Question
Given f(x)=4x2−10x−3, according to the Remainder Theorem, f(2) can be found by finding the remainder of which of the following division quotients?
Answers
GPT 3.5
In order to find the remainder of the division, we divide $4x^2 - 10x - 3$ by the polynomial $x-2$.
We can use polynomial long division or synthetic division to do this division. The quotient is $4x-2$ and the remainder is $-7$.
Therefore, according to the Remainder Theorem, $f(2)$ can be found by finding the remainder of the division quotient $-7$.
We can use polynomial long division or synthetic division to do this division. The quotient is $4x-2$ and the remainder is $-7$.
Therefore, according to the Remainder Theorem, $f(2)$ can be found by finding the remainder of the division quotient $-7$.