If p^q is a perfect square as well as a perfect cube , where p and q are natural numbers, then q must be a multiple ofa. 2b. 3c. 6d. 9e. cannot be determined
I am not satisfied with the answer, to the first question, given in the source here. That is why I posted it here to have opinions from all of you. Feel free to write your explanations.
If it's a perfect square and perfect cube at the same time, then q = 6kObviously 2 and 3 are included in 6, so answer should be 6k na? @albiesriram@Dexian ( bhow bhow )
P^6k is the number,
P^q form may be one of the following forms, (p^2)^3 here q is 3, (p^3)^2 here q is 2 , (P) ^6 here 6, (p^6)^ 1
We are always not sure what is q. So CBD. for example if we take 64 as a case ,
we can represent 64 as (2^3)^2= (8) ^2 here q is 2
I am not satisfied with the answer, to the first question, given in the source here. That is why I posted it here to have opinions from all of you. Feel free to write your explanations.
However, I can see that 175 cannot be the answer here as there has to be some overlap. The important thing here is that we are now dealing with 50% and not with 100% as we do normally.