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Geometric Probability
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probability 
Geometric Probability
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1. Geometric Probability Objective:
Introduce probability concepts.
2. probability ratio of number of ways the favorable outcome can occur to the total number of equally likely possible outcomes
3.
4. Rolling Dice. What are the odds of rolling a 6 when rolling a standard 6-sided number cube?
5. Rolling Dice. The odds of rolling a six are:
6. Rolling 2 Dice: What is the probability of rolling a sum of 7 when rolling a pair of dice?
Lets make a table to help us.
9. How many favorable outcomes are there?
10. How many possible outcomes are there?
11. What is the probability of rolling a sum of 7?
12. Rolling 2 Dice: What is the probability of rolling a sum of 3 when rolling a pair of dice?
14. What is the probability of rolling a sum of 3?
15. Rolling 2 Dice: What is the probability of rolling a sum of 9 when rolling a pair of dice?
17. What is the probability of rolling a sum of 9?
18. Spinner What is the probability of the spinner landing on 1?
19. Spinner What is the probability of the spinner landing on 2?
20. Spinner What is the probability of the spinner landing on 3?
21. Example D. What is the probability of choosing one of the longer diagonals? There are 3 longer diagonals and 9 diagonals total so
22. Example E. What is the probability of selecting a point on segment closer to A or B than to M? 50% of the length of the segment is closer to M so
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Geometric Probability - probability
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Geometric Probability -
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Sec. 10 8 Geometric Probability - Probability of an Event is the ratio of the number of favorable outcomes to the number of possible outcomes.Geometric Probability Comparing measurements of sets of points.. P(Event) Favorable Outcomes. Possible Outcomes. =. Example 1: Geometric Probability. What is the chance that a fl
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11.6 Geometric Probability - Objectives/Assignment. Find a geometric probability.Use geometric probability to solve real-life problems.Assignments: pp. 701-701
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Sec. 10 8 Geometric Probability - Probability of an Event ? is the ratio of the number of favorable outcomes to the number of possible outcomes.Geometric Probability ? Comparing measurements of sets of points.. P(Event) Favorable Outcomes. Possible Outcomes. =. Example 1: Geometric Probability. What is the chance that a fl
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CK-12 FlexBook- Poisson & Geometric Probability Distribution - Ck-12 Flexbook on the Geometric and Poisson Probability explains that they are two other discrete probability distributions that are related to the binomial distribution.
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Objective- To solve problems involving probability and geometric shapes -
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Objective- To solve problems involving probability and geometric shapes -
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An Investigation Using Probability, the Geometric Distribution, and Expected Returns for the Game of Craps - Overview. This presentation will cover:. A brief overview describing what craps is and how it is played.. An overview of the geometric distribution and how it is used.. The derivation of an equation which can be used to calculate the probabilities of different outcomes in craps.. A br
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A Problem in Geometric Probability: Buffon s Needle Problem - The Plan. Introduction to problemSome simple ideas from probabilitySet up the problemFind solutionAn approximation Generalization (solution known)Other generalizations ( solutions known?). Buffon\'s Needle Problem Stated in 1733 solution published 1777 by Geroges Louis Leclerc, Comte de Buffon
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