A man of length h requires a mirror, to see his own complete image of length at least equal to
(a) 
(b) 
(c) 
(d) h
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HERE IS UR ANSWER.....,
=>Place the mirror of height h/2, on the wall, nailed with the top of the mirror at a height of h above the floor. So the mirror is vertically on the wall from height h to h/2.
The rays from feet and above hit the mirror at the bottom of the mirror, and then meet the eyes of the person.
The person can see the reflection / virtual image in this.
HENCE ,,
answer is - option (C)
#BeBrainly....!
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Answer:
your answer is h/2
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