curve d. Let a be the vector field a = (2xy2 + sin(2)), + 2x²ye, + x cos(z), and C a cur parameterised by x = cos(t), y

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curve d. Let a be the vector field a = (2xy2 + sin(2)), + 2x²ye, + x cos(z), and C a cur parameterised by x = cos(t), y

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Curve D Let A Be The Vector Field A 2xy2 Sin 2 2x Ye X Cos Z And C A Cur Parameterised By X Cos T Y 1
Curve D Let A Be The Vector Field A 2xy2 Sin 2 2x Ye X Cos Z And C A Cur Parameterised By X Cos T Y 1 (21.94 KiB) Viewed 43 times
curve d. Let a be the vector field a = (2xy2 + sin(2)), + 2x²ye, + x cos(z), and C a cur parameterised by x = cos(t), y = sin(t) 2 = sin(t), 0<t < 27, directed towards increasing t. Evaluate 1 - I a. de dr (i) using Stokes's theorem. (ii) by direct evaluation. In order to solve (ii), you might want to use the chain rule of the following type 19°(f(x)) = 2 ( f(z)) #9(2)=se).
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