find the verticle asymptote of f(x)= 1/(x^2 -4) and describe the behavior of f(x) to the left and right of each asymptote? help PLEASE?D: (:
2 Vertical asymptotes. 1 at x=2, and the other at x=-2. Because (x^2-4) --> (x-2)(x+2)
or you could also say that they are going towards 0 because they never cross the x-axis
is this the correct graph?
@SoccerGirl13, just out of curiousity, what kind of calculator do you have?
ti-84 :o
I see
Do you know how to program the function into your calculator?
If you did, that would help you out a lot
yes, but what i'm having trouble with is identifying the limits. :(
wait what do you mean by program the function into it?
If you don't know how to, then nevermind.
Explaining how to program a calculator from OS would be a project.
They question asked to explain the behavior of f(x) to the right and left of each asymptote.
yess, that was the second part of the question! :o
If you've already graphed the function, then I assume that you have already found the vertical asymptotes. And from the graph, you should be able to describe its behavior.
would you say that both sides are going towards zero, or that the left side is going towards negative infinity and right towards infinity? :o .__.
@Hero ? any clue? O; :(
In this case, one side is approaching infinity and the other is approaching y = 0
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