If `x=rsinthetacosphi,y=rsinthetasinphi and z=rcostheta, then x^2+y^2+z^2` is independent of `th...

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If `x=rcos thetacosphi,y=rcosthetasinphi and z=r sin theta,` show that ,`x^2+y^2+z^2=r^2` If `x=rcos thetacosphi,y=rcosthetasinphi and z=r sin theta,` show that ,`x^2+y^2+z^2=r^2`
Als u=x²+y²+z² Waar x=e^(2t), y=e^(2t)cost, z=e^(2t)sint Vind du/dt als een totale afgeleide en c... Als u=x²+y²+z² Waar x=e^(2t), y=e^(2t)cost, z=e^(2t)sint Vind du/dt als een totale afgeleide en c...
If z=f(x, y) And x=(e^u)sin(v), y=(e^u)cos(v) PT (∂z/∂u)²+(∂z/∂v)²=(e^2u){(∂z/∂x)²+(∂z/∂y)²} If z=f(x, y) And x=(e^u)sin(v), y=(e^u)cos(v) PT (∂z/∂u)²+(∂z/∂v)²=(e^2u){(∂z/∂x)²+(∂z/∂y)²}
Engg_Maths | If z=f(x, y) and x=r cos θ and y=r sin θ ST (∂z/∂x)²+(∂z/∂y)²=(∂z/∂r)²+(1/r²)(∂z/∂θ)² Engg_Maths | If z=f(x, y) and x=r cos θ and y=r sin θ ST (∂z/∂x)²+(∂z/∂y)²=(∂z/∂r)²+(1/r²)(∂z/∂θ)²
Q36 | If x=r sin⁡θ cos⁡ϕ , y=r sin⁡θ sin⁡ϕ and 2=r cos⁡θ, then find x^2+y^2+z^2. Q36 | If x=r sin⁡θ cos⁡ϕ , y=r sin⁡θ sin⁡ϕ and 2=r cos⁡θ, then find x^2+y^2+z^2.
Find the Jacobian given x = ucos(theta) - vsin(theta), y = usin(theta) + vcos(theta) Find the Jacobian given x = ucos(theta) - vsin(theta), y = usin(theta) + vcos(theta)
If z=f(x y) x=rcosӨ y=rsinӨ Find (Әz/Әx)^2 + (Әz/Әy)^2 PARTIAL DIFFERENTIATION If z=f(x y) x=rcosӨ y=rsinӨ Find (Әz/Әx)^2 + (Әz/Әy)^2 PARTIAL DIFFERENTIATION
Show that if R be the ellipsoid x^2/a^2+y^2/b^2+z^2/c^2=1. Triple integration over R√(a^2b^2c^2-.. Show that if R be the ellipsoid x^2/a^2+y^2/b^2+z^2/c^2=1. Triple integration over R√(a^2b^2c^2-..