MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question.
|
|
- Estella Riley
- 5 years ago
- Views:
Transcription
1 Practice Exam I Mat-107 Spring A 2011 Name MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. List the elements in the set. 1) {x x is a whole number between 1 and 5} 1) A) {2, 3, 4} B) {1, 2, 3, 4, 5} C) {2, 3, 4, 5} D) {1, 2, 3, 4} 2) {x x is a counting number less than -4} 2) A) {-3, -2, -1,...} B) {-5, -6, -7,...} C) {..., -7, -6, -5} D) Write the set in set-builder notation. 3) {2, 4, 6, 8} 3) A) {x x is any even natural number} B) {2, 4, 6, 8} C) {x x is any even integer less than 10} D) {x x is an even natural number less than 10} 4) The set of all calculus books 4) A) {x x is a calculus book} B) {x is a calculus book} C) {a calculus book} D) {any calculus book} Identify the set as finite or infinite. 5) {x x is an odd counting number} 5) A) Finite B) Infinite 6) {9, 10, 11,..., 36} 6) A) Infinite B) Finite Find n(a) for the set. 7) A = {x x is a number on a clock face} 7) A) n(a) = 6 B) n(a) = 24 C) n(a) = 12 D) n(a) = 3 Determine whether or not the set is well defined. 8) {x x is a football team that has won the Super Bowl} 8) A) Well defined B) Not well defined 9) {x x is an expensive boat on the Great Lakes} 9) A) Well defined B) Not well defined Complete the blank with either or to make the statement true. 10) 5 {11, 10, 9, 8} 10) A) B) 11) -8 {8, 10, 12,..., 20} 11) A) B) 1
2 Let U = {1, 2, 4, 5, a, b, c, d, e}. Find the complement of the set. 12) Q = {2, 4, b, d} 12) A) {1, 5, a, c, e} B) {1, 2, 4, 5, a, b, c, d, e} C) {1, 3, 5, a, c, e} D) {1, 5, a, e} Decide whether or not the following is a statement. 13) Not all flowers are roses. 13) A) Statement B) Not a statement 14) Do you like this color? 14) A) Not a statement B) Statement Decide whether the statement is compound. 15) Computers are very helpful to people. 15) A) Not compound B) Compound 16) He's from England and he doesn't drink tea. 16) A) Not compound B) Compound Write a negation for the statement. 17) Not all people like football. 17) A) All people do not like football. B) Some people like football. C) Some people do not like football. D) All people like football. Convert the symbolic compound statement into words. 18) p represents the statement "Her name is Lisa." q represents the statement "She lives in Chicago." Translate the following compound statement into words: p q 18) A) Her name is Lisa and she lives in Chicago. B) Her name is Lisa and she doesn't live in Chicago. C) Her name is Lisa or she lives in Chicago. D) If her name is Lisa, she lives in Chicago. 19) p represents the statement "It's Monday." q represents the statement "It's raining today." Translate the following compound statement into words: ~p ~q 19) A) It's not the case that it's Monday and raining today. B) It's not Monday or it's not raining today. C) It's Monday or it's raining today. D) It's not Monday and it's not raining today. Let p represent the statement, "Jim plays football", and let q represent the statement "Michael plays basketball". Convert the compound statement into symbols. 20) Jim does not play football and Michael plays basketball. 20) A) ~p q B) ~p q C) p q D) ~(p q) 2
3 Write the converse, inverse, or contrapositive of the statement as requested. 21) If I were young, I would be happy. Converse A) If I were happy, I would be young. B) If I were young, I would not be happy. C) If I were not young, I would not be happy. D) If I were not happy, I would not be young. 22) All Border Collies are dogs. Inverse A) If it's not a Border Collie, it's not a dog. B) If it's not a dog, it's not a Border Collie. C) If it's a Border Collie, it's not a dog D) If it's a dog, it's a Border Collie. 23) Love is blind. Contrapositive A) If it is not blind, then it is not love. B) If it is blind then it is not love. C) If it is blind then it is love. D) If it is not love, it is not blind. 21) 22) 23) Use an Euler diagram to determine whether the argument is valid or invalid. 24) Some investments are risky. Real estate is an investment. Real estate is risky. A) Valid B) Invalid 25) All businessmen wear suits. Aaron wears a suit. Aaron is a businessman. A) Valid B) Invalid 24) 25) Convert the Egyptian numeral to Hindu-Arabic form. 26) 26) A) 367 B) 3067 C) 3607 D) ) 27) A) 928,709 B) 1,000,439 C) 928,439 D) 928,412 3
4 Convert the Chinese numeral to Hindu-Arabic form. 28) 28) A) 4090 B) 490 C) 4900 D) ) 29) A) 3068 B) 368 C) 367 D) 356 Identify the number represented on the abacus. 30) 30) A) 939 B) 539 C) 5,309 D) 9,309 31) 31) A) 45,352 B) 49,392 C) 40,302 D) 432 Write the number in expanded form. 32) 2,732 32) A) (2 103) + (7 102) + (3 101) + (2 100) B) (2 104) + (7 103) + (3 102) + (2 101) C) (2 100) + (7 101) + (3 102) + (2 103) D) (2 101) + (7 102) + (3 103) + (2 104) Graph the numbers on a number line. 33) -5, -3, -1, 1 33) A) B) C) D) 4
5 Give the opposite and then the absolute value of the number. 34) 21 34) A) -21, -21 B) -21, 21 C) 0, 21 D) 21, 21 Select the smaller of the two given numbers. 35) -143, 13 35) A) -143 B) 13 Decide if the statement is true or false. 36) -(-8) > ) A) True B) False 37) ) A) True B) False Perform the indicated operation. 38) 25 + (-49) 38) A) 24 B) 74 C) -74 D) ) 23 + (-14) + (-5) 39) A) 42 B) 4 C) 32 D) 14 40) 8(-11) 40) A) 176 B) 88 C) -88 D) ) ) A) -26 B) -16 C) D) 16 Perform the indicated operations. 5(2 + 1) - 7(1 + 1) 42) 5(4-2) ) A) 4 B) 1 8 C) 1 6 D) ) (5 + 6)[5 + (4 + 4)] 43) A) 143 B) 20 C) 63 D) 24 5
MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question.
MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. List the elements in the set. 1) {x x is a whole number between 1 and 5} A) {2, 3, 4} B) {1, 2, 3,
More informationMath 20 Practice Exam #2 Problems and Their Solutions!
Math 20 Practice Exam #2 Problems and Their Solutions! #1) Solve the linear system by graphing: Isolate for in both equations. Graph the two lines using the slope-intercept method. The two lines intersect
More informationG.CO.C.9: Compound Statements
Regents Exam Questions G.CO.C.9: Compound Statements www.jmap.org Name: G.CO.C.9: Compound Statements 1 The statement "x is a multiple of 3, and x is an even integer" is true when x is equal to 1) 9 2)
More informationGeometry Lesson 2.1 Conditional Statements. September 4, 2007
Geometry Lesson 2.1 Conditional Statements September 4, 2007 Objectives Students will be able to: Define: conditional statement, hypothesis, conclusion, converse, inverse, contrapositive, equivalent statements
More informationMATH 211 FINAL EXAM REVIEW PROBLEMS. c. Illustrating 12-7 for the take away concept of subtraction
MATH 211 FINAL EXAM REVIEW PROBLEMS 1. 32 4 in the sharing interpretation of division, base ten pieces 2. 32 4 in the measurement interpretation of division, base ten pieces 3. Write a short and simple
More informationUniversity of Illinois at Chicago Department of Computer Science. Final Examination. CS 151 Mathematical Foundations of Computer Science Fall 2012
University of Illinois at Chicago Department of Computer Science Final Examination CS 151 Mathematical Foundations of Computer Science Fall 2012 Thursday, October 18, 2012 Name: Email: Print your name
More informationSolutions to Selected Exercises
Chapter 1 Solutions to Selected Exercises Section 1.1 2. {2, 4} 3. {7, 10} 5. {2, 3, 5, 6, 8, 9} 6. {1, 3, 5, 7, 9, 10} 8. A 9. 11. B 12. {1, 4} 14. {1} 15. {2, 3, 4, 5, 6, 7, 8, 9, 10} 18. 1 19. 3 22.
More informationSection 2.2: Introduction to the Logic of Quantified Statements
Section 2.2: Introduction to the Logic of Quantified Statements In this section, we shall continue to examine some of the fundamentals of predicate calculus. Specifically, we shall look at the negations
More information2.1 Symbols and Terminology
2.1 Symbols and Terminology A is a collection of objects or things. The objects belonging to the are called the, or. - : there is a way of determining for sure whether a particular item is an element of
More informationChapter 2 Homework Vocabulary Inductive reasoning - Conjecture - Counterexample - Conditional - Hypothesis - Conclusion - Truth value - Negation -
Chapter 2 Homework Vocabulary Inductive reasoning - Conjecture - Counterexample - Conditional - Hypothesis - Conclusion - Truth value - Negation - Converse - Inverse - Contrapositive - Equivalent statements
More informationCS158 Section B Exam 1 Key
CS158 Section B Exam 1 Key Name This is a closed-book exam. The only items not supplied that you are allowed to use are writing implements. You have 50 minutes to complete this exam. The total amount of
More informationGeometry Agenda. Week 1.5 Objective Grade. Deductive Reasoning Practice
Name Period Geometry Agenda Week 1.5 Objective Grade Monday September 19, 2016 Tuesday September 20, 2016 Wednesday September 21, 2016 Thursday September 22, 2016 Friday September 23, 2016 Deductive Reasoning
More informationShow all work for credit. Attach paper as needed to keep work neat & organized.
Geometry Semester 1 Review Part 2 Name Show all work for credit. Attach paper as needed to keep work neat & organized. Determine the reflectional (# of lines and draw them in) and rotational symmetry (order
More informationMATH 139 W12 Review 1 Checklist 1. Exam Checklist. 1. Introduction to Predicates and Quantified Statements (chapters ).
MATH 139 W12 Review 1 Checklist 1 Exam Checklist 1. Introduction to Predicates and Quantified Statements (chapters 3.1-3.4). universal and existential statements truth set negations of universal and existential
More informationGetting Started with Java Using Alice. 1 Copyright 2013, Oracle and/or its affiliates. All rights reserved.
Getting Started with Java Using Alice 1 Copyright 2013, Oracle and/or its affiliates. All rights Objectives This lesson covers the following objectives: Use the IF control structure to effect execution
More informationPAP Geometry Ch#1 & 2 Essentials & Reasoning Name:
PP Geometry h#1 & 2 Essentials & Reasoning Name: Date: Per: True or False: E D 1. Points,, and D are collinear. 2. Points, F, and H are coplanar. 3. Points H,, D, and are coplanar. G F H 4. XV is the same
More informationLesson 10. adding integers. 46 Lesson 10 ~ Adding Integers
adding integers Lesson 10 explore! integer chips Integer chips are helpful for modeling integer operations. Each blue chip will represent the integer 1. Each red chip will represent the integer 1. When
More informationA set with only one member is called a SINGLETON. A set with no members is called the EMPTY SET or 2 N
Mathematical Preliminaries Read pages 529-540 1. Set Theory 1.1 What is a set? A set is a collection of entities of any kind. It can be finite or infinite. A = {a, b, c} N = {1, 2, 3, } An entity is an
More informationFull file at
MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. For the following, write an equivalent numeral in the Hindu-Arabic system. 1) 1) A) 8 B) 13 C) 780
More informationMath 110 FOUNDATIONS OF THE REAL NUMBER SYSTEM FOR ELEMENTARY AND MIDDLE SCHOOL TEACHERS
2-1Numeration Systems Hindu-Arabic Numeration System Tally Numeration System Egyptian Numeration System Babylonian Numeration System Mayan Numeration System Roman Numeration System Other Number Base Systems
More informationSet Theory in Computer Science. Binary Numbers. Base 10 Number. What is a Number? = Binary Number Example
Set Theory in Computer Science Binary Numbers Part 1B Bit of This and a Bit of That What is a Number? Base 10 Number We use the Hindu-Arabic Number System positional grouping system each position is a
More informationCSE 20 DISCRETE MATH. Fall
CSE 20 DISCRETE MATH Fall 2017 http://cseweb.ucsd.edu/classes/fa17/cse20-ab/ Final exam The final exam is Saturday December 16 11:30am-2:30pm. Lecture A will take the exam in Lecture B will take the exam
More informationL05 - Negating Statements
L05 - Negating Statements CSci/Math 2112 15 May 2015 1 / 14 Assignment 1 Assignment 1 is now posted Due May 22 at the beginning of class Can work on it in groups, but separate write-up Don t forget your
More informationIMPORTANT WORDS TO KNOW UNIT 1
IMPORTANT WORDS TO KNOW UNIT READ THESE WORDS ALOUD THREE TIMES WITH YOUR TEACHER! Chapter. equation. integer 3. greater than 4. positive 5. negative 6. operation 7. solution 8. variable Chapter. ordered
More informationLesson 9: An Application of Linear Equations
Classwork Exercises 1. Write the equation for the 15 th step. 2. How many people would see the photo after 15 steps? Use a calculator if needed. S.30 3. Marvin paid an entrance fee of $5 plus an additional
More informationMath 100 Exam 1 Review Name. MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question.
Math 00 Exam Review Name MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. Answer the question as instructed. ) Which of the following statements is
More informationHonors Geometry Chapter 2 Test * Required
Honors Geometry Chapter 2 Test * Required Matching Vocabulary Section 1. Compound with the word "and" 2. negates both the hypothesis and conclusion 3. "if-then" s https://docs.google.com/a/evsck12.com/forms/d/1tjnuxtlrl3_kjnv3uxiay6oe-mvaxf7pieqvisunsye/edit
More informationCSC Discrete Math I, Spring Sets
CSC 125 - Discrete Math I, Spring 2017 Sets Sets A set is well-defined, unordered collection of objects The objects in a set are called the elements, or members, of the set A set is said to contain its
More informationUNIT 10 Logic and Venn Diagrams Data Sheets
NIT 10 Logic and Venn Diagrams Data Sheets Data Sheets 10.1 3 3 Logic Puzzle 10.2 3 3 Logic Puzzle 10.3 4 4 Logic Puzzle 10.4 Two Way Tables 1 10.5 Two Way Tables 2 10.6 Constructing Two Way Tables 10.7
More informationSection 1.1. Inductive Reasoning. Copyright 2013, 2010, 2007, Pearson, Education, Inc.
Section 1.1 Inductive Reasoning What You Will Learn Inductive and deductive reasoning processes 1.1-2 Natural Numbers The set of natural numbers is also called the set of counting numbers. N = {1, 2, 3,
More informationNotes. Notes. Introduction. Notes. Propositional Functions. Slides by Christopher M. Bourke Instructor: Berthe Y. Choueiry.
Slides by Christopher M. Bourke Instructor: Berthe Y. Choueiry Spring 2006 1 / 1 Computer Science & Engineering 235 Introduction to Discrete Mathematics Sections 1.3 1.4 of Rosen cse235@cse.unl.edu Introduction
More informationUnit 2A: Systems of Equations and Inequalities
Unit A: Systems of Equations and Inequalities In this unit, you will learn how to do the following: Learning Target #1: Creating and Solving Systems of Equations Identify the solution to a system from
More informationCMPSCI 250: Introduction to Computation. Lecture #1: Things, Sets and Strings David Mix Barrington 22 January 2014
CMPSCI 250: Introduction to Computation Lecture #1: Things, Sets and Strings David Mix Barrington 22 January 2014 Things, Sets, and Strings The Mathematical Method Administrative Stuff The Objects of Mathematics
More informationmathexpress99.in Copyright with the author. 1
BOOK 6 ( CBSE ) / Chap 6 / Integers. Chapter Facts : 1. The collection consisting of natural numbers, zero and negatives of natural numbers is called integers [..., 4, 3, 2, 1, 0, 1, 2, 3, 4,... ] 1, 2,
More informationCSE 20 DISCRETE MATH. Winter
CSE 20 DISCRETE MATH Winter 2017 http://cseweb.ucsd.edu/classes/wi17/cse20-ab/ Final exam The final exam is Saturday March 18 8am-11am. Lecture A will take the exam in GH 242 Lecture B will take the exam
More informationMy dear students, Believe in yourselves. Believe in your abilities. You can DO this! -Dr. M
1/29 2/22 3/12 4/8 5/9 6/20 otal/100 Please do not write in the spaces above. Directions: You have 50 minutes in which to complete this exam. You must show all work, or risk losing credit. Be sure to answer
More informationMATH 2100 / 2105 / 2350 EXAM 1
MATH 2100 / 2105 / 2350 EXAM 1 Name: Wednesday, February 20 Instructions: Please write your work neatly and clearly. You must explain all reasoning. It is not sufficient to just write the correct answer.
More informationSummary of Course Coverage
CS-227, Discrete Structures I Spring 2006 Semester Summary of Course Coverage 1) Propositional Calculus a) Negation (logical NOT) b) Conjunction (logical AND) c) Disjunction (logical inclusive-or) d) Inequalities
More informationPropositional Calculus
Propositional Calculus Proposition is a statement that is either or. Example 1 Propositions: It rains. Sun is shining and my coat is wet. If Ann plays with me, I give her a candy. x > 10 x = 1 and y
More informationMath Week in Review #5. A proposition, or statement, is a declarative sentence that can be classified as either true or false, but not both.
Math 166 Fall 2006 c Heather Ramsey Page 1 Math 166 - Week in Review #5 Sections A.1 and A.2 - Propositions, Connectives, and Truth Tables A proposition, or statement, is a declarative sentence that can
More informationMath Notes and Example Problems Lesson 2.1 Integers
Name Warm-up: Math Notes and Example Problems Lesson 2.1 Integers Textbook p. 46-47 Today s Goal: Learn to compare and order integers and to determine absolute value. The, or additive inverse, of a number
More informationUnit 1 Notes / Secondary 2 Honors
Unit 1 Notes / Secondary 2 Honors Day 1: Review Linear Equations Graphing and Solving LINEAR EQUATIONS: Slopes of Lines: 1. slope (m) = 2. Horizontal slope = Vertical slope= y y Slope Formula: Point-Slope
More informationx when Algebra: Midterm Review Sheet Unit 1- Operations with Real Numbers, Properties & Expressions
Name: Date: Algebra: Midterm Review Sheet Unit - Operations with Real Numbers, Properties & Expressions. Fill in each circle of the following flow diagram with one of the letters C for Commutative Property
More information2500( ) ( ) ( ) 3
Name: *Don't forget to use your Vertical Line Test! Mr. Smith invested $,00 in a savings account that earns % interest compounded annually. He made no additional deposits or withdrawals. Which expression
More informationChapter 1.3 Quantifiers, Predicates, and Validity. Reading: 1.3 Next Class: 1.4. Motivation
Chapter 1.3 Quantifiers, Predicates, and Validity Reading: 1.3 Next Class: 1.4 1 Motivation Propositional logic allows to translate and prove certain arguments from natural language If John s wallet was
More informationUNCA CSCI 255 Exam 1 Spring February, This is a closed book and closed notes exam. It is to be turned in by 1:45 PM.
UNCA CSCI 255 Exam 1 Spring 2017 27 February, 2017 This is a closed book and closed notes exam. It is to be turned in by 1:45 PM. Communication with anyone other than the instructor is not allowed during
More informationCS40-S13: Functional Completeness
CS40-S13: Functional Completeness Victor Amelkin victor@cs.ucsb.edu April 12, 2013 In class, we have briefly discussed what functional completeness means and how to prove that a certain system (a set)
More informationComputers in Engineering COMP 208 Repetition and Storage Michael A. Hawker. Repetition. A Table of Values 9/20/2007
Computers in Engineering COMP 208 Repetition and Storage Michael A. Hawker Repetition To fully take advantage of the speed of a computer, we must be able to instruct it to do a lot of work The program
More informationSet and Set Operations
Set and Set Operations Introduction A set is a collection of objects. The objects in a set are called elements of the set. A well defined set is a set in which we know for sure if an element belongs to
More informationHow to enable Speak Selection on iphone and ipad. Full list of Siri Commands. Meet with Lisa at noon. Set up a meeting about hiring tomorrow at 9am
1 How to enable Speak Selection on iphone and ipad 1. Launch the Settings app from the Home screen of your iphone or ipad. 2. Now tap on General. 3. Scroll down and towards the bottom, tap Meet with Lisa
More informationMATHEMATICS FOR ELEMENTARY TEACHERS I FINAL EXAM REVIEW
MATHEMATICS FOR ELEMENTARY TEACHERS I FINAL EXAM REVIEW Find the GCD or LCM as indicated. ) Given 6 and 96, find the LCM. ) Let f(x) = x +. Find f(83). ) Given 08 and 3, find the GCD. Find the LCM for
More informationMAT137 Calculus! Lecture 31
MAT137 Calculus! Lecture 31 Today: Next: Integration Methods: Integration Methods: Trig. Functions (v. 9.10-9.12) Rational Functions Trig. Substitution (v. 9.13-9.15) (v. 9.16-9.17) Integration by Parts
More information4-1 Reasoning and Proof in Geometry
4-1 Reasoning and Proof in Geometry Inductive reasoning Deductive reasoning onditional statement We can use symbols to represent our statements: if p, then p p implies p only if, if p hypothesis conclusion
More informationCS 3512, Spring Instructor: Doug Dunham. Textbook: James L. Hein, Discrete Structures, Logic, and Computability, 3rd Ed. Jones and Barlett, 2010
CS 3512, Spring 2011 Instructor: Doug Dunham Textbook: James L. Hein, Discrete Structures, Logic, and Computability, 3rd Ed. Jones and Barlett, 2010 Prerequisites: Calc I, CS2511 Rough course outline:
More informationi) Natural numbers: Counting numbers, i.e, 1, 2, 3, 4,. are called natural numbers.
Chapter 1 Integers Types of Numbers i) Natural numbers: Counting numbers, i.e, 1, 2, 3, 4,. are called natural numbers. ii) Whole numbers: Counting numbers and 0, i.e., 0, 1, 2, 3, 4, 5,.. are called whole
More informationMETHODS EXERCISES GuessNumber and Sample run SumAll Sample Run
METHODS EXERCISES Write a method called GuessNumber that receives nothing and returns back nothing. The method first picks a random number from 1-100. The user then keeps guessing as long as their guess
More informationUNIT 1: INTEGERS Definition Absolute Value of an integer How to compare integers
UNIT 1: INTEGERS 1.1. Definition Integers are the set of whole numbers and their opposites. The number line is used to represent integers. This is shown below. The number line goes on forever in both directions.
More informationnpm run pull npm start
1. Open Visual Studio Code 2. At the top click on View->Integrated Terminal (if not already open) 3. In the terminal, first run: npm run pull 4. After this finishes run: npm start Logical Operators Lecture
More informationPropositional Logic. Application of Propositional logic
DISCRETE STRUCTURE Propositional Logic Application of Propositional logic Propositional logic is the study of propositions (true or false statements) and ways of combining them (logical operators) to
More informationFrom video conversation 2. This is a gap fill exercise and can be used as either a quiz/test of
Teacher s guide to the quizzes/tests available for Unit 4 Quiz 1 Quiz 2 Quiz 3 Quiz 4 From video conversation 1. This is a gap fill exercise and can be used as either a quiz/test of target language acquisition,
More information(iv) The square root of an integer is a rational number. (viii) There is an infinite number of natural numbers.
A statement is a sentence that is either always true or always false. Examples 2 ` 2 4. Suppose x 2 2. henx is not an integer. All cats are gray. I have a gray cat. Non-examples x is an odd number. Let
More informationBrief History. Graph Theory. What is a graph? Types of graphs Directed graph: a graph that has edges with specific directions
Brief History Graph Theory What is a graph? It all began in 1736 when Leonhard Euler gave a proof that not all seven bridges over the Pregolya River could all be walked over once and end up where you started.
More informationIntroduction to Sets and Logic (MATH 1190)
Introduction to Sets and Logic () Instructor: Email: shenlili@yorku.ca Department of Mathematics and Statistics York University Dec 4, 2014 Outline 1 2 3 4 Definition A relation R from a set A to a set
More information9/19/12. Why Study Discrete Math? What is discrete? Sets (Rosen, Chapter 2) can be described by discrete math TOPICS
What is discrete? Sets (Rosen, Chapter 2) TOPICS Discrete math Set Definition Set Operations Tuples Consisting of distinct or unconnected elements, not continuous (calculus) Helps us in Computer Science
More information2) 2) A) 23 B) 3613 C) 4262 D) 722 3) 3) A) 1100 B) 111 C) 1101 D) ) 4) A) 3603 B) 363 C) 3063 D) 3630
MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. For the following, write an equivalent numeral in the Hindu-Arabic system. 1) 1) A) 8 B) 13 C) 78
More informationCSE 105 THEORY OF COMPUTATION
CSE 105 THEORY OF COMPUTATION Spring 2016 http://cseweb.ucsd.edu/classes/sp16/cse105-ab/ Today's learning goals Sipser Ch 3.2, 3.3 Define variants of TMs Enumerators Multi-tape TMs Nondeterministic TMs
More informationDISCRETE MATHEMATICS
DISCRETE MATHEMATICS WITH APPLICATIONS THIRD EDITION SUSANNA S. EPP DePaul University THOIVISON * BROOKS/COLE Australia Canada Mexico Singapore Spain United Kingdom United States CONTENTS Chapter 1 The
More informationPlease try all of the TRY THIS problems throughout this document. When done, do the following:
AP Computer Science Summer Assignment Dr. Rabadi-Room 1315 New Rochelle High School nrabadi@nredlearn.org One great resource for any course is YouTube. Please watch videos to help you with any of the summer
More informationAlgebra II. 6 th Six Weeks
Algebra II 6 th Six Weeks 0 1 Chapter 9 Test Review 7 Circles HW: PP 1-4 Circles WS EXTRA GRAPH PP37-38 4 Ellipses 8 Parabolas HW: PP 5-7 Parabolas WS 1 5 Ellipses CW: Chapter 9 Test Review Sheet 9 Parabolas
More informationMath 6 Midterm Review Solutions
Math Midterm Review Solutions 1. a statement b not a statement truth or falsity depends on the reference for the pronoun she c statement d not a statement truth or falsity depends on the reference for
More informationLesson 52: Media (18-25 minutes)
Main Topic VIII: Entertainment Lesson 52: Media (18-25 minutes) Today, you will practice your Reading and Listening Skills as you study texts related to MEDIA. I. READING Exercise 1: What s missing? (5-6
More informationGrade 6 Integers. Answer the questions. Choose correct answer(s) from the given choices. For more such worksheets visit
ID : cn6integers [1] Grade 6 Integers For more such worksheets visit www.edugain.com Answer the questions (1) If a and b are two integers such that a is the predecessor of b, then what is the value of
More informationCSE 120. Computer Science Principles
Adam Blank Lecture 17 Winter 2017 CSE 120 Computer Science Principles CSE 120: Computer Science Principles Proofs & Computation e w h e q 0 q 1 q 2 q 3 h,e w,e w,h w,h q garbage w,h,e CSE = Abstraction
More informationSECTION A (40 marks)
OLLSCOIL NA héireann, MÁ NUAD NATIONAL UNIVERSITY OF IRELAND, MAYNOOTH THIRD COMPUTER SCIENCE AND SOFTWARE ENGINEERING EXAMINATION FEBRUARY 2002 PAPER SE307 COMPUTATION AND COMPLEXITY THEORY Dr. P. Stevens,
More informationPRE-ALGEBRA BY MYRL SHIREMAN
PRE-ALGEBRA BY MYRL SHIREMAN COPYRIGHT 1994 Mark Twain Media, Inc. ISBN 10-digit: 1-58037-064-0 13-digit: 978-1-58037-064-6 Printing No. CD-1876 Mark Twain Media, Inc., Publishers Distributed by Carson-Dellosa
More informationLesson 2: Using the Number Line to Model the Addition of Integers
: Using the Number Line to Model the Addition of Integers Classwork Exercise 1: Real-World Introduction to Integer Addition Answer the questions below. a. Suppose you received $10 from your grandmother
More informationChapter 3. Set Theory. 3.1 What is a Set?
Chapter 3 Set Theory 3.1 What is a Set? A set is a well-defined collection of objects called elements or members of the set. Here, well-defined means accurately and unambiguously stated or described. Any
More information1 / 43. Today. Finish Euclid. Bijection/CRT/Isomorphism. Fermat s Little Theorem. Review for Midterm.
1 / 43 Today Finish Euclid. Bijection/CRT/Isomorphism. Fermat s Little Theorem. Review for Midterm. 2 / 43 Finding an inverse? We showed how to efficiently tell if there is an inverse. Extend euclid to
More informationGeometry Midterm Review Vocabulary:
Name Date Period Geometry Midterm Review 2016-2017 Vocabulary: 1. Points that lie on the same line. 1. 2. Having the same size, same shape 2. 3. These are non-adjacent angles formed by intersecting lines.
More informationProgressTestA Unit 5. Vocabulary. Grammar
ProgressTestA Unit Vocabulary 1 Completethesentenceswithappropriate words.thefirstlettersofthewordshavebeen given. a Can you believe it? She s getting married to a man she has met on a s networking site!
More informationChapter 9 Deductive Arguments II Truth-Functional Logic. Tutorial: Truth Tables
Chapter 9 Deductive Arguments II ruth-unctional Logic utorial: ruth ables ruth ables he aim of this tutorial is to help you learn to construct truth tables and use them to test the validity of arguments.
More informationThe Geometry Semester A Examination will have the following types of items:
The Geometry Semester Examination will have the following types of items: Selected Response Student Produced Response (Grid-Ins) Short nswer calculator and patty paper may be used. compass and straightedge
More informationPre-Calc Unit 1 Lesson 1
Pre-Calc Unit 1 Lesson 1 The Number System and Set Theory Learning Goal: IWBAT write subsets of the rational, real, and complex number system using set notation and apply set operations on sets of numbers.
More information( ) A calculator may be used on the exam. The formulas below will be provided in the examination booklet.
The Geometry and Honors Geometry Semester examination will have the following types of questions: Selected Response Student Produced Response (Grid-in) Short nswer calculator may be used on the exam. The
More informationSyntax and Grammars 1 / 21
Syntax and Grammars 1 / 21 Outline What is a language? Abstract syntax and grammars Abstract syntax vs. concrete syntax Encoding grammars as Haskell data types What is a language? 2 / 21 What is a language?
More informationFull download all chapters instantly please go to Solutions Manual, Test Bank site: testbanklive.com
Thinking Mathematically 6th Edition Blitzer Test Bank Full Download: http://testbanklive.com/download/thinking-mathematically-6th-edition-blitzer-test-bank/ MULTIPLE CHOICE. Choose the one alternative
More information2016 AMC10B Problems
Problem 1 2016 AMC10B Problems What is the value of when? Problem 2 If, what is? Problem 3 Let. What is the value of? Problem 4 Zoey read books, one at a time. The first book took her day to read, the
More informationDINO. Language Reference Manual. Author: Manu Jain
DINO Language Reference Manual Author: Manu Jain Table of Contents TABLE OF CONTENTS...2 1. INTRODUCTION...3 2. LEXICAL CONVENTIONS...3 2.1. TOKENS...3 2.2. COMMENTS...3 2.3. IDENTIFIERS...3 2.4. KEYWORDS...3
More information2. How many subsets are there in D={3, 4, 7, 8, 11, 14, 15, 16, 22}? How many proper subsets?
Math 1332 Review for Exam 1 This review in and of itself does not prepare you for Exam 1. Make sure you have also done the suggested homework, online homework, and in-class quizzes. Exam 1: 2.1, 2.2, 2.3,
More informationr=1 The Binomial Theorem. 4 MA095/98G Revision
Revision Read through the whole course once Make summary sheets of important definitions and results, you can use the following pages as a start and fill in more yourself Do all assignments again Do the
More informationSETS AND FUNCTIONS JUNIOR CIRCLE 10/09/2011
SETS AND FUNCTIONS JUNIOR CIRCLE 10/09/2011 Let S be the set of all students in the Junior circle (who are in class today). Let C be the set of all chairs in the Junior circle classroom. Let I={Alyssa,
More informationIntroduction. Sets and the Real Number System
Sets: Basic Terms and Operations Introduction Sets and the Real Number System Definition (Set) A set is a well-defined collection of objects. The objects which form a set are called its members or Elements.
More informationExample: Which of the following expressions must be an even integer if x is an integer? a. x + 5
8th Grade Honors Basic Operations Part 1 1 NUMBER DEFINITIONS UNDEFINED On the ACT, when something is divided by zero, it is considered undefined. For example, the expression a bc is undefined if either
More informationGA Math I Formative Assessment Units 1-3 *Diagnostic Only* (2009MathI-Units1-3)
Name: Date: 1. If the graph of f(x) is, which of the following is the graph of f(x)? 1 2. Which set of statements represents an invalid argument? 3. Which trinomial is equivalent to? 4. What is the inverse
More informationSection 1.1. Inductive Reasoning. Copyright 2013, 2010, 2007, Pearson, Education, Inc.
Section 1.1 Inductive Reasoning What You Will Learn Inductive and deductive reasoning processes 1.1-2 Natural Numbers The set of natural numbers is also called the set of counting numbers. N = {1, 2, 3,
More informationDownloaded from
Integers 1.If = Positive integers, = Negative integers, = Zero. Which of following represents integers? (A) (B) (C) (D) all of them 2.The cube of a negative integer is a- (A) Positive integer. (B)
More informationUNIT 1 PLACE VALUE AND WHOLE NUMBERS
UNIT 1 PLACE VALUE AND WHOLE NUMBERS INTRODUCTION We will begin our study of Arithmetic by learning about the number system we use today. The Base-10 Number System or Hindu-Arabic Numeral System began
More informationIntegers and the Coordinate Plane
Name Date Class 9A Dear Family, A Family Letter: Understanding Integers The student will begin the study of an important set of numbers called integers. Integers are the set of numbers that include all
More informationECE 2574: Data Structures and Algorithms - Recursion Part I. C. L. Wyatt
ECE 2574: Data Structures and Algorithms - Recursion Part I C. L. Wyatt Today we will introduce the notion of recursion, look at some examples, and see how to implement them in code. Introduction to recursion
More informationLearn to use the vector and translation tools in GX.
Learning Objectives Horizontal and Combined Transformations Algebra ; Pre-Calculus Time required: 00 50 min. This lesson adds horizontal translations to our previous work with vertical translations and
More information