If graph of ax-by=k is passing through origin then find the value of k
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The line x + y = p meets the x- and y-axes at A and B,respectively. A triangle APQ is inscribed in triangle OAR, O being the origin, with right angle at Q. P and Q lie respectively, on OR and AB. If the area of triangle APQ is 3/8th of the area of triangle OAB, then AQ/BQ is equal to
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