Solving the Integral of Cos(x) with Respect to x | Basic Rule of Integration and Constant of Integration

∫cosxdx

To solve the integral of cos(x) with respect to x (∫cos(x)dx), we can use the basic rule of integration for the cosine function

To solve the integral of cos(x) with respect to x (∫cos(x)dx), we can use the basic rule of integration for the cosine function. The integral of cos(x) is equal to the sine of x plus a constant of integration.

So, ∫cos(x)dx = sin(x) + C

Where C represents the constant of integration.

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