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Rory Daulton
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Why doesdo some linear differential equation have no particular solution?

For some linear equations, for example:

$d^2/dx^2 - 3dy/dx - 4y = 0$$$\frac{d^2y}{dx^2} - 3\frac{dy}{dx} - 4y = 0$$

Why is the particular solution is 0?

Does this have to do with equations being homogeneous or inhomogeneous?

Why does some linear differential equation have no particular solution?

For some linear equations for example:

$d^2/dx^2 - 3dy/dx - 4y = 0$

Why is the particular solution is 0?

Does this have to do with equations being homogeneous or inhomogeneous?

Why do some linear differential equation have no particular solution?

For some linear equations, for example:

$$\frac{d^2y}{dx^2} - 3\frac{dy}{dx} - 4y = 0$$

Why is the particular solution 0?

Does this have to do with equations being homogeneous or inhomogeneous?

Source Link

Why does some linear differential equation have no particular solution?

For some linear equations for example:

$d^2/dx^2 - 3dy/dx - 4y = 0$

Why is the particular solution is 0?

Does this have to do with equations being homogeneous or inhomogeneous?