the focal length of the transparent sphere of radius R and refractive index n is equals to
Answers
Answered by
1
Answer:
A transparent sphere of radius R and refractive index μ is kept in the air.
To find the distance from the surface of the sphere where a point should be placed so as to form a real image at the same distance from the other side of the sphere
Solution:
Using the equation,
v
μ
2
−
u
μ
1
=
R
μ
2
−μ
1
For the refraction at the first surface of the sphere,
(air to glass)
∞
μ
−
−x
1
=
R
μ−1
, Here x is the distance of point object from the sphere, as shown in above fig.
⟹
x
1
=
R
μ−1
⟹x=
μ−1
R
Hence the object should be placed this distance from the surface of the sphere in order to get real image
I HAVE TRY MY BEST plz mark me Brainliest
Explanation:
Attachments:
![](https://hi-static.z-dn.net/files/dae/4dfa2fcc6d701e96610972843e4322e1.jpeg)
Similar questions