What is the d/(dp)(e^{ipi}) ?

The d/(dp)(e^{ipi}) is e^{ipi}(-1)

What is the first d/(dp)(e^{ipi}) ?

The first d/(dp)(e^{ipi}) is e^{ipi}(-1)

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Popular >

\frac{d}{d p} (e^{i p i})

e^{i p i} (- 1)

Solution steps

\frac{d}{d p} (e^{i p i})

Apply the chain rule:

e^{i p i} \frac{d}{d p} (i p i)

= e^{i p i} \frac{d}{d p} (i p i)

\frac{d}{d p} (i p i) = - 1

= e^{i p i} (- 1)

- 3 \cdot (- 1)

2 - 54

\frac{36}{6}

\frac{3 r ^{2}}{2 r}

\frac{2}{3} \times (- 3)