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can someone help me figure out this integral, i will write it out
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\[\int\limits_{}^{}(x+sinx)^3+cosx(x+sinx)^3 dx\]
u substitution
u=x+sinx
Let u=(x + sinx)
okay so then du=1+cosx dx
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right
But first, use distributive property to re-write it like this: \[\int\limits\limits_{}^{}(x+sinx)^3(1+cosx) dx\]
That ought to make it easier
how though if you distriubte cosx into (x+sinx), how do you get 1+cosx
You distribute (x+sinx)^3 out of 1 + cosx not into it
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distributive property is obviously ab+ ac = a(b+c)....use your imagination here
i still cant see that
twiddla
okay where
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oh i see it, how you did it
now i let u-1+sinx right
wait, no u still equals x + sin x
so will the answer be (1/4)(x+sinx)^4
yes
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+ C
thanks man
\[\frac{(x+\sin(x))^4}{4}+c\]
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