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(2x cube - x square- 9x+18) \(x-1)

 Apr 14, 2014
 #1
avatar+2592 
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You have to reverse the foil

That is all i can give you

it is a triple foil

example: (x+/-3)(x+/-3)(x+/-3)

 Apr 14, 2014
 #2
avatar+60 
0

So we have

(2x^3 - x^2- 9x+18) \ (x-1)

Let's do some "long division" on this one...we have

        2x^2 + x - 8

        __________________x - 1 ) 2x^3 - x^2- 9x+18

          2x*3 - 2x^2

         _________________

                     x^2 - 9x

                     x^2 -   x

                     _________

                              -8x + 18

                              -8x + 8

                              _______

                                       10

 

So we have   

2x^2 + x - 8 with a "remainder" of 10 / (x-1)

 

P.S.......I don't if this is gonna' line up correctly on this new website, but I did my best !!!

 Apr 14, 2014
 #3
avatar+60 
0

  Let me try this again !!! (There is no "preview," so I can't tell what might happen!!)

 

          2x^2 + x - 8

            __________________   

     x - 1 ) 2x^3 - x^2- 9x+18

               2x*3 - 2x^2

         _________________

                     x^2 - 9x

                     x^2 -   x

                     _________

                              -8x + 18

                              -8x + 8

                              _______

                                       10

 Apr 14, 2014
 #4
avatar+60 
0

OK....that was somewhat better.....I hope you understood it !!!

 Apr 14, 2014
 #5
avatar+118687 
0

Re: (2x cube - x square- 9x+18) \(x-1)

the division sign is a round the wrong way.  I assume that this is just a typo.

-------------------------------------------------

Hi Chris,

I see you have recovered your username.  That is good. 

Have you ever tried using synthetic division for polynomials.  I'd have to look it up again but there is a couple of good you tube clips about with the method and it is much quicker.  Maybe you would like to take a look.  I usually do it your way  because it is so ingrained in my head but like I said, the other way is quicker.

 Apr 15, 2014

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