SlideShare a Scribd company logo
1 of 13
Discrete Distribution Presented by: Piyush Tyagi Rohit  Deshmukh Sagar  Malik Sanakarshan Joshi Sayantan Banerjee
DISTRIBUTION ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Discrete Distribution ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Discrete Distribution contd…. ,[object Object],[object Object],[object Object],[object Object]
 
Bernoulli Distribution: ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],James Bernoulli (Jacob I)  born in Basel, Switzerland Dec. 27, 1654-Aug. 16, 1705.
Binomial distribution: ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Binomial Distribution contd…. ,[object Object],[object Object],[object Object],[object Object]
Poisson Distribution Siméon Denis Poisson June 21, 1781-April 25, 1840 ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Poisson Distribution Example:  Mercy Hospital Patients arrive at the  emergency room of Mercy Hospital at the average rate of 6 per hour on weekend evenings. What is the probability of 4 arrivals in 30 minutes on a weekend evening? λ =6/per hour= 3/per half-hour. Ans: 0.168
Hyper geometric Distribution ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Hypergeometric Distribution Example:  Neveready Bob Neveready has removed two dead batteries from a flashlight and inadvertently mingled them with the two good batteries he intended as replacements. The four batteries look identical. Bob now randomly selects two of the four batteries.  What is the probability he selects the two good batteries?   n  = 2 = number of batteries selected(sample size)   N  = 4 = number of batteries in total(population size)   s  = 2 = number of  good  batteries in total(success in population)   x  = 2 = number of  good  batteries selected. Ans: 0.167
Thank you

More Related Content

What's hot

Binomial probability distributions ppt
Binomial probability distributions pptBinomial probability distributions ppt
Binomial probability distributions ppt
Tayab Ali
 
STATISTICS: Normal Distribution
STATISTICS: Normal Distribution STATISTICS: Normal Distribution
STATISTICS: Normal Distribution
jundumaug1
 
Probability distribution
Probability distributionProbability distribution
Probability distribution
Ranjan Kumar
 

What's hot (20)

Probability Distributions for Discrete Variables
Probability Distributions for Discrete VariablesProbability Distributions for Discrete Variables
Probability Distributions for Discrete Variables
 
Chapter 1 random variables and probability distributions
Chapter 1   random variables and probability distributionsChapter 1   random variables and probability distributions
Chapter 1 random variables and probability distributions
 
poisson distribution
poisson distributionpoisson distribution
poisson distribution
 
Binomial and Poisson Distribution
Binomial and Poisson  DistributionBinomial and Poisson  Distribution
Binomial and Poisson Distribution
 
Chapter 5 part1- The Sampling Distribution of a Sample Mean
Chapter 5 part1- The Sampling Distribution of a Sample MeanChapter 5 part1- The Sampling Distribution of a Sample Mean
Chapter 5 part1- The Sampling Distribution of a Sample Mean
 
Normal distribution
Normal distributionNormal distribution
Normal distribution
 
Binomial probability distributions ppt
Binomial probability distributions pptBinomial probability distributions ppt
Binomial probability distributions ppt
 
Probability Distribution
Probability DistributionProbability Distribution
Probability Distribution
 
Chap04 discrete random variables and probability distribution
Chap04 discrete random variables and probability distributionChap04 discrete random variables and probability distribution
Chap04 discrete random variables and probability distribution
 
Binomial probability distributions
Binomial probability distributions  Binomial probability distributions
Binomial probability distributions
 
Poisson Distribution
Poisson Distribution Poisson Distribution
Poisson Distribution
 
STATISTICS: Normal Distribution
STATISTICS: Normal Distribution STATISTICS: Normal Distribution
STATISTICS: Normal Distribution
 
Probability Distribution
Probability DistributionProbability Distribution
Probability Distribution
 
Binomial distribution
Binomial distributionBinomial distribution
Binomial distribution
 
Negative binomial distribution
Negative binomial distributionNegative binomial distribution
Negative binomial distribution
 
4 2 continuous probability distributionn
4 2 continuous probability    distributionn4 2 continuous probability    distributionn
4 2 continuous probability distributionn
 
Uniform Distribution
Uniform DistributionUniform Distribution
Uniform Distribution
 
The binomial distributions
The binomial distributionsThe binomial distributions
The binomial distributions
 
Probability distribution
Probability distributionProbability distribution
Probability distribution
 
Statistics lecture 8 (chapter 7)
Statistics lecture 8 (chapter 7)Statistics lecture 8 (chapter 7)
Statistics lecture 8 (chapter 7)
 

Similar to Normal Distribution Presentation

2 Review of Statistics. 2 Review of Statistics.
2 Review of Statistics. 2 Review of Statistics.2 Review of Statistics. 2 Review of Statistics.
2 Review of Statistics. 2 Review of Statistics.
WeihanKhor2
 
Binomail distribution 23 jan 21
Binomail distribution 23 jan 21Binomail distribution 23 jan 21
Binomail distribution 23 jan 21
Arun Mishra
 
C1. probability distribution
C1. probability distributionC1. probability distribution
C1. probability distribution
Ankita Darji
 
BINOMIAL ,POISSON AND NORMAL DISTRIBUTION.pptx
BINOMIAL ,POISSON AND NORMAL DISTRIBUTION.pptxBINOMIAL ,POISSON AND NORMAL DISTRIBUTION.pptx
BINOMIAL ,POISSON AND NORMAL DISTRIBUTION.pptx
letbestrong
 

Similar to Normal Distribution Presentation (20)

Probability distribution
Probability distributionProbability distribution
Probability distribution
 
6주차
6주차6주차
6주차
 
Prob distros
Prob distrosProb distros
Prob distros
 
Theory of Probability-Bernoulli, Binomial, Passion
Theory of Probability-Bernoulli, Binomial, PassionTheory of Probability-Bernoulli, Binomial, Passion
Theory of Probability-Bernoulli, Binomial, Passion
 
Binomial distribution
Binomial distributionBinomial distribution
Binomial distribution
 
Binomia ex 2
Binomia ex 2Binomia ex 2
Binomia ex 2
 
Probability and Statistics : Binomial Distribution notes ppt.pdf
Probability and Statistics : Binomial Distribution notes ppt.pdfProbability and Statistics : Binomial Distribution notes ppt.pdf
Probability and Statistics : Binomial Distribution notes ppt.pdf
 
1630 the binomial distribution
1630 the binomial distribution1630 the binomial distribution
1630 the binomial distribution
 
Discrete distributions: Binomial, Poisson & Hypergeometric distributions
Discrete distributions:  Binomial, Poisson & Hypergeometric distributionsDiscrete distributions:  Binomial, Poisson & Hypergeometric distributions
Discrete distributions: Binomial, Poisson & Hypergeometric distributions
 
Binomial probability distribution
Binomial probability distributionBinomial probability distribution
Binomial probability distribution
 
2 Review of Statistics. 2 Review of Statistics.
2 Review of Statistics. 2 Review of Statistics.2 Review of Statistics. 2 Review of Statistics.
2 Review of Statistics. 2 Review of Statistics.
 
Stat presentation on Binomial & Poisson distribution by Naimur Rahman Nishat
Stat presentation on Binomial & Poisson distribution by Naimur Rahman NishatStat presentation on Binomial & Poisson distribution by Naimur Rahman Nishat
Stat presentation on Binomial & Poisson distribution by Naimur Rahman Nishat
 
lecture4.pdf
lecture4.pdflecture4.pdf
lecture4.pdf
 
Binomial,Poisson,Geometric,Normal distribution
Binomial,Poisson,Geometric,Normal distributionBinomial,Poisson,Geometric,Normal distribution
Binomial,Poisson,Geometric,Normal distribution
 
Binomail distribution 23 jan 21
Binomail distribution 23 jan 21Binomail distribution 23 jan 21
Binomail distribution 23 jan 21
 
probability assignment help (2)
probability assignment help (2)probability assignment help (2)
probability assignment help (2)
 
C1. probability distribution
C1. probability distributionC1. probability distribution
C1. probability distribution
 
Discrete probability distributions
Discrete probability distributionsDiscrete probability distributions
Discrete probability distributions
 
BINOMIAL ,POISSON AND NORMAL DISTRIBUTION.pptx
BINOMIAL ,POISSON AND NORMAL DISTRIBUTION.pptxBINOMIAL ,POISSON AND NORMAL DISTRIBUTION.pptx
BINOMIAL ,POISSON AND NORMAL DISTRIBUTION.pptx
 
Module 5 Lecture Notes
Module 5 Lecture NotesModule 5 Lecture Notes
Module 5 Lecture Notes
 

More from sankarshanjoshi (6)

Madhya pradesh tourism brand analysis
Madhya pradesh tourism brand analysisMadhya pradesh tourism brand analysis
Madhya pradesh tourism brand analysis
 
Chunnel ppt
Chunnel pptChunnel ppt
Chunnel ppt
 
Retail Forecasting
Retail ForecastingRetail Forecasting
Retail Forecasting
 
SaaS Presentation
SaaS PresentationSaaS Presentation
SaaS Presentation
 
Report on Westside
Report on WestsideReport on Westside
Report on Westside
 
Analysis of 4P's of Westside
Analysis of 4P's of WestsideAnalysis of 4P's of Westside
Analysis of 4P's of Westside
 

Normal Distribution Presentation

  • 1. Discrete Distribution Presented by: Piyush Tyagi Rohit Deshmukh Sagar Malik Sanakarshan Joshi Sayantan Banerjee
  • 2.
  • 3.
  • 4.
  • 5.  
  • 6.
  • 7.
  • 8.
  • 9.
  • 10. Poisson Distribution Example: Mercy Hospital Patients arrive at the emergency room of Mercy Hospital at the average rate of 6 per hour on weekend evenings. What is the probability of 4 arrivals in 30 minutes on a weekend evening? λ =6/per hour= 3/per half-hour. Ans: 0.168
  • 11.
  • 12. Hypergeometric Distribution Example: Neveready Bob Neveready has removed two dead batteries from a flashlight and inadvertently mingled them with the two good batteries he intended as replacements. The four batteries look identical. Bob now randomly selects two of the four batteries. What is the probability he selects the two good batteries? n = 2 = number of batteries selected(sample size) N = 4 = number of batteries in total(population size) s = 2 = number of good batteries in total(success in population) x = 2 = number of good batteries selected. Ans: 0.167