Independent vs. Dependent
Outliers and Predictions
Correlations
Reading & Creating Scatterplots
Line of Best Fit
100

This variable goes on the x-axis.

Independent variable

100

What is an outlier?

Point that is distant (skewed) from the rest of the data

100

What type of correlation does this graph show?

Positive

100

What are two points on the line of best fit?

(16,300) and (22,500)

100

How do you determine where to place the line of best fit?

There should be an equal number of points above and below the line.

200

This variable is impacted by the other variable and is placed on the y-axis.

Dependent variable

200

Which point is the outlier?

(30, 6000)

200

What type of correlation is shown in the scatter plot?

Negative

200

Will the slope of the line of best fit be positive or negative?

The line will have a negative slope.

200

Two points on the line of best fit are (4, 85) and (2, 70). Find the slope for the line of best fit using these points.

15/2

300

If I am graphing the number of shots made and the hours of practice for a player, which would be the independent variable?

Number of hours of practice

300

Based on the scatter plot how many CDs would be sold for 2 jars of jam?

15 CDs

300

What type of correlation is shown? 

No correlation. 

300

What are the things we can do to be able to FULLY analyze a scatter plot? (There are 4 things for a perfect answer)

1) Identify the correlation 2) Analyze the meaning 3) Draw a line of best fit. 5) Write an equation and use it to make a prediction.

300

Two points on the line of best fit are: (4, 1) and (3, 2). What is the slope of the line??

Slope = -1

400

On a graph showing the relationship between salary and years of experience which variable would be the dependent variable?

Salary

400

If a person is 45 years old, based on the scatter plot, what should they expect their income to be?

45,000

400

Describe what a positive correlation means for data.

When one variable increases the other variable will also increase.

400

Describe the correlation of this data. 

No correlation

400
The height and age of a child can be modeled by the equation  

y = 2.9216x + 24.863

What does the y-intercept represent in this situation?

A child who is 0 years old is 24.863 inches tall

500

Write a sentence describing the relationship between the average daily temperature and the number of beach visitors.

The number of beach visitors increases as the average daily temperature increases.

500

Why should all points be as close to the line as possible? (Why should we try to draw the BEST line?)

So that our data is actually being represented. The line needs to match the data we have.

500

Give an example of two things that are NOT related. (Their graph would have NO correlation)

Answers will vary.

500

Describe the correlation of this data. 


Nonlinear positive correlation

500

The cost of a flight is related to the length of the flight and can be modeled by the equation 

y = .0844x + 38.3

What is the cost of a flight that is 625 miles?

$91.05

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