L9 Analyzing and presenting quantitative data Flashcards

1
Q

What is the null hypothesis and the alternative hypothesis?

A

Every statistical test begins with a null hypothesis. The test assesses the possibility of an alternative hypothesis.

Ho = No difference between the groups; both samples come from the same underlying population

Ha = There is a difference between groups; samples come from different underlying populations

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2
Q

What are the classifications of quantitative data?

A

Numerical (ratio or interval) and categorical (ordinal and nominal)

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3
Q

How do you prepare your quantitative data for analysis?

A
  • Entering your scores (use descriptive statistics to check the accuracy, code your categories)
  • Missing values? (Why are they missing; random / not random? Code in SPSS with number that you can’t interpret as data)
  • Calculate total scores
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4
Q

What assumptions do your data need to meet?

A
  • Outliers–> should be removed
  • Linearity–> relation between dependent and independent variable should be linear
  • Normality–> your data should fit into a bell-curve (normal distribution)
  • Homoscedasticity–> equal variances
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5
Q

What should you take into account when presenting your data?

For what classes of quantitative data would you use bargraphs, histograms, line graphs, and pie charts?

A
  • If you use graphs, it should add something to the text
  • Choose a chart that est fits your data type
  • Keep it simple
  • Color vs grey scale (printing)
  • Don’t make people’s head tilt
  • Order data according to logical hierarchy
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6
Q

What are the 4 main descriptive statistics?

A
  • Frequency: the number of instances in a group
  • Central tendency: mean, median, mode
  • Disperion (spread):
    • Range, interquartile range (Q3-Q1)
    • Variance: average of squared deviations of
      individual scores from the mean
    • Standard deviation: square root of the variance
    • Z-score: how many SD’s below or above the
      population mean a raw score is
      > Z-table = relation between probability and
      standard normal distribution
  • Normal distribution: mean = median = mode
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7
Q

What is inferential statistics?

A

Making inferences about populations using sample data drawn from the population

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8
Q

What is the difference between one-tailed and two-tailed tests?

A

One-tailed = assigns direction (better, higher, lower, etc.)

Two-tailed: without direction (they do / don’t differ)

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9
Q

What is a 95% confidence interval, and what is the formula?

A

95% confident that the population mean falls within this range.

95% CI = X +- 1,96 x SEM

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10
Q

What two types of errors exist?

A

Type 1 = False positive–> shows positive, is negative

TYpe 2 = False negative–> shows negative, is positive

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11
Q

What is the RR?

A

Risk ratio / relative risk

  • Prospective study design
  • Based on incidence measures
  • “Group A has a x times higher risk on y than B”
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12
Q

What is the OR?

A

Odds ratio

  • All study designs
  • Based on odds (the ratio between having / not having the outcome)
  • “Group A has a x times higher odds on y than B”
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13
Q

When do you use a one-sample t-test?

A
  • 2 independent samples–> each person has been measured once
  • Comparison of group of individuals
  • Dependent variable on continuous scale
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14
Q

When do you use a paired samples t-test?

A
  • One sample–> each sample is tested twice; change over time
  • Comparison within the same group
  • Dependent varible on continuous scale
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15
Q

When do you use ANOVA?

A
  • Difference between 2 or more groups
  • Ho = all population means are equal
  • Ha = at least one population mean is different
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16
Q

When do you use a chi-square test?

A
  • To investigate whether distributions of categorical variables differ from one another
  • Compares the tallies or counts of categorical responses between two (or more) independent groups