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anyone super good with math & would like to help me?

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[Quote] #1
04 Sep 2007 06:12 pm
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hushbaby
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please? thanks a lot in advance

ok so... this is the question:

find all horizontal and vertical asymptotes of the function.

f(x) = x / x - 1

ok so i’m pretty sure i understand what a vertical asymptote is. would a vertical be 1? and is that all i would need to write? and i have no idea how to find a horizontal asymptote.

thanks again for any help!


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[Quote] #2
04 Sep 2007 06:18 pm
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um....i think this may well be the first math question here i don’t know. sorry, to advanced for me. no idea whats going on there, and i have a feeling i would just screw you up if i tried to help.


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Last edited 04 Sep 2007 06:19 pm by kev360
[Quote] #3
04 Sep 2007 06:20 pm
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haha well thanks anyway. apparently everyone knows what an asymptote is just not how to figure it out


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[Quote] #4
04 Sep 2007 06:21 pm
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meh, i had to look it up. lol.


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[Quote] #5
05 Sep 2007 04:25 am
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the answers 12. yep, no doubt about it.

[Quote] #6
05 Sep 2007 04:56 am
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lol i was expecting something easy like (8x3)5+7-(3+2)=


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[Quote] #7
05 Sep 2007 10:55 am
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are you askin the INTEGRAL .. or the DERIVATIVE of the function ..?


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[Quote] #8
05 Sep 2007 11:21 am
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satanic double post


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Last edited 05 Sep 2007 02:06 pm by THE_PAIN
[Quote] #9
05 Sep 2007 11:21 am
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jesus


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Last edited 05 Sep 2007 11:23 am by THE_PAIN
[Quote] #10
05 Sep 2007 12:34 pm
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What is this “asymptotes” you speak of?


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[Quote] #11
05 Sep 2007 04:13 pm
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Assuming you mean f(x) = x/(x-1), and not f(x) = (x/x)-1;

When x = 1, y= infinity, Asymptote at x = 1

When y = 1, x is impossible, Asymptote at y = 1


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[Quote] #12
05 Sep 2007 04:41 pm
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doesnt it come under “Calculus” instead ?


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[Quote] #13
05 Sep 2007 04:44 pm
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It’s not calculus. It’s about manipulating and understanding functions. As long as you know what an Asymptote is, you can work it out in your head anyway.


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[Quote] #14
05 Sep 2007 06:45 pm
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Yeah that’s basic Algebra there.

Calculous would be: Find the First and Second Derivatives and Anti-Derivative of f(x) = X^3 + 4x^2 - 5x

First Derivative would be f'(x) = 3x^2 + 8x - 5

Second Derivative would be f”(x) = 6x + 8

And the Anti-Derivative which is a lil more difficult would be F(x) = 1/4x^4 + 4/3X^3 - 5/2X^2 + C


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[Quote] #15
05 Sep 2007 10:28 pm
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If anybody wants to actually solve my calculous problem BTW, please show your work and don’t just steal the answers that I gave. I want to know what level you guys are at.


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[Quote] #16
05 Sep 2007 10:33 pm
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The vt = 1.4

horizontal asymp would be 4

Next question


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[Quote] #17
05 Sep 2007 10:45 pm
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hushbaby wrote: please? thanks a lot in advance

ok so... this is the question:

find all horizontal and vertical asymptotes of the function.

f(x) = x / x - 1

ok so i’m pretty sure i understand what a vertical asymptote is. would a vertical be 1? and is that all i would need to write? and i have no idea how to find a horizontal asymptote.

thanks again for any help!

I’m going to do this MY way.

Okay you take the denominator which is (X-1) and set it equal to O, that means X=1, so at x=1 there is an asymptote, because the denominator can never equal 0

X=-999 (nearing -infinity), Y=.999
X=-2, Y=.66
X=-1, Y=.25
X=0, Y=0
X=1, Y= Undefined
X=2, Y=2
X=3, Y=1.5
X=4, Y=1.33
x=999 (nearing infinity), Y=1.001

Y approaches but never hits at 1, so there is a horizontal assymptote at Y=1

X approaches but never hits 1, so there is a vertical assymptote at X=1

Footnote: My method could be speed up conciderably with the use of “limits” which you learn in calculous.


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Last edited 05 Sep 2007 10:47 pm by The King of MVC
[Quote] #18
05 Sep 2007 10:46 pm
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As for you derev

FD f'(x)=3x^2+8x-5,AD F(x)=1/4x^4 + 4/3X^3-5/2X^2+C ,SD f”(x)=6x+8


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[Quote] #19
05 Sep 2007 10:46 pm
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I honestly don’t understand this stuff, but why would you need to know all of this stuff to have a good education? Would it really help you out when your an adult?

[Quote] #20
05 Sep 2007 10:47 pm
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Math makes my head hurt. That’s why I don’t pay attention to it in school.


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