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Mathematics 17 Online
OpenStudy (mony01):

Anyone know how to do this?

OpenStudy (mony01):

OpenStudy (mony01):

it doesn't tell me how to do it

OpenStudy (anonymous):

Do you know how todo any portions of it?

OpenStudy (mony01):

not really

OpenStudy (anonymous):

Vertical asymptotes are at x-values that make the function undefined.

OpenStudy (anonymous):

Are we okay with getting that part of it?

OpenStudy (mony01):

yea

OpenStudy (anonymous):

For horizontal asymptotes, we want to test the limit as x goes to infinity and as x goes to negative infinity.

OpenStudy (mony01):

ok

OpenStudy (anonymous):

Lemme know when ya got that.

OpenStudy (mony01):

yea i got it but i dont understand the part where it says the graph of g(x)

OpenStudy (anonymous):

Ah. What did you find for all the asymptotes sofar then?

OpenStudy (mony01):

that the part I dont understand how to do, Do i just plug infinity to the x in the equation?

OpenStudy (anonymous):

Right. You havent seen l'hopitals rule by chance, have you?

OpenStudy (mony01):

is it when you find the derivative of both the top and bottom?

OpenStudy (anonymous):

Yeah, exactly. So if you were to do l'hopitals rule. you would get 2e^(2x). Then you would plug in infinity and negative infinity. |dw:1387014599174:dw| Because of the basic graph of an e^x function, plugging in x to infinity would just give a limit to infinity. But plugging in negative infinity takes the limit to 0, simply based on the graph of e^x. So according to the functions limits, there is a horizontal asymptote at y = 0 when going towards negative infinity, but no horizontal asymptote going to infinity.

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