To find another root of the polynomial, we need to set the polynomial equal to zero and solve for the variable.
The polynomial is 3-7-√.
Setting it equal to zero, we have:
3-7-√ = 0.
Rearranging the equation, we get:
-√ = 7-3.
Simplifying, we have:
-√ = 4.
Squaring both sides of the equation, we get:
√^2 = 4^2,
which simplifies to:
-1 = 16.
This is not a true statement, so the value we found, -√ = 4, is not a valid root of the polynomial.
Therefore, based on the given information, we cannot name another root of the polynomial.
If 3−7–√
is a polynomial root, name another root of the polynomial.
1 answer