'Order matters' diaporamas de présentation

Gambling, Probability, and Risk

Gambling, Probability, and Risk. (Basic Probability and Counting Methods). A gambling experiment. Everyone in the room takes 2 cards from the deck (keep face down) Rules, most to least valuable: Pair of the same color (both red or both black) Mixed-color pair (1 red, 1 black)

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Type Topic in here!

766 views • 55 slides

Math Bowl

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Matrices and Determinants

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Scheduling to an Academic

Scheduling to an Academic. Use small examples to: Understand why scheduling is hard Develop possible solutions Eventually, evaluate candidate approaches based on performance on real problems. Why Scheduling is Like Tetris. Scheduling and Tetris.

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Bradley has invested in two stocks, Markley Oil

Bradley has invested in two stocks, Markley Oil and Collins Mining. Bradley has determined that the possible outcomes of these investments three months from now are as follows. The number of experiment outcomes. Example: Bradley Investments. Investment Gain or Loss

758 views • 38 slides

Searching the Internet

Searching the Internet. Douglas J. Federman, MD Division of General Internal Medicine University of Toledo, College of Medicine. Goals. Identify sources of medical information List resources that are appropriate for the task

474 views • 37 slides

11-1

11-1. Permutations and Combinations. Warm Up. Lesson Presentation. Lesson Quiz. Holt Algebra 2. Warm Up Evaluate. 1. 5 ? 4 ? 3 ? 2 ? 1 2. 7 ? 6 ? 5 ? 4 ? 3 ? 2 ? 1 3. 4. 5. 6. 120. 5040. 4. 210. 10. 70. Objectives.

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Objectives

Objectives. Solve counting problems using the Multiplication Rule Solve counting problems using permutations Solve counting problems using combinations Solve counting problems involving permutations with nondistinct items Compute probabilities involving permutations and combinations. Do Now:

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Ch. 5: Counting

Ch. 5: Counting. 5.1: The Basics of Counting. Intro Example #1: If we have a class of 6 math majors and 7 CS majors (with no double majors) A) In how many ways could we pick one representative from the class? B) In how many ways could we pick 1 math and 1 CS major?

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Permutations & Combinations

Chapter 13 sec. 3. Permutations & Combinations. Permutations. Def. Is an ordering of distinct objects in a straight line. If we select r different objects from a set of n objects and arrange them in a straight line, this is called permutation of n objects taken r at a time.

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Dynamic Programming

Dynamic Programming. Andreas Klappenecker [based on slides by Prof. Welch]. Dynamic Programming. Optimal substructure An optimal solution to the problem contains within it optimal solutions to subproblems. Overlapping subproblems

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What Time Is It?

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Permutations and Combinations

Permutations and Combinations. Alg 1 B. Factorials. What is a factorial 5! For example Try 9! 18!. Permutations vs. Combinations. Both are ways to count the possibilities The difference between them is whether order matters or not Consider a poker hand: A ?, 5?, 7?, 10?, K?

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Part 3 Module 5 The Multiplication Rule

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Independent Events

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PLANE ALGEBRA

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Ratios

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4.3 & 4.4 Proving Triangles are C ongruent

4.3 & 4.4 Proving Triangles are C ongruent. Side-Side-Side (SSS) Congruence Postulate:. If 3 sides of one triangle are congruent to 3 sides of another triangle, then the two triangles are congruent. Side-Angles-Side (SAS) Congruence Postulate.

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11-6 6 th grade math

11-6 6 th grade math. Permutations and Combinations. Objective. To count the number of ways to choose things when order does and does not matter Why? To know how to count arrangements when order matters (permutations)and when order does not matter (combinations).

219 views • 9 slides