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The distance between the pole and the center of curvature of a spherical mirror, in terms of its focal length f, is equal to:

Af

B2f

Cf/2

Df/4

Answer:

B. 2f

Read Explanation:

The distance between the pole and the center of curvature of a spherical mirror is twice the focal length, or 2f. Radius of curvature is observed to be equal to twice the focal length for spherical mirrors with small apertures. Hence R = 2f. We can say clearly that the principal focus of a spherical mirror lies at the centre between the centre of curvature and the pole.


Related Questions:

What is the distance of the principal focus F from the pole P of the spherical mirror called?
If a ray of light is incident passing through the center of curvature of a concave mirror, then the angle between the incident ray and the reflected ray will be equal to?

A spherical mirror forms an erect and diminished image. Identify the correct statements about the spherical mirror.

  1. (A) The mirror is concave.
  2. (B) The mirror forms a virtual image.
  3. (C) The mirror has positive focal length.
    സൗരചൂളയിൽ ഉപയോഗിക്കുന്ന ദർപ്പണം ഏതാണ് ?

    Which among the following mirror(s) always forms virtual and erect image?

    1. (A) Convex mirror
    2. (B) Plane mirror
    3. (C) Concave mirror