a) Let f(x,y)=(x+y)2+exy Calculate ∂x∂f,∂y∂f∂y∂x∂2f and ∂x∂y∂2f. b) Determine the gradient ∇f at the point (0,1). c)
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a) Let f(x,y)=(x+y)2+exy Calculate ∂x∂f,∂y∂f∂y∂x∂2f and ∂x∂y∂2f. b) Determine the gradient ∇f at the point (0,1). c)
a) Let f(x,y)=(x+y)2+exy Calculate ∂x∂f,∂y∂f∂y∂x∂2f and ∂x∂y∂2f. b) Determine the gradient ∇f at the point (0,1). c) Find and classify the critical points of the function g(x,y)=x3+y4−3x+4y+6.
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