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Mathematics 12 Online
OpenStudy (iwanttogotostanford):

HELP ASAP

OpenStudy (iwanttogotostanford):

@3mar @sooobored @steve816

OpenStudy (iwanttogotostanford):

@OtherWorldly

OpenStudy (otherworldly):

sorry idk this stuff yet

OpenStudy (aveline):

The top of the fraction has x to the highest degree, it is top heavy. Top heavy means that there is no asymptote.

OpenStudy (aveline):

\[\frac{ x^ {10} }{ x }\] = no horizontal asymptote (the degree of x is bigger on the top, 10>1 ) \[\frac{ x }{ x^ {10} }\] = the horizontal asymptote is 0 (the degree of x is smaller on the top)

OpenStudy (iwanttogotostanford):

@3mar is that right ^??

OpenStudy (3mar):

Well, I am here. \(Sorry*10^5\) for being late.

OpenStudy (iwanttogotostanford):

its fine!! IS it 0 correct??

OpenStudy (iwanttogotostanford):

the horizontal asymptote is zero, no?

OpenStudy (iwanttogotostanford):

@3mar !

jhonyy9 (jhonyy9):

rewrite the x^10 -1 (x^5)^2 -1 f(x) = --------- = ------------- = -------------- x -1 x -1 x -1 do you can continue it ,use formula a^2 -b^2 = (a-b)(a+b)

OpenStudy (iwanttogotostanford):

@3mar just help please

OpenStudy (3mar):

https://www.desmos.com/calculator/mekzbr8cdv As the graph tells, there is no asymptote! @Aveline Thank you for good explanation.

OpenStudy (iwanttogotostanford):

@3mar so is it B or D??

OpenStudy (3mar):

Look at the graph Do you see any asymptote!?

OpenStudy (iwanttogotostanford):

no, but the other person said it was 0. So it would be "D:?

OpenStudy (3mar):

How said B? and why?

OpenStudy (iwanttogotostanford):

WOULD IT be "D" or NOT??? please.

OpenStudy (3mar):

There is no asymptote as you can deduce that easily from the graph!

OpenStudy (3mar):

@iwanttogotostanford Let me know where you are back!

OpenStudy (iwanttogotostanford):

I AM BACK I NEED HELP @3mar

OpenStudy (3mar):

There is no asymptote as you can deduce that easily from the graph! Did not you get it?

OpenStudy (3mar):

I am here and you are not!

OpenStudy (iwanttogotostanford):

I am!

OpenStudy (3mar):

I am here man!

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