Question

Complete the equation so that it has solutions of –5 and 7. x2 x = 0

Answer 1

The equation it has solutions of –5 and 7  is x^2-2x-37=0

We have equation

solutions of equation are –5 and 7.

We have to find complete the equation.

We have given that solutions of the equation are -5, 7.

The standard form of a quadratic equation.

What is the factor of the quadratic equation?

$(x -\alpha) (x- \beta)$

Where we have

$p = -(\alpha+\beta) and q = (\alpha\times \beta)$

So, roots are

$( x- (-5)) (x-7)$

$p = -( -5+7)$ , $q =(-5)(7).$

$p = -2 and q = -35.$

On substituting p and q in equation

$x^2+(-2)x-37=0$

$x^2-2x-37=0$

Therefore,x^2-2x-37=0  is the equation of solution -5,7.

To learn more about the quadratic factor visit:

brainly.com/question/472337

Answer 2

Answer:

-2, -35

Step-by-step explanation: