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Q: Math Query ( No Answer,   9 Comments )
Question  
Subject: Math Query
Category: Science > Math
Asked by: malraz-ga
List Price: $50.00
Posted: 30 Nov 2005 15:54 PST
Expires: 30 Dec 2005 15:54 PST
Question ID: 599730
What mathematical calculation results in the number 8411810?
Whole numbers, please.  If fraction is neccesary, then please keep it
to a max of 4 places, eg .1234.  Most creative answer wins.
Answer  
There is no answer at this time.

Comments  
Subject: Re: Math Query
From: answerguru-ga on 30 Nov 2005 18:51 PST
 
I can get things started:

8*10^6 + 4*10^5 + 1*10^4 + 1*10^3 + 8*10^2 + 1*10^1 + 0*10^0 = 8411810

answerguru-ga
Subject: Re: Math Query
From: nelson-ga on 30 Nov 2005 22:49 PST
 
8411810 x 1
8411811 - 1
8411809 + 1
8411810 / 1
(8411810 / 2) x 2
. . .
Subject: Re: Math Query
From: elmarto-ga on 01 Dec 2005 05:15 PST
 
Let's see:
Define f(x) = 117765340

Find the integral of f(x), with lower bound 9.5 and upper bound 10.

Divide the result by 7 (the position of the letter 'G' -for 'Google'-
in the alphabet). The result is 8411810.

Cheers!
Subject: Re: Math Query
From: pafalafa-ga on 01 Dec 2005 08:27 PST
 
f(x) = {whirlpool ice tray part number 10027066}/1

http://www.partadvantage.com/store/showpart/10027066
Subject: Re: Math Query
From: hfshaw-ga on 01 Dec 2005 11:03 PST
 
Prime factorization

8411810 = 2 * 5 * 11 * 76471
Subject: Re: Math Query
From: fractl-ga on 01 Dec 2005 12:30 PST
 
The only number that can be created only with digits that are powers
of two, that, when taking the second letter of each digit's name,
spells "IonNine".

eIght
fOur
oNe
oNe
eIght
oNe
zEro


I am very aware of what a rediculous stretch this is...I will
definitely contribute again, but I'm short on time and sanity at the
moment.
Subject: Re: Math Query
From: bletham-ga on 03 Dec 2005 22:24 PST
 
It comes as a nice combination of factorials:

8411810 = 2*10! + 3*9! + 8! + 5*7! + 2*4! + 2!

where of course n! = n*(n-1)*...*1

And a nice combination of powers:

8411810 = 10*7^7 + 3*6^6 + 11*5^5 + 7*4^4 + 8*3^3 + 7*2^2 + 1^1

and this has the advantage of the pretty form,

8411810 = (sum,i=1,7 {ai*i^i} ) where a = [1 7 8 7 11 3 10]
Subject: Re: Math Query
From: mathisfun-ga on 07 Dec 2005 01:57 PST
 
Looking up Malraz in the phonebook I found a result of 841-1810...
Subject: Re: Math Query
From: malraz-ga on 07 Dec 2005 19:05 PST
 
Cute, but not a mathematical answer.

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