an object of height 5cm is placed 20cm in front of a concave mirror of focal length 15 cm at what distance from the mirror should a screen be placed to obtain a sharp image
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Given Mirror : Concave Mirror.
Mirror Formula:

According to New Cartesian Sign Convention, the values of u, v and f are taken as negative.
The given values are
u = - 20 cm
f = - 15 cm
To find : Distance of the Image ( v )
Now Substitution,





v = -60 cm
The distance of image from the concave mirror is - 60 cm.
Mirror Formula:
According to New Cartesian Sign Convention, the values of u, v and f are taken as negative.
The given values are
u = - 20 cm
f = - 15 cm
To find : Distance of the Image ( v )
Now Substitution,
v = -60 cm
The distance of image from the concave mirror is - 60 cm.
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