Integral of $ \int K_0(x)\frac{x-a}{\sqrt {(x-a)^2-b}}dx$

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Does this integral have a solution? $$ \int K_0(x)\frac{x-a}{\sqrt {(x-a)^2-b}}dx$$ Where $K_0(x)$ is the $0_{th}$ modified Bessel functions of the second kind