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help..., .
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post Nov 15 2004, 06:55 PM
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te quiero
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yknow there should be a homework help forum...

anyways... i'm pretty sure this isn't allowed, but i'm in trouble and this is my last resort. i've googled it, but i really dont understand how some sites explain it, but how would you find irrational roots to a polynomial equation without using a graphing calculator?

more specifically...

can you find all the irrational roots to this equation:
1x^8 - 5x^7 + 8x^5 + 6x^4 - 1x^3 - 9x^2 + 9x + 4

thanks.

and if you're gonna close this... can you PLEASE PLEASE PLEASE wait until 12 midnight tonight?? PLEASE PLEASE PLEASE.

much love,
melissa
 
 
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*tweeak*
post Nov 15 2004, 07:02 PM
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there really should be hmwk help place. if youd posted this earlier, i could have given you the address to this live hmwk help place, but its too late for that now _dry.gif

are irrational roots like imaginary numbers? i dont know, i have a c in algebra sad.gif
 
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post Nov 15 2004, 07:03 PM
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te quiero
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QUOTE(my_papaya @ Nov 15 2004, 6:02 PM)
there really should be hmwk help place. if youd posted this earlier, i could have given you the address to this live hmwk help place, but its too late for that now _dry.gif

are irrational roots like imaginary numbers? i dont know, i have a c in algebra sad.gif

well.. this is for precalc ermm.gif

but no, they're not imaginary numbers.. they're fractions.
 
*tweeak*
post Nov 15 2004, 07:05 PM
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oh, for some reason i thought youd said you were taking alg2 (in another thread)

oh well, sorry
 
*autumn.*
post Nov 15 2004, 08:25 PM
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ugh. i dont really remember things from precalc, but i believe you use division to figure this one out? do you already know one of the roots?
 
Suesterrx
post Nov 15 2004, 08:34 PM
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whoa. wacko.gif im getting dizzy just looking at that...umm.. calculator?
 
miss barnes
post Nov 15 2004, 09:22 PM
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mellow.gif sorry i cant help you. i'm in geometry
 
xPartyGrlDx
post Nov 15 2004, 09:25 PM
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Saap!?
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www.ask.com is what i use for hmk happy.gif
 
silver-rain
post Nov 15 2004, 09:57 PM
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yeah, there really should be a homework help. anyways, i know this- we just did this in class like a week ago. anyways, the really long way is to first find the factors of the last number (p), in this case, it's 4. so the factors are +/- 1, +/- 2, +/- 4. Then, you find the factors of the first coefficient (q), 1, which are +/- 1. Then, you divide p/q for every possible choice. So, you'll get that the possible roots are +/- 1, +/- 2, +/- 4. Then, you have to use synthetic division and divide the equation by each possible root. When you find one real root, then factor that out and continue. Or, you can find the upper and lower bound by picking one root and dividing the equation by that root. If the numbers from the division are all positive, then that root is the upper bound, and you can eliminate any number greater than that root. If the numbers from the division alternates (it goes +, -, +, -, etc) then that is the lower bound, and you can eliminated any number less than that.
Eh, sorry if that sounds confusing or doesn't work. that's how i did it though.
 
waccoon
post Nov 15 2004, 10:14 PM
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^ OH MAN.
I'm gonna fail high school.
 
xTINAA
post Nov 15 2004, 10:35 PM
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hello : )
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heh how sad. i`m in precalc and i don`t kno how to solve this. no wonder why i have a D in that class. & yes there should be a homework help forum or something
 
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post Nov 15 2004, 11:14 PM
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te quiero
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QUOTE(linke3 @ Nov 15 2004, 8:57 PM)
yeah, there really should be a homework help. anyways, i know this- we just did this in class like a week ago. anyways, the really long way is to first find the factors of the last number (p), in this case, it's 4. so the factors are +/- 1, +/- 2, +/- 4. Then, you find the factors of the first coefficient (q), 1, which are +/- 1. Then, you divide p/q for every possible choice. So, you'll get that the possible roots are +/- 1, +/- 2, +/- 4. Then, you have to use synthetic division and divide the equation by each possible root. When you find one real root, then factor that out and continue. Or, you can find the upper and lower bound by picking one root and dividing the equation by that root. If the numbers from the division are all positive, then that root is the upper bound, and you can eliminate any number greater than that root. If the numbers from the division alternates (it goes +, -, +, -, etc) then that is the lower bound, and you can eliminated any number less than that.
Eh, sorry if that sounds confusing or doesn't work. that's how i did it though.

yes, thank you... that's how you find RATIONAL roots.

in this case, there aren't any.

i'm trying to find IRRATIONAL roots. =/

but thanks anyways.
 

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