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A convex lens of focal length `10 cm` is placed co-axially `5 cm` away from a concave lens of focal length `10 cm`. If an object is placed `30 cm` in front of the convex lens, find the position of final image formed by the combined system. |
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Answer» For the convex lens, `f = 10 cm, u = -30 cm` `(1)/(v)=(1)/(f)+(1)/(u)=(1)/(10)-(1)/(30)=(1)/(15), v = 15 cm`. As concave lens is at `5 cm` from convex lens, therefore image formed by convex lens is at `(15 - 5)cm = 10 cm` beyond concave lens. For concave lens `u = + 10 cm, f = -10 cm` `(1)/(v)=(1)/(f)+(1)/(u)=-(1)/(10)+(1)/(10)=0` `:. v = oo` i.e., final image is formed at infinity. |
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