To solve the integral of \(\sin(x)\), we can use the standard integral formula. The integral of \(\sin(x)\) is:

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

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

Would you like more details or have any questions? 

Here are five related questions you might want to ask:
1. How do you integrate \(\cos(x)\)?
2. What is the integral of \(\sin^2(x)\)?
3. How do you integrate \(\sin(x) \cos(x)\)?
4. Can you explain the process of integration by parts?
5. What are some applications of trigonometric integrals?

**Tip:** When integrating trigonometric functions, it's useful to remember the basic integral formulas for \(\sin(x)\), \(\cos(x)\), and other common trigonometric functions.

Explore the integral of sin(x) with a detailed step-by-step solution using the formula \(\int \sin(x) \, dx = -\cos(x) + C\). This problem is suitable for advanced high school students and covers integral calculus and trigonometric functions.

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