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If r ⃗=xi ̂+yj ̂+zk ̂, and (r ⃗×i ̂ ).(r ⃗ ×j ̂ )+xy.
1) v=(x+3y)i+(x-2z)j+(x+az)k 2) v=3xi+(x+y)j-azk are solenoidal 3)v=(axy-z^2)i+(x^2+2yz)j+(y^2-axz)k
x^2 + 615 = 2^y
Let r = (x^2 + y)i and consider the vector field F = rA(-yi + xj), where r ≠0 and A is a constant…
Find the curl of the vector xyzi + 3x²y j + (xz²-y²z)k | Vector Calculus
Find the Arc Length of the Curve y = x^2 + x - 2 on the Interval [-2, 1]
Prove That (y²-z²+3yz-2x)i+(3xz+2xy)j+(3xy-2xz+2z)k is both solenoidal and Irrotational
The vector i+xj+3k is rotated through an angle and doubled in magnitude | Vector Algebra | Class 12
If r= xî+yĵ+zk̂, prove that divr= 3 , div(r/r³)= 0 and curl r= 0 | Divergence and Curl of a Vector
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