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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.


Related Questions:

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

  1. (A) Convex mirror
  2. (B) Plane mirror
  3. (C) Concave mirror
    സൗരചൂളയിൽ ഉപയോഗിക്കുന്ന ദർപ്പണം ഏതാണ് ?
    The distance between the pole and the center of curvature of a spherical mirror, in terms of its focal length f, is equal to:

    A spherical mirror converges a beam of light, at a given point on the principal axis. Which of the following statement(s) about the mirror is are true?

    1. (a) The mirror used in concave
    2. (b) The mirror has positive focal length
    3. (c) The point of convergence is the principal focus of the mirror
      ഒരു കോൺകേവ് ദർപ്പണത്തിനു മുമ്പിൽ 10 cm അകലെ പ്രകാശിക്കുന്ന വസ്തു വച്ചപ്പോൾ അതിൻ്റെ യഥാർഥ പ്രതിബിംബം ദർപ്പണത്തിൽ നിന്ന് 40 cm അകലെ രൂപപ്പെടുന്നു. ദർപ്പണത്തിൻ്റെ ഫോക്കസ് ദൂരം കണക്കാക്കുക.