Presentation is loading. Please wait.

Presentation is loading. Please wait.

Combinations & Permutations Permutation => Order is important Combination => Order doesn’t matter Examples: Your Locker “Combination” The lunch line (might.

Published byLaureen Lambert Modified over 8 years ago

Similar presentations

Presentation on theme: "Combinations & Permutations Permutation => Order is important Combination => Order doesn’t matter Examples: Your Locker “Combination” The lunch line (might."— Presentation transcript:

1 Combinations & Permutations Permutation => Order is important Combination => Order doesn’t matter Examples: Your Locker “Combination” The lunch line (might run out of your choice) Sports (1 st 2 nd 3 rd place) Spelling a word ( bat is different than tab) Examples: Ice cream scoops in a bowl 3 people on the same team

2 How many different ways can 2 coins land? Make a list

3 1 2 3 4 Notice 2 x 2 = 4

4 How many different ways can 2 dice land? Make a list

5 Possiblilities How many different ways can you arrange the letters ABC using all 3 letters at the same time? Make a list ABC ACB BAC BCA CAB CBA

6 Interactive Website http://www.usca.edu/Free/mmp_counting/principles.html

7 TI-84 http://www.youtube.com/watch?v=eEC1f97XYGY&feature=related Ski Lock http://www.youtube.com/watch?v=UryifA0ULfo&feature=related HS Kid techy http://www.youtube.com/watch?v=H9Sm9uV-xto&feature=related

Download ppt "Combinations & Permutations Permutation => Order is important Combination => Order doesn’t matter Examples: Your Locker “Combination” The lunch line (might."

Similar presentations

Combinations A combination is a grouping of things ORDER DOES NOT MATTER.

Combinations A combination is a grouping of things ORDER DOES NOT MATTER.
MATHCOUNTS TOOLBOX Facts, Formulas and Tricks

MATHCOUNTS TOOLBOX Facts, Formulas and Tricks
Permutations Examples 1. How many different starting rotations could you make with 6 volleyball players? (Positioning matters in a rotation.)

Permutations Examples 1. How many different starting rotations could you make with 6 volleyball players? (Positioning matters in a rotation.)
Combinations, Permutations, and the Fundamental Counting Principle.

Combinations, Permutations, and the Fundamental Counting Principle.
T HE F UNDAMENTAL C OUNTING P RINCIPLE & P ERMUTATIONS.

T HE F UNDAMENTAL C OUNTING P RINCIPLE & P ERMUTATIONS.
Statistics Review. Box-and-Whisker Plots The Parts of a Box and Whisker Plot 123 54 Name the parts of a Box-and-Whisker Plot MedianUpper Quartile Lower.

Statistics Review. Box-and-Whisker Plots The Parts of a Box and Whisker Plot Name the parts of a Box-and-Whisker Plot MedianUpper Quartile Lower.
How many possible outcomes can you make with the accessories?

How many possible outcomes can you make with the accessories?
12.1 & 12.2: The Fundamental Counting Principal, Permutations, & Combinations.

12.1 & 12.2: The Fundamental Counting Principal, Permutations, & Combinations.
Quit Permutations Combinations Pascal’s triangle Binomial Theorem.

Quit Permutations Combinations Pascal’s triangle Binomial Theorem.
Permutations and Combinations AII.12 2009. Objectives:  apply fundamental counting principle  compute permutations  compute combinations  distinguish.

Permutations and Combinations AII Objectives:  apply fundamental counting principle  compute permutations  compute combinations  distinguish.
Expected value a weighted average of all possible values where the weights are the probabilities of each outcome :

Expected value a weighted average of all possible values where the weights are the probabilities of each outcome :
The Fundamental Counting Principal, Permutations, & Combinations.

The Fundamental Counting Principal, Permutations, & Combinations.
SILENTLY Algebra 1 8 Feb 2011 SILENTLY Homework: Probablility test next class Make a Unit Summary Foldable: Topics: Definition of probability Making a.

SILENTLY Algebra 1 8 Feb 2011 SILENTLY Homework: Probablility test next class Make a Unit Summary Foldable: Topics: Definition of probability Making a.
Chapter 5 Possibilities and Probability Counting Permutations Combinations Probability.

Chapter 5 Possibilities and Probability Counting Permutations Combinations Probability.
Aim: What is a permutation? Do Now: Evaluate n(n -1)(n-2)(n-3). 1. n = 52. n = 10.

Aim: What is a permutation? Do Now: Evaluate n(n -1)(n-2)(n-3). 1. n = 52. n = 10.
T HE F UNDAMENTAL C OUNTING P RINCIPLE & P ERMUTATIONS.

T HE F UNDAMENTAL C OUNTING P RINCIPLE & P ERMUTATIONS.
10.1 - The Fundamental Counting Principal - Permutations - Factorials.

The Fundamental Counting Principal - Permutations - Factorials.
Counting Techniques 0.4.

Counting Techniques 0.4.
Permutations and Combinations. Objectives:  apply fundamental counting principle  compute permutations  compute combinations  distinguish permutations.

Permutations and Combinations. Objectives:  apply fundamental counting principle  compute permutations  compute combinations  distinguish permutations.
Methods of Counting Outcomes BUSA 2100, Section 4.1.

Methods of Counting Outcomes BUSA 2100, Section 4.1.

Similar presentations

Ads by Google