(1 point) The function is $f(x, y) = \frac{(x + 7 + y)}{(x^2 + y^2)}$. $P_1 = (7, 1)$
a. Give the 2 functions of one variable through $P_1$ obtained by holding each variable constant.
$f(7, y) = $
$f(x, 1) = $
b. Find the partial derivatives of the original function.
$f_x(x, y) = $
$f_y(x, y) = $
c. Evaluate the partial derivatives at $P_1$.
$f_x(7, 1) = $
$f_y(7, 1) = $