Given a polynomial f(x) and that f(12)=0, apply the Remainder Theorem and then determine which of the following is a factor of f(x)
To apply the Remainder Theorem, we need to determine the remainder when f(x) is divided by x-12. In other words, we need to find f(12) to find the remainder. Since it is given that f(12) = 0, the remainder when f(x) is divided by x-12 is 0.
Therefore, x-12 is a factor of f(x).
To apply the Remainder Theorem, we need to find the remainder when f(x) is divided by (x - 12). If f(12) = 0, it means that (x - 12) is a factor of f(x).
The Remainder Theorem states that if we divide a polynomial f(x) by (x - a), the remainder will be equal to f(a). In this case, a = 12.
To determine which of the following is a factor of f(x), we need to check which one of them is equal to (x - 12).
Please provide the options you have for possible factors of f(x) so I can assist you further.