a concave lens is dipped in a liquid whose refractive index is equal to the refractive index of the lens. Then its focal length will
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You can use this formula , Lens maker's formula.
1/f = ( n - 1)( (1/R1) - (1/R2) )
f:- focal length of the lens.
n:- (refractive index of material)/(refractive index of surrounding)
R1:- radii of curvature of left lens surface
R2:- radii of curvature of right lens surface
As it is a double convex lens having R1 and R2 , radii of curvature.
#So we know ( (1/R1) - (1/R2) )
Can't be negative.
I will tell u, why I m finding negative or positive focal length.
So, next , it's all depends upon ‘n'
So if ‘n' > 1 then
‘n - 1′ will be positive, and if n < 1 then n - 1 will be negative.
So if focal length is negative then it will be diverging lens(Concave)
If focal length is positive then it will be converging lens(Convex).
Remember
’n' = refractive index of material / refractive index of surrounding.
For doing these type of problem.
Hope u understand.** mark it as brainly
1/f = ( n - 1)( (1/R1) - (1/R2) )
f:- focal length of the lens.
n:- (refractive index of material)/(refractive index of surrounding)
R1:- radii of curvature of left lens surface
R2:- radii of curvature of right lens surface
As it is a double convex lens having R1 and R2 , radii of curvature.
#So we know ( (1/R1) - (1/R2) )
Can't be negative.
I will tell u, why I m finding negative or positive focal length.
So, next , it's all depends upon ‘n'
So if ‘n' > 1 then
‘n - 1′ will be positive, and if n < 1 then n - 1 will be negative.
So if focal length is negative then it will be diverging lens(Concave)
If focal length is positive then it will be converging lens(Convex).
Remember
’n' = refractive index of material / refractive index of surrounding.
For doing these type of problem.
Hope u understand.** mark it as brainly
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