The refractive index of the material of an equi-double convex lens is 1.5. Prove that the focal length is equal to the radius of curvature.
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Given,
Refractive index of the material=1.5
To Find,
Focal length of the of lens = Radius of curvature
Solution,
We will use lens maker formula to prove this,
1/f=((μ1/μ2)-1 )(1/R1-1/R2)
⇒1/f=((1.5/1)-1)((1/R-(-1/R))
⇒1/f=1/2×2/R
⇒1/f=1/R
Thant means, R=f
Hence, it is proved that focal length of the lens is equal to the radius of curvature.
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