Presentation is loading. Please wait.

Presentation is loading. Please wait.

*pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp Does this table show a binary operation? (a) Yes (b) No.

Published by Modified over 9 years ago

Similar presentations

Presentation on theme: "*pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp Does this table show a binary operation? (a) Yes (b) No."— Presentation transcript:

1 *pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp Does this table show a binary operation? (a) Yes (b) No

2 *pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp Is there an identity element? If so, what is it? (a) No(b) Yes, p (c) Yes, q (d) Yes, r (e) Yes, s (f) Yes, t (g) Yes, u (h) Yes, v (i) Yes, w

3 *pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp Does p have an inverse? If so, what is it? (a) No(b) Yes, p (c) Yes, q (d) Yes, r (e) Yes, s (f) Yes, t (g) Yes, u (h) Yes, v (i) Yes, w

4 *pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp Does q have an inverse? If so, what is it? (a) No(b) Yes, p (c) Yes, q (d) Yes, r (e) Yes, s (f) Yes, t (g) Yes, u (h) Yes, v (i) Yes, w

5 *pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp Does every element have an inverse? (a) Yes (b) No

6 *pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp Does this table define a group? (a) Yes (b) No (c) I don’t know and if you think I am going to check associative you are out of your freaking mind.

7 *pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp What is the order of this group? (a) 1(b) 6 (c) 8(d) 50 (e) 64(f) Primary

8 *pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp Is this group abelian? (a) Yes (b) No

Download ppt "*pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp Does this table show a binary operation? (a) Yes (b) No."

Similar presentations

Rotating a Square in Space

Rotating a Square in Space
YES NO 0 1 2 3 4 5 6 7 8 + 2 CHECK! Count the arrows to add up the numbers 2 + 8 = 10 8 + 2 = 10 +2.

YES NO CHECK! Count the arrows to add up the numbers = =
By: Tyler Creammer 2/17/14 TOK 1 st Period. » I know this sounds really weird when you first hear it. Instead of going over all of the elements of beauty.

By: Tyler Creammer 2/17/14 TOK 1 st Period. » I know this sounds really weird when you first hear it. Instead of going over all of the elements of beauty.
What does multiple mean?. X2 TABLE: 2, 4, 6, 8, 10, 12, 14, 16, 18, 20 2 4 6 8 0, 2 4 6 8 0, 2 4 6 8 0… What pattern do you notice? 12 24 56 98 106 114.

What does multiple mean?. X2 TABLE: 2, 4, 6, 8, 10, 12, 14, 16, 18, , , … What pattern do you notice?
Chapter 4 Finite Fields. Introduction of increasing importance in cryptography –AES, Elliptic Curve, IDEA, Public Key concern operations on “numbers”

Chapter 4 Finite Fields. Introduction of increasing importance in cryptography –AES, Elliptic Curve, IDEA, Public Key concern operations on “numbers”
By: Ben Mumy.

By: Ben Mumy.
How do we start this proof? (a) Assume A n is a subgroup of S n. (b)  (c) Assume o(S n ) = n! (d) Nonempty:

How do we start this proof? (a) Assume A n is a subgroup of S n. (b)  (c) Assume o(S n ) = n! (d) Nonempty:
Is ℤ 6 a cyclic group? (a) Yes (b) No. How many generators are there of ℤ 6 ? 1 2 3 4 5 6 7 8 9 10.

Is ℤ 6 a cyclic group? (a) Yes (b) No. How many generators are there of ℤ 6 ?
The Definition of a Group!!! Come to the talk today!!!!! Statistics Val 103 3:30 – 4:15.

The Definition of a Group!!! Come to the talk today!!!!! Statistics Val 103 3:30 – 4:15.
Find all subgroups of the Klein 4- Group. How many are there? 1 2 3 4 5 6 7 8 9 10.

Find all subgroups of the Klein 4- Group. How many are there?
Congruence Classes Z n = {[0] n, [1] n, [2] n, …, [n - 1] n } = the set of congruence classes modulo n.

Congruence Classes Z n = {[0] n, [1] n, [2] n, …, [n - 1] n } = the set of congruence classes modulo n.
What is entry A in the matrix multiplication: ( a) 1 (b) -2(c) 5 (d) 11(e) 13 (f) 0.

What is entry A in the matrix multiplication: ( a) 1 (b) -2(c) 5 (d) 11(e) 13 (f) 0.
Slide 10-1 Copyright © 2005 Pearson Education, Inc. SEVENTH EDITION and EXPANDED SEVENTH EDITION.

Slide 10-1 Copyright © 2005 Pearson Education, Inc. SEVENTH EDITION and EXPANDED SEVENTH EDITION.
*pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp What is o(p)? (a) 0 (b) 1 (c) 2 (d) 3 (e) 4 (f) 5 (g) 6 (h) (i)

*pqrstuvw pruptsqwv qupqwvrst rpqrstuvw stvsprwuq tswtrpvqu uqruvwpts vwtvquspr wvswuqtrp What is o(p)? (a) 0 (b) 1 (c) 2 (d) 3 (e) 4 (f) 5 (g) 6 (h) (i)
1.8 Properties of Real Numbers. Commutative (Addition) The “you can switch it around and it just don’t matter” property a + b = b + a.

1.8 Properties of Real Numbers. Commutative (Addition) The “you can switch it around and it just don’t matter” property a + b = b + a.
1 times table 2 times table 3 times table 4 times table 5 times table

1 times table 2 times table 3 times table 4 times table 5 times table
Basic Math 1 Section 1.2 United Arab Emirates University University General Requirement Unit.

Basic Math 1 Section 1.2 United Arab Emirates University University General Requirement Unit.
Table of Contents Matrices - Inverse of a 2  2 Matrix To find the inverse of a 2  2 matrix, use the following pattern. Let matrix A be given by... Then.

Table of Contents Matrices - Inverse of a 2  2 Matrix To find the inverse of a 2  2 matrix, use the following pattern. Let matrix A be given by... Then.
Table of Contents Matrices - Inverse Matrix Definition The inverse of matrix A is a matrix A -1 such that... and Note that... 1) For A to have an inverse,

Table of Contents Matrices - Inverse Matrix Definition The inverse of matrix A is a matrix A -1 such that... and Note that... 1) For A to have an inverse,
EXAMPLE 2 Adding Integers Find the sum 12 + – 4.4. + – 4 = 8 – Different signs, so subtract |4| from | 12|. – Use sign of number with greater absolute.

EXAMPLE 2 Adding Integers Find the sum 12 + – – 4 = 8 – Different signs, so subtract |4| from | 12|. – Use sign of number with greater absolute.

Similar presentations

Ads by Google