Solve the differential equation y'''+y''+y'+y=sinx+e^x+e^{-x}

Solve the differential equation

y'''+y''+y'+y=sinx+e^x+e^{-x}

Expert Solution

Colby Messinger answered 2 years ago

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Question 10: (1 point) We want to solve the differential equation dy/dx=[x(e^(7x+y^5)]/y4 a) This differential equation...

Question 10: (1 point) We want to solve the differential equation dy/dx=[x(e^(7x+y^5)]/y4 a) This differential equation is separable and can be writen. ∫N(y)dy=∫M(x)dx , where M(x)= __________ and N(y)= __________ b) To compute the integral ∫N(y)dy, you need to use the substitution u= __________ With this substitution, we get ∫N(y)dy=∫n(u)du, where n(u)= __________ We find that ∫n(u)du= __________ +K and hence ∫N(y)dy= __________ +K, where we have added the constant of integration K for you; so you don't need to add one in your...

Question

Solve the differential equation y'''+y''+y'+y=sinx+e^x+e^{-x}

Solutions

Expert Solution

Related Solutions

Solve differential equation: y'+y=sin(x)

Solve the following differential equation: y''+e^{-y}=0 where y is only a function of x.

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