Mathematics All Around-Workbook6th EditionPirnot Publisher: PEARSONISBN: 9780134462356
Mathematics All Around-Workbook
Solutions for Mathematics All Around-Workbook
Problem 9E:
Check each of the following numbers for divisibility by each of these numbers: 2, 3, 4, 5, 6, 8, 9,...Problem 10E:
Check each of the following numbers for divisibility by each of these numbers: 2, 3, 4, 5, 6, 8, 9,...Problem 11E:
Check each of the following numbers for divisibility by each of these numbers: 2, 3, 4, 5, 6, 8, 9,...Problem 12E:
Check each of the following numbers for divisibility by each of these numbers: 2, 3, 4, 5, 6, 8, 9,...Problem 13E:
In Exercises 1316, find all values for d that make the indicated divisibility test successful....Problem 14E:
In Exercises 1316, find all values for d that make the indicated divisibility test successful....Problem 15E:
In Exercises 1316, find all values for d that make the indicated divisibility test successful....Problem 16E:
In Exercises 1316, find all values for d that make the indicated divisibility test successful....Problem 17E:
In Exercises 1720, use a calculator to determine if the first number divides the second. 447 and 17,...Problem 21E:
Provide a counterexample to show that each of the following statements is false: If 2 and 4 divide...Problem 22E:
Provide a counterexample to show that each of the following statements is false: If 3 and 6 divide...Problem 23E:
Provide a counterexample to show that each of the following statements is false: If 10 and 4 divide...Problem 24E:
Provide a counterexample to show that each of the following statements is false: If 4 and 6 divide...Problem 25E:
What is the largest prime divisor you must try as a divisor of the given number n before you know...Problem 26E:
What is the largest prime divisor you must try as a divisor of the given number n before you know...Problem 27E:
What is the largest prime divisor you must try as a divisor of the given number n before you know...Problem 28E:
What is the largest prime divisor you must try as a divisor of the given number n before you know...Problem 30E:
Use the Sieve of Eratosthenes to find all prime numbers between 101 and 120, inclusive.Problem 48E:
Use prime factorization to find the GCD and LCM of each of the following pairs of natural numbers:...Problem 51E:
Use prime factorization to find the GCD and LCM of each of the following pairs of natural numbers:...Problem 52E:
Use prime factorization to find the GCD and LCM of each of the following pairs of natural numbers:...Problem 53E:
In Exercises 5360, a use the Euclidean algorithm to find the GCD of the two numbers; then b use your...Problem 54E:
In Exercises 5360, a use the Euclidean algorithm to find the GCD of the two numbers; then b use your...Problem 55E:
In Exercises 5360, a use the Euclidean algorithm to find the GCD of the two numbers; then b use your...Problem 56E:
In Exercises 5360, a use the Euclidean algorithm to find the GCD of the two numbers; then b use your...Problem 58E:
In Exercises 5360, a use the Euclidean algorithm to find the GCD of the two numbers; then b use your...Problem 59E:
In Exercises 5360, a use the Euclidean algorithm to find the GCD of the two numbers; then b use your...Problem 60E:
In Exercises 5360, a use the Euclidean algorithm to find the GCD of the two numbers; then b use your...Problem 61E:
You can find the GCD of three numbers a, b, and c by first finding GCDa, b, call it d, and then...Problem 62E:
You can find the GCD of three numbers a, b, and c by first finding GCDa, b, call it d, and then...Problem 63E:
You can find the GCD of three numbers a, b, and c by first finding GCDa, b, call it d, and then...Problem 64E:
You can find the GCD of three numbers a, b, and c by first finding GCDa, b, call it d, and then...Problem 65E:
Stacking iPad covers. A college bookstore manager has 24 plain and 16 leather iPad covers. If she...Problem 66E:
Packaging sports cards. A sports card dealer has 54 baseball cards and 72 football cards. He wishes...Problem 67E:
Servicing a car Your new vintage 1965 Corvette convertible requires an oil change every 2, 500 miles...Problem 68E:
Training for a race. In training for a half-marathon, you and your friend Mike are running around a...Problem 70E:
Scheduling nurses shifts. Carla and Laverne are nurses who occasionally work in the emergency room....Problem 71E:
Storing medical supplies. In a medical supply room, there are 36 packages of type O positive blood...Problem 72E:
73. Displaying store merchandise. A sporting goods store has 20 instructional DVDs on skiing and 12...Problem 74E:
Scheduling lawn service. At the Berkshire Country Club, the lawn service cuts the grass every 8 days...Problem 75E:
Monitoring pollution. The Environmental Protection Agency is monitoring the Lackawanna River to...Problem 76E:
Movie showings. At the 24/7 classic Movie Plex, Gone with the Wind shows every 120 minutes,...Problem 77E:
If you were using the Sieve of Eratosthenes to find the primes up to 300, what is the largest prime...Problem 78E:
Explain why the divisibility test for 4 works by considering the number 36, 824. It helps to think...Problem 79E:
Explain why the divisibility test for 3 works by considering the number 5, 712. It helps to think of...Problem 80E:
Do a number of examples of finding the GCD and LCM of two numbers first using the prime...Problem 81E:
In addition to avoiding their predators, another advantage of the 13- and 17-year emergence pattern...Problem 82E:
Cicadas. Continuing the discussion in Exercise 81, suppose that a predator of both type A and type B...Problem 83E:
In Exercises 83 and 84, assume that type A cicada has a 10-year cycle and type B cicada has a...Problem 90E:
Sophie Germain primes. Determine whether or not the following primes are Sophie Germain primes: a....Problem 91E:
Mersenne primes. a. Find the first five Mersenne primes. b. Give an example of a prime p such that...Browse All Chapters of This Textbook
Chapter 1.1 - Problem SolvingChapter 1.2 - Inductive And Deductive ReasoningChapter 1.3 - EstimationChapter 1.CR - Chapter Review ExercisesChapter 1.CT - Chapter TestChapter 2.1 - The Language Of SetsChapter 2.2 - Comparing SetsChapter 2.3 - Set OperationsChapter 2.4 - Survey ProblemsChapter 2.5 - Looking Deeper: Infinite Sets
Chapter 2.CR - Chapter Review ExercisesChapter 2.CT - Chapter TestChapter 3.1 - Statements, Connectives, And QuantifiersChapter 3.2 - Truth TablesChapter 3.3 - The Conditional And BiconditionalChapter 3.4 - Verifying ArgumentsChapter 3.5 - Using Euler Diagrams To Verify SyllogismsChapter 3.6 - Looking Deeper: Fuzzy LogicChapter 3.CR - Chapter Review ExercisesChapter 3.CT - Chapter TestChapter 4.1 - Graphs, Puzzles, And Map ColoringChapter 4.2 - The Traveling Salesperson ProblemChapter 4.3 - Directed GraphsChapter 4.4 - Looking Deeper: Scheduling Projects Using PertChapter 4.CR - Chapter Review ExercisesChapter 4.CT - Chapter TestChapter 5.1 - The Evolution Of Numeration SystemsChapter 5.2 - Place Value SystemsChapter 5.3 - Calculating In Other BasesChapter 5.4 - Looking Deeper: Modular SystemsChapter 5.CR - Chapter Review ExercisesChapter 5.CT - Chapter TestChapter 6.1 - Number TheoryChapter 6.2 - The IntegersChapter 6.3 - The Rational NumbersChapter 6.4 - The Real Number SystemChapter 6.5 - Exponents And Scientific NotationChapter 6.6 - Looking Deeper: SequencesChapter 6.CR - Chapter Review ExercisesChapter 6.CT - Chapter TestChapter 7.1 - Linear EquationsChapter 7.2 - Modeling With Linear EquationsChapter 7.3 - Modeling With Quadratic EquationsChapter 7.4 - Exponential Equations And GrowthChapter 7.5 - Proportions And VariationChapter 7.6 - Modeling With Systems Of Linear Equations And InequalitiesChapter 7.7 - Looking Deeper: Dynamic SystemsChapter 7.CR - Chapter Review ExercisesChapter 7.CT - Chapter TestChapter 8.1 - Percents, Taxes, And InflationChapter 8.2 - InterestChapter 8.3 - Consumer LoansChapter 8.4 - AnnuitiesChapter 8.5 - Amortized LoansChapter 8.6 - Looking Deeper: Annual Percentage RateChapter 8.CR - Chapter Review ExercisesChapter 8.CT - Chapter TestChapter 9.1 - Lines, Angles, And CirclesChapter 9.2 - PolygonsChapter 9.3 - Perimeter And AreaChapter 9.4 - Volume And Surface AreaChapter 9.5 - The Metric System And Dimensional AnalysisChapter 9.6 - Geometric Symmetry And TessellationsChapter 9.7 - Looking Deeper: FractalsChapter 9.CR - Chapter Review ExercisesChapter 9.CT - Chapter TestChapter 10.1 - Understanding ApportionmentChapter 10.2 - The Huntington-hill Apportionment PrincipleChapter 10.3 - Other Paradoxes And Apportionment MethodsChapter 10.4 - Looking Deeper: Fair DivisionChapter 10.CR - Chapter Review ExercisesChapter 10.CT - Chapter TestChapter 11.1 - Voting MethodsChapter 11.2 - Defects In Voting MethodsChapter 11.3 - Weighted Voting SystemsChapter 11.4 - Looking Deeper: The Shapley-shubik IndexChapter 11.CR - Chapter Review ExercisesChapter 11.CT - Chapter TestChapter 12.1 - The Introduction To Counting MethodsChapter 12.2 - The Fundamental Counting PrincipleChapter 12.3 - Permutations And CombinationsChapter 12.4 - Looking Deeper: Counting And GamblingChapter 12.CR - Chapter Review ExercisesChapter 12.CT - Chapter TestChapter 13.1 - The Basics Of Probability TheoryChapter 13.2 - Complements And Unions Of EventsChapter 13.3 - Conditional Probability And Intersections Of EventsChapter 13.4 - Expected ValueChapter 13.5 - Looking Deeper: Binomial ExperimentsChapter 13.CR - Chapter Review ExercisesChapter 13.CT - Chapter TestChapter 14.1 - Organizing And Visualizing DataChapter 14.2 - Measures Of Central TendencyChapter 14.3 - Measures Of DispersionChapter 14.4 - The Normal DistributionChapter 14.5 - Looking Deeper: Linear CorrelationChapter 14.CR - Chapter Review ExercisesChapter 14.CT - Chapter Test
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