Vector-valued functions and Jacobian matrix
Since multivariable vector-valued functions are not covered in Stewart's Calculus I would like to clarify if I understand them correctly. So multivariable vector-valued function looks like this, right? $$f(x,y) = v<f1(x,y),f2(x,y)>$$
And Jacobian matrix would look like:
$$\begin{bmatrix} f1_x(x,y) & f1_y(x,y) \\ f2_x(x,y) & f2_y(x,y) \end{bmatrix} $$
Right?

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