find the smallest number by which 3993 must be devided so that it become perfect cube
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3
Answer:
the smallest number is 3. 3993÷3=1331 which is a cube of 11
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4
First, let us prime factorise the given number
3993 = 3×11×11×11
Check for numbers in triplets. We find that only 11 is occuring as a triplet. Hence we must eliminate the three.
So if we divide 3993 by 3, we'll get a perfect cube, that is 1331 (11³)
So, the answer is 3
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