Question #7511

On a rectangular hyperbola, if one point is (2, 3) and y varies inversely to x, find y when x is 6.

Expert's answer

Question #7511 On a rectangular hyperbola, if one point is (2,3)(2,3) and yy varies inversely to xx, find y when xx is 6.

Solution. The condition entails that y=cxy = \frac{c}{x}, (2,3)(2,3) lies on this hyperbola hence c=6c = 6. So the equation of this hyperbola is, in fact, y=6/xy = 6 / x, when x=6x = 6, one can get that y=1y = 1.

Answer. y=1y = 1.

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