Find the area of the surface with vector equation r $( u , v ) = \left\langle u + 2 v , u - 2 v , u ^ { 2 } + 2 v ^ { 2 } \right\rangle$ , $u ^ { 2 } + v ^ { 2 } \leq 4$ .

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The Answer of Find the area of the surface with vector equation r $( u , v ) = \left\langle u + 2 v , u - 2 v , u ^ { 2 } + 2 v ^ { 2 } \right\rangle$ , $u ^ { 2 } + v ^ { 2 } \leq 4$ .

Find the Area of the Surface with Vector Equation R (u,v)=⟨u+2v,u−2v,u2+2v2⟩( u , v ) = \left\langle u + 2 v , u - 2 v , u ^ { 2 } + 2 v ^ { 2 } \right\rangle(u,v)=⟨u+2v,u−2v,u2+2v2⟩

Find the Area of the Surface with Vector Equation R $( u , v ) = \left\langle u + 2 v , u - 2 v , u ^ { 2 } + 2 v ^ { 2 } \right\rangle$