Differentiate with respect to x 3x + x3 + 33

Given:

f (x) = 3^x + x³ + 3³

Differentiate on both the sides with respect to x, we get

\( \dfrac{d}{dx}\) = (3^x + x³ + 3³)

We know that,

\( \dfrac{d}{dx}\)(xⁿ) = \( nx^{n-1}\)

\( \dfrac{d}{dx}\) (constant) = 0

Derivative off (x) is \( 3^xlog_e3+3x^2\)