Mastering Integration Techniques | Evaluating the Integral of cos(x)

∫(cosx)dx

To evaluate the integral of cos(x) dx, we can use integration techniques

To evaluate the integral of cos(x) dx, we can use integration techniques. The integral of cos(x) is given by:

∫(cosx)dx = sin(x) + C

Where C is the constant of integration.

In this case, the integral of cos(x) is sin(x) plus a constant. This means that when we differentiate sin(x), we get back cos(x). The constant of integration accounts for all the possible derivatives of constant functions, as they have a derivative of zero.

Therefore, the final answer to the integral of cos(x) dx is sin(x) + C, where C represents any constant value.

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