Find the Derivative - d/dx y=29^x

Problem

d()/d(x)*29^x

Solution

1. Identify the form of the function, which is an exponential function of the form a^x where a=29

2. Apply the rule for differentiating exponential functions with a constant base, which states d(a^x)/d(x)=a^x*ln(a)

3. Substitute the value a=29 into the derivative formula.

Final Answer

d(29^x)/d(x)=29^x*ln(29)

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