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maria [59]
1 year ago
6

This scatterplot and regression line below show the relationship between the average rent for a 111-bedroom apartment in New Yor

k and the number of years after the year 200020002000.
The fitted line has a yyy-intercept of 800800800.
What is the best interpretation of this yyy-intercept?
Choose 1 answer:
Choose 1 answer:

(Choice A)
A
On average, the rent of a 111-bedroom apartment in New York increases by 800800800 dollars each year.

(Choice B)
B
The average rent for a 111-bedroom apartment in New York is approximately 800800800 dollars.

(Choice C)
C
The model indicates that 111-bedroom apartments in New York had an average rent of approximately 800800800 dollars in 201020102010.

(Choice D)
D
The model indicates that 111-bedroom apartments in New York had an average rent of 800800800 dollars in 200020002000.
A graph plots Average rent, in dollars per month, from 0 to 1200, in increments of 100, versus Years after 2000, from 0 to 12, in increments of 2. 14 points rise diagonally in a single file cluster between (0, 800) and (12, 1290). A regression line rises diagonally through the center of the cluster from (0, 800) to (12.5, 1300). All values estimated.
Mathematics
1 answer:
atroni [7]1 year ago
5 0

Answer:

  D  The model indicates that 1-bedroom apartments in New York had an average rent of 800 dollars in 2000.

Step-by-step explanation:

The y-axis of the graph represents the year 2000. The value on that axis represents the rent for a 1-bedroom apartment. So, the y-intercept of 800 means ...

  1-bedroom apartments in New York had an average rent of 800 dollars in 2000

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hmu also What is the sum and classification of Two-fifths + StartRoot 88 EndRoot? 9.78083151..., irrational 9.78083151..., ratio
schepotkina [342]

Answer:

9.78083151 irrational

Step-by-step explanation:

Here, we want to sum 2/5 + √(88) and check if it is rational or irrational

2/5 = 0.4

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So 0.4 + 2 √22

So what we want to do here is add a rational number to an irrational number. Kindly recall that surds are irrational numbers.

Mathematically, adding a rational number to an irrational one gives an irrational result

so we have;

9.780831519647 irrational

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Step-by-step explanation:

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                          x + 1
                        ------------------------------------
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