Integral X Cos X Dx. This integral doesn’t have a nice closedform solution in terms of elementary functions so this question is impossible (assuming you’re just supposed to find the antiderivative in a form simpler than ∫ cos ( cos ( x)) d x) Share answered Mar 7 ’12 at 1425 Will Dana 1021 7 20 Add a comment 1 ∫ cos cos x d x = ∫ ∑ n = 0 ∞ ( − 1) n cos 2 n.
The integral of cosec x is denoted by ∫ cosec x dx (or) ∫ csc x dx and its value is ln |cosec x cot x| + CThis is also known as the antiderivative of cosec x We have multiple formulas for this But the more popular formula is ∫ cosec x dx = ln |cosec x cot x| + CHere “ln” represents the natural logarithm and ‘C’ is the constant of integration.
calculus Evaluate $\int \cos(\cos x)~dx$ Mathematics
( x) = ∫ sin ( x) ( 1 − cos 2 ( x)) 2 cos ( x) d x can becalculayted using the substitution v = cos ( x) If you do this the answer loos different but that’s just an illusion Same way you can use sin 5 ( x) cos ( x) = ( 1 − cos ( 2 x) 2) 2 sin ( 2 x) 2 and then the substitution u = cos ( 2 x) Share answered Oct 15 ’18 at 026 N S 128k 12 135.
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