Find the highest power of 63 which can exactly divide 6336?
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Ones digit in the power of 3.
3^1=3, 3^2=9,3^3=7,3^4=1 and repeating the same.
Multiple of ones digit of 6336.
6*1=6, 6*2=2,6*3=8,6*4=4,6*6=6 and repeating the same.
Now once digit of 63 power/s and ones digit of multiple of 6336 is never same.
So there is no highest or lowest power that divide 6336 besides 63^0=1.
Step-by-step explanation:
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