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How do I integrate 1/2 ∫ cos (A+B) + cos (A-B) dx
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It depends on what A and B are.
\[\int\limits_{}^{}cosAcosB\]
Let just assume constant numbers and x only....
Lets assume A is constant and B is combination of constant and x .
\[1/2 ∫ cos (A+Bx) + cos (A-Bx) dx = 0.5(\frac{1}{B}sin(A+Bx)-\frac{1}{B}sin(A-Bx)+c)\]
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okay....i noe edy...thanks...
\[\int cos(A)cos(Bx)dx = \frac{1}{B}cos(A)sin(Bx)\]
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