simplify |n^2+1/n^2-1..-1|
is that absolute value? like this: \(\large |\frac{n^2+1}{n^2-1}-1| \) ????
yes sorry thats the best i can display it with the keyboard
ok.... so let's just change that "1" to \(\large \frac{n^2-1}{n^2-1} \) and subtract those fractions... can you tell me what you get?
change this "1" : \(\large |\frac{n^2+1}{n^2-1}-\color {red}1| \)
i get 2/n^2-1
uh... what's the two dots there right before the last "-1" in the original expression?
i was just trying to separate the -1 in the expression. i have a couple more of these and it seems as though 1 method does not work for the other for example |n-1/3n-1/3| can you help with that
if they don't mean anything.... then that's what i got.... so the answer is \(\large |\frac{2}{n^2-1}| \) where \(\large n \ne \pm1 \)
that one is easier than the last one i know
can u use parenthesis to make it clearer?
i dont know what parenthesis are
that's those grouping symbols: ( )
you know.... when you do a happy face ---> :)
(|n-1/3n|)(|-1/3|) its the same type of question as before
sad face :(
i'm sorry... i gotta go now..... maybe one of these guys/gals can help out????
pretty please?
ok
bye bye.... grouping symbol: :)
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