Homogeneous Equation:
When dy/dx is equal to the fraction the numerator and the denominator both are homogeneous functions of x and y of same degree then the differential equation is said to be homogeneous equation.
That is when dy/dx = f(x,y), where f(km, ky) = f(x, y) then this differential equation is be homogeneous differential equation .
Method: Put y = vx
Example: Solve .
Solution: (homogeneous) . Put y = vx
Integrate
C + lnx = - ln(1 -v2)
=> lnkx + ln(1 -v2) =0
=> kx(1- v2) = 1 => k(x2 - y2) = x .
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