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Medium Math · Problem-Solving and Data Analysis · Two-variable data: Models and scatterplots · MCQ
The figure presents a scatterplot titled “Income and Percent of Total Expenses Spent on Programs for Ten Charities in 2011.” The horizontal axis is labeled “Total income,” in millions of dollars, and the numbers zero through 7,000, in increments of 1,000, are indicated. The vertical axis is labeled “Percent of total expenses spent on programs” and the numbers 70 through 95, in increments of 5, are indicated. 

The 10 data points on the graph are presented in the following list. All data are approximate.

1,300 million dollars; 74 percent. 
1,500 million dollars; 82 percent.
1,550 million dollars; 84 percent.
1,550 million dollars; 85 percent.
3,300 million dollars; 84 percent.
3,400 million dollars; 92 percent.
4,200 million dollars; 91 percent.
4,500 million dollars; 89 percent.
4,500 million dollars; 80 percent.
6,000 million dollars; 87 percent.

The line of best fit is also shown and passes through the following coordinates on the graph. All values are approximate. 

1,200 million dollars; 81 percent. 
3,500 million dollars; 85 percent.
5,000 million dollars; 88 percent.

The scatterplot above shows data for ten charities along with the line of best fit. For the charity with the greatest percent of total expenses spent on programs, which of the following is closest to the difference of the actual percent and the percent predicted by the line of best fit?

  1. A

    10 percent

  2. B

    7 percent

  3. C

    4 percent

  4. D

    1 percent

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id cb_question_bank:44e96582-2031-4782-baab-3a124161ce3e · question 7fd284ac · IBN 08424-DC · JSON