Using the substitution y = vx and dy = v dx+ x dv, the differential equation with homogeneous coefficients (x2+y)dx+xy dy = 0 reduces to (A (1+2v)dx + x dv = 0 B (2v2 - 1)dx – vx dv = 0 (2 v2 – 1)dx +...

Using the substitution y = vx and dy = v dx+ x dv, the differential equation with homogeneous<br>coefficients (x2+y)dx+xy dy = 0 reduces to<br>(A<br>(1+2v)dx + x dv = 0<br>B<br>(2v2 - 1)dx – vx dv = 0<br>(2 v2 – 1)dx + vx dv = 0<br>D<br>(1 +2v)dx + vx dv = 0<br>

Extracted text: Using the substitution y = vx and dy = v dx+ x dv, the differential equation with homogeneous coefficients (x2+y)dx+xy dy = 0 reduces to (A (1+2v)dx + x dv = 0 B (2v2 - 1)dx – vx dv = 0 (2 v2 – 1)dx + vx dv = 0 D (1 +2v)dx + vx dv = 0

Jun 05, 2022

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Using the substitution y = vx and dy = v dx+ x dv, the differential equation with homogeneous coefficients (x2+y)dx+xy dy = 0 reduces to (A (1+2v)dx + x dv = 0 B (2v2 - 1)dx – vx dv = 0 (2 v2 – 1)dx +...

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