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A two-way table is one way to display frequencies for two different categories collected from a single group of people. One category is represented by the rows and the other is represented by the columns. This table can be used to determine the probabilities associated with various possible outcomes involving those two categories.

__Two-Way Table Terminology__

**Joint Frequency –**each entry in the table*Joint Relative Frequency –*the

**Marginal Frequency –**sums of the rows and columns*Marginal Relative Frequency –*the

**Relative Frequency –**the ratio of one frequency to another frequency*Conditional Relative Frequency*– the ratio of a joint relative frequency to the marginal relative frequency.

__Basic Probability Notation__

**P(A)**= probability of event A- Marginal Frequency of event A/Total Frequency
- Example: P(Female) = 52/100

**P(A****ՈB)**= probability of event A and event B (happening at the same time)- Joint Frequency of events A and B/Total Frequency
- Example: P(FemaleՈBaseball) = 23/100

**P(AՍB)**= probability of event A or B (but not both)- Marginal Relative Frequency of event A + Marginal Relative Frequency of event B – Joint Relative Frequency of A and B
- Example: P(FemaleՍBaseball) = (52/100)+(36/100)-(23/100) = 65/100

**P(A|B)**= probability of event A given that event B has already occurred- Joint Frequency of event A/Marginal Frequency of event B
- Example: P(Female|Baseball) = 23/36

- Last Updated: Jul 16, 2024 11:19 AM
- URL: https://resources.nu.edu/statsresources
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