Recent content by redount2k9
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Graduate Summing the Mountains and Valleys of a Regular Polygon
Well I have to send this problem to a website and I think I have to make some calcules... I know that my goal is to understand how to solve it and not to receive the solution but is there anyone who can solve it so I can earn the maximum points? Thanks.- redount2k9
- Post #4
- Forum: Differential Geometry
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Graduate Summing the Mountains and Valleys of a Regular Polygon
In every top of a regular polygon with 2n tops there is written an integer number so the numbers written in two neighboring tops always differ by 1 ( the numbers are consecutive ) The numbers which are bigger than both of their neighbors are called ”mountains” and those which are smaller than...- redount2k9
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- Polygon Regular
- Replies: 4
- Forum: Differential Geometry
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Proving Equality of Cubed Complex Numbers with Graphical Representation
Thanks everyone but please understand that I'm only 14. I'll try to figure it out somehow.- redount2k9
- Post #29
- Forum: Precalculus Mathematics Homework Help
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Proving Equality of Cubed Complex Numbers with Graphical Representation
Hahahaha why not to use the best method? (if I would know which it is)- redount2k9
- Post #20
- Forum: Precalculus Mathematics Homework Help
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Proving Equality of Cubed Complex Numbers with Graphical Representation
What should I reply? All of you have different opinions... it's hard for me to understand something.- redount2k9
- Post #18
- Forum: Precalculus Mathematics Homework Help
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Proving Equality of Cubed Complex Numbers with Graphical Representation
But how to prove that?- redount2k9
- Post #3
- Forum: Precalculus Mathematics Homework Help
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Proving Equality of Cubed Complex Numbers with Graphical Representation
We have a,b,c different complex numbers so (a+b)^3 = (b+c)^3 = (c+a)^3 Show that a^3 = b^3 = c^3 From the first equality I reached a^3 - c^3 + 3b(a-c)(a+b+c) = 0 How a is different from c => a-c is different from 0 How do I show that a^3 - c^3 = 0?- redount2k9
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- Complex Complex numbers Numbers
- Replies: 29
- Forum: Precalculus Mathematics Homework Help
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Graduate Solving Fractional Part Sum S(n): a,b,n Natural Non-Null Numbers
http://uk.answers.yahoo.com/question/index;_ylt=Ai6s0YiBjnnQFDMVH4icEYwazKIX;_ylv=3?qid=20121228015407AA8frcq- redount2k9
- Post #7
- Forum: General Math
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Graduate Solving Fractional Part Sum S(n): a,b,n Natural Non-Null Numbers
Thanks anyway man, a very good math guy helped me on other forum with a modulo n solve. It was the best I`ve ever seen. It is solved now, but thanks!- redount2k9
- Post #5
- Forum: General Math
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Graduate Solving Fractional Part Sum S(n): a,b,n Natural Non-Null Numbers
You didn't understand. We say that a number x = {x} + [x] http://en.wikipedia.org/wiki/Fractional_part (a,n) = 1 that means the greatest common factor Ex: (2, 3)=1 (23, 29)=1 (14, 19)=1 Hope this helps but I think you know physics better because this notions are learned in middle school...- redount2k9
- Post #3
- Forum: General Math
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Graduate Solving Fractional Part Sum S(n): a,b,n Natural Non-Null Numbers
Hi everyone! How to solve this: S(n) = { (a+b)/n } + { (2a+b)/n } + { (3a+b)/n } + ... + { (na+b)/n } where {x} represents fractional part of x. a,b,n are natural non-null numbers and (a,n)=1. I don`t need only an answer, i need a good solution. Thanks!- redount2k9
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- fractional Sum
- Replies: 7
- Forum: General Math