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Write a quadratic equation with integer coefficients for each pair of roots.$1,0$
$x^{2}-x=0$
Algebra
Chapter 5
QUADRATIC FUNCTIONS AND COMPLEX NUMBERS
Section 7
Sum and Product of the Roots of a Quadratic Equation
Equations and Inequalities
Quadratic Functions
Complex Numbers
Polynomials
Missouri State University
McMaster University
Harvey Mudd College
Baylor University
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using problem here. One of the routes is zero. So we'll see what happens if Route one is one and fruit to zero. We know it's gonna be equal to negative. Be over a and we could make a whatever we want. Let's make a one just to make things simple. So we have 10 is one and negative Be over a is negative, be over one which is just negative B And so if one is equal to negative B and that means B is equal to negative one. If I most by both sides by negative one. Now, over here, it's gonna be kind of simple, because if one times 01 fender to that's gonna be zero, and if that is equal to a C over one, which is because they're a values one that's gonna be equal to see. So zero is R C value, meaning this equation will be a is one. So we got an X squared B is negative one. So we having minus X and see a zero so you don't write it, and there is a quadratic equation
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