Step-by-step explanation:
When given the roots of a quadratic equation, use the form
where r and s are the roots.
Let r = -11 and s = 3 (it will still be the same if r = 3 and s = -11).
Then, use the FOIL method in order to multiply the two binomials.
Lastly, combine like terms.
Therefore, the equation with the roots x = -11 and x = 3 is x² + 8x - 33 = 0, which is Option A.
Answer:
A. x²+8x-33=0
x²+8x-33=0
(x+11)(x-3)=0
x+11=0
x-3=0
x=-11
x=3
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Answers & Comments
Step-by-step explanation:
When given the roots of a quadratic equation, use the form
where r and s are the roots.
Let r = -11 and s = 3 (it will still be the same if r = 3 and s = -11).
Then, use the FOIL method in order to multiply the two binomials.
Lastly, combine like terms.
Therefore, the equation with the roots x = -11 and x = 3 is x² + 8x - 33 = 0, which is Option A.
Answer:
A. x²+8x-33=0
Step-by-step explanation:
x²+8x-33=0
(x+11)(x-3)=0
x+11=0
x-3=0
x=-11
x=3