Input:
dsolve(y(pi,x)-y(-pi,x)=2exp(x))
Write:
`dsolve(y(pi,x)-y(-pi,x)=2exp(x))`
Compute:
$$dsolve((-y^{((-pi))}(x))+y^{(pi)}(x)=2\ exp(x))$$
Output:
$$dsolve((-y^{((-pi))}(x))+y^{(pi)}(x)=2\ exp(x))== C_1\ \int ... \int E_{(-2)*pi} ({x}^{(-2)\ \pi })\ (dx)^{\pi }+\frac {((-exp(x))\ \pi +exp(x)\ x)}{\pi }$$ Result: $$C_1\ \int ... \int E_{(-2)*pi} ({x}^{(-2)\ \pi })\ (dx)^{\pi }+\frac {((-exp(x))\ \pi +exp(x)\ x)}{\pi }$$
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