A concave mirror of radius of curvature 20 cm is shown in the figure. A circular disc of diameter 1 cm is placed on the principle axis of mirror with its plane perpendicular to the principal axis at a distance 15 cm from the pole of the mirror. The radius of disc starts increasing according to the law r = (0.5 + 0.1 t) cm/sec where t is time in second.

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In the above question, the area of image of the disc at t = 1 second is :
At t = 1 sec.
r = 0.5 t + 0.1 t = 0.6 cm
⇒ Radius of image = 2r = 1.2 cm
Area of image = π(1.2)2
= 1.44 π cm2.
The image formed by the mirror will be in the shape of a :
All dimensions of the disc are perpendicular to the principal axis. Hence all dimensions are equally magnified, resulting in an image in the shape of a circular disc.