Studies and Bias
Variables
Basics
Location
Dispersion
100

This can occur when participants volunteer to be included in a sample.

Self-Selection Bias

100

The percent of free throws made is an example of this type of variable.

Quantitative

100

This is a subset of the population on which we collect data.

Sample

100

This is the sum of all of the data, divided by the number of data points.

Mean

100

What are three different measures of dispersion?

IQR, Range, Variance, Standard Deviation

200

This occurs when a sample is collected in such a way that it does not represent the population of interest.

Sampling Bias

200

A researcher wants to assess the effect of GDP on how well a country performs in the FIFA World Cup. What are the response and predictor variables in this study?

Predictor: GDP

Response: Performance in World Cup


200

A numeric summary of a variable, pertaining to a sample.

Statistic

200

What are three different measures of location?

Mean, Median, Quartiles, Maximum, Minimum

200

Describe in words what variance measures.

How spread out the data is from the mean.

300

This method to collect a sample reduces bias.

Random Sampling

300

Shoe size is an example of this type of variable.

Categorical

300

The entire collection of a group we are interested in studying.

Population

300

This measure of center is resistant to outliers.

Median

300

Which is greater: range or IQR?

Range

400

In this type of statistical study, there is no manipulation of the participants by the researcher.

Observational Study

400

If not taken into account, this type of variable can lead us to think that there is a causal relationship between our predictor and response, when in reality, there is not.

Confounding Variable

400

This is an unknown number that is a numerical summary of a variable, pertaining to a population.

Parameter

400

Consider the data (1, 4, 5, 15). Which number, if added to the data, would decrease the mean?

A. 6  B. 6.5  C. 7  D. 7.5

A. 6

400

Describe the relationship between variance and standard deviation.

SD2 = Var

SD = sqrt(Var)

500

This is a solution to the placebo effect and experimenter effect.

Blinding

500

Changes in one variable that can be explained by another variable.

Explained Variation

500

This is the process of making generalizations of the population based on our sample.

(Statistical) Inference

500

Calculate the 5-number summary for the following data: (4, 2, 5, 6, 11, 6, 8)

(2, 4, 6, 8, 11)

500

Consider a variable with a mean of 5 and a standard deviation of 1. What is a number that could be added to our data that would increase the mean but decrease the standard deviation?

A. 3  B. 4.9  C. 5.1  D. 7

C. 5.1