Asked by Anonymous
integrate (pi&0) sin t/(2-cost) dt
Answers
Answered by
Anonymous
My calculation:
u=2-cos t
du/dt=sin t
du=sin t dt
When t=pi,
u=2-cos pi=1.002
t=0, u=2-cos 0=1
integral (1.002&1) (1/u) du
=(ln|u|) (1.002&1)
stucked
u=2-cos t
du/dt=sin t
du=sin t dt
When t=pi,
u=2-cos pi=1.002
t=0, u=2-cos 0=1
integral (1.002&1) (1/u) du
=(ln|u|) (1.002&1)
stucked
Answered by
Reiny
I noticed the following ...
A denominator, whose derivative shows up in the numberator...
Ahhh, logs!
∫ sin t/(2-cost) dt
= ln (2-cost)
take it from there.
A denominator, whose derivative shows up in the numberator...
Ahhh, logs!
∫ sin t/(2-cost) dt
= ln (2-cost)
take it from there.
Answered by
Steve
and remember that <b>log 3</b> is just a number, like any other. Don't worry about evaluating it as a decimal. Who cares what the decimal approximation is? Just like √7 or 3/π, it's fine to leave it as it is.
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