aZ9k7Xm2n9ARdzcSOmXHabK03uu/Hf8QjDJs/dh/g8fTOHGPcPGDv1je7z9Fi2o6S+sZz6xsjFwa784vN8bV4U4Ojak0xffnZRut+q8c3a3NG+4YDijlK53q7EZy6NZTtyMSNFPJdevi/PPRelh6VvzICYYebONKvsxMwe8Sz9pqILdLncNrHceDS7vYMZlb5NxWw45XLzbNplHOAcqW/UxrIdOfWN5dQ3JqCvBTESgzIBnFJ0My2PTXl+Py/aK0745Xu78qn2DQe06lnzNre3b8iMZTtyq+7CRWVjqOLuWvl523whzbtfx/h62+jrdh/7RnTrjv9+rX3DhmLmm3K5beLO3jG68wMMgfrGorFsR059Yzn1jQlop2jrSrQaxnODAKeUzyjQlThWrWudmT0+c1H6cGId5XrLxGdddgwey3aEeC26K5fvyxMVhiHqe/4+tvuxG//92/YNW4jHr8tl599L/G/sA9veee0b6+JaVg5g7NQ3amPZjqC+0U99YwJ+meovv83LWTlmojtdjKQeg2THoFQxknrbvS66EL7a5NkmX2zy3hvvAXZ3PdXHqDx9J/tc3LUr31sm7p4cWjyTXq63zF8uStfGsh3hs6l+T5lj3FXcRnzH5WfNtzvOC1Ep26b7dWvZOBRx7onzUPz3oxelN7OqG307cwjAVFxP9bEwj/pGnXPYjqC+0U99YwKi0aL88tsMdYq7U4gDQTTslN9RX2JHiYGrPpCAXcXge+U+lmfdrqJ9sxi0OcZYZw+mer1lopF5mbFsR4gxFMr35Ilj6bqV7WNb9buMPHFRenNxd61cXlxwYKYAAC07SURBVJnrabtBHUNfZTLi0W9galYd19U36pzDdgT1jeXUNybgrlR/8XmO0YVv6OJZ11UHilV5p8lXE7CLL6V638qzbmXsaqrfW+ZHF6UPJ9ZRrrdMdOFd5mqqy5c5h+2ISlbfzA+RaxelhyfutpWfN88/0qyr9rbWqeyuM7PJMj9J9fLyzw4wNeobi66munyZc9gO9Y1+6hsT0Hdwi25j27bsjUWMaP7HVH832+aZBGxr1YwT696pWeeZ8bjLdWgvpHq9Zfoa4MeyHesM4HiMSuU24jHg8rOWiYEld7Hq5kMM/riLZV28I8f4/QAMjfrGorFsh/pGP/WNCejrPrbLYFFjEM8ltlPZ7TMxRR+wuXh8styf2mwyAON7U/3+Mm9clD6c11O93jzRAH/TRenaWLYjpgot31MmZp8YoodT/VnzxJ2s+DvtYtV0tDF+wbZWVSbjBhHA1KhvLBrLdqhv9FPfmIC+nShmAZuyX6f6O9lXriRgU32Vj3WnXm31TZUZ2aRyt62+8dYi61SkxrAd64wlcP9F6WH5Rao/a55dx837eKqXmSd6pu7i66leZp7o/QowNeobtTFsh/rGcuobExCPdPVN3TfUkc6P4Rup/j6ioSz+PXaO/Fnf9zT5ZJNHbpQp39eVfza5Jd4MrC3u5pT7UptNu4s+mepllLn9ovT+xbLL9ZVZpwF+DNsRvUzL95Q55DZsK86hfWMHxPn1gxeltxNduMvl5tl1gM0XUr3MNjEdK8AUqW/UxrAd6hvLqW9MQN9zjzF9+brPs47NbWmx29tbabNubvG9rjNO0K4ttDA1fd2wo/F1E5dTvYwyD1yU3r91piu956L0cpdT/b4yQ9+OVd2MI9HIPjRxXig/Z564S7ervh6ocZ7e5XuJc3wso1xumx/MiwJMivpG7XKq31dm6NuhvrGc+sYE9HW/2rRVe0zylu2/Nbm0+PJaorvoL1P9veZ5O023gQ22EV1xy/2oTfTI20Tse7EPlsvJ88RF6f2LE125vjxx7FnHGLajrwdqmyGKAfzLz5ln10rwqt65uw5KGT1Wy2XmiQFPAaZIfaM2hu3oO6e2GSL1Dfaib0TvqQ66FI027fOk8b8fXXx5I9FCuuoxsMsXpYFVYhC+ch+K/DUvtIGnUr2sPK/Mi+7dqq7Hm1Sgzn07+iocbYaob9aKGHhx18b9z6V6uXmiMrWLmA63XGab6F6+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" width="184" height="184" alt=Hence , the correct option is 3.
 
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