The following regression of total annual sales (S) using data of 150 travel agencies in Australia is estimated
log(S)=6.409+0.105LC+0.0843ADV
Where S = total sales measured in thousands of A$; LC = dummy variable that equals 1 for agencies located within 10 kilometres of the CBD and 0 otherwise; and ADV = total annual advertising expenditure in thousands of A$. Based on the estimated model, the total sales of a travel agent located further than 10 kilometres from the CBD will be:
On average, 8.43% lower than the sales of an agent located within 10 kilometres of the CBD.
A$660.50 lower than the sales of an agent located within 10 kilometres of the CBD.
Approximately 10.5% lower than the sales of an agent located within 10 kilometres of the CBD.
Unpredictable due to lack of enough information.
The estimated regression model is
As the travel agent is located further than 10 kilometres from the CBD we have
For a travel agent located within 10 km from CBD, LC = 1 and the total sales is
For a travel agent located further than 10 km from CBD, LC = 0 and the total sales is
S0 is approximately 10% less than S1.
From the available options, the best answer is the following
Based on the estimated model, the total sales of a travel agent located further than 10 kilometres from the CBD will be:
Approximately 10.5% lower than the sales of an agent located within 10 kilometres of the CBD.
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