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Find the partial derivatives of the function. w = sqrt(r^2+s^2+t^2) w/r = ? w/s = ? w/t = ?
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Use chain rule.
Consider it like: \[ w=\sqrt u, \quad u=r^2+s^2+t^2 \]Now: \[ \frac{\partial w}{\partial r}=\frac{d w}{d u}\frac{\partial u}{\partial r} \]
We can start with \[ w'(u) = (\sqrt u)'=\frac 1{2\sqrt u}=\frac 1{2\sqrt {r^2+s^2+t^2}} \]
@planetmonkey Can you find the rest?
You gotta find \[ \frac{\partial u}{\partial r},\frac{\partial u}{\partial s},\frac{\partial u}{\partial t} \]
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I have no idea
can you just plz type up the full explanation?
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