how to find lim(x tend 2)[x]
\[\Large \lim_{x \rightarrow a}x=a\] for a constant a.
two cases arise case 1. if x is an integer case2. If x is not an integer now take the limit x tend to 2- and x tend to 2+
^huh? I don't follow, lol. Am I missing something and hence, making it too simple? I think it's just this: |dw:1378573204029:dw|
im thinking the function needs to be better defined ... what does {x} represent? is it an attempt at an absolute value? or a floor or ceiling or integer function?
...[x] that is
ooohhhhh, I'm sorry, I didn't notice the [ ] before. Yes, that does change things. Scratch my answer above! Can't tell, without knowing what the function really is. :)
But if you want \[\Large \lim_{x \rightarrow 2}x\] then my analysis is right on the money. ;) LOL! :)
if its spose to be a step function, then the limit from the right and left at a given integer are not the same - one exception is if its the int(x) function which does have a limit at x=0 ....
would be best to get an actual screenshot of picture :)
"Welcome to OpenStudy. I can guide regarding this useful site; ask your doubts from me, for it you can message me. Please use the chat for off topic questions. And remember to give the helper a medal, by clicking on "Best Answer". We follow a code of conduct, ( http://openstudy.com/code-of-conduct ). Please take a moment to read it."
Join our real-time social learning platform and learn together with your friends!