- #36
mg0stisha
- 225
- 0
[tex]-\int 1-u u^\frac{1}{7}du[/tex] or [tex]-\int 1-u^\frac{2}{7}du[/tex]?
Still stuck.
Still stuck.
mg0stisha said:[tex]-\int 1-u u^\frac{1}{7}du[/tex] or [tex]-\int 1-u^\frac{2}{7}du[/tex]?
Still stuck.
mg0stisha said:[tex]-\int (1-u) u^\frac{1}{7}du[/tex]
Can you simply just integrate and simplify from here?
mg0stisha said:And by distributing all I'm coming up with is u^(1/7) - u^(2/7) du...
mg0stisha said:And by distributing all I'm coming up with is u^(1/7) - u^(2/7) du...
mg0stisha said:[tex](1)(u^\frac{1}{7})=u^\frac{1}{7}[/tex]
[tex](u)(u^\frac{1}{7})=u^\frac{8}{7}[/tex]
therefore we have
[tex]u^\frac{1}{7}-u^\frac{8}{7}[/tex]
mg0stisha said:So we'll integrate [tex]\int u^\frac{1}{7}du - \int u^\frac{8}{7}du[/tex]
and we get [tex]\frac{7u^\frac{8}{7}}{8} - \frac{7u^\frac{15}{7}}{15}[/tex] correct?
Hopefully.
mg0stisha said:So literally right now we have [tex]\frac{1}{\sqrt[7]{3}}(\frac{7(1-x)^\frac{8}{7}}{8} - \frac{7(1-x)^\frac{15}{7}}{15}) +C[/tex]?
mg0stisha said:Nothing further!? thank god :) Thanks a ton guys (Cyosis, VietDao29, Euclidus). I might have been in a little over my head with this one, but thanks for not giving up on me!
P.S. I bought an algebra refresher book. Much needed. Thanks for being honest Cyosis :)