3. Can you find a number x such that 3x 1 modulo 26? 4. Can you find a number x such that 2x 1 modulo 26? %3D 5. Can you find a number a such that 13x 1 modulo 26?
3. Can you find a number x such that 3x 1 modulo 26? 4. Can you find a number x such that 2x 1 modulo 26? %3D 5. Can you find a number a such that 13x 1 modulo 26?
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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
Transcribed Image Text:Modulo 26 Arithmetic
In this part of the project, we will learn what is arithmetic and linear algebra modulo 26. Now,
because we have only 26 numbers, arithmetic works via reminders, which means that, for example
15 + 74 is the reminder of 89 after it is divided by 26. In particular, 15 + 74 = 11. The same works
for multiplication.
1. Find 13 + 24
Give Arel cA
2. Find 4 14
the
with
3. Can you find a number x such that 3x = 1 modulo 26?
4. Can you find a number x such that 2x = 1 modulo 26?
%3D
5. Can you find a number x such that 13x = 1 modulo 26?
6. List all the numbers a such that you can find an x such that ax = 1 modulo 26? call such
elements, invertible modulo 26.
7. What is a criteria to decide whether a matrix is invertible in modulo 26 algebra? Perhaps you
can run some 2 x 2 examples and analyze the matrices
6 3
5 2
2 2
1
3
1
3
1
3
which one is invertible?
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