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If $$5x^{2} - 13xy + 6y^{2}$$ = 0, find x : y.
(3 : 5) only
(3 : 5 ) or (2 : 1)
(2 : 1) only
(5 : 3) or (1 : 2)
$$5x^{2} - 13xy + 6y^{2}$$ = 0
$$5x^2 - 13xy + 6y^2 = 0$$Â
$$5x^2 - 10xy - 3xy + 6y^2 = 0$$
$$5x(x - 2y) - 3y(x - 2y) = 0$$Â
(x - 2y) (5x - 3y) = 0 .
x=2y, x=$$\frac{3y}{2}$$
x : y=Â (3 : 5 ) or (2 : 1)
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