Max0815

PLEASE HELP!!!

Okay. I have found more on the problem. So if β∈P_0, let \(\overline{\beta}\) be the partition of n obtained by splitting each member of β that is in A into two halves and leaving all other numbers of the partition where they are. This clearly appears to map \(P_0(n)\) into \(P_1(n)\). However, I am having trouble showing that the map is actually a bijection. It seems clearly injective, but I just can't solve it from what I have now. Can I have another hint? Melody? CPhill??

Somebody please help!!!!

Thank you very much :)

Thank you very much!!!!!!!

to clarify when you say 1 - x^3 / x^1/2, do you mean 1 - (x^3 / x^1/2) or (1 - x^3) / (x^1/2)?

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If you mean 1 - (x^3 / x^1/2), then it would be (x^0)-(x^(5/2)), assuming x\(\ne\)0.

If you mean (1 - x^3) / (x^1/2), then it would be \(\frac{\sqrt{x}}{x}-x^{\frac{5}{2}}\). However, i cannot find a way to have this answer in the form of x^a-x^b.

the answer is -76

Thank you very much! :)

Thanks for your reply. However, i have already done it with algebra, so i already know how to do it the way you are doing. I need help on doing it specifically with a committee forming argument. I am stuck on how to start. Hints please? Also, can any mod take the check mark off??

Thanks!!!

Somebody please help!

Someone please help!!!

@above, sorry, but your response is incorrect, because you didnt account for the conditions...thats why it was titled conditional probability lol xD! I know that your answer is right without conditions, but how do i do it with these conditions??? ANyone help???

anyone can help?

I am sorry melody. I will not delete my questions in the future.