A concave mirror of focal length ‘f’ produces an image ‘n’ times the size of the object. If the image is real, then the distance’d’ of the object from the mirror is

A) \(\cfrac{(n+1)f}n\)

B) (n + 1) f 

C) (n – 1) f 

D) \(\cfrac{(n-1)f}n\)


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 A) \(\cfrac{(n+1)f}n\)

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