Given the surface $z=36 x^{2}+25 y^{2}$, find the slope of the tangent line parallel to the $x z$ - plane and through the point $(-1,1,61)$.

Name: Given the surface $z=36 x^{2}+25 y^{2}$, find the slope of the tangent line parallel to the $x z$ - plane and through the point $(-1,1,61)$.
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The Answer of Given the surface $z=36 x^{2}+25 y^{2}$, find the slope of the tangent line parallel to the $x z$ - plane and through the point $(-1,1,61)$.

Given the Surface z=36x2+25y2z=36 x^{2}+25 y^{2}z=36x2+25y2 , Find the Slope of the Tangent Line Parallel to of the Tangent

Given the Surface $z=36 x^{2}+25 y^{2}$ , Find the Slope of the Tangent Line Parallel to of the Tangent