A Short Course in College Mathematics, Comprising Thirty-Six Lessons On Algebra, Coordinate Methods, And Plane Trigonometry

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Here A = 9,\, B = 216, hence iJ/(4 A) = 216/(4 x 81)= f. Substituting X = x — | in the above equation we obtain the new equa- tion 81 X* — 729 x2 - 162 X + 810 = 0, or, dividing through by 81, x< - 9 a;2 — 2x -1-10 = 0. The roots of this equation were found in 15.9 to be - 2.60, - 1.32, 1, and 2.92. Since X = x — | the roots of the given equation are found by dimin- ishing these values by f = 0.67, which gives us the four roots of the given equation X = - 3.27, - 1.99, 0.33, 2.26. GRAPHIC SOLUTION OF EQUATIONS 105 15.11. Equivalent Sets of Simultaneous Equations. Two sets of simultaneous equations are equivalent if they have the same roots. It follows from what has been said that the two sets of curves corresponding to the two sets of equations must have the same intersection points. Thus by first adding and then subtracting the two equations (1) x^ + 3xy + y^ = 299, (2) x'^-3xy + y^ = -l, we obtain the equivalent set of equations (3) a;2 + 2/2 = 149, (4) xy = 50. The intersection points of the curves (1) and (2) must coin- cide with the intersection points of the curves (3) and (4).

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