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This deck focuses on Interpreting Data From Diagrams, giving you a quick way to review the definitions, rules, and examples that matter most for ACT Science.
Study Interpreting Data From Diagrams in ACT Science with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.
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What term describes the central value in a box plot?
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The median is the central value in a box plot. The median divides the data into two equal halves.
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This deck focuses on Interpreting Data From Diagrams, giving you a quick way to review the definitions, rules, and examples that matter most for ACT Science.
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 the central value in a box plot. The median divides the data into two equal halves.
Answer: Mean = n∑x, where x is each value and n is the number of values. Sum all values and divide by the count of values.
Answer: A point far from the overall pattern of the data. Outliers deviate significantly from the main data trend.
Answer: Mean = n∑x, where x is each value and n is the number of values. Sum all values and divide by the count of values.
Answer: The range is 10. Range equals maximum minus minimum (15-5=10).
Answer: 9. The median is the middle value in an ordered dataset.
Answer: The legend shows the data series. Legends identify different data sets or categories.
Answer: x2−x1y2−y1. Average rate measures total change divided by total interval.
Answer: A scatter plot displays individual data points. Each point represents one observation with x and y coordinates.
Answer: The central line represents the median. The central line inside the box shows the median.
Answer: 5. Δy is the vertical change: 9−4=5.
Answer: As x increases, y increases. Positive slope means both variables change in the same direction.
Answer: As x increases, y decreases. Negative slope means variables change in opposite directions.
Answer: Estimating values between plotted data points. Interpolation estimates values within the measured data range.
Answer: A line graph is best for showing trends over time. Connecting points shows how data changes over time.
Answer: A pie chart uses sectors. Sectors are wedge-shaped portions of the circle.
Answer: A box plot displays data distribution and variability. Shows quartiles, median, and potential outliers clearly.
Answer:
Answer: A section of the scale is omitted to compress the axis. Axis breaks save space by skipping unused scale regions.
Answer: The median is 7. 7 is the middle value when data is arranged in order.
Answer: 9. The median is the middle value in an ordered dataset.
Answer: Time (s). The independent variable is controlled and plotted on the horizontal axis.
Answer: A pie chart is best for showing proportions. Sectors represent percentage of the total.
Answer: The median is 7. 7 is the middle value when data is arranged in order.
Answer: The outlier is 20. 20 is far from the other clustered values.
Answer: Temperature (°C). The dependent variable responds to changes and is plotted vertically.
Answer: Values across discrete categories. Bar charts show discrete category comparisons side by side.
Answer: Title, axes/labels, units, legend, then data patterns. Start with title and labels to understand context before analyzing data.
Answer: ΔxΔy. Slope measures the rate of change of y with respect to x.
Answer: Grid lines help in reading data values accurately. Grid lines provide reference points for precise measurements.
Answer: Trends or changes across a continuous variable. Line graphs connect points to show continuous variable patterns.
Answer: −3. The y-intercept is the y-coordinate where x=0.
Answer: y is constant as x changes. A horizontal line shows no change in the dependent variable.
Answer: The mean is most sensitive to outliers. Extreme values greatly affect the mean calculation.
Answer: ΔxΔy. Slope measures the rate of change of y with respect to x.
Answer: The range is 8. Range equals maximum value minus minimum value (12-4=8).
Answer: Estimating values outside the plotted data range. Extrapolation extends trends beyond the measured data range.
Answer: Negative correlation between A and B. Consistent opposite changes indicate negative correlation.
Answer: Which symbol or color corresponds to each data set. The legend maps symbols/colors to different data series for identification.
Answer: Data variability is often represented by error bars. Error bars show uncertainty or standard deviation.
Answer: Temperature (°C). The dependent variable responds to changes and is plotted vertically.
Answer: Closely packed lines indicate a steep gradient. Close lines mean rapid elevation change over short distance.
Answer: Title, axes/labels, units, legend, then data patterns. Start with title and labels to understand context before analyzing data.
Answer: Undefined. Vertical lines have undefined slope since Δx=0.
Answer: The range indicates the spread of data. Range shows the difference between highest and lowest values.
Answer: As x increases, y decreases. Negative slope means variables change in opposite directions.
Answer: The outlier is 20. 20 is far from the other clustered values.
Answer: Association or correlation between two variables. Scatterplots reveal relationships between two continuous variables.
Answer: 0. Horizontal lines have zero slope since Δy=0.
Answer: Trends or changes across a continuous variable. Line graphs connect points to show continuous variable patterns.
Answer: Slope = x2−x1y2−y1. Uses the change in y over change in x between two points.
Answer: Association or correlation between two variables. Scatterplots reveal relationships between two continuous variables.
Answer: The mode is the most frequently occurring value. Mode identifies the value with highest frequency.
Answer: The area represents displacement. Area under velocity curve equals distance traveled.
Answer: The mode is the most frequently occurring value. Mode identifies the value with highest frequency.
Answer: The y-axis represents dependent variables. Dependent variables respond to changes in independent variables.
Answer: The mode is 2. 2 appears twice, more than any other value.
Answer: The legend explains symbols or colors. Legends decode the meaning of visual elements.
Answer: Estimating values outside the plotted data range. Extrapolation extends trends beyond the measured data range.
Answer: A tree diagram shows hierarchical data. Tree structure shows parent-child relationships and levels.
Answer: The first quartile (Q1) represents this median. Q1 is the 25th percentile of the data set.
Answer: A Venn diagram shows logical relationships between sets. Overlapping circles show shared characteristics between groups.
Answer: Data points form an upward trend. Points slope upward from left to right.
Answer: A pie chart is best for showing proportions. Sectors represent percentage of the total.
Answer: 3. Rate = 5−114−2=412=3.
Answer: The range indicates the spread of data. Range shows the difference between highest and lowest values.
Answer: The slope indicates speed or velocity. Steeper slopes indicate faster movement or higher speeds.
Answer: Data variability is often represented by error bars. Error bars show uncertainty or standard deviation.
Answer: 14. Line has slope 4−010−2=2, so y=2+2(6)=14.
Answer: y=mx. Lines through the origin have no y-intercept term.
Answer: A bar graph is appropriate for categorical data. Categories are distinct groups that don't have numerical order.
Answer: The legend explains symbols or colors. Legends decode the meaning of visual elements.
Answer: y is constant as x changes. A horizontal line shows no change in the dependent variable.
Answer: The y-axis represents dependent variables. Dependent variables respond to changes in independent variables.
Answer: A Venn diagram shows logical relationships between sets. Overlapping circles show shared characteristics between groups.
Answer: A pie chart compares parts to a whole. Each sector represents a portion of the total.
Answer: A section of the scale is omitted to compress the axis. Axis breaks save space by skipping unused scale regions.
Answer: Estimating values between plotted data points. Interpolation estimates values within the measured data range.
Answer: 25%. Percent increase: 2025−20×100%=25%.
Answer: 25%. Percent increase: 2025−20×100%=25%.
Answer: The mode is 2. 2 appears twice, more than any other value.
Answer: x is constant at one value. A vertical line indicates the independent variable doesn't change.
Answer: A histogram displays frequency distribution of continuous data. Shows how often values occur within specific intervals.
Answer: 5. Range is the difference between maximum and minimum values.
Answer: The median is the central value in a box plot. The median divides the data into two equal halves.
Answer: The first quartile (Q1) represents this median. Q1 is the 25th percentile of the data set.
Answer: Equal spacing represents equal ratios, not equal differences. Log scales compress large ranges using multiplicative intervals.
Answer: A straight line through the origin. Direct proportion means y increases proportionally with x through origin.
Answer: The mean is most sensitive to outliers. Extreme values greatly affect the mean calculation.
Answer: x2−x1y2−y1. Average rate measures total change divided by total interval.
Answer: The range is 10. Range equals maximum minus minimum (15-5=10).
Answer: x is constant at one value. A vertical line indicates the independent variable doesn't change.
Answer: The x-axis represents independent variables. Independent variables are manipulated or controlled in experiments.
Answer: The width represents the interval or bin width. Width defines the range of values in each group.
Answer: The width represents the interval or bin width. Width defines the range of values in each group.
Answer: Equal spacing represents equal ratios, not equal differences. Log scales compress large ranges using multiplicative intervals.
Answer: AB−A×100%. Percent change measures relative change from the initial value.
Answer: y=mx. Lines through the origin have no y-intercept term.
Answer: 0. Horizontal lines have zero slope since Δy=0.
Answer: A histogram displays frequency distribution of continuous data. Shows how often values occur within specific intervals.