The integral of \(\cos(x)\) with respect to \(x\) is:

\[
\int \cos(x) \, dx = \sin(x) + C
\]

where \(C\) is the constant of integration.

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Here are 5 related questions you might find interesting:

1. What is the integral of \(\sin(x)\)?
2. How do you integrate \(\cos^2(x)\) with respect to \(x\)?
3. What is the derivative of \(\sin(x)\)?
4. How do you find the integral of \(\cos(x) \cdot e^x\)?
5. Can you evaluate the definite integral \(\int_0^{\pi/2} \cos(x) \, dx\)?

**Tip:** When integrating trigonometric functions, knowing the basic integrals of \(\sin(x)\) and \(\cos(x)\) is crucial, as they frequently appear in more complex integrals.

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