find the quadratic equation having roots -2,3?
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Discriminant is a number inside the square root.
Real roots exist only if the discriminant is positive.
-3 happening to be negative, there are no real roots of the quadratic equation
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Answer:
The equation for these roots is x² - x - 6 = 0
Step-by-step explanation:
the formula to find the quadratic equation with given roots is:
x² - (Sum of roots)(x) + (Product of roots)=0
Here,
sum of roots= (-2+3)= 1
and product of roots = (-2 . 3)=(-6)
Now simply put these values in the formula
x² - (1)(x) + (-6)=0
So the final answer that you would get is x² - x - 6 = 0.
I hope it cleared your doubt.
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