The minimum distance between the object and its real image for a concave mirror is

  • A
    $f$
  • B
    $2f$
  • C
    $4f$
  • D
    $Zero$

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An object is placed at a distance of $40 \,cm$ from a concave mirror of focal length $20 \,cm$. The image formed is . . . . . . .

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When an object is placed at a distance of $25 \ cm$ from a concave mirror,the magnification is $m_1$. The object is moved $15 \ cm$ farther away with respect to the earlier position and the magnification becomes $m_2$. If $m_1/m_2 = 4$,the focal length of the mirror is $....... \ cm$ (Assume image is real and $m_1, m_2$ are numerical values).

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Derive the relationship between the focal length $(f)$ and the radius of curvature $(R)$ for a spherical mirror.

The focal length $f$ is related to the radius of curvature $R$ of a spherical convex mirror by

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