A B C DEF A AE E F A A AB F F A
|
|
|
- Louisa Wheeler
- 6 years ago
- Views:
Transcription
1 A B C DEF A AE E F A A AB F F A F
2 A F A B E A A F DEF AE D AD A B 2 FED AE A BA B EBF A F AE A E F A A A F ED FE F A F ED EF
3 F A B E AE F DEF A BA FA B E F F E FB ED AB ADA AD A BA FA B AE A EFB A A F EF E A A EF F F DEF A BA FA B AE A E A FBE F DEF DE E E E A AE E A B FA FA E F A A A AE A F A EF B A E A B D F E F EF AD F E A F A A A E F DEF F E EF E F A A A A FBA A 3
4 F A E F E A F A D F ED BA FA B E E ED F BA FA B BF B A BA FA B AE A DD F ED F E F E AE ED F F ED FE F A 4
5 BA A B ED BA FA B AE A F A F DEF ADA AE BFE E E FE F A B F A A B EDDA F A A F BA F A A FF E DEF F 5 BA FA B AE DEF A A F EE ED FA B AB FFE E E A F F E F E B
6 AF BA FA B EE A C E AE F FA E F E A A BA F DFE FE DEF EF FE F A A A F EA E F A F A F BA FA B EDDA F F E D F F DEF EA A E AE DAF BA FA B EE E A B E E A D F E F A A A BA FA B F A A A B E E B FA E EF A F A F A C A F A ED AFBA A F E E A BA FA B AE A 6
7 AE A FE DAF F A B F F F A A F ED F E BF E ED A F FFA DE E AF A E F A FA AE BF EF E F A A B A A F D F EF F E A AE E AE F A A F F E E D F D ED D BF F A FA F 7
8 ED EF F FA ED E EB DE DA F F E EF FDEF A A DFE E F A A A A A C F A FE E FE B A A A FE A A D F DEF F F 8
9 AF C DEF F ED EE E F EE D E E D A A AB B AB C D E F DA A FE A B A A DAF ED BA FA B FFA A ED E BA FA B F A F A A F D A B F A B F A F 9
10 AF C DEF FB AE ED BF FEBF BA A B ED D F D A B ED A BA FA B F F FB ED F AF AE DFE BA FA B D F BF A A AE E F AE ED A A E E A F F A F EF DEF F F 10 A D F A AE A A A AE
11 F A C F A A E E E A E AE FA ED AE A A E FE A E A A F A A F A A E E A A A B A AE ED A F A A F A A B ED F F F E E E EA B A B B FAE A FA F F Paraphrased By R. M. Berdahl from Science the Endless Frontier 11
12 FB FA ED BF FEBF A BA FA B AB ADA BFE A F ED BF BA FA B FEBF ADD F A AE E A F ED FEBF A ED FE B BF FEBF A A B D A A F FE B BF FEBF F E A B AF E A FA DAF E F A FEBF A A 12
13 AB F A A E A A A ED FE B F A BA F EF A A E E E A A E DEF A F A A F A ED ADEF A F E E CE E E E A A E F F A A A E A F ED A F A ED A A FE A F A ED BA A A A A A E A F A 13
14 AE E E ED A F A A B F F A BA FA B A FEBF E A E E A FE EF E F F E A E FE B A E A F A A E AE BA FA B E E A E E E AE A E A E E A B E FA ADA AE DEF E A EF ED BA FA B FEBF 14
15 ADD F A AE E F A AE BA FA B FEBF E F D A E A AEF F AB FE A B E F E FE AE A A E F FE B AE E F BA FA B FEBF FE AD F FB ED F AE ED E F A A E FEBF FB A AE A BA FA B 15
16 A DEF E F DEF AF E FBA B E EB E A FE A F AE F E E F ABA E A AE EF A B B EE E F BA FA B A AB FA AE F ED A F F FA E F F ED F F EF A E ED FA B BA FA B BF A BA FA B BF F F A E DA A A E A AE F AE A FE 16
17 A DEF E F DEF F F A E E A E E A F AE E E A E A A E A F AE EF A F E E A B BA FA B F A AE F ED FED AE E A D A F E F A EFA A E E BA FA B EF ED FE E DEF F BEBA FE DEF BA FA B FE 17
18 F A ED E C DEF A F A D FA F A F A E A A ED E A AE ED EE A E F E A AE E FFA F FA A F F AE A B FE ADDA E AE ED E A AE F A F AE FA E E A E A A AE A A 18
19 EF A AE ED E C DEF A BA FA B FA FA DEF A E ED E A ED E F DEF A A AB ED BA FA B A A A A B A A B EF E AB A E A A E A AE E A AE A E FE D A 19
20 C DEF A FE F AF E A F E A A A F B A A ED AF E E A E F BF DFE A F AF AE E A E EB F AE F FE AB F AE F A B A BF F A F F EF E F E A FE B E FE FE DEF BA FA B AE 20
21 E E FEBF A E FA F DEF A F E A B A A FE A F DD A E ED E FA F FB BA FA B AE A E FA A DE E FE E F E F A A FE E B F F A FAE E F F A E EB A FE E A A FEBF A E A B A DEF AE E EB BA FA B A DEF A BA FA B 21
22 DEF AF C DEF D AD A B E F E A B A E A BF FE F A BA FA B AE AD A E A B EF A EF FED AE A BA B EBF A F AE A E F A A A F ED FE F A F ED EF E E A EBF A FE ED FED AE E E 22
23 AB B AB AD A B E F E A B A E A BF FE F A BA FA B AE
24 E A B A BA B F ED BA FA B EF ED E A B EE F E F ED BA FA B EE F EE ED E F F EE F EE ED E F F F BA FA B AE A E EF A A A E F A AB EF A F A A E AB F A E A E AD E A E AE E F E E A 24
25 E A E B A B A E E DA B A A BF A B D EF A E E FE A AE F ED E ED A A F F A E E E CEE E E ED ED F FA A B ED F A B F ED D DEF D EF AE F ED A F A B AB ADA DEF BA F E E 25
26 FB B A F A E E A B C ED FE A A AB A A AE DEF AB A F A B E F FEBF FE A E A A AE E A B DFE AB EE E E F F A B A A B F A A AE C ED E DFE EA B B F A A AE F A B F ED A B E A FA E AE A B F A AB A A AE DEF AB 26
27 E A B FEBF A B E A B F D F E ED A A B DEF E A B F A F DEF E A A AE E A A EF B F B A A E FB F F EF FE E E A DEF A A A F A AE A ED FB FE 27
28 E A B FEBF A B FEBF A B DE E E A B E DEF F A F F E A EF A A A A A A E FAE E B A FF BA FA B FFA FFE E AE A A A E F E AF E E F FFE E AE A FEBF A B DEF FE AE A E E BA F 28
29 E A C AE E A B E E F A A 29
30 E A C AE E A B E E F A A 30 A A B D DEF BA F FEDA A A E A B A E D E E F A FEDA A A A
31 EF C E FE FE ED E A B A AE ED BA F E F E B E A B A E E B F E A E A A BA F E A B E D 31
32 EF C E FE FE ED E A B A AE ED BA F E F E B E A B A E E B F E A E A A BA F E A B E D 32
33 AB B AB AD A B BF A B AD A A E FFA
34 34 F AE ED AD A B A A B A E A B E A FE E A B E A A A FE E A A DEF A FE CE E A EB A A EF E F A A E EF AE A AE E E E A
35 BA FA B F AB ADA A F A AE BA FA B AE BA FA B AE A BA FA B AE EBA BA FA B F F F A B FE B A E F AE A AE BA FA B A BA FA B A BA FA B AE EBA BA FA B F F ED E E E AB ADA AE F A FFA 35
36 C F B EF A F A A A F DDEF E A E A AB ADA D A B E EF A DEF BFE E F ED F E E F B D E F A A FE AD A E F F AF D A ADD F ED A F 36
37 37 E A C AE E F A FE E E F D F A B
38 EF C E FE FE A A AE A AD A E A EF E EF E F B E FA A AD A F FE F F A E F A A A E EA D EA 38
39 A AE DEF E EF A E EDD F E FFA DEF B F AE DDEF E EDD F E FFA A E A B EF E FFA DEF E FE B A E F EB A AE F A E A AE A FED AE 39
40 F A EF FE E AE A E F FB BA FA B F ED A ED AD F A BA FA B A B F B FE A FFA 40
41 AB B AB FED AE A BA B EBF A
42 F FED AE A BA B EBF A A BA FA B AE A A B A E B EBF A F E BA FA B EF ABF DFE A DEF F FE F E E F E FA F BAE D FA B AB C F E F FDEF A E FA E A A F F BE E A E AB ADA A FE A BF AE 42
43 E E F ED E F A B D FA B F A FEBF A B C A FA AE EF F F BA FA B E A A E F A E E F A B A A A A F 43
44 F AE ABF AE ED BA FA B EF A E DFE E A A DE E F A A FE E EBA F EA B A AE E A EF A A A A DE A E E F EF E A E C A A A E A A A 44 E DEF E A E A A A A E A A
45 F F FA ADDA A A FBF FE A FEBF A Source: ASEE 45
46 F F FA B A F 46
47 47 E A C AE DAB E A F
48 EF C E FE D F BA F E EF A F AE AFE B E F B F FE B FEBF FE F A A F AE F A E FFA A B AE A A FE A F E F E BA F E F A FA E E A F DD FED AE E B E ED F A F A AE F EB A AE 48
49 AB B AB FED AE A BA B CA ED F A E E
50 50 3/17/2011
51 CE ED F A E E A F A B F A EF ED F A EF A A FA A E E A EE EF EF F A E A D F D F F E A E E FE F A F F A FE E A 51
52 F A A AE ED FE E E E A AE ED E F FE E EFFE A F A A AE ED E F FE FE E AB F F A E E A F AE AF F FE E F A E E E A FE F A B F DEF A E F A 52
53
54
55 E A C AE A A F A A BA FA B 55
56 EF C E FE C EB A F A E E A F E A E A BF F A E E A E BA FA B FFA C A A F A A A F EF A E F BA FA B A FAB A DEF E F EE 56
57 AB B AB FED AE A BA B A F E E F A A A
58 F FED AE A A B E F A AE F F F D E F B A BA FA B F A AB A F A E FE ABA E FE E FE EF EF FE A FE A EF EF F C EF BA FA B A BA FA B EF EF FE AE E F A F AE FE AE E ABA A A AE A B ED F F A F AE A A AE A A B ED A B F
59 F FED AE A A B E F A AE F F F D E F B A BA FA B F A AB A F A E FE ABA E FE E FE EF EF FE A FE A EF EF F C EF BA FA B A BA FA B EF EF FE AE E F A F AE FE AE E ABA A A AE A B ED F F A F AE A A AE AA B C DD A A B ED A B F
60 F FED AE A A B E F A AE F F F D E F B AE A BA FA B F A EFBA FE AE E AB FE A B AE A E A B E A B DEF BA F AE A F AE FE AE E A B FE A B AE A E A B E A B A F A A A E A A F A A E A A F A A F E A E FE AB A
61 F FED AE A A B E F A AE F F F D E F B AE A BA FA B F A EFBA FE AE E AB FE A B AE A E A B E A B DEF BA F AE A F AE FE AE E A B FE A B AE A E A B E A B A F A A A E A A F A A E A A F A A F E A E FE AB A AA B C DD
62 FE A E BA FA B A FE A BA FA B FE A A EFA AB F FE F BBF A AE A E FE A FE E A AE A E E EB A A BA FA B BFE A B F A FE AE FEBF BFE A B A A F F A A B FB 62
63 63 E A C AE AB E EF
64 EF C E FE C A ED E F E EBA E E A A F A A E E BA F AB EE F A E DEF FE BF EE FEBF BE A EF FE E E FA B A A A A EF EA BF EA FE E B BA F E EF A FE A A A F FFA F F F E B BA F E EF A F AE ED FA BA FA B E F BA FA B E F A AD A 64
65 AB B AB FED AE A BA B A A E EF
66 F ED BA FA B EF A BA B E B F F ED BA F A E E A A B E F A FA B E F F A E F E F A AB F F ED A F AF ED BA F E A E B F A A E A B A E E A E F F A A B 66
67 67 E A C AE F FE AE DEF EF A B BA F
68 EF C E FE E F BA F A E E EBA E A F AF FDEF A EF F E F D A C A E F E FED AE E A AE E E F A F F A AE F A FE A E E E A A B AE DD A FED AE EF F FE E A EF 68
69 DEF FFA F C DEF D AD A B A ED E F E A B A E A BF A BA FA B AE BF AE ED AD A A E FFA FED AE A BA B EBF A F AE A E F A A A F ED FE F A F ED EF E E A EBF A FE ED FED AE E E 69
70
71 71 A A A A B A
72 A A A A B A AE E 72
D EFB B E B EAB ABC DEF C A F C D C DEF C AD C AEC D D E C D EF B ABC AB CD A EFD AD D E
D EFB B E BEAB ABC DEF C A F C D C DEF C AD C AEC D D E A B C D EF B ABC AB CD A EFD AD D E FFF A B FBC AE BC D AD A D F D F D F D D B D A D A ED D D DD F D D D D A A DA ADD D F AD AD C A DD D D F D A
A B CDE F B FD D A C AF DC A F
International Journal of Arts & Sciences, CD-ROM. ISSN: 1944-6934 :: 4(20):121 131 (2011) Copyright c 2011 by InternationalJournal.org A B CDE F B FD D A C A BC D EF C CE C A D ABC DEF B B C A E E C A
The Future We Want: Stark Choices
ABC D EF B FB B FEFB FB B AF B D DB F F B B B B FCCF BACKGROUND The Future We Want: Stark Choices ABC DE FD FBC A FBC DE D A F FBC B A A E D AFD FD DE BF DE D DE AFBC FB DE A F F DB D B A A E NBSAP development
Developing a Distributed Java-based Speech Recognition Engine
The ITB Journal Volume 5 Issue 1 Article 2 2004 Developing a Distributed Java-based Speech Recognition Engine Tony Ayers Institute of Technology Blanchardstown, tony.ayers@itb.ie Brian Nolan Institute
4.3 Analog Value Representation
4.3 Analog Value Representation Introduction This section describes the analog values for all the measuring ranges and output ranges which you can use with the analog modules. Converting analog values
Architecture and development methodology for Location Based Services
The ITB Journal Volume 5 Issue 1 Article 13 2004 Architecture and development methodology for Location Based Services Aaron Hand School of Science, Institute of Technology at Tallaght, Dublin 24., aaron.hand@itnet.ie
Documentation for package interchar
Documentation for package interchar Zou Hu (zohooo@yeah.net) February 17, 2015 Contents 1 Introduction 1 2 Commands for normal users 2 3 Commands for macro writers 3 4 Implementation 4 1 Introduction With
Consistency of Academic Performance in Higher Education: A Study of an Irish Business Degree Programme
The ITB Journal Volume 5 Issue 1 Article 5 2004 Consistency of Academic Performance in Higher Education: A Study of an Irish Business Degree Programme Julie Byrne Lecturer, School of Business and Humanities,
Profiling the International New Venture -A literature review of the empirical evidence
The ITB Journal Volume 5 Issue 1 Article 11 2004 Profiling the International New Venture -A literature review of the empirical evidence Natasha Evers School ofbusiness & Humanities Institute of Technology,
The Advanced Encryption Standard
Lecturers: Mark D. Ryan and David Galindo. Cryptography 2017. Slide: 48 The Advanced Encryption Standard Successor of DES DES considered insecure; 3DES considered too slow. NIST competition in 1997 15
CHAPTER 5 A BLOCK CIPHER INVOLVING A KEY APPLIED ON BOTH THE SIDES OF THE PLAINTEXT
82 CHAPTER 5 A BLOCK CIPHER INVOLVING A KEY APPLIED ON BOTH THE SIDES OF THE PLAINTEXT 83 5.1 Introduction In a pioneering paper, Hill [5] developed a block cipher by using the modular arithmetic inverse
Passerelle entre les arts : la sculpture sonore
Passerelle entre les arts : la sculpture sonore Anaïs Rolez To cite this version: Anaïs Rolez. Passerelle entre les arts : la sculpture sonore. Article destiné à l origine à la Revue de l Institut National
G.CO.6-9 ONLY COMMON CORE QUESTIONS
Class: Date: G.CO.6-9 ONLY COMMON CORE QUESTIONS Multiple Choice Identify the choice that best completes the statement or answers the question. 1 The image of ABC after a rotation of 90º clockwise about
Cristina Nita-Rotaru. CS355: Cryptography. Lecture 9: Encryption modes. AES
CS355: Cryptography Lecture 9: Encryption modes. AES Encryption modes: ECB } Message is broken into independent blocks of block_size bits; } Electronic Code Book (ECB): each block encrypted separately.
Questions of Ethical Responsibility in the Research of Unaccompanied Minors
The ITB Journal Volume 5 Issue 1 Article 27 2004 Questions of Ethical Responsibility in the Research of Unaccompanied Minors Oonagh Charleton School of Business and Humanities, Institute of Technology
Factorization of weighted EP elements in C -algebras
Factorization of weighted EP elements in C -algebras Dijana Mosić, Dragan S. Djordjević Abstract We present characterizations of weighted EP elements in C -algebras using different kinds of factorizations.
Example. Addition, subtraction, and multiplication in Z are binary operations; division in Z is not ( Z).
CHAPTER 2 Groups Definition (Binary Operation). Let G be a set. A binary operation on G is a function that assigns each ordered pair of elements of G an element of G. Note. This condition of assigning
MetroCount Traffic Executive Individual Vehicles
Individual-34 Page 1 MetroCount Traffic Executive Individual Vehicles Individual-34 -- English (ENA) Datasets: Site: [00001] Old Coast Rd 4km N of Od Bunbury Rd Direction: 5 - South bound A>B, North bound
Collisions Of SHA-0 and Reduced SHA-1
Collisions Of SHA-0 and Reduced SHA-1 Eli Biham, Rafi Chen Antoine Joux, Patrick Carribault, Christophe Lemuet, and William Jalby Presnted by: Nael Masalha OUTLINE Neutral bits Multi-block technique Multi-block
NACC Uniform Data Set (UDS) FTLD Module
NACC Uniform Data Set (UDS) FTLD Module Data Template For FOLLOW-UP Visit Packet Version 2.0, January 2012 Copyright 2013 University of Washington Created and published by the FTLD work group of the ADC
Parts Manual. EPIC II Critical Care Bed REF 2031
EPIC II Critical Care Bed REF 2031 Parts Manual For parts or technical assistance call: USA: 1-800-327-0770 2013/05 B.0 2031-109-006 REV B www.stryker.com Table of Contents English Product Labels... 4
Mathematics Secondary IV May May Practice Exam. Competency Two Uses Mathematical Reasoning. Science Option ANSWER KEY
Mathematics 565-46 Secondary IV May 015 May Practice Exam Competency Two Uses Mathematical Reasoning Science Option ANSWER KEY ANSWER KEY FOR THE EXAMINATION PARTS A AND B Part A Questions 1 to 6 4 marks
Justification of Investment in IT systems
The ITB Journal Volume 5 Issue 1 Article 12 2004 Justification of Investment in IT systems Aidan Farrell School of Computing, Dublin Institute of Technology, Kevin Street, Dublin 8., aidan.farrell@dit.ie
Secret Key Systems (block encoding) Encrypting a small block of text (say 64 bits) General considerations for cipher design:
Secret Key Systems (block encoding) Encrypting a small block of text (say 64 bits) General considerations for cipher design: Secret Key Systems Encrypting a small block of text (say 64 bits) General considerations
A Very Efficient Pseudo-Random Number Generator Based On Chaotic Maps and S-Box Tables M. Hamdi, R. Rhouma, S. Belghith
A Very Efficient Pseudo-Random Number Generator Based On Chaotic Maps and S-Box Tables M. Hamdi, R. Rhouma, S. Belghith Abstract Generating random numbers are mainly used to create secret keys or random
Abel-Grassmann s bands. 1. Introduction
Quasigroups and Related Systems 11 (2004), 95 101 Abel-Grassmann s bands Petar V. Protić and Nebojša Stevanović Abstract Abel-Grassmann s groupoids or shortly AG-groupoids have been considered in a number
Unit 3. Digital encoding
Unit 3. Digital encoding Digital Electronic Circuits (Circuitos Electrónicos Digitales) E.T.S.I. Informática Universidad de Sevilla 9/2012 Jorge Juan 2010, 2011, 2012 You are free to
NACC Uniform Data Set (UDS) FTLD Module
NACC Uniform Data Set (UDS) FTLD Module Data Template For Initial Visit Packet Version 2.0, January 2012 Copyright 2013 University of Washington Created and published by the FTLD work group of the ADC
Improved S-Box Construction from Binomial Power Functions
Malaysian Journal of Mathematical Sciences 9(S) June: 21-35 (2015) Special Issue: The 4 th International Cryptology and Information Security Conference 2014 (Cryptology 2014) MALAYSIAN JOURNAL OF MATHEMATICAL
Algebra 2 Midterm Review
Name: Class: Date: Algebra 2 Midterm Review Short Answer 1. Find the product (2x 3y) 3. 2. Find the zeros of f(x) = x 2 + 7x + 9 by using the Quadratic Formula. 3. Solve the polynomial equation 2x 5 +
Combinatorial Electrosynthesis in Microtiter Plate Wells with Ionic Liquid Electrolytes
Combinatorial Electrosynthesis in Microtiter Plate Wells with Ionic Liquid Electrolytes Markus Schwarz and Bernd Speiser Institut für rganische Chemie, Universität Tübingen, Auf der Morgenstelle 18, D
= (, ) V λ (1) λ λ ( + + ) P = [ ( ), (1)] ( ) ( ) = ( ) ( ) ( 0 ) ( 0 ) = ( 0 ) ( 0 ) 0 ( 0 ) ( ( 0 )) ( ( 0 )) = ( ( 0 )) ( ( 0 )) ( + ( 0 )) ( + ( 0 )) = ( + ( 0 )) ( ( 0 )) P V V V V V P V P V V V
Algebra A-1 DEN. Baltic Way 2011 Algebra A-1. The real numbers x 1,...,x 2011 satisfy. x 1 +x 2 = 2x 1, x 2 +x 3 = 2x 2,..., x x 1 = 2x 2011
Baltic Way 2011 Algebra A-1 A-1 DEN Algebra The real numbers x 1,...,x 2011 satisfy x 1 +x 2 = 2x 1, x 2 +x 3 = 2x 2,..., x 2011 +x 1 = 2x 2011 where x 1,x 2,...,x 2011 is a permutation of x 1,x 2,...,x
Firmware Versionen. FAX-Geräte (Tinte) FAX-Geräte (Laser) DCP-Geräte (Tinte)
FAX-Geräte (Tinte) FAX-1355 lz0819_l.pmu 20.05.2010 L 66A3 0003 FAX-1360 lz0819_l.pmu 20.05.2010 L 66A3 0103 FAX-1460 lz0819_l.pmu 20.05.2010 L 66A3 0203 FAX-1560 lz0819_l.pmu 20.05.2010 L 66A3 0303 FAX-1835C
SANDWICH SETS AND CONGRUENCES IN COMPLETELY INVERSE AG -GROUPOIDS
ITALIAN JOURNAL OF PURE AND APPLIED MATHEMATICS N. 39 2018 (822 838) 822 SANDWICH SETS AND CONGRUENCES IN COMPLETELY INVERSE AG -GROUPOIDS Waqar Khan School of Mathematics and Statistics Southwest University
HKDSE2018 Mathematics (Compulsory Part) Paper 2 Solution 1. B 4 (2 ) = (2 ) 2. D. α + β. x x. α β 3. C. h h k k ( 4 ) 6( 2 )
HKDSE08 Mthemtics (Compulsory Prt) Pper Solution. B n+ 8 n+ 4 ( ) ( ) n+ n+ 6n+ 6n+ (6n+ ) (6n+ ). D α β x x α x β ( x) α x β β x α x + β x β ( α + β ) x β β x α + β. C 6 4 h h k k ( 4 ) 6( ) h k h + k
New Coding System of Grid Squares in the Republic of Indonesia
September14, 2006 New Coding System of Grid Squares in the Republic of Indonesia Current coding system of grid squares in the Republic of Indonesia is based on similar
The One-Quarter Fraction
The One-Quarter Fraction ST 516 Need two generating relations. E.g. a 2 6 2 design, with generating relations I = ABCE and I = BCDF. Product of these is ADEF. Complete defining relation is I = ABCE = BCDF
Postulates and Theorems in Proofs
Postulates and Theorems in Proofs A Postulate is a statement whose truth is accepted without proof A Theorem is a statement that is proved by deductive reasoning. The Reflexive Property of Equality: a
CiA Draft Standard Proposal 447
CiA Draft Standard Proposal 447 Application profile for special-purpose car add-on devices Part 4: Pre-defined s and This DSP is for CiA members only and may be changed without notification. Version: 1.0
SMT 2018 Geometry Test Solutions February 17, 2018
SMT 018 Geometry Test Solutions February 17, 018 1. Consider a semi-circle with diameter AB. Let points C and D be on diameter AB such that CD forms the base of a square inscribed in the semicircle. Given
Introduction. CSC/ECE 574 Computer and Network Security. Outline. Introductory Remarks Feistel Cipher DES AES
CSC/ECE 574 Computer and Network Security Topic 3.1 Secret Key Cryptography Algorithms CSC/ECE 574 Dr. Peng Ning 1 Outline Introductory Remarks Feistel Cipher DES AES CSC/ECE 574 Dr. Peng Ning 2 Introduction
IB MYP Unit 6 Review
Name: Date: 1. Two triangles are congruent if 1. A. corresponding angles are congruent B. corresponding sides and corresponding angles are congruent C. the angles in each triangle have a sum of 180 D.
AURORA: A Cryptographic Hash Algorithm Family
AURORA: A Cryptographic Hash Algorithm Family Submitters: Sony Corporation 1 and Nagoya University 2 Algorithm Designers: Tetsu Iwata 2, Kyoji Shibutani 1, Taizo Shirai 1, Shiho Moriai 1, Toru Akishita
S. Throughout our discussion we shall use the notations and results of Sen and Saha [1-2]. For the sake of completeness. Sa grou for some E F then
![S. Throughout our discussion we shall use the notations and results of Sen and Saha [1-2]. For the sake of completeness. Sa grou for some E F then](/thumbs/86/93291583.jpg "S. Throughout our discussion we shall use the notations and results of Sen and Saha [1-2]. For the sake of completeness. Sa grou for some E F then")
Internat. J. Math. & Math. Sci. VOL. 15 NO. (1992) 103-106 103 I"-GROUP CONGRUENCES ON REGULAR F-SEMIGROUPS A. SETH Department of Pure Mathematics, University of Calcutta 35, Ballygunge Circular Road,
AD A A B A D ABCAD EAFB A A A A A A ABCDAAEFBEA A A A E F F A A AAAAAAA A A A BCDEF EC E C CE D BC B E CE E E A A B E C B EC C B E
ABC D EB F A FAB E AAB F B ABCAD EAFB AD A A B A D A A B A B A A A DA A A A A ABCDAAEFBEA A A A E F F A A A A A A A A A AAAAAAA A A A A A DAEFBEA A A A A AA A A A BCDEF EC E C CE D BC B E CE E E A DA A
The Erdos-Mordell inequality
The Erdos-Mordell inequality George Tsintsifas, Thessaloniki, Greece. Let ABC be a triangle and an interior point M. We denote by AM =, BM = x 2, CM = x 3. The distances of the point M from BC, CA, AB
Triangle Congruence and Similarity Review. Show all work for full credit. 5. In the drawing, what is the measure of angle y?
Triangle Congruence and Similarity Review Score Name: Date: Show all work for full credit. 1. In a plane, lines that never meet are called. 5. In the drawing, what is the measure of angle y? A. parallel
Exercises for Unit I I (Vector algebra and Euclidean geometry)
Exercises for Unit I I (Vector algebra and Euclidean geometry) I I.1 : Approaches to Euclidean geometry Ryan : pp. 5 15 1. What is the minimum number of planes containing three concurrent noncoplanar lines
Geometry Honors Review for Midterm Exam
Geometry Honors Review for Midterm Exam Format of Midterm Exam: Scantron Sheet: Always/Sometimes/Never and Multiple Choice 40 Questions @ 1 point each = 40 pts. Free Response: Show all work and write answers
On the Compounds of Hat Matrix for Six-Factor Central Composite Design with Fractional Replicates of the Factorial Portion
American Journal of Computational and Applied Mathematics 017, 7(4): 95-114 DOI: 10.593/j.ajcam.0170704.0 On the Compounds of Hat Matrix for Six-Factor Central Composite Design with Fractional Replicates
ACEF/1213/06762 Decisão de apresentação de pronúncia
ACEF/1213/06762 Decisão de apresentação de pronúncia ACEF/1213/06762 Decisão de apresentação de pronúncia Decisão de Apresentação de Pronúncia ao Relatório da Comissão de Avaliação Externa 1. Tendo recebido
Invariant Subspace Attack Against Full Midori64
Invariant Subspace Attack Against Full Midori64 Jian Guo 1, Jérémy Jean 1, Ivica Nikolić 1, Kexin Qiao 1,2, Yu Sasaki 1,3, and Siang Meng Sim 1 1 Nanyang Technological University, Singapore 2 Institute
المادة: الریاضیات الشھادة: المتوسطة نموذج رقم -۱- قسم : الریاضیات
الھیي ة الا كادیمی ة المشتركة قسم : الریاضیات المادة: الریاضیات الشھادة: المتوسطة نموذج رقم -۱- المد ة : ساعتان I - ( points) نموذج مسابقة (یراعي تعلیق الدروس والتوصیف المعد ل للعام الدراسي ۲۰۱۷-۲۰۱٦ وحتى
Euler Coordinates. If P = (u : v : w) (barycentric coordination), then the Euler coordinates (xe, ye), of P, are defined by
Euler Coordinates The Euler coordinate system is introduced here as an orthogonal coordinate system in which the Euler line is the x-axis, the orthic axis is the y-axis, and the origin is X(468). The positive
arxiv: v1 [math.co] 16 Feb 2018
![arxiv: v1 [math.co] 16 Feb 2018](/thumbs/92/108356804.jpg "arxiv: v1 [math.co] 16 Feb 2018")
CHAIN POSETS arxiv:1802.05813v1 [math.co] 16 Feb 2018 IAN T. JOHNSON Abstract. A chain poset, by definition, consists of chains of ordered elements in a poset. We study the chain posets associated to two
Fractional Replications
Chapter 11 Fractional Replications Consider the set up of complete factorial experiment, say k. If there are four factors, then the total number of plots needed to conduct the experiment is 4 = 1. When
Common Core Math 3. Can you find the error in this proof. Unit 2B - Proofs
Common Core Math 3 Unit 2B - Proofs Can you find the error in this proof "$%& a = b'()$& 2 = 1 *+,+$-$%+.. /$,0)%. " a = b $%&'( ) a 2 = ab = a 2 - b 2 = ab - b 2? (a + b)(a - b) = b(a - b) @ (a + b) =
Stability of a Functional Equation Related to Quadratic Mappings
International Journal of Mathematical Analysis Vol. 11, 017, no., 55-68 HIKARI Ltd, www.m-hikari.com https://doi.org/10.1988/ijma.017.610116 Stability of a Functional Equation Related to Quadratic Mappings
The Rijndael Block Cipher
The Rijndael Block Cipher Vincent Leith MATH 27.2 May 3, 2 A brief look at the mathematics behind the Rijndael Block Chiper. Introduction The Rijndael Block Chiper was brought about by Joan Daemen and
A BC DE AF F AB. PRESIDENT Justin Lopshire, KD8JEL
ABCDEAFFAB PRESIDENT Justin Lopshire, KD8JEL 517.279.6212 skywave21@hotmail.com SECRETARY/TREASURER Bill Kubiac, KB8VWI 517.639.4390 bhkubiak@cbpu.com BOARD MEMBERS Arnie Hayward, NS8T 517.278.8507 ns8t@arrl.net
ACCRS/QUALITY CORE CORRELATION DOCUMENT: ALGEBRA I
ACCRS/QUALITY CORE CORRELATION DOCUMENT: ALGEBRA I Revised March 25, 2013 Extend the properties of exponents to rational exponents. 1. [N-RN1] Explain how the definition of the meaning of rational exponents
The Register Set / C167
20 The Set This section summarizes all registers, which are implemented in the C167 and explains the description format which is used in the chapters describing the function and layout of the SFRs. For
PREFERENCES AGGREGATION & DECISION THEORY A. ROLLAND, UNIVERSITE LUMIERE LYON II
PREFERENCES AGGREGATION & DECISION THEORY A. ROLLAND, UNIVERSITE LUMIERE LYON II 2013 PLAN 1 Introduction & (Feb-05) 2 Preferences Aggregation : utility theory (Feb-15) 3 Preferences Aggregation : decision
Construction of Mixed-Level Orthogonal Arrays for Testing in Digital Marketing
Construction of Mixed-Level Orthogonal Arrays for Testing in Digital Marketing Vladimir Brayman Webtrends October 19, 2012 Advantages of Conducting Designed Experiments in Digital Marketing Availability
CAT. NO /irtl,417~ S- ~ I ';, A RIDER PUBLICATION BY H. A. MIDDLETON
CAT. NO. 139-3 THIRD SUPPLEMENT I /irtl,417~ S- ~ I ';,... 0 f? BY H. A. MIDDLETON.. A RIDER PUBLICATION B36 B65 B152 B309 B319 B329 B719 D63 D77 D152 DA90 DAC32 DAF96 DC70 DC80 DCC90 DD6 DD7 DF62 DF91
Data Mining Concepts & Techniques
Data Mining Concepts & Techniques Lecture No. 05 Sequential Pattern Mining Naeem Ahmed Email: naeemmahoto@gmail.com Department of Software Engineering Mehran Univeristy of Engineering and Technology Jamshoro
Stillma. Uun. B. Al.'ca ha. already her cargo. - CALENDAR. Island Notes. ua.. Eo'" e"'lej- - :" THE PAOIPXC P. C ADVERTISER CO. i&tilistmtnts.
B E PF B E PEE ED PBED B E PP P DEE D P F B F E F BBEE E F z z Q F E F F F G G F F D D PY B E D B B Pxx BE D B B Q D PY x E D E P D F BE D E E D E E FFE DE D P F BE D D P P G F P F Bx P B B B G FE E PY
An Adaptive elearning framework- Design Issues and Considerations
The ITB Journal Volume 5 Issue 1 Article 4 2004 An Adaptive elearning framework- Design Issues and Considerations Maria Brennan Institute of Technology Blanchardstown, maria.brennan@itb.ie Follow this
0615geo. Geometry CCSS Regents Exam In the diagram below, congruent figures 1, 2, and 3 are drawn.
0615geo 1 Which object is formed when right triangle RST shown below is rotated around leg RS? 4 In the diagram below, congruent figures 1, 2, and 3 are drawn. 1) a pyramid with a square base 2) an isosceles
Introduction to Groups
Introduction to Groups S F Ellermeyer November 2, 2006 A group, G, is a set, A, endowed with a single binary operation,, such that: The operation is associative, meaning that a (b c) = (a b) c for all
Open Intelligence Changing the Definition of Human Identity
Open Intelligence Changing the Definition of Human Identity B A L A N C E D V I E W T E A M ABC DEFAAEF ABCDEFAD BA AF First Edition 2011 Balanced View Media: Mill Valley, California USA 2011 Open Intelligence:
Chapter 7. Geometric Inequalities
4. Let m S, then 3 2 m R. Since the angles are supplementary: 3 2580 4568 542 Therefore, m S 42 and m R 38. Part IV 5. Statements Reasons. ABC is not scalene.. Assumption. 2. ABC has at least 2. Definition
Some Useful Results in the Theory of Matrix Functions
Some Useful Results in the Theory of Matrix Functions Nick Higham School of Mathematics The University of Manchester higham@ma.man.ac.uk http://www.ma.man.ac.uk/~higham/ Matrix Analysis and Applications,
Collinearity/Concurrence
Collinearity/Concurrence Ray Li (rayyli@stanford.edu) June 29, 2017 1 Introduction/Facts you should know 1. (Cevian Triangle) Let ABC be a triangle and P be a point. Let lines AP, BP, CP meet lines BC,
2016 State Mathematics Contest Geometry Test
2016 State Mathematics Contest Geometry Test In each of the following, choose the BEST answer and record your choice on the answer sheet provided. To ensure correct scoring, be sure to make all erasures
Homework 8/Solutions
MTH 309-4 Linear Algebra I F11 Homework 8/Solutions Section Exercises 6.2 1,2,9,12,16,21 Section 6.2 Exercise 2. For each of the following functions, either show the function is onto by choosing an arbitrary
PRMO _ (SOLUTIONS) [ 1 ]
![PRMO _ (SOLUTIONS) [ 1 ]](/thumbs/91/105094923.jpg "PRMO _ (SOLUTIONS) [ 1 ]")
PRMO 07-8_0-08-07 (SOLUTIONS) [ ] PRMO 07-8 : QUESTIONS & SOLUTIONS. How many positive integers less than 000 have the property that the sum of the digits of each such number is divisible by 7 and the
GSE Algebra 2 practice exam
Name: lass: ate: I: GSE lgebra 2 practice exam Multiple hoice Identify the choice that best completes the statement or answers the question. 1. Identify the degree of the monomial 5r 3 s 5. a. 5 c. 3 b.
Common Core Math 3. Proofs. Can you find the error in this proof "#$%&!!""""""""""""""""""""""""""""""""""""""""""""""""""""""""""""""""""""""""!
Common Core Math 3 Proofs Can you find the error in this proof "$%& a = b'()$&2 = 1 *+,+$-$%+.. /$,0)%. " a = b $%&'( ) a 2 = ab = a 2 - b 2 = ab - b 2? (a + b)(a - b) = b(a - b) @ (a + b) = b B a + a
IDEAL AMENABILITY OF MODULE EXTENSIONS OF BANACH ALGEBRAS. M. Eshaghi Gordji, F. Habibian, and B. Hayati
ARCHIVUM MATHEMATICUM BRNO Tomus 43 2007, 177 184 IDEAL AMENABILITY OF MODULE EXTENSIONS OF BANACH ALGEBRAS M. Eshaghi Gordji, F. Habibian, B. Hayati Abstract. Let A be a Banach algebra. A is called ideally
Circles. 1. In the accompanying figure, the measure of angle AOB is 50. Find the measure of inscribed angle ACB.
ircles Name: Date: 1. In the accompanying figure, the measure of angle AOB is 50. Find the measure of inscribed angle AB. 4. In the accompanying diagram, P is tangent to circle at and PAB is a secant.
arxiv: v1 [math.ra] 25 May 2013
![arxiv: v1 [math.ra] 25 May 2013](/thumbs/81/84380444.jpg "arxiv: v1 [math.ra] 25 May 2013")
Quasigroups and Related Systems 20 (2012), 203 209 Congruences on completely inverse AG -groupoids Wieslaw A. Dudek and Roman S. Gigoń arxiv:1305.6858v1 [math.ra] 25 May 2013 Abstract. By a completely
700 STATEMENT OF ECONOMIC
R RM EME EM ERE H E H E HE E HE Y ERK HE Y P PRE MM 8 PUB UME ER PE Pee e k. ek, ME ER ( ) R) e -. ffe, ge, u ge e ( ue ) -- - k, B, e e,, f be Yu P eu RE) / k U -. f fg f ue, be he. ( ue ) ge: P:. Ju
1) Exercise 1 In the diagram, ABC = AED, AD = 3, DB = 2 and AE = 2. Determine the length of EC. Solution:
1) Exercise 1 In the diagram, ABC = AED, AD = 3, DB = 2 and AE = 2. Determine the length of EC. Solution: First, we show that AED and ABC are similar. Since DAE = BAC and ABC = AED, we have that AED is
Introduction to abstract algebra: definitions, examples, and exercises
Introduction to abstract algebra: definitions, examples, and exercises Travis Schedler January 21, 2015 1 Definitions and some exercises Definition 1. A binary operation on a set X is a map X X X, (x,
GROUPS. Chapter-1 EXAMPLES 1.1. INTRODUCTION 1.2. BINARY OPERATION
Chapter-1 GROUPS 1.1. INTRODUCTION The theory of groups arose from the theory of equations, during the nineteenth century. Originally, groups consisted only of transformations. The group of transformations
MATH 4107 (Prof. Heil) PRACTICE PROBLEMS WITH SOLUTIONS Spring 2018
MATH 4107 (Prof. Heil) PRACTICE PROBLEMS WITH SOLUTIONS Spring 2018 Here are a few practice problems on groups. You should first work through these WITHOUT LOOKING at the solutions! After you write your
Regular Expressions [1] Regular Expressions. Regular expressions can be seen as a system of notations for denoting ɛ-nfa
![Regular Expressions [1] Regular Expressions. Regular expressions can be seen as a system of notations for denoting ɛ-nfa](/thumbs/74/70102425.jpg "Regular Expressions [1] Regular Expressions. Regular expressions can be seen as a system of notations for denoting ɛ-nfa")
Regular Expressions [1] Regular Expressions Regular expressions can be seen as a system of notations for denoting ɛ-nfa They form an algebraic representation of ɛ-nfa algebraic : expressions with equations
Solutions for Chapter 3
Solutions for Chapter Solutions for exercises in section 0 a X b x, y 6, and z 0 a Neither b Sew symmetric c Symmetric d Neither The zero matrix trivially satisfies all conditions, and it is the only possible
Solutions of APMO 2016
Solutions of APMO 016 Problem 1. We say that a triangle ABC is great if the following holds: for any point D on the side BC, if P and Q are the feet of the perpendiculars from D to the lines AB and AC,
On Extensions of Green s Relations in Semi groups
IOSR Journal of Mathematics (IOSRJM) ISSN: 2278-5728 Volume 1, Issue 3 (July-Aug 2012), PP 04-11 On Extensions of Green s Relations in Semi groups 1 D.V.Vijay Kumar and 2 K.V.R.Srinivas Abstract: In this
Hierarchical Clustering
Hierarchical Clustering Example for merging hierarchically Merging Apples Merging Oranges Merging Strawberries All together Hierarchical Clustering In hierarchical clustering the data are not partitioned
(RC3) Constructing the point which is the intersection of two existing, non-parallel lines.
The mathematical theory of ruller and compass constructions consists on performing geometric operation with a ruler and a compass. Any construction starts with two given points, or equivalently a segment
Day 6: Triangle Congruence, Correspondence and Styles of Proof
Name: Day 6: Triangle Congruence, Correspondence and Styles of Proof Date: Geometry CC (M1D) Opening Exercise Given: CE bisects BD Statements 1. bisects 1.Given CE BD Reasons 2. 2. Define congruence in
Lecture 6 & 7. Shuanglin Shao. September 16th and 18th, 2013
Lecture 6 & 7 Shuanglin Shao September 16th and 18th, 2013 1 Elementary matrices 2 Equivalence Theorem 3 A method of inverting matrices Def An n n matrice is called an elementary matrix if it can be obtained
Selma City Schools Curriculum Pacing Guide Grades Subject: Algebra II Effective Year:
Selma City Schools Curriculum Pacing Guide Grades 9-12 Subject: Algebra II Effective Year: 2013-14 Nine 1 Nine 2 Nine 3 Nine 4 X X Time CC COS QC Literacy DOK Lesson References/Activities Date Taught Test
CHAPTER 10 TRIGONOMETRY
CHAPTER 10 TRIGONOMETRY EXERCISE 39, Page 87 1. Find the length of side x in the diagram below. By Pythagoras, from which, 2 25 x 7 2 x 25 7 and x = 25 7 = 24 m 2. Find the length of side x in the diagram
district department or positionnumber e fa Vr Ar 4 tj qj home phone tut t ounty Elections Official of Filing of Candidacy by Decleration ORS
F f ddy f p SEL ev 6 RS 49 h f e f pub ed d y be pubhed epdued p e ype peby bk k ub f ffe fude dde e 4v4L 6 hw e hud ppe b e e u fx b 7 f AUS p d dep pube e fa f Pde V A 4 q k 6 S4 8 W9 f ede 4 9f e L
Completely regular semigroups and (Completely) (E, H E )-abundant semigroups (a.k.a. U-superabundant semigroups): Similarities and Contrasts
Completely regular semigroups and (Completely) (E, H E )-abundant semigroups (a.k.a. U-superabundant semigroups): Similarities and Contrasts Xavier MARY Université Paris-Ouest Nanterre-La Défense, Laboratoire