A short linear object of length l lies along the axis of a concave mirror of focal length f at a distance u from the pole of the minor. The size of the image is approximately equal to
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a
lu−ff1/2
b
lu−ff2
c
lfu−f1/2
d
lfu−f2
answer is D.
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Detailed Solution
From mirror formula1f=1v+1u . . . . . iDifferentiating equation i, we obtain0=−1v2dv−1u2du⇒dv=−vu2du . . . iiAlso from equationivu=fu−f . . . . . . iiiFrom equations ii and iii we getdv=−fu−f2.lTherefore size of image is fu−f2l