tome work Find dw at using magnitue: 1 w = x + y, x= cost, J-...

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tome work Find dw at using magnitue: 1 w = x² + y², x= cost, J- sint ) w = x² + y² 2 y w = = = ² + 1/² x= cos²t, J = Sin't, Z=1, at t=3 ) w = \n(x² + y² +2²), x= cost, J = Sint, 2= 4√E, at t=3 t-1 2 w = 2-sinxy, x=t, J=Int, z=e ind at and a tu using at the given points. at the given two different methods, then find its value at the 2 P-L 2-r -) Find dw Ər at t = π x = cost + sind, I= cost - sint, at t=0 U= Find ) W² = 4 e^lny, x= In cu cosv), y = u Sinv, at (U₂V) =(2, 7/4) (u aw > 2 w = xy + yz + xz, X= U+V, J= U-V, Z= UX, ) w = In (x² + y² + z²), x=ue sinu, Jue cosu, z=ue, at (U₂V)= (-2,0) ind dy, du and Ju two methods, then find their values. 2 akiven points. DZ 7 at t=1 using -given : two different methods, then find its value at (U₂V) = (1/2₂1) ₂ P = x+y+z, %₁ = x_y₁+z₂r= x+y=z₂, at (x₂), z)=(√3, 2, 1) 2 when r=1, S = -1 if w= (x+y+z) ², x=r_s₂ y = cos (r+s), 2= sin(r+S) when u=-1₁ V=2 if w= xy + lnz, x= √²/u₂ y=u+V₂ Z=cosu ) Find dw when U=V=0 if w= x ² + Y/xX ₂X = U-2V +1,J= 2U+V-2 DV | Find ² and 3² when U=0, V=1 if Z= sinxy + xsiny, x= U²+V² Su av y=uv tome work Find dw at using magnitue: 1 w = x² + y², x= cost, J- sint ) w = x² + y² 2 y w = = = ² + 1/² x= cos²t, J = Sin't, Z=1, at t=3 ) w = \n(x² + y² +2²), x= cost, J = Sint, 2= 4√E, at t=3 t-1 2 w = 2-sinxy, x=t, J=Int, z=e ind at and a tu using at the given points. at the given two different methods, then find its value at the 2 P-L 2-r -) Find dw Ər at t = π x = cost + sind, I= cost - sint, at t=0 U= Find ) W² = 4 e^lny, x= In cu cosv), y = u Sinv, at (U₂V) =(2, 7/4) (u aw > 2 w = xy + yz + xz, X= U+V, J= U-V, Z= UX, ) w = In (x² + y² + z²), x=ue sinu, Jue cosu, z=ue, at (U₂V)= (-2,0) ind dy, du and Ju two methods, then find their values. 2 akiven points. DZ 7 at t=1 using -given : two different methods, then find its value at (U₂V) = (1/2₂1) ₂ P = x+y+z, %₁ = x_y₁+z₂r= x+y=z₂, at (x₂), z)=(√3, 2, 1) 2 when r=1, S = -1 if w= (x+y+z) ², x=r_s₂ y = cos (r+s), 2= sin(r+S) when u=-1₁ V=2 if w= xy + lnz, x= √²/u₂ y=u+V₂ Z=cosu ) Find dw when U=V=0 if w= x ² + Y/xX ₂X = U-2V +1,J= 2U+V-2 DV | Find ² and 3² when U=0, V=1 if Z= sinxy + xsiny, x= U²+V² Su av y=uv

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2 CS 1 W xy Solution 51 W cost sint W 2 mil 3 17 2 Wny may Z dw dt 3 3 3 3 dw w 2ty x ... View the full answer