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Math · Calculus
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You are to manufacture a rectangular box with 3 dimensions x , y and z , and volume v = 2744 . We want to find the dimensions which minimize the surface area of this box. Let f(x,y,z) represent the surface area and g(x,y,z) represent the volume.

A. \nabla f = \langle ,, \rangle

B. \nabla g = \langle ,, \rangle

C. Using Lagrange Multipliers, we get:
\lambda yz =   
\lambda xz =   
\lambda xy =

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