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Loading... Jun 9, 2022 · Learn what a probability distribution is and how to use it to describe the possible values of a random variable. Explore common discrete and continuous distributions, such as binomial, Poisson, normal, and uniform, with formulas and examples.
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Apr 23, 2022 · Compute probability in a situation where there are equally-likely outcomes. Apply concepts to cards and dice. Compute the probability of two independent events both occurring. Compute the probability of either of two independent events occurring. Do problems that involve conditional probabilities.
- Analyzing categorical data. Analyzing one categorical variable: Analyzing categorical data Two-way tables: Analyzing categorical data Distributions in two-way tables: Analyzing categorical data.
- Displaying and comparing quantitative data. Displaying quantitative data with graphs: Displaying and comparing quantitative data Describing and comparing distributions: Displaying and comparing quantitative data More on data displays: Displaying and comparing quantitative data.
- Summarizing quantitative data. Measuring center in quantitative data: Summarizing quantitative data More on mean and median: Summarizing quantitative data Interquartile range (IQR): Summarizing quantitative data Variance and standard deviation of a population: Summarizing quantitative data.
- Modeling data distributions. Percentiles: Modeling data distributions Z-scores: Modeling data distributions Effects of linear transformations: Modeling data distributions.
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Probability (Event) = Favorable Outcomes/Total Outcomes = x/n. Probability is used to predict the outcomes for the tossing of coins, rolling of dice, or drawing a card from a pack of playing cards. The probability is classified into two types: Theoretical probability. Experimental probability.
18.05 Introduction to Probability and Statistics (S22), Class 10 Slides: Introduction to Statistics; Maximum Likelihood Estimates
Learn how to calculate probability using examples of coin tossing, dice throwing, and card drawing. Explore the concepts of experiment, outcome, event, sample space, and probability line.
Define probability including impossible and certain events. Calculate basic theoretical probabilities. Calculate basic empirical probabilities. Distinguish among theoretical, empirical, and subjective probability. Calculate the probability of the complement of an event. It all comes down to this.