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This deck focuses on Extracting Information From Data, giving you a quick way to review the definitions, rules, and examples that matter most for AP Computer Science Principles.
Study Extracting Information From Data in AP Computer Science Principles with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.
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Calculate the median of the data set 2, 4, 6, 8.
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The median is 5. Average of the two middle values: (4+6)/2=5.
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This deck focuses on Extracting Information From Data, giving you a quick way to review the definitions, rules, and examples that matter most for AP Computer Science Principles.
Work through these flashcards in short sessions. Try to answer each prompt before flipping the card, then revisit any cards you miss until the explanation feels automatic.
Answer: The median is 5. Average of the two middle values: (4+6)/2=5.
Answer: Modes are 5 and 9. Both values 5 and 9 appear twice, tied for highest frequency.
Answer: The median is 5. The middle value when five numbers are arranged in order.
Answer: Median. Position-based measure unaffected by outliers or extreme values.
Answer: Standard deviation. Measures how spread out the data points are from the mean.
Answer: The mode is 2. The value that appears most frequently in the data set.
Answer: The median is 6. The middle value when data is ordered from least to greatest.
Answer: Shows trends over time. Clearly displays changes and patterns in data over time periods.
Answer: The median is 9. The middle value in the ordered data set of five values.
Answer: The outlier is 100. Value 100 is extremely different from the other small values.
Answer: Bar graph. Uses rectangular bars with heights representing data frequencies.
Answer: The outlier is 100. Value 100 is extremely different from the other clustered values.
Answer: Modes are 5 and 9. Both values 5 and 9 appear twice, tied for highest frequency.
Answer: The mean is 25. Sum all values and divide by count: (10+20+30+40)/4=25.
Answer: Frequency distribution of a data set. Shows how often each value or interval occurs in the data.
Answer: Modes are 10 and 30. Values 10 and 30 each appear twice, tied for most frequent.
Answer: The mean is 7. Sum all values and divide by count: (3+5+7+9+11)/5=35/5=7.
Answer: Find the mean of the data set. Variance measures squared deviations from the mean.
Answer: Relationship between two variables. Each point shows how two different variables relate to each other.
Answer: The range is 16. Maximum minus minimum: 17−1=16.
Answer: Pie chart. Displays proportions as sections of a complete circle.
Answer: Pie chart. Divides circle into sections representing data proportions.
Answer: The median is 9. The middle value in the ordered data set of five values.
Answer: The median is 9. The middle value when the five numbers are in order.
Answer: The median is 5. The middle value when five numbers are arranged in order.
Answer: Bar graph. Uses rectangular bars with heights representing data frequencies.
Answer: The mean is 25. Sum all values and divide by count: (10+20+30+40)/4=25.
Answer: The range is 15. Difference between maximum and minimum: 20−5=15.
Answer: Mean. Outliers heavily influence the mean since it uses all values in calculation.
Answer: The mode is 8. The value 8 appears twice, more than any other value.
Answer: The mean is 10. Sum divided by count: (6+8+10+12+14)/5=50/5=10.
Answer: Median. Position-based measure unaffected by outliers or extreme values.
Answer: Pie chart. Divides circle into sections representing data proportions.
Answer: The range is 16. Maximum minus minimum: 17−1=16.
Answer: Mode. Identifies the value that occurs with the highest frequency.
Answer: Find the mean of the data set. Variance measures squared deviations from the mean.
Answer: Line graph. Connects data points to show patterns and changes over time.
Answer: Mode. Identifies the value that occurs with the highest frequency.
Answer: The outlier is 100. Value 100 is extremely different from the other small values.
Answer: It measures data spread from the mean. Quantifies how much individual values deviate from the average.
Answer: IQR=Q3−Q1. Difference between the third quartile and first quartile values.
Answer: The outlier is 100. Value 100 is extremely different from the other clustered values.
Answer: Histogram. Bar chart showing the frequency of data values or intervals.
Answer: Relationship between two variables. Each point shows how two different variables relate to each other.
Answer: Mean=Number of valuesSum of values. Add all data values and divide by the total number of values.
Answer: The range is 8. Maximum minus minimum: 10−2=8.
Answer: Frequency distribution of a data set. Shows how often each value or interval occurs in the data.
Answer: The mean is 10. Sum divided by count: (6+8+10+12+14)/5=50/5=10.
Answer: To compare quantities across categories. Uses bar heights to compare values across different categories.
Answer: The median is 9. The middle value when the five numbers are in order.
Answer: The range is 8. Maximum minus minimum: 10−2=8.
Answer: The range is 15. Difference between maximum and minimum: 20−5=15.
Answer: The median is 5. Average of the two middle values: (4+6)/2=5.
Answer: Mean. Represents the typical or average value of the data set.
Answer: Standard deviation. Measures how spread out the data points are from the mean.
Answer: Mean. Outliers heavily influence the mean since it uses all values in calculation.
Answer: Modes are 10 and 30. Values 10 and 30 each appear twice, tied for most frequent.
Answer: To compare quantities across categories. Uses bar heights to compare values across different categories.
Answer: The mean is 7. Sum all values and divide by count: (3+5+7+9+11)/5=35/5=7.
Answer: Pie chart. Displays proportions as sections of a complete circle.
Answer: To show data distribution and outliers. Displays quartiles, median, and identifies potential outliers visually.
Answer: Mean. Represents the typical or average value of the data set.
Answer: Spread of the middle 50% of data. Distance between the first and third quartiles of the data.
Answer: Line graph. Connects data points to show patterns and changes over time.
Answer: It measures data spread from the mean. Quantifies how much individual values deviate from the average.
Answer: To show data distribution and outliers. Displays quartiles, median, and identifies potential outliers visually.
Answer: The range is 16. Maximum minus minimum: 20−4=16.
Answer: The range is 16. Maximum minus minimum: 20−4=16.