Age #Bathrooms #Rooms #BedRooms Age #FirePlaces sellingPrice in $100 42 1 7 4 42 0 4.9176 62 1 7 4 62 0 5.0208 40 1 6 3 40 0 4.5429 54 1 6 3 54 0 4.5573 42 1 6 3 42 0 5.0597 56 1 6 3 56 0 3.891 32 1 6 3 32 0 5.6039 32 1 6 3 32 0 5.8282 30 1 6 3 30 0 5.3003 30 1 5 2 30 0 6.2712 32 1 6 3 32 0 5.9592 32 1 6 3 32 0 5.6039 50 1.5 8 4 50 0 8.2464 17 1.5 6 3 17 0 7.7841 23 1 7 3 23 0 9.0384 22 1.5 6 3 22 0 7.5422 44 1.5 6 3 44 0 6.0931 3 1 7 3 3 0 8.14 31 1.5 8 4 31 0 9.1416 51 1 7 3 51 1 5.898 42 2.5 10 5 42 1 16.4202 14 2.5 9 5 14 1 14.4598 46 1 5 2 46 1 5.05 22 1.5 7 3 22 1 6.6969 40 1 6 3 40 1 5.9894 50 1.5 8 4 50 1 8.7951 48 1.5 8 4 48 1 8.3607 30 1.5 6 3 30 1 12
Open House_Price5variables data. Create scattered plot chart with X representing the age of the house and Y representing the selling price of the house in $100,000; plot the line and compute the R-square. Answer questions 9 to 12:
9. What are the slope and the R-squares on your chart? (4 points)
10. What is the Y-intercept and its interpretation based on the chart? (4 points)
11. If a house is 7 years old, using the chart and the equation, what is your prediction of the house’s selling price? Pick the closest answer. (4 points)
12. What does each dot represent? (4 points)
We use Excel to solve this question-
9)
b) slope = - 0.0734, R-square = 0.1175
10)
Y-intercept = 9.8861, it is the predicted selling price of a brand
new house (zero year-old house) in $ 100,000.
11)
The predicted regression equation is,
selling price (y^) = 9.8861 + (-0.0734 * Age)
At Age = 7 years old the prediction of the house selling price is
given by,
selling price (y^) = 9.8861 + (-0.0734 * Age)
selling price (y^) = 9.8861 + (-0.0734 * 7)
selling price (y^) = 9.3723000
selling price (y^) =$ 937230.00
12)
Each dot represents,
d) The housing market
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