The product of the roots of the equation 2x2 -x -2 = 2 is 2x2 -x -2 = 2.
There are 2 roots to the equation x2-4x-32 equals 0; factored it is (x-8)(x+4); therefore the roots are 8 & -4.
It is a quadratic equation with one unknown variable, x which has no real roots.
2x2 - 5x - 3 = 0 A quadratic equation expressed in the form ax2 + bx + c = 0 has two real and distinct roots when b2 - 4ac is positive. Using the figures from the supplied equation then b2 - 4ac = 52 - (4 x 2 x -3) = 25 + 24 = 49. Therefore there are TWO real and distinct roots.
If p, q, r, ... are the roots of the equations, then (x-p), (x-q), (x-r), etc are the factors (and conversely).
Use the quadratic formula, with a = 1, b = -3, c = 2.
-4,3 are the roots of this equation, so for the values for which the sum of roots is 1 & product is -12
the sum is -b/a and the product is c/a
If the quadratic is ax2 + bx + c = 0 then the product of the roots is c/a.
There are 2 roots to the equation x2-4x-32 equals 0; factored it is (x-8)(x+4); therefore the roots are 8 & -4.
They are called the solutions or roots of the equations.
It has roots x = 2.618 and x = 0.38197
The Factor-Factor Product Relationship is a concept in algebra that relates the factors of a quadratic equation to the roots or solutions of the equation. It states that if a quadratic equation can be factored into the form (x - a)(x - b), then the roots of the equation are the values of 'a' and 'b'. This relationship is crucial in solving quadratic equations and understanding the behavior of their roots.
This quadratic equation has no real roots because its discriminant is less than zero.
A quadratic equation has the form: x^2 - (sum of the roots)x + product of the roots = 0 or, x^2 - (r1 + r2)x + (r1)(r2) = 0
The roots are: x = -5 and x = -9
The roots of the equation are [5 +/- sqrt(11)]/2 = 4.158 and 0.842
2x2 -3x - 4 = 0 use the qudratic equation and your answers are 1.137458609 and -2.637458609