Video
Unknown · 0:00
Bernoulli equations of the form \(dy/dx + P(x)y = Q(x)y^n\) (\(n \neq 0,1\)) become first-order linear equations if you first divide by \(y^n\) and then substitute \(v = y^{1-n}\) via implicit differentiation, rather...
Unknown · 0:00
Bernoulli equations of the form \(dy/dx + P(x)y = Q(x)y^n\) (\(n \neq 0,1\)) become first-order linear equations if you first divide by \(y^n\) and then substitute \(v = y^{1-n}\) via implicit differentiation, rather...
Redirecting...