Presentation is loading. Please wait.

Presentation is loading. Please wait.

Bell Ringer Greg has $75 and saves $4 each week. Veronica has just started saving by earning $9 each week. How long will it take before they have raised.

Published byAnis Chambers Modified over 9 years ago

Similar presentations

Presentation on theme: "Bell Ringer Greg has $75 and saves $4 each week. Veronica has just started saving by earning $9 each week. How long will it take before they have raised."— Presentation transcript:

1 Bell Ringer Greg has $75 and saves $4 each week. Veronica has just started saving by earning $9 each week. How long will it take before they have raised an equal amount of money? What will that amount be?

2

3 Today’s Agenda  1. Bell Ringer/Return Tests  2. Introduction to Probability  3. Fundamental Counting Principle  4. Permutations

4 Where is Probability?

5 Expressing Probability We will start here!

6 Fundamental Counting Principle  If one event has “m” possible outcomes and a second event has “n” possible outcomes, then there are m*n total possible outcomes for the two events together.

7 Permutations  A way of expressing the total number of outcomes from a set or number of things that can be ordered or arranged.

8 Line Up! How many different ways can three students be ARRANGED at the door?

Download ppt "Bell Ringer Greg has $75 and saves $4 each week. Veronica has just started saving by earning $9 each week. How long will it take before they have raised."

Similar presentations

Introduction to Probability Objective: Find the theoretical probability of an event.

Introduction to Probability Objective: Find the theoretical probability of an event.
Methods of Enumeration Counting tools can be very important in probability … particularly if you have a finite sample space with equally likely outcomes.

Methods of Enumeration Counting tools can be very important in probability … particularly if you have a finite sample space with equally likely outcomes.
Probability & Statistics Section 3.4.  The letters a, b, can c can be arranged in six different orders: abcbaccab acbbcacba  Each of these arrangements.

Probability & Statistics Section 3.4.  The letters a, b, can c can be arranged in six different orders: abcbaccab acbbcacba  Each of these arrangements.
Counting Principles The Fundamental Counting Principle: If one event can occur m ways and another can occur n ways, then the number of ways the events.

Counting Principles The Fundamental Counting Principle: If one event can occur m ways and another can occur n ways, then the number of ways the events.
Warm Up Use an inequality symbol to make each expression true a. 5.43 x 10 4 ___________ 5, 430 b. 32 ÷ ¼ ___________ 32 ÷4 c. 0.72___________¾.

Warm Up Use an inequality symbol to make each expression true a x 10 4 ___________ 5, 430 b. 32 ÷ ¼ ___________ 32 ÷4 c. 0.72___________¾.
Slide Slide 1 Copyright © 2007 Pearson Education, Inc Publishing as Pearson Addison-Wesley. Created by Tom Wegleitner, Centreville, Virginia Section 4-7.

Slide Slide 1 Copyright © 2007 Pearson Education, Inc Publishing as Pearson Addison-Wesley. Created by Tom Wegleitner, Centreville, Virginia Section 4-7.
Chapter 6 Section 1 Introduction. Probability of an Event The probability of an event is a number that expresses the long run likelihood that an event.

Chapter 6 Section 1 Introduction. Probability of an Event The probability of an event is a number that expresses the long run likelihood that an event.
Counting Techniques The Fundamental Rule of Counting (the mn Rule); Permutations; and Combinations.

Counting Techniques The Fundamental Rule of Counting (the mn Rule); Permutations; and Combinations.
Chapter 8 Counting Techniques. 2 8.1 PASCAL’S TRIANGLE AND THE BINOMIAL THEOREM.

Chapter 8 Counting Techniques PASCAL’S TRIANGLE AND THE BINOMIAL THEOREM.
10.1 & 10.2 Probability & Permutations. WARM UP:

10.1 & 10.2 Probability & Permutations. WARM UP:
Counting Principles Counting Principles Chapter 6.7.

Counting Principles Counting Principles Chapter 6.7.
Copyright © 1998, Triola, Elementary Statistics Addison Wesley Longman 1 Counting Section 3-7 M A R I O F. T R I O L A Copyright © 1998, Triola, Elementary.

Copyright © 1998, Triola, Elementary Statistics Addison Wesley Longman 1 Counting Section 3-7 M A R I O F. T R I O L A Copyright © 1998, Triola, Elementary.
Section 4.3 Basic Counting Rules HAWKES LEARNING SYSTEMS math courseware specialists Copyright © 2008 by Hawkes Learning Systems/Quant Systems, Inc. All.

Section 4.3 Basic Counting Rules HAWKES LEARNING SYSTEMS math courseware specialists Copyright © 2008 by Hawkes Learning Systems/Quant Systems, Inc. All.
4.1 - 1 Copyright © 2010, 2007, 2004 Pearson Education, Inc. All Rights Reserved. Lecture Slides Elementary Statistics Eleventh Edition and the Triola.

Copyright © 2010, 2007, 2004 Pearson Education, Inc. All Rights Reserved. Lecture Slides Elementary Statistics Eleventh Edition and the Triola.
Warm Up 1/31/11 1. If you were to throw a dart at the purple area, what would be the probability of hitting it? 13 20 I-------8-------I 5.

Warm Up 1/31/11 1. If you were to throw a dart at the purple area, what would be the probability of hitting it? I I 5.
Unit 1 OUTCOMES AND LIKELIHOODS. Unit Essential Question: How do you determine, interpret, and apply principles of probability?

Unit 1 OUTCOMES AND LIKELIHOODS. Unit Essential Question: How do you determine, interpret, and apply principles of probability?
Find the probability and odds of simple events.

Find the probability and odds of simple events.
1 Fundamental Counting Principle & Permutations. Outcome-the result of a single trial Sample Space- set of all possible outcomes in an experiment Event-

1 Fundamental Counting Principle & Permutations. Outcome-the result of a single trial Sample Space- set of all possible outcomes in an experiment Event-
Chapter 1-2: Order of Operations. Example 1 Evaluate Expressions Evaluate each expression. ◦12 - 4 ÷ 2 ⋅ 5 ◦36 ÷ 32 + 4 ⋅ 2 - 1.

Chapter 1-2: Order of Operations. Example 1 Evaluate Expressions Evaluate each expression. ◦ ÷ 2 ⋅ 5 ◦36 ÷ ⋅
Statistics 1: Elementary Statistics Section 4-7. Probability Chapter 3 –Section 2: Fundamentals –Section 3: Addition Rule –Section 4: Multiplication Rule.

Statistics 1: Elementary Statistics Section 4-7. Probability Chapter 3 –Section 2: Fundamentals –Section 3: Addition Rule –Section 4: Multiplication Rule.

Similar presentations

Ads by Google