Solve dy/dx+2xy=ex2
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Answer:
Step-by-step explanation:
Here is the equation: dydx−2xy=ex2
And my solution
P(x)=−2x⟹I(x)=e−x2
I(x)∗dydx−2xyI(x)=ex2I(x)
e−x2dydx−2xye−x2 = ex2e−x2
d(−2yx)dx=ex2e−x2
Since ex2∗e−x2=e0=1
Therefore, −2yx=1+c
If I'm doing something wrong, please show me! Thanks!
ordinary-differential-equations
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