Question
(SMSS 13.7 & 13.8 combined, modified) (Data file: house.selling.price in smss R package) Using the house.selling.price data, run and report regression results modeling y =
(SMSS 13.7 & 13.8 combined, modified)
(Data file: house.selling.price in smss R package)
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Using the house.selling.price data, run and report regression results modeling y = selling price (in dollars) in terms of size of home (in square feet) and whether the home is new (1 = yes; 0 = no). (In other words, price is the outcome variable and size and new are the explanatory variables.)
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Report and interpret the prediction equation, and form separate equations relating selling price to size for new and for not new homes. In particular, for each variable; discuss statistical significance and interpret the meaning of the coefficient.
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Find the predicted selling price for a home of 3000 square feet that is (i) new, (ii) not new.
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Fit another model, this time with an interaction term allowing interaction between size and new, and report the regression results
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Report the lines relating the predicted selling price to the size for homes that are (i) new, (ii) not new.
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Find the predicted selling price for a home of 3000 square feet that is (i) new, (ii) not new.
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Find the predicted selling price for a home of 1500 square feet that is (i) new, (ii) not new. Comparing to (F), explain how the difference in predicted selling prices changes as the size of home increases.
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Do you think the model with interaction or the one without it represents the relationship of size and new to the outcome price? What makes you prefer one model over another?
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