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The data set shows Sales Price, Area, Number of Rooms, Number of Bedroom, Age and River View of 63 single family homes.Sales Price is in thousands and River View indicates whether a home has the view...

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The data set shows Sales Price, Area, Number of Rooms, Number of Bedroom, Age and River View

of 63 single family homes.Sales Price is in thousands and River View indicates whether a home has the

view of river or not. A home with the river view is code as 1 and with no view is given by 0.


Using a sample of 30 homes conduct three multiple regression analyses: (1) multiple

linear regression with the quantitative variables, (2) multiple linear regression both quantitative

qualitative variables, and (3) multiple regression with interaction.




Answer the following:


1.Specify the regression models.

2.Explain your regression models. There are three of them: multiple linear regression with all quantitative variables,multiple linear regression with all the quantitative variables and dummy variable, and multiple linear regression with the quantitative variables and interaction effect.

3.Explain the basic assumptions in regression model.

4.Identify the independent and dependent variables.

5.Explain the nature of the variables.

6.Find the descriptive statistic of all the variables.

7.Generate appropriate charts each variable (pie, bar charts, histogram, box plots, stem-and-leaf, and QQ plot).

8.Interpret the major findings (in tasks# 6 and #7).

9.Conduct the correlation analysis with the software.

10.Explain the findings of correlation analysis.

11.Generate scatter plots with the quantitative variables.

12.Explain the outputs of scatter plots.

13.Conduct the following multiple regression analyses with the software (SPSS):

a.Linear regression analysis with the quantitative variables

i.Explain the findings of your regression analysis

ii.Conduct one forecast for a set of independent variables and find the residual

iii.Conduct hypothesis testing for the slope of an independent variable

iv.Conduct interval estimate for the slope of an independent variable

b.Linear regression analysis with all the six variables which includes the dummy variable

i.Explain the findings of your regression analysis with the dummy variable

c.Linear regression analysis all the quantitative variables and an interaction of two independent variables.

i.Explain the findings of your regression analysis with the interaction effect.


DATA


Residence XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX30


Sales Price (in $ XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX

Square feet XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX2400


Rooms XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX 9


Bedrooms XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX


Age XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX16


View XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX XXXXXXXXXX

Answered Same Day Aug 06, 2021

Solution

Pooja answered on Aug 07 2021
149 Votes
regg_1
    SUMMARY OUTPUT
    Regression Statistics
    Multiple R    0.9131067205
    R Square    0.8337638831
    Adjusted R Square    0.8071661043
    Standard E
or    13.9716096674
    Observations    30
    ANOVA
        df    SS    MS    F    Significance F
    Regression    4    24476.5717491785    6119.1429372946    31.3471245884    0.0000000021
    Residual    25    4880.1469174882    195.2058766995
    Total    29    29356.7186666667
        Coefficients    Standard E
or    t Stat    P-value    Lower 95%    Upper 95%    Lower 95.0%    Upper 95.0%
    Intercept    19.2911960705    13.0154035683    1.4821819369    0.150788381    -7.5145293581    46.096921499    -7.5145293581    46.096921499
    Square    0.0472957073    0.0072633239    6.5115789875    0.0000008057    0.0323366117    0.0622548029    0.0323366117    0.0622548029
    Rooms    3.1873992854    2.4690988339    1.2909160385    0.2085433168    -1.8978049536    8.2726035245    -1.8978049536    8.2726035245
    Bedrooms    -8.1143791253    5.9248287192    -1.3695550555    0.183003375    -20.316792291    4.0880340404    -20.316792291    4.0880340404
    Age    -0.2820861654    0.1115725087    -2.5282766224    0.0181506278    -0.5118740485    -0.0522982823    -0.5118740485    -0.0522982823
egg_2
    SUMMARY OUTPUT
    Regression Statistics
    Multiple R    0.92281444
    R Square    0.8515864907
    Adjusted R Square    0.8206670096
    Standard E
or    13.4736372814
    Observations    30
    ANOVA
        df    SS    MS    F    Significance F
    Regression    5    24999.7850284775    4999.9570056955    27.5420692858    0.0000000033
    Residual    24    4356.9336381892    181.5389015912
    Total    29    29356.7186666667
        Coefficients    Standard E
or    t Stat    P-value    Lower 95%    Upper 95%    Lower 95.0%    Upper...
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