The greatest common factor of???--->:
\[x(x+8)+11(x+8)\]
i only see one common factor that they have
if we redefine (x+8) to equal "n" xn + 11n
What do you mean exactly?
i meant exactly what i posted :/
the (x+8) parts take up alot of real estate in the expression, so to quiet the noise, i redefined it into something should be simpler to consider.
I don't understand what you mean by n?
"n" is just a variable that we define to be equal to (x+8) then replacing equals with equals allows us to see the expression in a simpler form
I got \[x ^{2}+19x+88\]
that is not the greatest common factor .....
Noo, when I worked out the equation first
Are you looking to put the expression into a standard form? or to determine from its given state, what factors they have in common?
To find the great common factor
then working it out to: x^2 +19x + 88 serves no purpose
Oh...well, now I'm just confused.
to determine the greatest common factor from say: 2(9) + 5(9) you would not first work it out: 2(9) + 5(9) = 90 what good does the form "90" do for us?
none
so, lets not go that route :) can you by chance tell me the GCF of 2(9) + 5(9)
do I have to find it for each number?
you just have to look at it and see what value they have in common. compare 2(9) with 5(9) and tell me what they have in common
9 or would it be 1?
9 :) do the same thing with this, but remember that we redefined it such that n=(x+8) xn + 11n
so it would be the (x+8) that are in common?
exactly
i have to go, class is starting
thank you
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