I need help with x+2 divided by x-8
change the numerator a bit\[\frac{x+2}{x-8}=\frac{x-8+2+8}{x-8}=\frac{x-8}{x-8}+\frac{2+8}{x-8}\] can you see what i have done?
no
i have taken away 8 from the numerator to get something that will cancel, but to keep the fraction equal i needed to add 8 as well, now the fraction has two parts that can be evaluated separately, the first one cancels nicely
ok
so the answer is 2 over x
how did you get that?
i cross out the 8's
sorry math is my worst subject i'm trying to learn this algerba
\[\frac{x-8}{x-8}+\frac{2+8}{x-8}\] the first fraction will cancel , but for the second one all you can do is to simplify the numerator
what do you get?
What exactly was the original question?
oh , now i understand the question, i thought it was something different, lets start again.
\[\frac{x+2}{x-8}\] What you need to know is that a fraction wont be defined when the denominator is zero so what value(s) of x make x-8 equal to zero?
8-8=0
yeah when x is 8, the denominator becomes zero, and the fraction wont make sense, any number divided by zero is undefined
well i would just set denominator to 0 and solve for x x-8=0 x-8+8=8 x=8
thank you one more problem write in lowest term a2-b2 divided by b-a
that is a square minus b square
\[\frac{a^2-b^2}{b-a}\]
yes
write the lowest term? is that really the whole question?
yes the answer I got is negative 1. just want to make sure it is right.
is there some more information? i still dont understand this question
a squared minus b squared divided by a minus b
how did you get -1?
I crossed out the each a's and b's and when I cross them out i gave each a one and diveded negative l by one.
i'm confused, the problem is( a squared minus b squared )divided by (a minus b) yes the bootom does not squared so Im not able to cross out is that what you are saying.
you can only cancel terms in fractions when they are factors, (ie with multiplication, [not addition or subtraction])
ok
Cam you tell me the exact wording of this question , i think im still missing part of it
it only says to write in lowest terms.
Oh, "Write the expression \(\frac{a^2-b^2}{b-a}\) in lowest terms"
yes
This just means you have to expand the numerator using difference of squares a^2−b^2=(a−b)(a+b) and then cancel the common factor (after taking the negative, to get the factor in the numerator the same as the denominator
how do I do that?
first re-write the numerator as a product of two factors (as i have above,)
ok
thank you so much for youe help. If I need any more help with equations I hope that I can adrress them to you if noone else response once again thanks.
yeah for next time , i will try and help for sure, but now i have to go to sleep bye
bye
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