'Binomial experiments' presentation slideshows

Chapter Six Discrete Probability Distributions

Chapter Six Discrete Probability Distributions. 6.1 Probability Distributions. A random variable is a numerical measure of the outcome from a probability experiment, so its value is determined by chance. Random variables are denoted using letters such as X.

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6.1 Binomial Distributions

6.1 Binomial Distributions. Objectives/Assignment. How to determine if a probability experiment is a binomial experiment How to find binomial probabilities using the binomial probability table and technology How to construct a binomial distribution and its graph

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Statistics 4.2: Binomial Distributions

Statistics 4.2: Binomial Distributions. Binomial Experiments. There are many probability experiments for which the results of each trial can be reduced to two outcomes: success and failure.

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Section 4.2

Section 4.2. Binomial Distributions. Section 4.2 Objectives. Determine if a probability experiment is a binomial experiment Find binomial probabilities using the binomial probability formula Find binomial probabilities using technology and a binomial table Graph a binomial distribution

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Example: Random Variables

Example: Random Variables. The number that is rolled on a die The sum of numbers rolled on two dice The total number of failed components in a month. Example (cont): Random Variables. What are all of the possible random variables in the following:

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Presentation on Probability Distribution * Binomial * Chi-square

Presentation on Probability Distribution * Binomial * Chi-square. Presenters: Nouruddin Boojhawoonah & Poonam Gopaul Notes reffered from statistics tutorial: Probability distribution. J.CRAWSHAW and J.CHAMBERS.

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Binomial Experiments

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Binomial Experiments

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Section 4.2

Section 4.2. Binomial Distributions. 26. Larson/Farber 4th ed. Section 4.2 Objectives. Determine if a probability experiment is a binomial experiment Find binomial probabilities using the binomial probability formula Find binomial probabilities using technology and a binomial table

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Section 4.2

Section 4.2. Binomial Distributions. Larson/Farber 4th ed. Section 4.2 Objectives. Determine if a probability experiment is a binomial experiment Find binomial probabilities using the binomial probability formula Find binomial probabilities using technology and a binomial table

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AP Statistics Section 14.

AP Statistics Section 14.

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5-3 Additional Properties of The Binomial Distribution

5-3 Additional Properties of The Binomial Distribution. Binomial Experiments. Also called Bernoulli Experiments

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Data Analysis Lecture 4: Binomial Distribution

Data Analysis Lecture 4: Binomial Distribution. Outline. How to determine if a probability experiment is a binomial experiment How to find binomial probabilities How to construct a binomial distribution and its graph

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4.2 Binomial Distributions

4.2 Binomial Distributions. Determining binomial experiments Finding binomial probabilities using binomial probability formula, technology, or tables Graph a binomial distribution Find mean, variance, and standard deviation. Binomial Experiment.

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Chapter 5.3

Chapter 5.3. The Binomial Distribution. Binomial Experiment. Probability problems that have only two outcomes, or can be reduced to two outcomes, are called binomial experiments.

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Section 5.5

Section 5.5 . Normal Approximations to Binomial Distributions. Approximating a Binomial Distribution. Normal Approximation to a Binomial Distribution: If np ? 5 and nq ? 5, then the binomial random variable x is approximately normally distributed, with mean And standard deviation.

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Section 8-6

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Section 6.2

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5.1 Sampling Distributions for Counts and Proportions

5.1 Sampling Distributions for Counts and Proportions. Binomial Experiments. Consider the familiar discrete probability distribution of a fair 6-sided die. Now suppose we are interested in obtaining a 3 or a 4 over 100 rolls. Here we say that n=100 and p=1/3.

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Are You Smarter than a Pre- Calc Student?

Are You Smarter than a Pre- Calc Student?. An Extra Point Quiz. Are You Smarter than a Pre- Calc Student?.

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