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Show that y = e^-x is a solution of the linear equation dy/dx+y=0, and y=x^-1 is a solution of the nonlinear equation dy/dx+y^2=0
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If y solves the differential equation, then we should get a unanimously true statement such as 0 = 0 from substituting that value of y into the equation. Have you tried to substitute the function and its derivative into the equation?
Great explanation! :D
I did that for the linear one. I'll try the same for the nonlinear one. thanks
No problem! As long as you take your derivatives properly, they should work out! :)
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