An object is placed in front of a converging lens at a distance equal to twice the focal length f_(1) of the lens. On the other side of the lens is a concave mirror of focal length f_(2) separated from the lens is a concave mirror of focal length f_(2) separated from the lens by a distance 2(f_(1)+f_(2)) . Light from the object passes rightward through the lens, reflects from the mirror, passes leftward throught the lens, and forms a final image of the object.
Calculate the focal length of the lens shown in the figure.
A concave lens has a focal length of 50 cm. Calculate its power.
The focal length of the lens used in question 118 is
The power of lens is, -2D . Calculate its focal length.
Calculate the power of convex lens of focal length 15 cm.
The figure shows and equiconvex lens of focal length f. It the lens is cut along PQ, the focal length of each half will be
A convex lens of focal length 'f' is placed in contact with a concave lens of the same focal length. The equivalent focal length of the combination is