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sukhopar [10]
3 years ago
15

The regression equation below relates the scores students in an advanced statistics course received for homework completed and t

he subsequent midterm exam. Homework scores are based on assignments that preceded the exam. The maximum homework score a student could obtain was 500 and the maximum midterm score was 350. The regression line that was obtained is given byIf a student had a homework score of 420, the midterm score would be predicted to be (rounded to an integer):298.378.None of the answer choices is correct.336.An owner of a home in the Midwest installed solar panels to reduce heating costs. After installing the solar panels, he measured the amount of natural gas used y (in cubic feet) to heat the home and outside temperature x (in degree days, where a day's degree-days are the number of degrees its average temperature falls below 65 degrees F) over a 23-month period. By looking at the equation of the least-squares regression line (ŷ = 85 + 16x), you can see that the correlation between amount of gas used and degree-days isgreater than zero.less than zero.
Mathematics
1 answer:
GREYUIT [131]3 years ago
5 0

The regression equation give for the first question is y=-84.4 + .91x

Answer:

Kindly check explanation

Step-by-step explanation:

Given the regression equation y=-84.4 + .91x

Homework score (independent variable) = x

Midterm score (predicted variable) = y

If Homework score (x) = 420

y = - 84.4 + 0.91(420)

y = - 84.4 + 382.2

y = 297.8

= 298 ( nearest integer)

B.) Given the regression equation :

ŷ = 85 + 16x

The correlation between amount of gas and degree days is greater than 0, the Coefficient 16 represents the gradient, that is change in y per change in x. Since the value is positive, it depicts a positive correlation( greater than zero).

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The graph below represents an employee's earnings based on units sold. What can be interpreted from the slope of this graph?
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A

Step-by-step explanation:

<u />

From inspection of the graph, we can see that every time the x-value increases by 10, the y-value increases by 1000.

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To calculate how much the employee earns for every 1 unit sold, divide $1000 by 10:

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<u />

<u>Proof</u>

This can be proved by calculating the slope (gradient) of the graph:

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