Determine the initial values for which y' = √(x - y) has a unique solution.

Name: Determine the initial values for which y' = √(x - y) has a unique solution.
Uploaded: 2023-07-19T08:04:10-08:00
Duration: 27 s
Channel: Numerade
Description: Determine the initial values for which y' = √(x - y) has a unique solution.

Question

Determine the initial values for which y&#x27; = √(x - y) has a unique solution.

Vishal Parmar · Answer

Okay, so here we have a non -homogeneous differential equation and we need to solve this by unde

Linda Hand · Answer

All right, this differential equation has an initial condition to it. That means when we&#x27;re done

Adam Deaton · Answer

We have the equation, D, Y, D, X equals Y over X, where X is positive. And so first we&#x27;ll solve

Rebecca Polasek · Answer

equation, D .Y over DX equals Y over X, and also a domain restriction here, X has to be greater

Sherrie Fenner · Answer

Question four, our equation is four, double, I&#x27;m sorry, y, double prime, minus 2y prime, plus 2y

Question

Determine the initial values for which $y' = \sqrt{x - y}$ has a unique solution.

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