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Elementary Number Theory

CLICK HERE FOR BLOGGER TEMPLATES. Life is all about trying and fighting. If two wrongs don't make a right, try three. Thursday, April 9, 2009. Given an integer b 1,any positive integer N can be written uniquely in tems of powers of b as. Posted by Number Theory Brothers. New on our page! Salam to all readers. Have you all heard about the documentary about THE ARRIVAL? If not, now you can watch it from our page! Posted by Number Theory Brothers. The Theory Of Congruences. Let say a=7,b=10 and n=3. From th...

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Elementary Number Theory | numbertheorybrothers082.blogspot.com Reviews
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CLICK HERE FOR BLOGGER TEMPLATES. Life is all about trying and fighting. If two wrongs don't make a right, try three. Thursday, April 9, 2009. Given an integer b 1,any positive integer N can be written uniquely in tems of powers of b as. Posted by Number Theory Brothers. New on our page! Salam to all readers. Have you all heard about the documentary about THE ARRIVAL? If not, now you can watch it from our page! Posted by Number Theory Brothers. The Theory Of Congruences. Let say a=7,b=10 and n=3. From th...
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Elementary Number Theory | numbertheorybrothers082.blogspot.com Reviews

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CLICK HERE FOR BLOGGER TEMPLATES. Life is all about trying and fighting. If two wrongs don't make a right, try three. Thursday, April 9, 2009. Given an integer b 1,any positive integer N can be written uniquely in tems of powers of b as. Posted by Number Theory Brothers. New on our page! Salam to all readers. Have you all heard about the documentary about THE ARRIVAL? If not, now you can watch it from our page! Posted by Number Theory Brothers. The Theory Of Congruences. Let say a=7,b=10 and n=3. From th...

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1

Elementary Number Theory: March 2009

http://www.numbertheorybrothers082.blogspot.com/2009_03_01_archive.html

CLICK HERE FOR BLOGGER TEMPLATES. Life is all about trying and fighting. If two wrongs don't make a right, try three. Monday, March 30, 2009. Take 5 - The Beauty Of Numbers. 12 x 8 2 = 98. 123 x 8 3 = 987. 1234 x 8 4 = 9876. 12345 x 8 5 = 98765. 123456 x 8 6 = 987654. 1234567 x 8 7 = 9876543. 12345678 x 8 8 = 98765432. 123456789 x 8 9 = 987654321. 12 x 9 3 = 111. 123 x 9 4 = 1111. 1234 x 9 5 = 11111. 12345 x 9 6 = 111111. 123456 x 9 7 = 1111111. 1234567 x 9 8 = 11111111. 12345678 x 9 9 = 111111111. Theor...

2

Elementary Number Theory: lets get to the basic..

http://www.numbertheorybrothers082.blogspot.com/2009/04/lets-get-to-basic.html

CLICK HERE FOR BLOGGER TEMPLATES. Life is all about trying and fighting. If two wrongs don't make a right, try three. Monday, April 6, 2009. Lets get to the basic. Posted by Number Theory Brothers. Subscribe to: Post Comments (Atom). 4 first year students reading Bachelor Of Mathematical Science (HONS) in International Islamic University Malaysia Kuantan Campus. In attempt to become a team of responsible mathematician who would contribute to the nation-building and be the pride of the Ummah.

3

Elementary Number Theory: 2 = 1? Explain please,Prof. Hafiz..

http://www.numbertheorybrothers082.blogspot.com/2009/04/2-1-explain-pleaseprof-hafiz.html

CLICK HERE FOR BLOGGER TEMPLATES. Life is all about trying and fighting. If two wrongs don't make a right, try three. Thursday, April 2, 2009. Explain please,Prof. Hafiz. Multiply both sides by X. Subtract Y 2 from both sides. Cancel out common factors. Substitute in from line (1). Divide both sides by Y. Now obviously, 2 doesn't equal 1. So what's wrong with this proof? Posted by Number Theory Brothers. Subscribe to: Post Comments (Atom). View my complete profile. New on our page! Lets get to the basic.

4

Elementary Number Theory: Typical Kampong Problem..blergh!

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CLICK HERE FOR BLOGGER TEMPLATES. Life is all about trying and fighting. If two wrongs don't make a right, try three. Tuesday, April 7, 2009. Typical Kampong Problem.blergh! The equation derived is 21x 14y = 147. Let x represent the hours spent for taking care of Pak Hamid’s farm. Let y represent the hours spent for the painting job. Using Euclidean Algorithm we evaluate gcd(21,14). 21 = 1•14 7. 14 = 2•7 0. Hence,the gcd(21,14) equals to 7. 7 = 21 - 1•14. Hence,7=1•21- 1•14. 21 2t 0 and -21-3t 0. R u doi...

5

Elementary Number Theory: Representation Of Integers

http://www.numbertheorybrothers082.blogspot.com/2009/04/representation-of-integers.html

CLICK HERE FOR BLOGGER TEMPLATES. Life is all about trying and fighting. If two wrongs don't make a right, try three. Thursday, April 9, 2009. Given an integer b 1,any positive integer N can be written uniquely in tems of powers of b as. Posted by Number Theory Brothers. Subscribe to: Post Comments (Atom). View my complete profile. New on our page! The Theory Of Congruences. Typical Kampong Problem.blergh! Lets get to the basic. Fun math : exciting! Explain please,Prof. Hafiz. MATH maniac aka CrUNchy?

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MATHmaniac aka CrUNchy: The Theory Of Congruences

http://mathmaniac-crunchy.blogspot.com/2009/04/theory-of-congruences.html

CLICK HERE FOR BLOGGER TEMPLATES. Mathematics is the Queen of Science and Number Theory is the Queen of Mathematics. The Theory Of Congruences. Let n be a fixed point positive integer. Two integers a and b are said to be congruent modulo n if na-b,symbolized by;. A ≡ b (mod n). Any number divide by 6, the remainder will either be 0,1,2,3,4,5, or 6. We divided into 6 classes when measure by 6:. Class 1 = {…,-18,-12,-6, 0. 6,12,18,…}. Class 2 = {…,-17,-11,-5, 1,. 7,13,19,…}. Class 3 = {…,-16,-10,-4, 2.

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MATHmaniac aka CrUNchy: January 2009

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CLICK HERE FOR BLOGGER TEMPLATES. Mathematics is the Queen of Science and Number Theory is the Queen of Mathematics. 1) When Mr. Smith cached a check at his bank, the teller mistook the number of cents for the number of dollars and vice versa. Unaware of this, Mr. Smith spent 68 cents and then noticed to his surprise that he had twice the amount of the original check. Determine the smallest value for which the check could have been written. Hint: 7x 11y = 100). This is my fav:. Subscribe to: Posts (Atom).

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MATHmaniac aka CrUNchy: Using Maple

http://mathmaniac-crunchy.blogspot.com/2009/04/dont-u-know-that.html

CLICK HERE FOR BLOGGER TEMPLATES. Mathematics is the Queen of Science and Number Theory is the Queen of Mathematics. FAMILIAR WITH MAPLE SOFTWARE? For those who's taking KOS 1110.(computer in Science). U can try This exercise. The greatest common divisor and the lowest common multiple of a set of. Numbers can be found using gcd and lcm. Ifactor(28743); ifactor(552805);. 3) (11) (13) (67). 5) (11) (19) (23)2. Lcm(21,35,99);. We find that the gcd of 28743 and 552805 is 11. This can also be seen from the.

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MATHmaniac aka CrUNchy: Pell's Equation

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CLICK HERE FOR BLOGGER TEMPLATES. Mathematics is the Queen of Science and Number Theory is the Queen of Mathematics. Give 3 positive solutions. Find the continued expansion of. Since n=2 and it is even, the solutions are. Where k=1,2,3. Are the positive solutions. Calculate the value of the numerator and denominator,. So,the answers for 3 positive solutions of. Subscribe to: Post Comments (Atom). View my complete profile. Ada Apa Dengan Math (AADM). Some said I hate math. Some said I love math.

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MATHmaniac aka CrUNchy: April 2009

http://mathmaniac-crunchy.blogspot.com/2009_04_01_archive.html

CLICK HERE FOR BLOGGER TEMPLATES. Mathematics is the Queen of Science and Number Theory is the Queen of Mathematics. 1)Find the continued fraction of. Find the gcd(13,7). 2)Find the continued fraction of. 2nd step: find the gcd (23,21). 23=1 x 21 2. 21=10 x 2 1. Prove that for any integer a, 3 a 3-a. Let a be an integer.when we divide by 3,. We have 3 possiblities:. We want to show that 3 divides a 3-a. We know that a 3=a(a 2-1)=a(a-1)(a 1). If a=3k,then a 3=3.k(3k-1)(3k 1). Thus,3 a 3-a for a=3k. Now,Us...

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MATHmaniac aka CrUNchy: Fermat's Theorem

http://mathmaniac-crunchy.blogspot.com/2009/04/fermats-theorem.html

CLICK HERE FOR BLOGGER TEMPLATES. Mathematics is the Queen of Science and Number Theory is the Queen of Mathematics. Let P be a prime number and suppose that P is not divisible by a.Then,. If P is a prime number,then. For any integer a. Now,Using Fermat's Theorem we're going to proof:. Theorem 1 said,. How (P-1) become congruence to -1? Ok,let's say P as 19. So,when (19-1) become 18,then. THEOREM 2 said,. Again P as 19,thus. Subscribe to: Post Comments (Atom). View my complete profile. We Think Math Best.

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MATHmaniac aka CrUNchy: MAPLE Again

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CLICK HERE FOR BLOGGER TEMPLATES. Mathematics is the Queen of Science and Number Theory is the Queen of Mathematics. Maple can do computations with integers modulo m. 117 mod 13;. 129 mod 13;. 1/17 mod 257;. The functions for reduction modulo m are modp and mod. Given an integer a and. A positive integer m, modp(a,m) reduces a modulo m. The syntax using mod is. A mod m. In our maple session, modp(129,13) returned 12, which means. 129 ≡ 12 (mod 13),. 257, and indeed. 121)(17) ≡ 1 (mod 257).

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MATHmaniac aka CrUNchy: THANK YOU,SIR

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CLICK HERE FOR BLOGGER TEMPLATES. Mathematics is the Queen of Science and Number Theory is the Queen of Mathematics. To all our lecturers,Dr Jesni,Prof Torla and of course,Br Supian. Thank you so much for teaching us this whole sem,. We also want to apologize for any mistakes that we have done,. You guys are not only our lecturers but also a brother and father to us. Same to all friends,. Sorry,Thank You and Good Luck in everything! Subscribe to: Post Comments (Atom). View my complete profile.

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MATHmaniac aka CrUNchy: Number Theoretic Function-Part 2

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CLICK HERE FOR BLOGGER TEMPLATES. Mathematics is the Queen of Science and Number Theory is the Queen of Mathematics. Number Theoretic Function-Part 2. An arithmetic function is a function that defined for all positive integers. An arithmetic function f is called multiplicative if f(mn) = f(m) f(n) whenever m and n are relatively prime positive integers.It is called multilplicative if. F(mn) = f(m) f(n) for all positive integers m and n. Positive divisor of n=. By multiplying P,. Let's use number,.

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MATHmaniac aka CrUNchy: Extra information!!!

http://mathmaniac-crunchy.blogspot.com/2009/03/extra-information.html

CLICK HERE FOR BLOGGER TEMPLATES. Mathematics is the Queen of Science and Number Theory is the Queen of Mathematics. The most generally enduring problem of number theory is probably that of diophantine equations. Greek mathematicians were quite adept at solving in integers x and y the equation. 1) f(x,y) = ax2 bzy cy2 dx ey f = o,. A prime number p is representable in an essentially unique manner by the form x2 y2 for integral x and y if and only if p = 1 modula 4 (orp = 2). It is easily verified that.

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NumberTheory

Specialized in statistics and R programming. Writing efficient, professional quality software is one of my interests. I am fluent in R and Python, but also have experience in Fortran and IDL. Extracting knowledge from data through processing and visualisation is very satisfying. Finding information and using it to my advantage makes data analysis very interesting.

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NUMBER THEORY WEB

Number theorists' Home Pages/Departmental listings. Things of Interest to Number Theorists. Search the Number Theory Web Pages. Site is hosted by EDIS. As of 6th July 2012. Mirror site is at Università di Roma Tre, Rome, Italy. Mirror site is at Toyama University. The Iranian mirror is at numbertheory.ir. Created and maintained by. Brisbane, Australia,. Who acknowledges the support of the School of Mathematics and Physics. For online access to mathematical journals. Last modified 28th November 2017.

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Find Bezout Coefficients

Find the Bezout Coefficients of Two Numbers, and express the Result as a Linear Equation in Two Variables. In arithmetic and computer programming, the extended Euclidean algorithm is an extension to the Euclidean algorithm, which computes, besides the greatest common divisor (gcd) of integers a and b, the coefficients of Bezout's identity, that is integers x. Test Cases, With Answers. Value of a and b. Bezout Coefficients (x, y). X = -64, y = 47. X = -15, y = 22. X = -33, y = 10. X = -28, y = 113.

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Number Theory 101 | A lively introduction to number theory

A lively introduction to number theory. A lively introduction to number theory. A lively introduction to number theory. Beginning topics in number theory, for the uninitiated. What Is Number Theory? A description of number theory, the importance of rigor, and an introduction to Number Theory 101. Axioms of the Integers. A thorough description of the properties of the integers. With these axioms, anything is possible. Middot; 2015 Number Theory 101. Middot; Designed by Themes and Co.

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Number Theory Online Answers

Number Theory Online Answers. Thursday, August 12, 2010. 1 What is cell reproduction? Ans Cell reproduction is the formation of new or daughter cells from a pre-existing or parent cell.2. What do you mean by (i) Mother Cell (ii) Daughter Cells? Ans (i) Mother cell is parent or pre-existing cell which divides to form new cells.(ii) Daughter cells are newly formed cells produced as a result of division of a parent cell.3. What are mitogens? Ans Gj— (i) Gap I (ii) First growth phase(iii) Post-...Ans M-pha...

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Elementary Number Theory

CLICK HERE FOR BLOGGER TEMPLATES. Life is all about trying and fighting. If two wrongs don't make a right, try three. Thursday, April 9, 2009. Given an integer b 1,any positive integer N can be written uniquely in tems of powers of b as. Posted by Number Theory Brothers. New on our page! Salam to all readers. Have you all heard about the documentary about THE ARRIVAL? If not, now you can watch it from our page! Posted by Number Theory Brothers. The Theory Of Congruences. Let say a=7,b=10 and n=3. From th...

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NumberTheoryChapter3 - home

Skip to main content. Wikispaces Classroom is now free, social, and easier than ever. Try it today. Number Theory Chapter 3: Sums. This chapter introduces the reader to the world of sums. Beginning with the historical and developmental perspective, and working it's way through some specific summing examples. Some of these examples include The Standard Addition Algorithm, Summing Series of Integers, and Integer Solutions to Linear Sums. Help on how to format text. Turn off "Getting Started".

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Number Theory Code from Burton

Code for Number Theory. History of Sieve Development. This WebPage uses the Sieve of Eratosthenes to calculate several number theortic functions.

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Number Theory Reading Group

Number Theory Reading Group. Geometry of Numbers, Lecture 4: Lagrange’s Four Squares Theorem (Mike). May 22, 2008 in Uncategorized. We aim to give a proof of the following theorem, by using Minkowski’s First Theorem. Every positive integer is the sum of four squares. To establish this theorem, we shall require 3 lemmata. Be an odd positive integer, then there exist. We split into 3 cases. And the elements of. Are pairwise incogruent modulo. To see this,. By Lagrange’s theorem,. From before. For some.

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numbertheorysums - Home

Skip to main content. Get your brand new Wikispaces Classroom now. And do "back to school" in style. Addition from a Developmental Perspective. Addition from a Historical Perspective. Arithmetic Series and Figurate numbers. Indeterminate and Word Problems. Welcome to Sam's Number Theory Presentation! Edward Wall's book Number Theory for Elementary School Teachers. I used to hate maths, but then I. Decimals have a point. Puns Twitter Account. TES: The largest network of teachers in the world.

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perhaps, maybe

Perhaps maybe isn't such a bad word. Maybe perhaps is. Sunday, August 16, 2015. Plants grow in the meadow and very high in the mountains that are the front and back of one body. When I gather and eat the seven herbs of spring, my spirit becomes gentle and calm. If children eat the insects living in trees, this will cure their violent crying tantrums. Moths, if you shake the powder from their wings first, are very tasty. That is to say, if one accepts what is near at hand, all goes well. Links to this post.