[All Steps] Use the chain rule to find the indicated derivatives. ≤ft.(d z)/(d t)|_t=0, when z=√1+x^2+y^2, x= cos (2 t), y=3 sin (t^2) (∂ w)/(partial
Question: Use the chain rule to find the indicated derivatives.
- \(\left.\frac{d z}{d t}\right|_{t=0}\), when \(z=\sqrt{1+x^{2}+y^{2}}, x=\cos (2 t), y=3 \sin \left(t^{2}\right)\)
- \(\frac{\partial w}{\partial u}\) and \(\frac{\partial \mathrm{w}}{\partial \mathrm{v}}\), when \(w=e^{x+2 y}, x=\frac{u}{v}, y=\frac{v}{u}\)
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