Data Interpretation

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131 Terms

1
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The two types of data are:

Qualitative and quantitative

2
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Quantitative data includes:

Numbers, facts, information that is not up for interpretation

3
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Data about the median income in a town is collected

Which concept is demonstrated above?

Quantitative data

4
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Qualitative data is often found in:

Word form

5
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Qualitative data comes from:

Surveys, interviews

6
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Qualitative data is up for:

Interpretation

7
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Qualitative data ______

Describes qualities or characteristics

8
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Data is collected using descriptions students give about how good school lunch tastes

Which concept is demonstrated above?

Qualitative data

9
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Two types of statistics are:

Descriptive and inferential

10
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Descriptive statistics is when researchers ______ data

Organize and describe

11
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Inferential statistics is when researchers:

Make predictions about data and independent variables

12
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Inferential statistics help researchers determine if the data from a sample can be:

Applied to a population

13
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In a study about the effect of a therapy on mood, the average mood score on a scale of 1 to 100 constitutes ______, while using a t-test to determine if the therapy works for all depression sufferers, not just the study group is known as ______

Descriptive statistics; inferential statistics

14
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Inferential statistics make ______ about a population

Generalizations

15
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Inferential statistics make generalizations about a population based on:

A sample

16
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Inferential statistics help researchers test a:

Hypothesis

17
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Inferential statistics provide insight into the:

Results of a study

18
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Inferential statistics provide insight into the results of a study to determine if there was ______ in the study

Bias

19
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Inferential statistics provide insight into the results of a study to determine if the results are:

Statistically significant

20
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A hypothesis is a:

Specific, testable prediction about the relationship between two or more variables

21
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A null hypothesis is a claim that there is:

No effect of difference between the variables

22
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The null hypothesis serves as a:

Baseline for testing

23
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Before conducting an experiment, researchers make the claim that “There is no difference in memory scores between people who drink coffee and those who drink water”

Which concept is demonstrated above?

Null hypothesis

24
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Two types of hypothesis:

Null and alternative

25
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An alternative hypothesis claims that there is:

An effect or difference between variables

26
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An alternative hypothesis is typically what the researcher is:

Seeking to show

27
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Before conducting a study on sleep, researchers make a hypothesis, saying that "Adults who get 8 hours of sleep will score higher on memory tests than those who sleep 5 hours”

Which concept is demonstrated above?

Alternative hypothesis

28
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The p-value provides insight into the ______ of a study’s results

Statistical significance

29
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The p-value can range from:

0 to 1

30
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The p-value lets researchers know if they should:

Accept or reject the null hypothesis

31
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If a p-value is less than or equal to 0.05, the results of the study are:

Statistically significant

32
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Results of the study being statistically significant means that they were most likely not:

Caused by chance or luck

33
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A p-value of 0.03 means that we would reject the:

Null hypothesis

34
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A p-value of 0.03 means that we would accept the:

Alternative hypothesis

35
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A p-value of 0.03 means that variables are most likely:

Connected

36
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The smaller the p-value, the stronger the:

Evidence against the null hypothesis

37
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The smaller the p-value, the more likely that:

Results are statistically significant

38
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The larger the p-value, the more likely it is that the results were:

Due to chance or luck

39
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A p-value of 0.9 means that there is a ______ chance that the results were due to chance or luck

90%

40
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If the p-value of 0.9, we should reject the:

Alternative hypothesis

41
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If the p-value of 0.9, we should accept the:

Null hypothesis

42
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Effect size tells us the:

Strength of the relationship between variables

43
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Effect size tells us how:

Meaningful the effect is in real world terms

44
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In a study comparing two groups, a large effect size means that there is a:

Substantial difference between the groups

45
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In a study comparing two groups, a small effect size means that there is a:

Minor difference between groups

46
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A study is done on a new therapy. The p-value is 0.05, meaning that the therapy:

Likely has an effect

47
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A study is done on a new therapy. The effect size is only 0.2. This means that the improvement of the therapy is:

Minimal

48
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Effect size tells us how ______ the differences or relationships are in a study

Big or meaningful

49
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Statistical significance tells us whether differences between groups are:

Real or due to chance

50
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Statistical significance shows us if the results:

Matter

51
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Effect size shows us how much:

Results matter in real life

52
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A frequency distribution table allows researchers to see:

How often sets of data occur

53
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On a table, student test scores are displayed, with the number of students getting each score also included (e.g. 2 got 5, 3 got 6, and 7 got 10)

Which concept is demonstrated above?

Frequency distribution table

54
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Researchers use the frequency polygon as a visual representation of a:

Frequency distribution table

55
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Which concept is demonstrated above?

Frequency polygon

56
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A frequency polygon highlights:

Connections between points on scatterplot

57
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A histogram is a way in which researchers:

Display data

58
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Histograms are ______ graphs

Bar

59
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Histograms show frequencies through:

Vertical columns

60
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A histogram is different from a bar graph in that it does not have:

Space between bars

61
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Which concept is demonstrated above?

Histogram

62
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Which concept is demonstrated above?

Bar graph

63
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In a pie chart, data is divided into:

Sections of a circle

64
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In a pie chart, each section represents a:

Proportion of the whole

65
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Which concept is demonstrated above?

Pie chart

66
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Central tendency includes:

Mode, median, and mean

67
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The mean is the ______ of the data set

Average

68
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To define the mean, you should:

Take the sum of values and divide by amount of values added together

69
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What is the mean in this data set: 5,5,9,12,15,22,30

14

70
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As more data is collected, we will start to see a:

Regression towards the mean

71
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A regression toward the mean happens when _____ are followed by results that are:

Outliers; closer to average

72
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Outliers mean _____ results

Very high or very low

73
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You play basketball and usually score 15 points per game. However, tonight, you had an amazing game and scored 30 points, which most likely is due to the opponents not playing well. Therefore, after this one incident, you go back to scoring 15 points per game

Which concept is demonstrated above?

Regression toward the mean

74
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Regression toward the mean happens since outliers are most likely influenced by:

Luck

75
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The more extreme the outlier, the more ______ is likely to occur

Regression

76
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To find the mode, you have to look at the value that:

Occurs the most often

77
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What is the mode in this data set: 5,5,9,12,15,22,30

5

78
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The median is the score that is:

At the middle of a data set

79
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What is the median in this data set: 5,5,9,12,15,22,30

12

80
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Before finding the median, you have to:

Organize data from smallest to largest

81
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What is the median in this data set: 5,5,9,12,15,22,30,32

13.5

82
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Central tendency is good for providing a ______ of the data collected

Snapshot

83
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Central tendency doesn’t allow us to see how data is:

Dispersed

84
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Measures of variability tells us how data is:

Dispersed

85
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Measures of variability includes:

Range and standard deviation

86
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To calculate the range, you need to:

Subtract highest value from lowest value

87
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What is the range in this data set: 210,115,100,205,95,115,200,115

115 (210-95)

88
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Standard deviation allows researchers to indicate the ______ for a data set

Average distance from the mean

89
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A normal distribution takes the shape of a:

Symmetrical, bell-shaped curve

90
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In a normal distribution, there is ______ mode

1

91
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Location of mean, median, and mode for normal curve:

Center of distribution, 0 point value

92
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Is normal distribution the most common frequency distribution?

No

93
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Normal distribution is not the most common frequency distribution since it is more common that data will have a:

Positive or negative skew

94
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Which concept is demonstrated here?

Normal distribution

95
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A positive skew occurs when scores are:

Low

96
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A positive skew occurs when scores are clustered to the ______ of the mean

Left

97
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Which concept is demonstrated here?

Positive skew

98
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A negative skew has ______ scores

High

99
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In a negative skew, high scores are clustered on the ______ of the mean

Right

100
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Which concept is demonstrated above?

Negative skew