is the largest 3digit number a perfect cube? find the least number by which it should be multiplied so that it becomes a perfect cube
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Answered by
0
Answer:
No, the largest 3 digit number is not a perfect cube
the least number by which it should be multiplied so that it becomes a perfect cube is 1369
Step-by-step explanation:
_________
3 |999
3 |333
3 |111
37 |1
Hence 999 must Be multiplied by 37^2( 1369) so that it becomes a perfect cube ..
Answered by
0
The largest 3 digit number is 999
No it is not a perfect cube
The least number it should be multiplied with is 37^2=1369
How?
See ,
When we find the prime factorisation of 999 we get
3*3*3*37
In a cube three numbers can be joined as a group
Here there are four
So the answer is 37^2=1369
No it is not a perfect cube
The least number it should be multiplied with is 37^2=1369
How?
See ,
When we find the prime factorisation of 999 we get
3*3*3*37
In a cube three numbers can be joined as a group
Here there are four
So the answer is 37^2=1369
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