Determine a primitive function to f(x) = e^-x + 1/√1-x^2 + cos(πx)
\[ f(x)= e^{-x}+ \frac{1}{\sqrt{1-x^2}}+\cos (\pi x) \]
Is your function like the above? Take the primitive of each one of them and add them up
The first and the last one are easy. The second one think about a inverse trig function
It seems that you are not here. Anyway, you have enough hints to finish your problem
yes, it´s the same
I´m here, but I didn´t get any response from anybody for like an hour so I did something else :)
What is a primitive of \( e^{-x}\)?
Remember that the derivative of \( e^{ a x}\) is \( a e^{ax}\) where is a constant.
so the primitive of e^-x is -e^-x? Or is it + a constant?
Time for bed. Here in Sweden it´s half past midnight :) I´ll leave the question open....
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