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show that y=x^2-x^(-1) is a solution of the differential equation y"-2y/x^2=0
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If \[y = x ^{2} - x ^{-1}\], then \[y' = 2x + x ^{-2}\], and \[y'' = 2 - 2x ^{-3}\]. Given the original value of y, \[2y/x ^{2} = (2x ^{2} - 2x ^{-1})/x ^{2} = 2 - 2x ^{-3} = y''\]
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