09-16-2002, 02:48 AM | #11 |
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Okay, I tried doing the two things. I'll post my results, please tell me if they're right or wrong, for (X-1):
X^3-5X^2+5X+9+(-10/(X-1)) And for (X+1): X^3+3X^2-3X-7+(6/(X+1)) It's horribly wrong, isn't it? |
09-16-2002, 03:12 AM | #12 |
Jack Burton
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x^4+4x^3-4x-1=(x+1)(x^3+3x^2-3x-1)=(x-1)(x^3+5x^2+5x+1)
That help at all ?? [img]smile.gif[/img] |
09-16-2002, 03:14 AM | #13 |
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Blech, I miscalculated something? Damn, I should have known.... *sigh* Guess this homework isn't getting handed in today. I need more time to work on it.... *slams face into nearest hard surface*
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09-16-2002, 03:25 AM | #14 | |
Lord Ao
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Quote:
you need to div your term {(x-1)|(x+1)} into: x^4+4x^3+0x^2-4x-1 Whenever doing polynomial div and there is a missing term (x^2 in this case) you need to add a 0 filler. Start from the highest exp and count down left to right, there should be no break in numbers. ex: x^5 + x^3 + 1 needs to be rewritten as x^5+0x^4+x^3+0x^2+0x+1 Keep going you almost have it!!! You also have a sign error in your x-1 div.
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09-16-2002, 10:15 AM | #15 |
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Thanks Stalker [img]smile.gif[/img] I always make mistakes with those bloody signs....
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09-16-2002, 10:54 AM | #16 |
Drow Warrior
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So if u havn't understood already (can't tell):
-Factor those ugly suckers into understandable components. -Border Values? pleaz clarify. -Asymptotes are simply values that are nhon-permissible, usually to reciprocal functions. Like f(x)=1/(x+1) where x=-1 is an asymptote line. Dig?
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09-16-2002, 11:02 AM | #17 |
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I know what Asymptotes are, but what I have some problems with are doing things with them [img]tongue.gif[/img]
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09-16-2002, 11:37 AM | #18 |
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Blast, I can't get either of the two equations to end without a remainder. Could someone possible show me how they'd calculate them? I'm having a bit of trouble with this though I suspect that it's just my own stupidity.
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09-16-2002, 11:44 AM | #19 | |
Jack Burton
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09-16-2002, 12:39 PM | #20 | |
Harper
Join Date: October 2, 2001
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Quote:
That should be right for the first one. For the second one your on your own though. I mean it. The notation is as taught to me in school a long time ago. Different teachers have different layouts, but you should be able to de-tangle it. Edit - I was also gonna say - be careful of the signs. -4 - (-5) =1. Subtracting a negative = adding. [ 09-16-2002, 12:44 PM: Message edited by: andrewas ]
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