how do you read: "$\lim (n-1)/(n-2) = 1$" The limit of the fraction $(n-1)/(n-2)$ with $n$ approaching $+\infty$ is $1$. But how do you read that, concisely? (say during chalking the formula on a blackboard). Is it acceptable to say "lim", for instance?
I would read "the limit of n minus one over n minus two, with n approaching positive infinity is one".
Would that be correct? But then, how do you deal with the ambiguity regarding parentheses? Would you have to say "the limit of the quantity n minus one over the quantity n minus two.." or do you say "left parenthesis n minus one right parenthesis" ?

I would say "The limit as $n$ approaches infinity of $n$ minus one all over $n$ minus two equals one".
