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Surface integration amounts to adding up normal components of a vector field over a given surface. It is also an expression of the form fv.da. Consider the cubical box given below, calculate the surface integral of v=2xzx + (x+2)ŷ+y(²-3) over sides labelled

Surface integration amounts to adding up normal components of a vector field over a given surface. It is also an expression of the form fv.da. Consider the cubical box given below, calculate the surface integral of v=2xzx + (x+2)ŷ+y(²-3) over sides labelled

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Question 4 Surface integration amounts to adding up normal components of a vector field over a given surface. It is also an expression of the form [v.da. Consider the cubical box given below, calculate the surface integral of v=2xzx + (x+2)ŷ+y(z²-3) over sides labelled (v) (ii) (iv) (i) x 2 a) i, ii and iii (iii)
Transcribed Image Text:Question 4 Surface integration amounts to adding up normal components of a vector field over a given surface. It is also an expression of the form [v.da. Consider the cubical box given below, calculate the surface integral of v=2xzx + (x+2)ŷ+y(z²-3) over sides labelled (v) (ii) (iv) (i) x 2 a) i, ii and iii (iii)
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