A thin convex lens L (refractive index = 15) is placed on a plane mirror M. When a pin is placed at A, such that OA = 18 cm, its real inverted image is formed at A itself, as shown in figure. When a liquid of refractive index μ₁
is put between the lens and the mirror, the pin has to be moved to A’. such that OA’ = 27cm, to get its inverted real image at A’
itself. The value of μ₁ will be:
(A) √2 (B) 4/3
(C) √3 (D) 3/2
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Hey mate
maybe your answer will be c)
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•According to the question
A thin convex lens L (refractive index = 15) is placed on a plane mirror M. When a pin is placed at A, such that OA = 18 cm, its real inverted image is formed at A itself, as shown in figure. When a liquid of refractive index μ₁
is put between the lens and the mirror, the pin has to be moved to A’. such that OA’ = 27cm, to get its inverted real image at A’ itself. Now
we can say that
1/f1 = 1/2 × 2/18 = 1/18
and 1/f2 = (μ1 - 1)/(-18)
and as μ1 is filled between mirror and lens
P = 2/18 - 2/18(μ1 - 1)
= (2-2μ +2)/18
= Fn =27= -(18/2-μ1) [as OA′=27]
or,2=( 6- 3μ1)
so, μ1 = 4/3
So the answer is (B) 3/2
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