The linear regression model for the weekly demand for 60-minute massages at a particular spa is given by q = –1.4 p + 211.3 where q is the number of massages demanded by customers weekly and p is the price of a massage in dollars. According to the model, which statement is true about the demand for massages.    A.  The price of a massage is decreasing at a rate of about $1.4 per 1 customer increase in demand.    B.  The price of a massage is increasing at a rate of about $211.3 per 1 customer increase in demand.    C.  The weekly demand is decreasing at a rate of about 1.4 massages per 1 dollar increase in price.    D.  The weekly demand is increasing at a rate of about 211.3 massages per 1 dollar increase in price.

Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter1: Equations And Graphs
Section1.FOM: Focus On Modeling: Fitting Lines To Data
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The linear regression model for the weekly demand for 60-minute massages at a particular spa is given by

q = –1.4 p + 211.3

where q is the number of massages demanded by customers weekly

and p is the price of a massage in dollars.

According to the model, which statement is true about the demand for massages.

 
    •  A. 

The price of a massage is decreasing at a rate of about $1.4 per 1 customer increase in demand.

    •  
    •  B. 

The price of a massage is increasing at a rate of about $211.3 per 1 customer increase in demand.

    •  
    •  C. 

The weekly demand is decreasing at a rate of about 1.4 massages per 1 dollar increase in price.

    •  
    •  D. 

The weekly demand is increasing at a rate of about 211.3 massages per 1 dollar increase in price.

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