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Math Handbook Calculator

= `sum_0^oo ` mathHandbook.com





Input:
`dsolve(ds(y,x,n)-2y=exp(x))`

Compute:
$$dsolve(\frac{d^{{n}}}{dx^{{n}}} y-2\ y=exp(x))$$

Result:
$$(-e^{x})+E_{n} (\sum _{k=0} ^ {-1+ceil(abs(n))} c(1+k)\ x^{k}+2\ x^{n})$$

LaTeX:
(-e^{x})+E_{n} (\sum _{k=0} ^ {-1+ceil(abs(n))} c(1+k)\ x^{k}+2\ x^{n})

$$dsolve(\frac{d^{{n}}}{dx^{{n}}} y-2\ y=exp(x)) == (-e^{x})+E_{n} (\sum _{k=0} ^ {-1+ceil(abs(n))} c(1+k)\ x^{k}+2\ x^{n})$$




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