SOLUTION: Which of the following quadratic equations has solutions of x = 5q and x = 4p? x2 + x(4p - 5q) - 20pq = 0 x2 + 20pq = 0 x2 + x(4p + 5q) - 20pq = 0 x2 - x(4p + 5q) + 20pq = 0 x

Algebra ->  Quadratic Equations and Parabolas  -> Quadratic Equations Lessons  -> Quadratic Equation Lesson -> SOLUTION: Which of the following quadratic equations has solutions of x = 5q and x = 4p? x2 + x(4p - 5q) - 20pq = 0 x2 + 20pq = 0 x2 + x(4p + 5q) - 20pq = 0 x2 - x(4p + 5q) + 20pq = 0 x      Log On


   



Question 910937: Which of the following quadratic equations has solutions of x = 5q and x = 4p?
x2 + x(4p - 5q) - 20pq = 0
x2 + 20pq = 0
x2 + x(4p + 5q) - 20pq = 0
x2 - x(4p + 5q) + 20pq = 0
x2 - x(4p - 5q) + 20pq = 0

Answer by richwmiller(17219) About Me  (Show Source):
You can put this solution on YOUR website!
(x-5q)*(x-4p)
20pq-4px-5qx+x^2
x^2-x(4p+5q)+20pq=0 fourth choice