Primitive Irreducible Polynomial
Not what you're looking for?
2 Let f(x) be a primitive irreducible polynomial of degree n over . Then each element
Of can be expressed in the form with . Identify with the bit string which is the binary representation of , that is where each is 0 or 1.
Let be the bit string identified with .
Describe a simple procedure for obtaining from .
Prove your assertion.
Hint: Do some experimentation for small values of n
Please see the attached file for the fully formatted problems.
Purchase this Solution
Solution Summary
Primitive Irreducible Polynomials are investigated. Experiments for small values are determined.
Solution Preview
Please see the attached file for the complete solution.
Thanks for using BrainMass.
Since is a primitive irreducible polynomial with degree over , then divides and does not divide for any ...
Purchase this Solution
Free BrainMass Quizzes
Graphs and Functions
This quiz helps you easily identify a function and test your understanding of ranges, domains , function inverses and transformations.
Know Your Linear Equations
Each question is a choice-summary multiple choice question that will present you with a linear equation and then make 4 statements about that equation. You must determine which of the 4 statements are true (if any) in regards to the equation.
Probability Quiz
Some questions on probability
Geometry - Real Life Application Problems
Understanding of how geometry applies to in real-world contexts
Exponential Expressions
In this quiz, you will have a chance to practice basic terminology of exponential expressions and how to evaluate them.