determine-the-derivative-of-zz-with-respect-to-ww-given-z2w4tanwz2w4tan-w

Question

Determine the derivative of zz with respect to ww, given z=2w4tan⁡wz=$$2w^4$$	an w.

Accepted Answer

z′(w)=2w3(4tan⁡w+wsec⁡$$2w)z^{\prime}$$\left(wight)=$$2w^3$$\left(4	an w+w\$$sec^2w$$ight)

Answer

z′(w)=2w3(4tan⁡w−wsec⁡$$2w)z^{\prime}$$\left(wight)=$$2w^3$$\left(4	an w-w\$$sec^2w$$ight)

Answer

z′(w)=2w3(4sec⁡2w+wtan⁡$$w)z^{\prime}$$\left(wight)=$$2w^3$$\left(4\$$sec^2w+w$$	an wight)

Answer

z′(w)=2w3(4sec⁡2w−wtan⁡$$w)z^{\prime}$$\left(wight)=$$2w^3$$\left(4\$$sec^2w-w$$	an wight)

Determine the derivative of zz with respect to ww, given z=2w4tanwz=2w^4\(\tan\) w.