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A concave mirror is placed on a horizontal table,
with its axis directed vertically upwards. Let O
be the pole of the mirror and C its centre of
curvature. A point object is placed at C. It has a
real image, also located at C. If the mirror is now
filled with water, the image will b
(A) real and will remain at C
(B) real and located at a point between C and infinity
(C) virtual and located at a point between C and O
(D) real and located at a point between C and O.
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