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The distance between the focus and the center of curvature of a spherical mirror, in terms of the radius of curvature R, is equal to?

A2R

BR/2

CR/4

DR

Answer:

B. R/2

Read Explanation:

For a spherical mirror, the focal length (f) is R/2. Therefore, the distance between the focus and the center of curvature is R/2. 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.


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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.
    What is the distance of the principal focus F from the pole P of the spherical mirror called?

    Which of the following line(s) act as a normal to a spherical mirror?

    1. (i) Line joining the pole and centre of curvature
    2. (ii) Line joining the centre of curvature and point of incidence
    3. (iii) Line joining focus and point of incidence
      An optical device Y has positive focal length. Y is?