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Question

The principal focus of a concave mirror is the point where:

The correct answer is
Rays parallel to the principal axis converge after reflection

Principal Focus Definition for Concave Mirrors

The principal focus of a concave mirror is defined by the behavior of light rays after reflection. Specifically, it is the point on the principal axis where rays parallel to this axis converge after reflecting off the mirror's surface.

Ray Convergence in Concave Mirrors

When light rays strike a concave mirror parallel to the principal axis:

  • These parallel rays reflect off the curved surface.
  • After reflection, they all meet, or converge, at a specific point.
  • This point of convergence is known as the principal focus (F).

This convergence is a key characteristic distinguishing concave mirrors and their ability to form real images.

Why Other Options Are Incorrect

  • Option 1: Rays passing through the center of curvature (C) reflect back along their original path. They do not necessarily converge at F.
  • Option 2: The intersection of the mirror surface and the principal axis is the pole (P) of the mirror.
  • Option 3: This describes the behavior of parallel rays reflecting from a convex mirror, which appear to diverge from a virtual focus. Concave mirrors cause convergence.

Option 4 correctly states that parallel rays converge at the principal focus after reflection for a concave mirror.

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Important Questions from Mirrors and Images

  1. What type of mirror is used in the headlights of vehicles?

  2. A concave mirror forms a real and inverted image of a distant object at a distance of $15 \text{ cm}$ from the mirror.
    If an object is placed $20 \text{ cm}$ in front of this mirror, what will be the nature and magnification of the image formed?
  3. The number of images observable between two parallel mirror is

  4. An object is placed at a distance of \(\frac{f}{2}\) from a convex lens. The image will be

  5. Which of the following pair is correct?

    I. Mirror formula : (1/v) – (1/u) = (1/f)

    II. Lens formula : (1/v) + (1/u) = (1/f)

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