Which is the smallest number that can be used to divide 483840 to give a perfect cube?
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Hello user
Writing the prime factorization of 483840, we get
483840 = (2×2× 2)× (2 × 2 × 2 )× (2 × 2 ×2) × 13 × 13 × 5
Here, we can see that 2 get clubbed in the pair's of 3's whereas 13 and 5 won't get.
So, 169× 5 =845
So, 483840 should be divided by 845 to obtained a perfect cube.
Hope it works
Writing the prime factorization of 483840, we get
483840 = (2×2× 2)× (2 × 2 × 2 )× (2 × 2 ×2) × 13 × 13 × 5
Here, we can see that 2 get clubbed in the pair's of 3's whereas 13 and 5 won't get.
So, 169× 5 =845
So, 483840 should be divided by 845 to obtained a perfect cube.
Hope it works
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