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    A concave mirror of focal length f produces a real image at a distance v from the pole, when an object is kept at the distance a from the pole. Here,
    Question

    A concave mirror of focal length f produces a real image at a distance v from the pole, when an object is kept at the distance a from the pole. Here, focal length of the given minor is:

    A.

    (u + v)/(uv)

    B.

    (1/u) - (1/v)

    C.

    (uv) / (u + v)

    D.

    (1/v) - (1/u)

    Correct option is C

    The correct answer is: (C). (uv) / (u + v)

    The formula relating object distance (u), image distance (v), and focal length (f) for a concave mirror is given by the mirror equation:

           1f=1u+1v\frac{1}{f} = \frac{1}{u} + \frac{1}{v}

    Rearranging this equation to solve for the focal length (f):

                                               f=uvu+vf = \frac{uv}{u + v}

    This shows that the focal length f of the concave mirror is given by:

                                             f=uvu+vf = \frac{uv}{u + v}

    So, the correct answer is indeed (C). (uv) / (u + v).

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