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Well IM reducing it and the book says it changes from x^2(X+3)-2(X+3)/(X+3)(X^2-3X+9) to (x^2-2)/(X+3)(X^2-3X+9). PLease help me It may not make sense but IM seriously stuck.

2007-01-11 16:29:46 · 8 answers · asked by raider 1 in Science & Mathematics Mathematics

8 answers

Here's a formula for ya: People + asking math questions on Yahoo Answers = Me starting to get pissed off.

2007-01-11 16:33:59 · answer #1 · answered by Soundguy 2 · 1 0

Think of x+3 = Y :
x^2(X+3) -2 (X+3)/(X+3) (X^2-3X+9) = x^2-2/(X^2-3X+9)

To avoid "..." put spaces =), just discovered that myself

2007-01-11 16:37:45 · answer #2 · answered by Luis U 2 · 0 0

4(x-11)(x+11) x= 11 or -11 x^2 - 121 is a distinction of squares. The sq. root of 121 is 11, so that you would possibly want to destroy that down into (x-11) and (x+11). Then, you position each and each and every human being equation equivalent to 0 and be certain for x, Like this: x-11=0 x=11 x+11=0 x=-11

2016-12-02 03:54:03 · answer #3 · answered by duperne 4 · 0 0

x^2(X+3)-2(X+3)/(X+3)(X^2-3X+9)... to (x^2-2)/(X+3)(X^2-3X+9).
Factor out (x+3) getting:
(x+3)[x^2-2)]/[(x+3)(x^2-3x+9)]
= (x^2-2)/(x^2-3x+9)
This is the correct answer.

2007-01-11 16:43:25 · answer #4 · answered by ironduke8159 7 · 0 0

x^2(X+3)-2(X+3) -> (x^2-2)(x+3)
---------------------- -----------------
(X+3)(X^2-3X+9) -> (x^3 +27) or (X+3)(X^2-3X+9)

Ok so i've simplified it down like that all you should have to do is cross out the (x+3)'s on top and bottom and your answer should be:

(x^2-2)
--------------
(X^2-3X+9)

Since you can't simplify it down anymore. I dunno why your book says you still have an (x+3) left.

2007-01-11 16:48:26 · answer #5 · answered by mbsparks11@verizon.net 2 · 0 0

There is some sort of typographic issue, probably parenthesization, because it doesn't work.

2007-01-11 16:39:54 · answer #6 · answered by Anonymous · 0 0

i think it will be best if you type the entire problem out

2007-01-11 16:33:41 · answer #7 · answered by clock 2 · 0 0

um... ur question is not clear.. pls type out clearly.. thnx...

2007-01-11 16:35:34 · answer #8 · answered by Losh 5 · 0 0

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