An object of size `3.0 cm` is placed `14 cm` in front of a concave lens of focal length `21 cm`. Describe the image produced by the lens. What happens if the object is moved further from the lens ?
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Here, `h_(1) 3cm , u = -14 cm, f = - 21 cm, v = ?` As `(1)/(v) - (1)/(u) = (1)/(f)` `(1)/(v) = (1)/(f) + (1)/(u) = (1)/(-21) + (1)/(-14) = (-2 - 3)/(42) = (-5)/(42)` `v = (-42)/(5) = -8.4 cm` `:.` Image is erect, virtual and at `8.4 cm` from the lens on the same side as the object. As `(h_(2))/(h_(1)) = (v)/(u) :. (h_(2))/(3) = (-8.4)/(-14)` `h_(2) = 0.6 xx 3 = 1.8 cm` As the object is moved away from the lens, virtual image moves towards focus of lens (but never beyond focus). The size of image goes on decreasing.
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