The scatterplot and regression line below show the average income, in dollars, in several major American cities plotted against the rent for a 222-bedroom apartment in those cities.
The fitted line has a slope of 0.0310.0310, point, 031.
What is the best interpretation of this slope?
Choose 1 answer:
Choose 1 answer:

(Choice A)
A
On average, each \$1$1dollar sign, 1 increase in average income was associated with a \$0.031$0.031dollar sign, 0, point, 031 increase in average rent.

(Choice B)
B
On average, each \$0.031$0.031dollar sign, 0, point, 031 increase in average income was associated with a 111 point increase in average rent.

(Choice C)
C
We would predict a city whose average income was \$0$0dollar sign, 0 to have an average rent of \$0.031$0.031dollar sign, 0, point, 031.

(Choice D)
D
We would predict a city whose average income was \$0$0dollar sign, 0 to have an average rent of \$0$0dollar sign, 0.
A graph plots Rent, in dollars per month, from 0 to 2000, in increments of 100, versus Average income, in dollars per year, from 0 to 50000, in increments of 5000, on an x y plane.14 points rise diagonally in a loose cluster between (36000, 825) and (58000, 1800). A regression line rises diagonally through the center of the cluster from (10000, 0) to (60000, 1520). All values estimated.

Respuesta :

Answer: (Choice A)

A

On average, each \$1$1dollar sign, 1 increase in average income was associated with a \$0.031$0.031dollar sign, 0, point, 031 increase in average rent.

A scatter plot and the regression line given in the image states the average income in terms of dollars and has several major American cities that can be seen against the line. Such as having rent for the 222 bedroom apartment and those inn the cities.

  • Hence the option A
  • The average, each \$1$1dollar sign, and the 1 increase in the average income was linked to a \$0.031$0.031 dollar sign, of  0, point, and the 031 increase in the average rent.

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