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Spherical Mirrors - Practice Questions & MCQ

Edited By admin | Updated on Sep 18, 2023 18:34 AM | #JEE Main

Quick Facts

  • Spherical mirrors is considered one of the most asked concept.

  • 10 Questions around this concept.

Solve by difficulty

The focal length f is related to the radius of the curvature r of the spherical convex mirror by:

Concepts Covered - 1

Spherical mirrors

 Spherical mirror-

It is a part of a transparent hollow sphere whose one surface is polished.

There are two types of spherical mirrors: concave, and convex.

In the above figure, A concave (left) and a convex (right) mirror is shown.

Some important terminology-

  • Centre of curvature (C)- The Centre of the sphere of which the mirror is a part is called Centre of curvature.
  • Pole (P)- The geometrical centre of the spherical reflecting surface.
  • The radius of curvature (R)- The radius of the sphere of which the mirror is a part is called the radius of curvature.

or R=Distance between pole and centre of curvature

$
\left(\text { Note } \Rightarrow R_{\text {concave }}=-v e, \quad R_{\text {convex }}=+v e, R_{\text {plane }}=\infty\right)
$
 

  • Principle axis- A line passing through P and C is known as the Principle axis.
  • Focus (F)- When a narrow beam of rays of light, parallel to the principal axis and close to it, is incident on the surface of a mirror, the reflected beam is found to coverage to or appears to diverge from a point on the principal axis. This point is called the focus.

     or  An image point on the principal axis for which object is at \infty is called the focus.

        C, P, F for a concave mirror are shown in the below figure.

      

  • Focal Length (f)- It is the distance between the pole and the principal focus. For spherical

    mirrors, $f=\frac{R}{2}$

    $
    \text { (i.e } \left.f_{\text {concare }}=-v e, f_{\text {convex }}=+v e, f_{\text {plane }}=\infty\right)
    $
     

  • Focal plane- A plane passing from focus and perpendicular to the principal axis.


 

 

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Spherical mirrors

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