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U(x,y)=xy/(x+y), solve ∂U/∂x and ∂U/∂y
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The trick to computing partial derivatives is to consider every other variable a constant.
yes, this I know, so tackle this as a standard quotient rule
Indeed, for the first one (the partial derivative with respect to x) just think of y as if its some arbitrary constant \(c\) and then compute the derivative as you normally would.
1/(x^2+2xy)
No not quite.
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y^2/(x+y)^2
Yes, that's correct.
Now compute the partial derivative with respect to y.
x^2/(x+y)2
yep, looks like you're good to go.
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