Locate and classify all critical points for the given function.
-$f(x, y)=e^{\left(x^{2}+y^{2}\right)}$
A) Maximum of 1 at $(0,0)$
B) Maximum of 0 at $(0,0)$
C) Minimum of 0 at $(0,0)$
D) Minimum of 1 at $(0,0)$

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The Answer of Locate and classify all critical points for the given function.
-$f(x, y)=e^{\left(x^{2}+y^{2}\right)}$
A) Maximum of 1 at $(0,0)$
B) Maximum of 0 at $(0,0)$
C) Minimum of 0 at $(0,0)$
D) Minimum of 1 at $(0,0)$

Locate and Classify All Critical Points for the Given Function f(x,y)=e(x2+y2)f(x, y)=e^{\left(x^{2}+y^{2}\right)}f(x,y)=e(x2+y2)

Locate and Classify All Critical Points for the Given Function $f(x, y)=e^{\left(x^{2}+y^{2}\right)}$