Since (x−5) is a factor, we can use synthetic division with x=5 to divide the polynomial x³ − 4x² − 11x + 30.

Here are the solutions to the problems: 3. If (x−5) is a factor of x³ − 4x² − 11x + 30, find the remaining factors. Step 1: Since (x−5) is a factor, we can use synthetic division with x=5 to divide the polynomial x³ − 4x² − 11x + 30. 5 | 1 -4 -11 30 | 5 5 -30 ----------------- 1 1 -6 0 The quotient is x² + x − 6. Step 2: Factor

Since (x−5) is a factor, we can use synthetic division with x=5 to divide the polynomial x³ − 4x² − 11x + 30.

Here are the solutions to the problems: 3. If (x−5) is a factor of x³ − 4x² − 11x + 30, find the remaining factors. Step 1: Since (x−5) is a factor, we can use synthetic division with x=5 to divide the polynomial x³ − 4x² − 11x + 30. 5 | 1 -4 -11 30 | 5 5 -30 ----------------- 1 1 -6 0 The quotient is x² + x − 6. Step 2: Factor

Solved: Since (x−5) is a factor, we can use synthetic…

Here are the solutions to the problems:

3. If $(x-5)$ is a factor of $x^3 - 4x^2 - 11x + 30$ , find the remaining factors.

Since $(x-5)$ is a factor, we can use synthetic division with $x=5$ to divide the polynomial $x^3 - 4x^2 - 11x + 30$ .
5 | 1 -4 -11 30 | 5 5 -30 ----------------- 1 1 -6 0
The quotient is $x^2 + x - 6$ .
Factor

Since (x-5) is a factor, we can use synthetic division with x=5 to divide the polynomial x³ - 4x² - 11x + 30.

Step-by-step solution

Since $(x-5)$ is a factor, we can use synthetic division with $x=5$ to divide the polynomial $x^3 - 4x^2 - 11x + 30$ .

Factor

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