Question

PLZZ help Create a quadratic polynomial function f(x) and a linear binomial in the form (x − a).

Part 1. Show all work using long division to divide your polynomial by the binomial.

Part 2. Show all work to evaluate f(a) using the function you created.

Part 3. Use complete sentences to explain how the remainder theorem is used to determine whether your linear binomial is a factor of your polynomial function

Answer 1

@radar @This_Is_Batman @goformit100

Answer 2

@Hero @hhelpplzzzz

Answer 3

srry i dont know

Answer 4

ok @satellite73 @ganeshie8 @phi

Answer 5

@ParthKohli @jim_thompson5910 @zepdrix @Zarkon

Answer 6

@robtobey @mathslover @Luigi0210

Answer 7

thats alot of blue...

Answer 8

:P thanks for coming @mathslover

Answer 9

and @Hero

Answer 10

I thought you already created a function for this

Answer 11

i had the two functions but forgot em...

Answer 12

ugh alone... again... ima fail this, this is my 2nd to last Q :P

Answer 13

@satellite73

Answer 14

@ParthKohli @jim_thompson5910 @zepdrix @Zarkon @satellite73 @ganeshie8 @phi @radar @This_Is_Batman @goformit100

Answer 15

blue...

Answer 16

T.T

Answer 17

What do you mean you forgot them. You just had them posted. Why don't you look at your profile under "Questions Asked" and find that question where you posted them

Answer 18

oh uuh thanks lemme look

Answer 19

(x^3 - 3x^2 - x + 3), and (x + 1)

Answer 20

@Hero

Answer 21

Part I

Divide \[f(x) =\frac{x^3 - 3x^2 - x + 3}{x + 1}\]

Part II
Find \[f(-1)\]

Part III
If \(f(-1) = 0\), then x + 1 is a factor

Answer 22

so for part 2 substitute all the x's for -1 right?

Answer 23

oh well thanks for trying... i have to go sorry

Answer 24

You have to divide first before you can do that.

Answer 25

oh okay

Answer 26

i will try that tomorrow thanks for helping, and i live in florida so SCHOOLS FINALLY OUT xD but flvs never ends...

Answer 27

bye

Answer 28

Good luck