SOLUTION: Find the quadratic function whose zeroes are 1- √ 3/2 and 1+ √ 3/2 (only the 3's are under √ , not the whole fractions seen above)

Question 1096362: Find the quadratic function whose zeroes are 1- √ 3/2 and 1+ √ 3/2
(only the 3's are under √ , not the whole fractions seen above)
Answer by KMST(5328) (Show Source): You can put this solution on YOUR website!
There are infinite answers, but I will give you one.
Quadratic functions always have "two zeros" that can be
different real numbers, or
the same real number, or
conjugate complex numbers.
Given all the zeros of a quadratic function,
there is only one quadratic function with as its "leading coefficient"
and exactly those zeros.
However, multiplying that function times any non-zero number,
You get another quadratic function with exactly the same zeros.
If and are zeros of a quadratic function,
the function can be written as
====
So, one solution is .
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SOLUTION: Find the quadratic function whose zeroes are 1- &#8730; 3/2 and 1+ &#8730; 3/2 (only the 3's are under &#8730; , not the whole fractions seen above)

SOLUTION: Find the quadratic function whose zeroes are 1- √ 3/2 and 1+ √ 3/2 (only the 3's are under √ , not the whole fractions seen above)