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Unit 7: Statistics Key Terms

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1 Unit 7: Statistics Key Terms
Lessons 1 & 2 Quantitative data- Examples: Mean- Median- Range- data measured numerically age, salary, height, weight average of a set of data middle value in a data set when data is arranged in order difference between the highest and lowest values in the data set Quartiles- 1st Quartile- 3rd Quartile- 5 Number Summary- Boxplot- dividing a data set into 4 equal sets median of the lower half of data median of the upper half of data minimum, 1st Quartile, median, 3rd Quartile, Maximum Graph of the 5 number summary

2 Lessons 3 & 4 Census- Survey- Population- Sample- Outlier- Interquartile range (IQR)- Standard deviation- Sample Standard Deviation (s)- Population Standard Deviation (σ) - study that includes every member of the intended population study that includes only a sample or portion of the intended population target group of the study portion of the population actually included in the study value in the data set that falls far away from the rest of the data difference between 3rd quartile and 1st quartile average distance a data point is away from the mean used when study involves using a sample used when every member of the population is included in the study

3 Notes The affect of outliers on a data set: What do outliers do to the mean of a set of data? They pull the mean in the direction of the outlier. Therefore, if a data set has outliers, use the median!! Also, use IQR instead of range when there are outliers.

4 Lesson 5 Categorical Data- Two-Way Frequency Table- Joint Relative Frequency- Marginal Relative Frequency- Conditional Relative Frequency- Lessons Bivariate Data- Correlation- Causal Relationship- Residual- data that falls into a specific category (hair color, favorite movie) a frequency table showing totals for 2 data sets entries in the body of the table entries in the “total” rows and columns same as joint relative frequency data collected on two variables to determine a relationship statistical measurement of the relationship between 2 variables when change in 1 variable “causes” change in the other variable the difference between the predicted y-value and the observed y-value


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