The owners of an e-business have been successful in selling fashion products but are now venturing into another domain. Knowing that the impact of advertising on profit cannot be overemphasized, they are interested in determining the right amount to allocate to advertising for the new business. Based on a monthly report from the fashion e-business, a regression analysis of monthly profit (in thousands of dollars) on advertising spending (in hundreds of dollars) produced the following results: slope y�-intercept r� 1.24 2.437 0.7372 where y = profit (in $1000s)            x = advertising spending (in $100s) a. State the least-squares regression line for the data.  ŷ = ?  + ? x     b. Interpret the value of the slope as it relates to this problem. For every $1 increase in advertising spending, there is a $1.24 increase in profit. For every $100 increase in advertising spending, there is a $1,240 increase in profit. For every $100 increase in advertising spending, there is a $124 increase in profit. For every $1,000 increase in advertising spending, there is a $124 increase in profit. c. Compute and interpret the coefficient of determination. R2=    Round to 4 decimal places d. Predict the monthly profit for a month when advertising is $2,100.   Round to the nearest cent e. If the expected profit in a particular month is $45,837, about how much should be set aside for advertising that month?   Round to the nearest cent

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The owners of an e-business have been successful in selling fashion products but are now venturing into another domain. Knowing that the impact of advertising on profit cannot be overemphasized, they are interested in determining the right amount to allocate to advertising for the new business. Based on a monthly report from the fashion e-business, a regression analysis of monthly profit (in thousands of dollars) on advertising spending (in hundreds of dollars) produced the following results:

slope y�-intercept r�
1.24 2.437 0.7372

where y = profit (in $1000s)
           x = advertising spending (in $100s)

a. State the least-squares regression line for the data.
 ŷ = ?  + ? x

 

 

b. Interpret the value of the slope as it relates to this problem.
For every $1 increase in advertising spending, there is a $1.24 increase in profit.
For every $100 increase in advertising spending, there is a $1,240 increase in profit.
For every $100 increase in advertising spending, there is a $124 increase in profit.
For every $1,000 increase in advertising spending, there is a $124 increase in profit.

c. Compute and interpret the coefficient of determination.
R2= 

 
Round to 4 decimal places

d. Predict the monthly profit for a month when advertising is $2,100.

 
Round to the nearest cent

e. If the expected profit in a particular month is $45,837, about how much should be set aside for advertising that month?

 
Round to the nearest cent
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d. Predict the monthly profit for a month when advertising is $2,100.

 
Round to the nearest cent

e. If the expected profit in a particular month is $45,837, about how much should be set aside for advertising that month?

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