Question

If \( g(x)=\cos (x) \) then \[ \begin{array}{l} g^{\prime}(x)=\sec (x) 1 \quad \times \sigma^{6}-\sin (x) \\ g^{\prime}(5)=\sec (5) \times 0^{\circ} 0.95892427466314 \end{array} \]

          If \( g(x)=\cos (x) \) then
\[
\begin{array}{l}
g^{\prime}(x)=\sec (x) 1 \quad \times \sigma^{6}-\sin (x) \\
g^{\prime}(5)=\sec (5) \times 0^{\circ} 0.95892427466314
\end{array}
\]

If g(x)=cos (x) then

g^'(x)=sec (x) 1 ×σ^6-sin (x)

g^'(5)=sec (5) × 0^∘ 0.95892427466314

Added by Elena G.

Calculus

Deborah Hughes-Hallett, Andrew M.… 5th Edition

Chapter 3

Instant Answer

Solved by Expert Sam Stansfield

Step 1

The function given is \( g(x) = \cos(x) \). Show more…

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If \( g(x)=\cos (x) \) then \[ \begin{array}{l} g^{\prime}(x)=\sec (x) 1 \quad \times \sigma^{6}-\sin (x) \\ g^{\prime}(5)=\sec (5) \times 0^{\circ} 0.95892427466314 \end{array} \]