simplify the following rational expression: x 2 -4x-5 x-5
can you clarify the expression, it is unclear
is it \[\frac{x^2-4x-5}{x-5}\]?
factor and cancel \[\frac{(x-5)(x+1)}{x-5}=\frac{\cancel{(x-5)}(x+1)}{\cancel{x-5}}=x+1\]
yes!
thanks god! someone finally figured it out!
method is clear right? factor if you can, then cancel the common factors
yep :) can u help me with another one?
yes
@katlin95 i helped u out, and i told u if what i was telling u was right relating to the equation was right and u would say, yes... but it was not :/
@katlin95 u sould but ur question a bit more clear
which expression represents 12 x 3 -6 x 2 +2x 2x in simplest form
are those times signs, or \(x\)'s
like the one above ^ its not clear. this usually happens when someone just copies and paste the question from online.
A. 6 x 2 -3x B. 10 x 2 -4x C. 6 x 2 -3x+1 D. 10 x 2 -4x+1 they are x's:)
@satellite73 ? where did u go?
is it like this \[12 x^ 3 -6 x ^2 +2x\times 2x\]
yes
she kept telling me yes that i was correct also but at the end the equation i was talking about was nothing like how it was.
ok then \[2x\times2x=4x^2\] so you have \[12x^3-6x^2+4x^2=12x^2-2x^2\]
but that is not one of your choices, so i guess i read it wrong
maybe you could rewrite it, use ^ for exponents, like x^2 for x squared
@satellite73, no she is the one telling us the equation and writing it unclear
or else post the actual question as an attachment
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