Find the derivative of the function*

To find the derivative of a function, you can follow these steps:

1. Identify the function for which you want to find the derivative. Let's call this function f(x).

2. Use the power rule to differentiate each term in the function. The power rule states that if you have a term of the form x^n, the derivative is nx^(n-1). For example, if you have a term like 3x^2, the derivative would be 23x^(2-1) = 6x.

3. If the function contains multiple terms, apply the power rule to each term separately.

4. If the function contains constants, the derivative of a constant is always zero.

5. If the function contains trigonometric functions (such as sin(x), cos(x), etc.), you can use the trigonometric derivative rules to find their derivatives.

6. If the function contains exponential functions (such as e^x), the derivative of e^x is simply e^x.

7. If the function contains logarithmic functions (such as ln(x)), you can use the logarithmic derivative rules to find their derivatives.

8. Combine all the derivatives of the individual terms to find the derivative of the entire function.

By following these steps, you should be able to find the derivative of the given function.