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josephsuk
Recent content by josephsuk
J
Solving a Second Order Nonlinear ODE: Integrating and Separating Variables
I am not exactly what follows in the next steps. Would integrating y' d(y') give me ((y')^2)/2 or something else? If it does give me that answer, then I get y to be y=\frac{5}{2}x\sqrt[5]{\frac{-16}{3}}
josephsuk
Post #5
Sep 25, 2012
Forum:
Calculus and Beyond Homework Help
J
Solving a Second Order Nonlinear ODE: Integrating and Separating Variables
It appears to be logical to use separation of variables to get y'd(y')=8y^-4dy and then integrate to get the solution?
josephsuk
Post #3
Sep 25, 2012
Forum:
Calculus and Beyond Homework Help
J
Solving a Second Order Nonlinear ODE: Integrating and Separating Variables
1. y''y^4 = 8 I tried almost every method I know, including laplace transforms, variation of parameters, reductin of order, v=y' substitution
josephsuk
Thread
Sep 25, 2012
Nonlinear
Ode
Second order
Replies: 6
Forum:
Calculus and Beyond Homework Help
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