Determine the local extrema of the function.
-$f(x, y)=e^{x^{2}}+y^{2}$
A) $\mathrm{f}(0,0)=1$, maximum
B) $f(0,1)=0$, minimum
C) $\mathrm{f}(0,0)=1$, minimum
D) $f(0,1)=0$, maximum

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The Answer of Determine the local extrema of the function.
-$f(x, y)=e^{x^{2}}+y^{2}$
A) $\mathrm{f}(0,0)=1$, maximum
B) $f(0,1)=0$, minimum
C) $\mathrm{f}(0,0)=1$, minimum
D) $f(0,1)=0$, maximum

Determine the Local Extrema of the Function f(x,y)=ex2+y2f(x, y)=e^{x^{2}}+y^{2}f(x,y)=ex2+y2 A) f(0,0)=1\mathrm{f}(0,0)=1f(0,0)=1 , Maximum B)

Determine the Local Extrema of the Function $f(x, y)=e^{x^{2}}+y^{2}$ A) $\mathrm{f}(0,0)=1$ , Maximum
B)