solve: y²-x² dy/dx = x×y dy/dx
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Answered by
2
Step-by-step explanation:
y2+x2(dydx)=xy(dydx)y2+x2(dydx)=xy(dydx)
yx+xy(dydx)=(dydx)yx+xy(dydx)=(dydx)
yx+(xy−1)(dydx)=0yx+(xy−1)(dydx)=0
Let yx=uyx=u
y=xuy=xu
dydx=xdudx+udydx=xdudx+u
Substituting dydxdydx and yxyx
u+(1u−1)(x
Answered by
0
Answer:
dy/dx y²-x²
=2y-2x
=2(y-x)
Step-by-step explanation:
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