salah XBbB0ooyyYy  (43 views)

What is salah doing now?

berlinmaxleben@hotmail.com
More than 1 month ago  ·  Comment »

Age

21

Location

Palestine

Birthday

June 19
 
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Age

21

Birthday

June 19

Location

Palestine

 

About Me

I am salah, I live in Jenin - westbank - Occupied Palestinian Authority Regions, I study Mathematics with minor in Computer Science, at Arab American University- Jenin(AAUJ), I am 20 years old, I like walking,reading,studying, making research,making new friends,programming languages, learning foreign languages, I like speaking German, If you want to practice joine me !!!!!!
best wishes!

Interests

ohhhh please I am not a good guy, but I like reading, walking for long distances discussing with people and oriented conversation, I mean a conversation that has a specific aim, especially when it is deep in a topic not on the surface,also I like learning new languages, especially German, But I sometimes waste my time :(

Favorite Movies

Action movies, wind talkers, maximum risk, hard target, lord of the rings,
 

Favorite Books

First : Mathematics books, such as : Number Theory, Applied Mathematics, Ordinary and Partial Differential Equations, Real Analysis, and Complex Analysis,......

Second : Books in German , because I like German language.

Third : Books of statistics, because it is a branch of mathematics.

Fourth : Books of Computer SCience, like Digital Design, and Programming Languages,

Fifth : books on Engineering, and computational mathematics

Sixth : Books of Biology and Medicine
 

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Journal

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Diophantine Equations 1 : Oct 15, 2008

Let we have the following form :

ax+by=c, a,b,c are integers. Further I am interested in finding all the integral solution of this equation. This equation is called linear Diopantine equation in two variables.

Today I will prove that this equations has a solution if and only if the greatest common divisor of a and b, divides c.Let d=gcd(a,b) and let x' and y' be a solution, then d|ax'+by' , which means that d|c. Now let d|c, then there is an integer t such that c=dt, but there is integers u and v such that d=au+bv, then c=(au+bv)t, which means that c=a(ut)+b(vt), thus ut,vt is a solution, and the proof is complete. Later I will formulate the general form of the solution.

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Leave a comment for salah

Jun 18 10:11 AM
 
สลาม
happy birth day
 
Dec 11, 2008 8:42 AM
 
na good evening how are you what you do with academic interests, what hast thou for the interests

by claudia
 
Sep 12, 2008 8:59 PM
sana says:
 
slam

Title
body
 

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