Exams...maths - WTH |
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linx05
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Charlie!!!
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RE: Exams...maths - WTH
Hehe programmers are usually good with math...
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04-21-2005 12:09 PM |
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M73A
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O.P. RE: Exams...maths - WTH
quote: Originally posted by Daryl
Hi may73alliance
The formula to calculate term n is (n^2) * 3.
Hope ur gonna have a good grade on this
lol so do i don't look like it though, lol owel
This post was edited on 04-21-2005 at 12:27 PM by M73A.
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04-21-2005 12:27 PM |
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haydos
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RE: Exams...maths - WTH
Well Daryl's answer is right but I got the B section differently (although a little more confusing.)
My result was:
n= [(n-1)-(n-2)+6] + (n-1)
eg.
In this example I will use 108 as n, therefore (n-1) = 75 and (n-2) is 48
We want to calculate n so i will write the equation as
n= (75-48+6)+75
therefore n=108
I know my method takes more effort to reach the same answer that Daryl got but depending on the wording of the question, you may not be allowed to put the nth term on each side as is done in Daryls...
Hope this helps
quote: Originally posted by Dempsy
well its n - (n-1)=6
It's actually (n-1)-(n-2)=6
This post was edited on 04-21-2005 at 02:57 PM by haydos.
quote: Originally posted by WDZ
don't be lazy
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04-21-2005 12:28 PM |
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M73A
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O.P. RE: Exams...maths - WTH
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04-21-2005 12:35 PM |
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Dempsey
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RE: RE: Exams...maths - WTH
quote: Originally posted by inc_haydn
quote: Originally posted by Dempsy
well its n - (n-1)=6
It's actually (n-1)-(n-2)=6
well i was close lol
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04-21-2005 02:06 PM |
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ddunk
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RE: Exams...maths - WTH
quote: Originally posted by inc_haydn
It's actually (n-1)-(n-2)=6
that formula doesn't work either, remember it's a sequence, not a normal algebratic expression, so n doesn't equal any random number, n equals the nth number. so...
0, 1 , 2 , 3 , 4 , 5 , 6
3, 12, 27, 48, 75, __, __.
for 3, n=0, for 75, n=4 and so on.
I can't solve it right now, cause i've got school, but have fun
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04-21-2005 02:14 PM |
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John Anderton
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RE: Exams...maths - WTH
See the sequence is this ....
3, 12, 27, 48, 75, 108, 147
(1^2)*3 = 1 * 3 = 3
(2^2)*3 = 4 * 3 = 12
(3^2)*3 = 9 * 3 = 27
(4^2)*3 = 16 * 3 = 48
(5^2)*3 = 25 * 3 = 75
(6^2)*3 = 36 * 3 = 108
(7^2)*3 = 49 * 3 = 147
Nth term is (n^2)*3
ie ... n square into 3 (for ppl who may not understand the symbols but im sure most ppl do)
[
KarunAB.com]
[img]http://gamercards.exophase.com/459422.png[
/img]
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04-21-2005 02:20 PM |
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ddunk
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RE: Exams...maths - WTH
quote: Originally posted by John Anderton
See the sequence is this ....
3, 12, 27, 48, 75, 108, 147
(1^2)*3 = 1 * 3 = 3
(2^2)*3 = 4 * 3 = 12
(3^2)*3 = 9 * 3 = 27
(4^2)*3 = 16 * 3 = 48
(5^2)*3 = 25 * 3 = 75
(6^2)*3 = 36 * 3 = 108
(7^2)*3 = 49 * 3 = 147
Nth term is (n^2)*3
ie ... n square into 3 (for ppl who may not understand the symbols but im sure most ppl do)
Sequences start with 0 though, you're close, but the 0 need to equal 3
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04-21-2005 02:26 PM |
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M73A
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O.P. RE: Exams...maths - WTH
lol, this is beyond a joke. now i've looked at it how JA has set it out its soooo bloody simple......is there a emoticon with a dunce hat? *place one here*
EDIT ok now Ddunk sayin JA's is wrong, ohhh sooooo confused !
This post was edited on 04-21-2005 at 02:28 PM by M73A.
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04-21-2005 02:26 PM |
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haydos
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RE: Exams...maths - WTH
hehe just use the green formula I put and ignore what i wrote correcting Dempsy...
n= [(n-1)-(n-2)+6] + (n-1)
And this does work. As for DDunk saying 0 is the first number that also works with this equation.
If I used the 1st figure (3) and substitute all of the blue numbers below into my equation, this is what results:
n=3
(n-1)=0
(n-2)=3 (I got this answer because it must be the opposite of the 3 ie the system is a quadratic)
therefore n= (0-3+6)+0
=3
**********
Actual value of n -2 -1 0 1 2 3 4 5
Actual number value 12 3 0 3 12 27 48 75
No.s used in example (n-3) (n-2) (n-1) (n) (n+1) (n+2) (n+3) (n+4)
This post was edited on 04-21-2005 at 02:58 PM by haydos.
quote: Originally posted by WDZ
don't be lazy
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04-21-2005 02:56 PM |
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