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find power series (maclaurin series): integral [ cos(x^3) ] dx
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Where you stuck at?
can you take me through it from the top?
Maclaurin series is: \[ f(x) = \sum_{n=0}^\infty f^{(n)}(0)\frac{x^n}{n!} \]
All you really need to find is the patter for the derivative at \(0\).
Our function in this case is: \[ f(x) = \int \cos(x^3)~dx \]Is this correct?
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I believe all we have to do is take the Maclaurin series of the integrand and integrate it, then do a bit of simplification.
But really, where are you stuck?
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