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Find the value of A+B+CA+B+CA+B+C, given the following: ∫1∞(arcsin(1x)−1x) dx=A+lnB−πC\int_1^\infty\left(\arcsin\left(\frac{1}{x}\right)-\dfrac{1}{x}\right) \, dx=A+\ln B-\dfrac{\pi}{C}∫1∞(arcsin(x1)−x1)dx=A+lnB−Cπ
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