Let z=f(x,y)={e^{3x+2y}}, find (a) {f_x}(x,y)=3{e^{3x+2y}} (b) {f_y}(x,y)=2{e^{3x+2y}}


Question: Let \(z=f\left( x,y \right)={{e}^{3x+2y}}\), find

(a) \({{f}_{x}}\left( x,y \right)=3{{e}^{3x+2y}}\)

(b) \({{f}_{y}}\left( x,y \right)=2{{e}^{3x+2y}}\)

(c) \({{f}_{xx}}\left( x,y \right)\)

(d) \({{f}_{xy}}\left( x,y \right)\)

(e) \({{f}_{yy}}\left( x,y \right)\)

Price: $2.99
Solution: The solution file consists of 1 page
Type of Deliverable: Word Document

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