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Q.
A ray diagram to represent a convex mirror. On this diagram mark the principal axis, principal focus and the center of curvature
if the focal length of the convex mirror is
.An object
tall is placed
in front of a convex mirror of focal length
. ____cm is the size of the image formed by the convex mirror.
see full answer
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Detailed Solution
Concept- 60 cm is the size of image formed. Learn all there is to know about mirrors, including its many components. To determine the location and characteristics of the image, use the mirror formula. The line connecting any mirror's midpoint, primary focus, and curvature center is known as its principal axis.
Formula used:
Mirror's formula is given by,
where,
is the image distance,
is the object distance and
is the focal length of the mirror.
Magnification in a mirror is given by,
where,
is the magnification of the object,
is the image height and
is the object height.
Complete step by step answer:
The marked diagram of a convex mirror with focal length
is given below.
In the figure,
is the principal axis,
is the principal focus and
is the center of curvature.
Here we have given an object of length
and distance of the object from the mirror is,
focal length of the given convex mirror is
(Since, it is a mirror) . Now, from mirror's formula we have,
where,
is the image distance,
is the object distance and
is the focal length of the mirror.
So, putting the values of object distance
and focal length of the mirror
we have,

Simplifying we have,


Now, we know magnification in a mirror is given by,
where,
is the image height and
is the object height.
So, putting, object height
object distance
and image distance
we have,

Hence, the image will be
away from the mirror and will be upright, real, and twice as large.
Formula used:
Mirror's formula is given by,
Magnification in a mirror is given by,
Complete step by step answer:
The marked diagram of a convex mirror with focal length
Here we have given an object of length
So, putting the values of object distance
So, putting, object height
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