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2006-07-01 02:29:42 · 9 answers · asked by speedlump2 3 in Science & Mathematics Mathematics

9 answers

You can't solve it because it's not an equation, but you can reduce it.

(x^3 -2x^2 -4x +3) = (x-3)((x^2 +x -1)
This can be found using long division...I can't really show it here.

So the final answer would be (x^2 +x-1)

2006-07-01 02:47:57 · answer #1 · answered by theFo0t 3 · 1 0

look x-3 is a factor of numerator (this u can confirm from the remainder theorm)so u simply divide the numerator by x-3 and get a quadratic equation which can be easily solved
by factorising

2006-07-01 09:42:58 · answer #2 · answered by SAMEER 1 · 0 0

Long division of polynomials. I can't type it out here (requires too much spacing accuracy), but this site seems to explain it pretty well.

http://www.math.unt.edu/mathlab/longdiv.html


Edit to the two answers before me- If you read it guys, it's not actually an equation.

2006-07-01 09:35:23 · answer #3 · answered by endersbean3k1 2 · 0 0

Separate the 'x' from the numbers on 2 sides of the equation, do the math, and you will have the answer.

2006-07-01 09:33:47 · answer #4 · answered by TPG 2 · 0 0

Instead of long division, I suggest you try synthetic division. It's too long for me to explain here, so read about it here:
http://www.purplemath.com/modules/synthdiv.htm
It does the same thing as long division but with a lot less writing. Good luck!

2006-07-01 10:32:16 · answer #5 · answered by anonymous 7 · 0 0

Just do long division, except with polynomials here.
The answer is x^2 +x -1

2006-07-01 09:39:10 · answer #6 · answered by Anonymous · 0 0

(x^3 - 2x^2 - 4x + 3)/(x - 3)

3 | 1 -2 -4 | 3
| 3 3 | -3
-----------------------
| 1 1 -1 | 0

ANS : x^2 + x - 1

2006-07-01 13:23:03 · answer #7 · answered by Sherman81 6 · 0 0

well , its so easy to doit, first of all perform along division finding the quadratic solution of dividing acubic function with a linear one.. then use x=[ -b(+ or -) sqrt (b^2-4ac)] / 2a where 'a' not = 0

2006-07-01 09:46:52 · answer #8 · answered by salamoza35 2 · 0 0

Whenever I get stumped I go to this website. You just enter in the equation and it will show you each step on how to solve.

http://www.algebrahelp.com/calculators/equation/

2006-07-01 09:34:47 · answer #9 · answered by totalstressor 4 · 0 0

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