What is the derivative of f(h)=e^{(3h^2+6)} ?

The derivative of f(h)=e^{(3h^2+6)} is e^{3h^2+6}*6h

What is the first derivative of f(h)=e^{(3h^2+6)} ?

The first derivative of f(h)=e^{(3h^2+6)} is e^{3h^2+6}*6h

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derivative of

f (h) = e^{(3 h^{2} + 6)}

e^{3 h^{2} + 6} \cdot 6 h

Solution steps

\frac{d}{d h} (e^{3 h^{2} + 6})

Apply the chain rule:

e^{3 h^{2} + 6} \frac{d}{d h} (3 h^{2} + 6)

= e^{3 h^{2} + 6} \frac{d}{d h} (3 h^{2} + 6)

\frac{d}{d h} (3 h^{2} + 6) = 6 h

= e^{3 h^{2} + 6} \cdot 6 h

\frac{\partial}{\partial x} (\frac{1}{ln ( \frac{x}{2} )})

y = e^{5 x}, at x = \frac{1}{5} ln (3)

(- 2 sin (x))^{^{'}}

x^{3} + \frac{1}{x ^{3}}

ln (x + 2)

What is the derivative of f(h)=e^{(3h^2+6)} ?
The derivative of f(h)=e^{(3h^2+6)} is e^{3h^2+6}*6h
What is the first derivative of f(h)=e^{(3h^2+6)} ?
The first derivative of f(h)=e^{(3h^2+6)} is e^{3h^2+6}*6h