Consider a line through center of curvature. The object P is h distance below the optical axis. The image of point object P is H distance either above or below the optical axis. Then,

Question

Consider a line through center of curvature. The object P is h distance below the optical axis. The image of point object P is H distance either above or below the optical axis. Then, (A) h=H (B) h>H (C) h < H (D) h ≤ H

Tardigrade Admin · Accepted Answer

The object, center of curvature and image always lie on a straight line. Hence the image of point object P is on line P A.

Q. Consider a line through center of curvature. The object $P$ is $h$ distance below the optical axis. The image of point object $P$ is $H$ distance either above or below the optical axis. Then,

$h = H$

$h > H$

$h < H$

$h \leq H$

The object, center of curvature and image always lie on a straight line. Hence the image of point object $P$ is on line $P A$ .

Q. Consider a line through center of curvature. The object P is h distance below the optical axis. The image of point object P is H distance either above or below the optical axis. Then,

h=H

h>H

h<H

h≤H