D dayton1 New member Joined Oct 22, 2007 Messages 33 Oct 31, 2007 #1 I am still stuck on this one...any help? [49- 1/y^2]/[7+1/y] = 1 *solve for Y so I multiply both sides by y^2 to give me [49y^2-1]/[7y^2+y]=1 ????? I don't know what to do now.
I am still stuck on this one...any help? [49- 1/y^2]/[7+1/y] = 1 *solve for Y so I multiply both sides by y^2 to give me [49y^2-1]/[7y^2+y]=1 ????? I don't know what to do now.
stapel Super Moderator Staff member Joined Feb 4, 2004 Messages 16,550 Oct 31, 2007 #2 dayton1 said: [49- 1/y^2]/[7+1/y] = 1 *solve for Y Click to expand... If I understand you correctly, the equation is as follows: . . . . .[49 - 1/y<sup>2</sup>] / [7 + 1/y] = 1 Since you have "(fraction) = (number)", then you can multiply through to clear the one (messy) denominator: . . . . .49 - 1/y<sup>2</sup> = 1(7 + 1/y) . . . . .49 - 1/y<sup>2</sup> = 7 + 1/y You then multiplied through by y<sup>2</sup>, which clears the remaining denominators: . . . . .49y<sup>2</sup> - 1 = 7y<sup>2</sup> + y Now gather all the terms on one side of the "equals" sign (I'd move to the right), and then solve the resulting quadratic equation. Eliz.
dayton1 said: [49- 1/y^2]/[7+1/y] = 1 *solve for Y Click to expand... If I understand you correctly, the equation is as follows: . . . . .[49 - 1/y<sup>2</sup>] / [7 + 1/y] = 1 Since you have "(fraction) = (number)", then you can multiply through to clear the one (messy) denominator: . . . . .49 - 1/y<sup>2</sup> = 1(7 + 1/y) . . . . .49 - 1/y<sup>2</sup> = 7 + 1/y You then multiplied through by y<sup>2</sup>, which clears the remaining denominators: . . . . .49y<sup>2</sup> - 1 = 7y<sup>2</sup> + y Now gather all the terms on one side of the "equals" sign (I'd move to the right), and then solve the resulting quadratic equation. Eliz.