Answer :
Final answer:
The polynomial function of lowest degree with a leading coefficient of 1 and given roots is x^4 - 18x^2 + 32.
Explanation:
The polynomial function of lowest degree with a leading coefficient of 1 and roots √√3, -4, and 4 can be found by using the fact that if a number is a root of a polynomial, then (x - root) is a factor of the polynomial. Therefore, the polynomial can be written as (x - √√3)(x + 4)(x - 4) = (x^2 - 2√3)(x^2 - 16) = x^4 - 18x^2 + 32.
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