Originally posted by: PowerMac4Ever
you need to use logs and stuff
Originally posted by: Tweak155
to show a bit more work, q^-a = 1/q^a
now, 1= p(q^a), q^a=1/p, then you get 1/p = p^-1
now to find the a'th root of p, add it to the denomintor of the power giving: p^(-1/a)
Originally posted by: Epoman
Originally posted by: Tweak155
to show a bit more work, q^-a = 1/q^a
now, 1= p(q^a), q^a=1/p, then you get 1/p = p^-1
now to find the a'th root of p, add it to the denomintor of the power giving: p^(-1/a)
uhhhhh. yeah that's right.....😱
Originally posted by: Tweak155
Originally posted by: Epoman
Originally posted by: Tweak155
to show a bit more work, q^-a = 1/q^a
now, 1= p(q^a), q^a=1/p, then you get 1/p = p^-1
now to find the a'th root of p, add it to the denomintor of the power giving: p^(-1/a)
uhhhhh. yeah that's right.....😱
lol, step by step:
p=q^-a
p=1/(q^a)
(q^a)p=1
(q^a)=1/p
(q^a)=p^-1
(q^a)^(1/a)=(p^-1)^(1/a)
q=p^(-1/a)