Statistics Flashcards

1
Q

Parametric tests:

Require data to have normal distribution

A

True

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2
Q

Parametric tests:

Give the results as odds ratios

A

False

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3
Q

Parametric tests:

Are appropriate for comparing the incidence of hypotension in two groups

A

False

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4
Q

Parametric tests:

Are less powerful than non-parametric ones

A

False

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5
Q

Parametric tests:

Include analysis of varience

A

True

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6
Q

95% confidence intervals:

Indicate the range of plausible values for the true result

A

True

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7
Q

95% confidence intervals:

become wider, the larger the sample size

A

False

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8
Q

95% confidence intervals:

Can be used to describe a difference between two groups

A

True

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9
Q

95% confidence intervals:

Can be used to indicate the incidence of a rare complication

A

True

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10
Q

95% confidence intervals:

Indicate whether a difference is statistically significant

A

True

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11
Q

The ASA physical status of a group of patients:

Is best described by median and standard deviation

A

True

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12
Q

The ASA physical status of a group of patients:

Is an example of ordinal data

A

True

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13
Q

The ASA physical status of a group of patients:

Is usually normally distributed

A

False

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14
Q

The ASA physical status of a group of patients:

Can be plotted as a bar chart

A

True

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15
Q

The ASA physical status of a group of patients:

May be compared using the chi-squared test

A

True

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16
Q

Standard deviation:

Is always less than 1

A

False

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17
Q

Standard deviation:

Indicates the scatter of data around the central tendency

A

True

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18
Q

Standard deviation:

Is the square root of varience

A

True

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19
Q

Standard deviation:

Increases as sample size increases

A

False

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20
Q

Standard deviation:

Is interchangeable with standard error

A

False

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21
Q

Continuous data:

Are always symmetrical when plotted

A

False

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22
Q

Continuous data:

May be transformed using logarithms

A

True

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23
Q

Continuous data:

Are compared using T-tests

A

True

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24
Q

Continuous data:

Can include negative numbers

A

True

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25
Q

Continuous data:

Can also be called categorical data

A

False

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26
Q

if p = 0.05 for a comparison of two treatments:

There is a 95% chance that there is no difference between the treatments

A

False

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27
Q

if p = 0.05 for a comparison of two treatments:

The null hypothesis is incorrect

A

False

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28
Q

if p = 0.05 for a comparison of two treatments:

The chance of a false negative is 5%

A

False

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29
Q

if p = 0.05 for a comparison of two treatments:

We can conclude that one treatment is more effective

A

False

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30
Q

if p = 0.05 for a comparison of two treatments:

The data we have observed would only occur 5% of the time or less if the treatments were equally effective

A

True

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31
Q

The interquartile range is:

The variance between four groups

A

False

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32
Q

The interquartile range is:

The middle 50% of the data

A

True

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33
Q

The interquartile range is:

The same as standard deviation

A

False

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34
Q

The interquartile range is:

Often represented by the box in a box-whisker plot

A

True

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35
Q

The interquartile range is:

Often represented by the tails of a normal distribution curve

A

False

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36
Q

In a clinical trial:

Blinding reduces the effects of the confounding factors

A

False

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37
Q

In a clinical trial:

A placebo is usually considered unethical nowadays

A

False

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38
Q

In a clinical trial:

Controls may be standard treatment, placebo or historical

A

True

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39
Q

In a clinical trial:

Randomisation is always required

A

False

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40
Q

In a clinical trial:

Intention to treat is always required

A

False

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41
Q

In a study comparing two airway devices, the incidence of sore throat is 20% with the standard device and 15% with the new device. Which of the following are true:
The relative risk reduction is 5%

A

False

42
Q

In a study comparing two airway devices, the incidence of sore throat is 20% with the standard device and 15% with the new device. Which of the following are true:
The absolute risk reduction is 5%

A

True

43
Q

In a study comparing two airway devices, the incidence of sore throat is 20% with the standard device and 15% with the new device. Which of the following are true:
The p value is 5%

A

False

44
Q

In a study comparing two airway devices, the incidence of sore throat is 20% with the standard device and 15% with the new device. Which of the following are true:
The odds ratio is 5%

A

False

45
Q

In a study comparing two airway devices, the incidence of sore throat is 20% with the standard device and 15% with the new device. Which of the following are true:
The number needed to treat is 5

A

False

46
Q

The power of a study:

Depends on the statistical test used to compare the data

A

True

47
Q

The power of a study:

Is the ability to detect a significant difference between the groups

A

True

48
Q

The power of a study:

Only applies to parametric tests

A

False

49
Q

The power of a study:

Equals 1-? where ? is the type II error

A

True

50
Q

The power of a study:

May be calculated before or after a study

A

True

51
Q

Randomisation:

Always results in equal groups

A

False

52
Q

Randomisation:

Should always be tested by comparing the groups baseline data

A

False

53
Q

Randomisation:

Requires a power analysis to be valid

A

False

54
Q

Randomisation:

Increases the likelihood that any significant difference is due to the treatment being studied

A

True

55
Q

Randomisation:

Helps preserve blinding

A

True

56
Q

Comparing two sets of urine output volumes:

A t-test is appropriate unless the data are normally distributed

A

False

57
Q

Comparing two sets of urine output volumes:

The comparison should always be paired

A

False

58
Q

Comparing two sets of urine output volumes:

The results may be expressed as a 95% confidence interval

A

True

59
Q

Comparing two sets of urine output volumes:

The standard deviations should be similar in order to do a statistical comparison

A

False

60
Q

Comparing two sets of urine output volumes:

Can be done using parametric tests

A

True

61
Q

The following measures of central tendency could correctly describe the matched type of data:
Variance and normally distributed data

A

False

62
Q

The following measures of central tendency could correctly describe the matched type of data:
The standard error of the mean and normally distributed data

A

False

63
Q

The following measures of central tendency could correctly describe the matched type of data:
Mode and positively skewed data

A

False

64
Q

The following measures of central tendency could correctly describe the matched type of data:
Median and negatively skewed data

A

True

65
Q

The following measures of central tendency could correctly describe the matched type of data:
Mode and categorical data

A

True

66
Q

Regarding correlation coefficient:

A positive value implies that a rise in one variable causes a rise in the other

A

False

67
Q

Regarding correlation coefficient:

Can be calculated for parametric and non-parametric data

A

True

68
Q

Regarding correlation coefficient:

Is measured on a scale of -1 to1

A

True

69
Q

Regarding correlation coefficient:

Is usually denoted by the symbol r

A

True

70
Q

Regarding correlation coefficient:

A value of -1 indicates perfect positive correlation

A

False

71
Q

The following are non-parametric tests:

Chi-squared test

A

True

72
Q

The following are non-parametric tests:

ANOVA

A

False

73
Q

The following are non-parametric tests:

The mann-whitney test

A

True

74
Q

The following are non-parametric tests:

The students T-test

A

False

75
Q

The following are non-parametric tests:

The wilcoxon signed rank sum test

A

True

76
Q

An odds ratio is the probability of a given outcome, divided by the probability of the alternative outcome

A

False

77
Q

Odds ratios and risk ratios are both valid measures of association

A

True

78
Q

Risk ratios can be affected by the incidence of the disease we are studying

A

True

79
Q

A risk ratio can be defined as the risk of a certain outcome given certain conditions, divided by the risk of that outcome given other conditions

A

True

80
Q

Risk ratios are more intuitive than odds ratios

A

True

81
Q

Statistical definitions:

Variance is the sum of the differences divided by the degrees of freedom

A

True

82
Q

Statistical definitions:

A normal distribution is one where the mean, median and mode are the same

A

True

83
Q

Statistical definitions:

Mode is the most frequently occurring variable

A

True

84
Q

Standard error of the mean is the square root of the variance

A

False

85
Q

Standard deviation is the standard error of the mean divided by the square root of the number observed

A

False

86
Q

Concerning errors in statistics:

The power of a study will be greater if you are trying to detect a small difference

A

False

87
Q

Concerning errors in statistics:

A type 1 error is a false negative

A

False

88
Q

Concerning errors in statistics:

A type 1 error is the same as the beta error

A

False

89
Q

Concerning errors in statistics:

The power of a study describes the likelihood of detecting a real difference if it exists

A

True

90
Q

Concerning errors in statistics:

A type 1 error is unlikely to influence the conclusions of a trial

A

False

91
Q

The following are parametric tests:

Spearman’s rank correlation

A

False

92
Q

The following are parametric tests:

Fishers exact test

A

False

93
Q

The following are parametric tests:

ANOVA

A

True

94
Q

The following are parametric tests:

Kruskal-Wallis

A

False

95
Q

The following are parametric tests:

Forest plots

A

False

96
Q

The Chi-squared test:

Can be used to test nominal data

A

True

97
Q

The Chi-squared test:

Requires the standard error of the mean to be calculated

A

False

98
Q

The Chi-squared test:

Does not requires a knowledge of the number of degrees of freedom

A

False

99
Q

The Chi-squared test:

Should not be used for data with small groups

A

True

100
Q

The Chi-squared test:

Can be used to compare more than 2 groups

A

True