Final answer:
To find the derivative of e^(nx)+p, you can use the chain rule.
Step-by-step explanation:
To find the derivative of e^(nx)+p, where n and p are constants, we can use the chain rule. The chain rule states that if we have a composition of functions, the derivative of the composition is the derivative of the outer function multiplied by the derivative of the inner function. In this case, the outer function is e^x and the inner function is nx+p.
We differentiate the outer function concerning x, which gives us e^(nx+p). We differentiate the inner function for x, which gives us n.
Finally, we multiply the derivatives together to get the derivative of the original function: n * e^(nx+p).