+ If it is given that y, (x, - x)) = 0, y2 (x2 + x,x2 + x 2) = 0 then find. del(y1,y2)/del (X1,X2)
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y2 = x1 + x2. Then the Jacobian matrix is ... Find total differential for F (y,x)=0=⇒ Fy · dy + Fx · dx = d0=0.
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