Find the Derivative - d/dx p^x

Problem

d(px)/d(x)

Solution

1. Identify the type of function being differentiated. The expression px is an exponential function where p is a constant base and x is the variable in the exponent.

2. Apply the rule for differentiating exponential functions with a general base. The derivative of ax with respect to x is ax*ln(a)

3. Substitute the constant p into the general formula to find the specific derivative.

Final Answer

d(px)/d(x)=px*ln(p)

Want more problems? Check here!