Probability section 1 6
Download as PPT, PDF0 likes161 views
The document discusses probability concepts and calculations. It provides examples of finding the experimental probability of hitting a bullseye in darts, simulating a true/false quiz with random numbers, calculating the theoretical probability of rolling a multiple of 3 with a dice, and determining the probability of having a child with blue eyes based on parent's eye color genes.
1 of 7
Download to read offline
![A player hit the bulls eye on a circular dartboard 8 times out of 50. Find the experimental probability that the player hits the bulls eye. Experimental Probability: [P(event)] =](https://image.slidesharecdn.com/probabilitysection1-6-100430135835-phpapp01/85/Probability-section-1-6-3-320.jpg)
Recommended
Tobacco Use 
Tobacco Use Jadie McDonnell
油
Tobacco use remains a significant public health issue in Ontario. The prevalence of tobacco use in Ontario was 41.4% in 1965 but had declined to 19% currently smoking and 22% using tobacco as of 2007-2008. Tobacco use causes over 13,000 deaths per year in Ontario and $6.1 billion in health care costs. The Smoke-Free Ontario Strategy aims to decrease tobacco use through prevention, cessation, and protection from second-hand smoke. Effective community action requires comprehensive planning across multiple settings and partners within each pillar of the strategy.
Burns%20 stages phases[1]![Burns%20 stages phases[1]](https://cdn.slidesharecdn.com/ss_thumbnails/burns20stages-phases1-100430070744-phpapp02-thumbnail.jpg?width=560&fit=bounds)
Burns%20 stages phases[1]guesta2749ed
油
This document outlines the stages and phases of burn treatment:
Stage 1 occurs within the first 48 hours and focuses on fluid resuscitation and airway/breathing/circulation management to prevent respiratory distress and tissue hypoperfusion.
Stage 2 begins after 48 hours as capillaries regain integrity and fluid shifts occur, risking fluid overload and electrolyte imbalances. Wound monitoring and high calorie nutrition are priorities.
Stage 3 involves rehabilitation, sometimes lasting years, with a focus on preventing scars, contractures, and promoting pain management, mobility, self-care and psychological well-being through surgery, therapy and counseling.
cinematicaCarlos Ortega
油
La cinem叩tica estudia el movimiento de los cuerpos sin considerar sus causas. El movimiento rectil鱈neo implica un cambio de posici坦n que puede ser positiva o negativa dependiendo de si est叩 a la derecha o izquierda de un punto de referencia cero. La distancia recorrida, la trayectoria y el desplazamiento se definen y el desplazamiento se calcula como la posici坦n final menos la posici坦n inicial.2010 q2newsletter
2010 q2newsletterguestb285ca51
油
The document discusses the rise of net-leased urban properties as an investment asset class. It notes the increasing demand from investors for these types of properties, driven by demographic trends of aging baby boomers and younger generations moving to urban areas. Specifically, it highlights the growing popularity of mixed-use residential/retail condominium projects in major cities. These properties provide stable income to investors while being well-located and adaptable to changing market conditions. The document also profiles the Washington, D.C. urban real estate market as an example of an area thriving amid the economic downturn due to government tenants.
Maximizing your Sales Process by Choosing the Right CRM, John Paul Narowski, ...
Maximizing your Sales Process by Choosing the Right CRM, John Paul Narowski, ...guesta23827
油
If you are still using excel or sticky notes to manage your sales leads then this talk is for you. John Paul will dive into explaining what a CRM (Customer Relationship Manager) is and how it can help streamline your sales process. JP will review a number of the popular web based CRM systems that are available and help identify which one works best for you.
Stats Chapter 5 Lesson 1 power point
Stats Chapter 5 Lesson 1 power pointmillerac
油
This document contains an excerpt from a textbook chapter on probability. It includes objectives about probability rules, computing probabilities using empirical and classical methods, using simulation, and subjective probabilities. It provides examples of finding probabilities of events based on observed frequencies from experiments and based on the number of favorable outcomes over total possible outcomes when outcomes are equally likely. Subjective probabilities are defined as those based on personal judgment rather than experimentation.Sfs4e ppt 05
Sfs4e ppt 05Uconn Stamford
油
This document contains a chapter about probability from a Pearson textbook. It includes objectives, definitions, examples, and explanations about key concepts in probability such as:
- The addition rule for disjoint (mutually exclusive) events, which states that the probability of event A or B occurring is equal to the sum of the individual probabilities if A and B cannot both occur.
- Subjective probabilities, which are based on personal judgment rather than experimental data.
- Using simulations and empirical methods to estimate probabilities based on observed frequencies from repeated experiments.CAT Probability
CAT ProbabilityGeorge Prep
油
This document provides information on probability concepts including basic terminology, addition theorem, conditional probability, law of total probability, Bayes' theorem, and Bernoulli's theorem. It includes definitions, formulas, examples, and practice problems for each topic.Basic Concepts of Probability
Basic Concepts of ProbabilityLong Beach City College
油
Please Subscribe to this Channel for more solutions and lectures
http://www.youtube.com/onlineteaching
Chapter 4: Probability
4.1: Basic Concepts of ProbabilityWhat are the chances? - Probability
What are the chances? - Probabilitymscartersmaths
油
The document discusses probability theory and its applications. It begins with everyday examples of probability, then describes the origins of probability theory through the correspondence of Blaise Pascal and Pierre de Fermat. It defines key probability concepts and terms. It provides examples of calculating probabilities of events, including conditional probabilities and combined events. It discusses using relative frequency to estimate probabilities experimentally. Careers that apply probability theory are also listed.際際滷s February 23rd
際際滷s February 23rdheviatar
油
The document discusses experimental and theoretical probability. Experimental probability is determined by repeated testing and observing results, calculated as the number of times an event occurred divided by the total number of tests. Theoretical probability is calculated under ideal circumstances based on possible outcomes. For a family with 3 children, the theoretical probability of having 2 girls can be calculated as the number of ways to have 2 girls (3 combinations) divided by the total possible outcomes (8 combinations). An example is also given of simulating a binomial experiment using a calculator to determine the probability of getting exactly 2 heads when flipping 3 coins 40 times.(7) Lesson 9.2
(7) Lesson 9.2wzuri
油
The theoretical probability of rolling a sum of 10 when rolling two number cubes is 5/36.
There are 6 possible ways to roll a sum of 10: (1,9), (2,8), (3,7), (4,6), (5,5), (6,4).
There are 6 combinations that result in a sum of 10 out of the total possible combinations when rolling two number cubes, which is 6^2 = 36 possible outcomes.
Therefore, the theoretical probability is 5/36.Monday February 3, 2014
Monday February 3, 2014kaitg231
油
This document contains a genetics lesson plan for middle school students covering Punnett squares, genotypes, phenotypes, dominant and recessive traits, and basic Mendelian inheritance patterns. Over the course of a week, students will complete warm-up questions, learn key vocabulary, practice drawing Punnett squares and determining outcomes of genetic crosses involving traits from Spongebob characters, review Gregor Mendel's work, and take a learning check quiz on genetics concepts. The lesson incorporates humor with a "Genetics with a Smile" activity using smiley face coins to demonstrate inheritance.Applied Math 40S February 25, 2008
Applied Math 40S February 25, 2008Darren Kuropatwa
油
The document discusses experimental and theoretical probability. It provides an example of calculating the theoretical probability of having 2 girls in a family with 3 children. The theoretical probability is calculated as 1/4 or 25% since there are 4 possible combinations (BBB, BBG, GBB, BGG) and only 1 of those combinations results in 2 girls.The Method Of Maximum Likelihood
The Method Of Maximum LikelihoodMax Chipulu
油
The document introduces the maximum likelihood method (MLM) for determining the most likely cause of an observed result from several possible causes. It provides examples of using MLM to determine the most likely father of a child from potential candidates and the most likely distribution of balls in a box based on the observed colors of balls drawn from the box. MLM involves calculating the likelihood of each potential cause producing the observed result and selecting the cause with the highest likelihood as the most probable explanation.probibility
probibilityFariba Ataie
油
The document discusses key concepts in probability theory including:
(i) Defining a sample space as the set of all possible outcomes of an experiment.
(ii) Determining the number of outcomes of an event, which is a subset of the sample space.
(iii) Calculating the probability of an event as the number of outcomes in the event divided by the total number of outcomes in the sample space.
(iv) Calculating probabilities of two events occurring together (using intersections) or either occurring (using unions) based on the number of outcomes in the events and their relationships.
G10 Math Q3- Week 9- Mutually Exclusive Events.ppt
G10 Math Q3- Week 9- Mutually Exclusive Events.pptCheJavier
油
The document provides examples and explanations about mutually exclusive and non-mutually exclusive events. It begins with examples of jumbled words to form terms related to probability such as "intersection" and "mutually." Next, it discusses a group activity where students choose between left or right to illustrate mutually exclusive events that cannot occur at the same time versus non-mutually exclusive events that can occur together. Finally, it provides a problem about a survey of students willing to join volleyball or basketball, asking students to calculate various probabilities using a Venn diagram. The document aims to teach the concept of mutually exclusive and non-mutually exclusive events through examples, activities, and practice problems.Pre-AP_Biology_Unit_04_-_Genetics_Practice_Set (1).pdf
Pre-AP_Biology_Unit_04_-_Genetics_Practice_Set (1).pdfKris Krautkremer
油
This document provides genetics practice problems and examples related to monohybrid and dihybrid crosses, inheritance of sex-linked traits, blood typing, and other genetics concepts. It begins with practice problems identifying genotypes and predicting phenotypes based on genetic crosses. The document then provides step-by-step examples and explanations of monohybrid and dihybrid crosses, inheritance patterns such as incomplete dominance and codominance, sex-linked traits, and multiple alleles as seen in human blood typing. Students are to complete related practice problems and predict outcomes of genetic crosses based on provided genotypes.Pre-AP_Biology_Unit_04_-_Genetics_Practice_Set.pdf
Pre-AP_Biology_Unit_04_-_Genetics_Practice_Set.pdfKris Krautkremer
油
This document provides genetics practice problems and instructions for solving monohybrid and dihybrid cross problems. It includes examples of setting up Punnett squares and predicting offspring genotypes and phenotypes for crosses involving one or two gene traits. Students are asked to solve sample genetics problems involving traits such as pea pod shape, eye color in mice, and fur color/texture in guinea pigs. The document emphasizes following a five step process: determining parent genotypes, setting up a Punnett square, predicting offspring genotypes and phenotypes, and working backwards from given offspring data.B1 alleles working out eye colour
B1 alleles working out eye colouropsonise
油
The document discusses human eye color and genetics. It begins by describing different genotypes for eye color such as homozygous dominant (BB), heterozygous (Bb), and homozygous recessive (bb). It then asks the reader to determine the phenotypes (eye colors) associated with these genotypes. The document goes on to explain how to use a Punnett square to determine the chances of offspring inheriting different eye colors based on the parents' genotypes. It provides an example of a heterozygous mother and homozygous recessive father and walks through setting up and solving a Punnett square to predict the ratio of offspring with brown vs. blue eyes.More Related Content
Viewers also liked (6)
2010 q2newsletter
2010 q2newsletterguestb285ca51
油
The document discusses the rise of net-leased urban properties as an investment asset class. It notes the increasing demand from investors for these types of properties, driven by demographic trends of aging baby boomers and younger generations moving to urban areas. Specifically, it highlights the growing popularity of mixed-use residential/retail condominium projects in major cities. These properties provide stable income to investors while being well-located and adaptable to changing market conditions. The document also profiles the Washington, D.C. urban real estate market as an example of an area thriving amid the economic downturn due to government tenants.Maximizing your Sales Process by Choosing the Right CRM, John Paul Narowski, ...
Maximizing your Sales Process by Choosing the Right CRM, John Paul Narowski, ...guesta23827
油
If you are still using excel or sticky notes to manage your sales leads then this talk is for you. John Paul will dive into explaining what a CRM (Customer Relationship Manager) is and how it can help streamline your sales process. JP will review a number of the popular web based CRM systems that are available and help identify which one works best for you.Similar to Probability section 1 6 (20)
Stats Chapter 5 Lesson 1 power point
Stats Chapter 5 Lesson 1 power pointmillerac
油
This document contains an excerpt from a textbook chapter on probability. It includes objectives about probability rules, computing probabilities using empirical and classical methods, using simulation, and subjective probabilities. It provides examples of finding probabilities of events based on observed frequencies from experiments and based on the number of favorable outcomes over total possible outcomes when outcomes are equally likely. Subjective probabilities are defined as those based on personal judgment rather than experimentation.Sfs4e ppt 05
Sfs4e ppt 05Uconn Stamford
油
This document contains a chapter about probability from a Pearson textbook. It includes objectives, definitions, examples, and explanations about key concepts in probability such as:
- The addition rule for disjoint (mutually exclusive) events, which states that the probability of event A or B occurring is equal to the sum of the individual probabilities if A and B cannot both occur.
- Subjective probabilities, which are based on personal judgment rather than experimental data.
- Using simulations and empirical methods to estimate probabilities based on observed frequencies from repeated experiments.CAT Probability
CAT ProbabilityGeorge Prep
油
This document provides information on probability concepts including basic terminology, addition theorem, conditional probability, law of total probability, Bayes' theorem, and Bernoulli's theorem. It includes definitions, formulas, examples, and practice problems for each topic.Basic Concepts of Probability
Basic Concepts of ProbabilityLong Beach City College
油
Please Subscribe to this Channel for more solutions and lectures
http://www.youtube.com/onlineteaching
Chapter 4: Probability
4.1: Basic Concepts of ProbabilityWhat are the chances? - Probability
What are the chances? - Probabilitymscartersmaths
油
The document discusses probability theory and its applications. It begins with everyday examples of probability, then describes the origins of probability theory through the correspondence of Blaise Pascal and Pierre de Fermat. It defines key probability concepts and terms. It provides examples of calculating probabilities of events, including conditional probabilities and combined events. It discusses using relative frequency to estimate probabilities experimentally. Careers that apply probability theory are also listed.際際滷s February 23rd
際際滷s February 23rdheviatar
油
The document discusses experimental and theoretical probability. Experimental probability is determined by repeated testing and observing results, calculated as the number of times an event occurred divided by the total number of tests. Theoretical probability is calculated under ideal circumstances based on possible outcomes. For a family with 3 children, the theoretical probability of having 2 girls can be calculated as the number of ways to have 2 girls (3 combinations) divided by the total possible outcomes (8 combinations). An example is also given of simulating a binomial experiment using a calculator to determine the probability of getting exactly 2 heads when flipping 3 coins 40 times.(7) Lesson 9.2
(7) Lesson 9.2wzuri
油
The theoretical probability of rolling a sum of 10 when rolling two number cubes is 5/36.
There are 6 possible ways to roll a sum of 10: (1,9), (2,8), (3,7), (4,6), (5,5), (6,4).
There are 6 combinations that result in a sum of 10 out of the total possible combinations when rolling two number cubes, which is 6^2 = 36 possible outcomes.
Therefore, the theoretical probability is 5/36.Monday February 3, 2014
Monday February 3, 2014kaitg231
油
This document contains a genetics lesson plan for middle school students covering Punnett squares, genotypes, phenotypes, dominant and recessive traits, and basic Mendelian inheritance patterns. Over the course of a week, students will complete warm-up questions, learn key vocabulary, practice drawing Punnett squares and determining outcomes of genetic crosses involving traits from Spongebob characters, review Gregor Mendel's work, and take a learning check quiz on genetics concepts. The lesson incorporates humor with a "Genetics with a Smile" activity using smiley face coins to demonstrate inheritance.Applied Math 40S February 25, 2008
Applied Math 40S February 25, 2008Darren Kuropatwa
油
The document discusses experimental and theoretical probability. It provides an example of calculating the theoretical probability of having 2 girls in a family with 3 children. The theoretical probability is calculated as 1/4 or 25% since there are 4 possible combinations (BBB, BBG, GBB, BGG) and only 1 of those combinations results in 2 girls.The Method Of Maximum Likelihood
The Method Of Maximum LikelihoodMax Chipulu
油
The document introduces the maximum likelihood method (MLM) for determining the most likely cause of an observed result from several possible causes. It provides examples of using MLM to determine the most likely father of a child from potential candidates and the most likely distribution of balls in a box based on the observed colors of balls drawn from the box. MLM involves calculating the likelihood of each potential cause producing the observed result and selecting the cause with the highest likelihood as the most probable explanation.probibility
probibilityFariba Ataie
油
The document discusses key concepts in probability theory including:
(i) Defining a sample space as the set of all possible outcomes of an experiment.
(ii) Determining the number of outcomes of an event, which is a subset of the sample space.
(iii) Calculating the probability of an event as the number of outcomes in the event divided by the total number of outcomes in the sample space.
(iv) Calculating probabilities of two events occurring together (using intersections) or either occurring (using unions) based on the number of outcomes in the events and their relationships.G10 Math Q3- Week 9- Mutually Exclusive Events.ppt
G10 Math Q3- Week 9- Mutually Exclusive Events.pptCheJavier
油
The document provides examples and explanations about mutually exclusive and non-mutually exclusive events. It begins with examples of jumbled words to form terms related to probability such as "intersection" and "mutually." Next, it discusses a group activity where students choose between left or right to illustrate mutually exclusive events that cannot occur at the same time versus non-mutually exclusive events that can occur together. Finally, it provides a problem about a survey of students willing to join volleyball or basketball, asking students to calculate various probabilities using a Venn diagram. The document aims to teach the concept of mutually exclusive and non-mutually exclusive events through examples, activities, and practice problems.Pre-AP_Biology_Unit_04_-_Genetics_Practice_Set (1).pdf
Pre-AP_Biology_Unit_04_-_Genetics_Practice_Set (1).pdfKris Krautkremer
油
This document provides genetics practice problems and examples related to monohybrid and dihybrid crosses, inheritance of sex-linked traits, blood typing, and other genetics concepts. It begins with practice problems identifying genotypes and predicting phenotypes based on genetic crosses. The document then provides step-by-step examples and explanations of monohybrid and dihybrid crosses, inheritance patterns such as incomplete dominance and codominance, sex-linked traits, and multiple alleles as seen in human blood typing. Students are to complete related practice problems and predict outcomes of genetic crosses based on provided genotypes.Pre-AP_Biology_Unit_04_-_Genetics_Practice_Set.pdf
Pre-AP_Biology_Unit_04_-_Genetics_Practice_Set.pdfKris Krautkremer
油
This document provides genetics practice problems and instructions for solving monohybrid and dihybrid cross problems. It includes examples of setting up Punnett squares and predicting offspring genotypes and phenotypes for crosses involving one or two gene traits. Students are asked to solve sample genetics problems involving traits such as pea pod shape, eye color in mice, and fur color/texture in guinea pigs. The document emphasizes following a five step process: determining parent genotypes, setting up a Punnett square, predicting offspring genotypes and phenotypes, and working backwards from given offspring data.B1 alleles working out eye colour
B1 alleles working out eye colouropsonise
油
The document discusses human eye color and genetics. It begins by describing different genotypes for eye color such as homozygous dominant (BB), heterozygous (Bb), and homozygous recessive (bb). It then asks the reader to determine the phenotypes (eye colors) associated with these genotypes. The document goes on to explain how to use a Punnett square to determine the chances of offspring inheriting different eye colors based on the parents' genotypes. It provides an example of a heterozygous mother and homozygous recessive father and walks through setting up and solving a Punnett square to predict the ratio of offspring with brown vs. blue eyes.Probability 4.2
Probability 4.2herbison
油
This document provides an overview of binomial distributions including:
- Defining binomial experiments as having fixed trials with two possible outcomes, the same probability of success each trial, and counting the number of successes.
- Noting the notation used including n trials, p probability of success, q probability of failure, and x counting successes.
- Explaining how to calculate binomial probabilities using formulas, tables, and technology.
- Discussing how to graph binomial distributions and find their mean, variance, and standard deviation.Statistik Chapter 3
Statistik Chapter 3WanBK Leo
油
This document provides an overview of key concepts in probability, including:
1) Sample spaces and events, such as mutually exclusive, independent, and complementary events.
2) Calculating probabilities of simple and compound events using classical, empirical, and subjective interpretations.
3) Determining joint, marginal, and conditional probabilities using formulas and contingency tables.
4) Applying rules of probability, such as addition and multiplication rules, to calculate probabilities of independent and dependent events.Sqqs1013 ch3-a112
Sqqs1013 ch3-a112kim rae KI
油
The document provides an introduction to probability concepts including:
1) Definitions of probability, sample space, outcomes, events, and interpretations of probability including classical, empirical, and subjective.
2) Examples of sample spaces for experiments like coin tosses and dice rolls.
3) Explanations of tree diagrams, Venn diagrams, and the addition rules for determining probabilities of mutually exclusive and non-mutually exclusive events.
4) Descriptions of joint, marginal, and conditional probabilities and examples of calculating each from contingency tables.Mathematical Statistics Assignment Help
Mathematical Statistics Assignment HelpStatistics Assignment Help
油
I am Jason B. I am a Mathematical Statistics Assignment Expert at statisticsassignmenthelp.com. I hold a Master's in Statistics, from Princeton University, USA. I have been helping students with their homework for the past 9 years. I solve assignments related to Mathematical Statistics.
Visit statisticsassignmenthelp.com or email info@statisticsassignmenthelp.com.
You can also call on +1 678 648 4277 for any assistance with Mathematical Statistics Assignments.Probability section 1 6
- 2. Investigation Enter into Spreadsheet
- 3. A player hit the bulls eye on a circular dartboard 8 times out of 50. Find the experimental probability that the player hits the bulls eye. Experimental Probability: [P(event)] =
- 4. Describe a simulation you could use that involves random numbers to find the following experimental probability. Suppose you take a four-question true-or-false quiz and guess the answers at random. What is the probability that you will get at least three questions correct? Setup: Random Numbers: Calculator or www.random.org/sequences/?mode=advanced
- 5. Find the theoretical probability of rolling a multiple of 3 with a number cube. Theoretical Probability is when you calculate the probability based on the characteristics of the sample space.
- 6. Brown is a dominant eye color for human beings. If a father and mother each carry a gene for brown eyes and a gene for blue eyes, what is the probability of their having a child with blue eyes? Let B represent the dominant gene for brown eyes . Let b represent the recessive gene for blue eyes . P ( blue eyes ) = B b B BB B b b B b bb Gene from Father Gene from Mother
- 7. Pg. 42 1-2, 4-5, 24-38 Online Book