What is the derivative of (cos^2(s)-4s^2)^2 ?

The derivative of (cos^2(s)-4s^2)^2 is 2(cos^2(s)-4s^2)(-sin(2s)-8s)

What is the first derivative of (cos^2(s)-4s^2)^2 ?

The first derivative of (cos^2(s)-4s^2)^2 is 2(cos^2(s)-4s^2)(-sin(2s)-8s)

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derivative of

(cos^{2} (s) - 4 s^{2})^{2}

2 (cos^{2} (s) - 4 s^{2}) (- sin (2 s) - 8 s)

Solution steps

\frac{d}{d s} ((cos^{2} (s) - 4 s^{2})^{2})

Apply the chain rule:

2 (cos^{2} (s) - 4 s^{2}) \frac{d}{d s} (cos^{2} (s) - 4 s^{2})

= 2 (cos^{2} (s) - 4 s^{2}) \frac{d}{d s} (cos^{2} (s) - 4 s^{2})

\frac{d}{d s} (cos^{2} (s) - 4 s^{2}) = - sin (2 s) - 8 s

= 2 (cos^{2} (s) - 4 s^{2}) (- sin (2 s) - 8 s)

\int e^{4 x} cos (9 x) d x

\int_{- 2 π}^{2 π} (sin^{2} (x) + 1) d x

\int lo g_{e} (5 x) d x

f (x) = - 2 sin (x)

300 - 3 p

What is the derivative of (cos^2(s)-4s^2)^2 ?
The derivative of (cos^2(s)-4s^2)^2 is 2(cos^2(s)-4s^2)(-sin(2s)-8s)
What is the first derivative of (cos^2(s)-4s^2)^2 ?
The first derivative of (cos^2(s)-4s^2)^2 is 2(cos^2(s)-4s^2)(-sin(2s)-8s)