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Thread ID: 88544 2008-03-31 08:27:00 Solving x^5 equation Renmoo (66) PC World Chat
Post ID Timestamp Content User
654570 2008-03-31 08:27:00 Dear all,
Can someone with a (super?) graphics calculator please find the 5 values for "y" for the equation below?

(1.13 x 10^-4)(y^5) + (3.4352 x 10^-5)(y^4) + y - 0.912 = 0

Alternatively, if you know of a website where degree of "5" equations can be solved, please let me know.

Cheers :)
Renmoo (66)
654571 2008-03-31 08:58:00 let me have a lil try..... hmmmmm...... still working it out llol... password (5384)
654572 2008-03-31 09:12:00 Let me take it into my math teacher tomorrow, he is a genius!! Whan do you need the answer for? password (5384)
654573 2008-03-31 09:16:00 Mathomatic (http://www.mathomatic.org/) can probably solve it, if you can be bothered learning how to use it. Erayd (23)
654574 2008-03-31 09:53:00 Let me take it into my math teacher tomorrow, he is a genius!! Whan do you need the answer for?
To find the pH :p

[Edit] Just realised that it is called a quintic equation. A calculator has been found here: firstyear.chem.usyd.edu.au

Cheers :)
Renmoo (66)
654575 2008-03-31 11:17:00 I can't help with the problem, but I have a suggestion... when you're quoting numbers in an equation or even in text, it's probably a good idea to use the text version of a number where you're asking for a quantity.

For example your question:


Can someone with a (super?) graphics calculator please find the 5 values for "y" for the equation below?

(1.13 x 10^-4)(y^5) + (3.4352 x 10^-5)(y^4) + y - 0.912 = 0

Would be better written:


Can someone with a (super?) graphics calculator please find the five values for "y" for the equation below?

(1.13 x 10^-4)(y^5) + (3.4352 x 10^-5)(y^4) + y - 0.912 = 0
Greg (193)
654576 2008-03-31 18:04:00 so you have worked it out?? password (5384)
654577 2008-03-31 18:49:00 According to my "roots" solving routine the answer is:
-7.1523 + 6.8670i
-7.1523 - 6.8670i
6.5443 + 6.8700i
6.5443 - 6.8700i
0.9119

The first four are complex roots. There is only one real root.
TideMan (4279)
654578 2008-03-31 20:10:00 According to my "roots" solving routine the answer is:
-7.1523 + 6.8670i
-7.1523 - 6.8670i
6.5443 + 6.8700i
6.5443 - 6.8700i
0.9119

The first four are complex roots. There is only one real root.

There's no answer to that! :blush:
Richard (739)
654579 2008-03-31 21:32:00 I have worked it out.

Greg: Yup, I know that, but for typing speed sake, the letter "5" is much easier!
Renmoo (66)
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