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For the function fwhose graph is given; find the limit_Em Kx)...

Question

For the function fwhose graph is given; find the limit_Em Kx)

For the function fwhose graph is given; find the limit_ Em Kx)



Answers

Find lim $f(x)$ and $\lim _{x \rightarrow-\infty} f(x)$ for the function whose graph is provided.

We want to find the limit of this function using the graph, and first we want to find the limit as X approaches infinity, which means you want to go to the right, so we're going to follow this right portion of the graph. You can see it levels off here at this height and that is negative one negative two, negative three. So that is the limit. And then we would find the limit as X approaches negative infinity, which means you're going over here to the left, so we follow this left piece of the graph and we can see.

We would find the limit of this function using this graph, and first we want to find the limit as X approaches infinity, which means we want to go to the right, so we follow the right end of this graph, does this end, and we can see you just going up continuously, so that is infinity. And then we want to find the limit of the graph as X goes to negative infinity, which means going to the left. So we trace this left end of the graph, and we can see this graph is going to continue to go down.

We want to find the women of this function as first as X approaches infinity, which means we're going to follow the right end of the graph, which is this piece right here. And you can see as we get the right, this piece is going to continue to go up so that's infinity. And we want to find the limit of the function as X approaches negative infinity, which means as we go to the left, so we want to follow this end here, this left end of the graph, and you can see as we go to the left, the room.

Okay, so we need to find a falling limit clean as X approaches infinity. So we're going in this direction here. Let's notice that here we're all still waiting from a positive value to a negative value, and then where we get a larger positive value, I don't large a negative value. So we're gonna give you on, and it's going to on, like, this forever. So we see that, um, are limit does not approach a does not converge. So here are limits does not exist.


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