hi
hi :D
how do i calculate this limit (x,y)->(1,1) x^2-y^2/x-y
What does your name mean? just asking :P Wanna broaden my view :)
Notice that x^2-y^2 is factorisable :)
yes go on..
factorise it :D
i like saying factor it instead hm
maybe american english and britain english is different :)
I say similar question in the following link... I think it is help full to you... http://answers.yahoo.com/question/index?qid=20100322080146AAYR2Qv
anyways as he said factor x^2-y^2 \[\lim_{(x,y) \rightarrow (1,1)} \frac{ x^2-y^2 }{ x-y }\]
Then cancel the terms in the numerator and denominator and then plug in (1,1) and evaluate it .
Ok smahil
\[\lim_{(x,y) \rightarrow (1,1)} \frac{ (x-y)(x+y) }{ (x-y) }\] can you cancel now?
yes I can
from there just evaluate it =)
it remains x+y then i substitute them
yep 1+1
cool
I have an exam on the third of january so maybe you could be of help to me in certain issues before then if you don't mind i'll compensate
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