Derivative of π\pi

The calculator will find the derivative of π\pi, with steps shown.

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Your Input

Find ddπ(π)\frac{d}{d\pi} \left(\pi\right).

Solution

Apply the power rule ddπ(πn)=nπn1\frac{d}{d\pi} \left(\pi^{n}\right) = n \pi^{n - 1} with n=1n = 1, in other words, ddπ(π)=1\frac{d}{d\pi} \left(\pi\right) = 1:

(ddπ(π))=(1){\color{red}\left(\frac{d}{d\pi} \left(\pi\right)\right)} = {\color{red}\left(1\right)}

Thus, ddπ(π)=1\frac{d}{d\pi} \left(\pi\right) = 1.

Answer

ddπ(π)=1\frac{d}{d\pi} \left(\pi\right) = 1A