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Symmetry of graphs of sin and cos evaluate definite integral
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\[\int\limits_{-\pi/4}^{\pi/4} \sin(x)dx \]
When a graph is symmetrical about the x-axis, the definite integral is 0.
Same integral for cos(x)dx
So no matter the function it will be 0?
cos(x) 9s not symmetrical about the x-axis in that domain.
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*is
As long as the function is symmetrical about the x axis in the domain specified, the integral will be 0.
So if i plug in both end points of it i should see this?
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