3.3 An electronics company is looking to develop a regression model to predict the number of units sold for a special running watch. Data is provided below Sales (units) Price ($) Advertising ($) Holiday 500 100 50 Yes 480 120 40 Yes 485 110 45 No 510 103 55 Yes 490 108 40 No    488 109 30 No 496 106 45 Yes (a) Determine the relationship between price and sales i.e. what is the effect of a unit change in price on sales and is it statistically significant? (b) Determine the relationship between advertising and sales i.e. what is the effect of a unit change in advertising on sales and is it statistically significant? (c) Determine the relationship between Holiday and sales i.e. what is the difference in sales between a holiday and a non-holiday and is it statistically significant? (c) Determine the relationship between Holiday and sales i.e. what is the difference in sales between a holiday and a non-holiday and is it statistically significant

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
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ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
Chapter3: Straight Lines And Linear Functions
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3.3 An electronics company is looking to develop a regression model to predict the number of units sold for a special running watch. Data is provided below

Sales (units) Price ($) Advertising ($) Holiday

500 100 50 Yes

480 120 40 Yes

485 110 45 No

510 103 55 Yes

490 108 40 No   

488 109 30 No

496 106 45 Yes

(a) Determine the relationship between price and sales i.e. what is the effect of a unit change in price on sales and is it statistically significant?

(b) Determine the relationship between advertising and sales i.e. what is the effect of a unit change in advertising on sales and is it statistically significant?

(c) Determine the relationship between Holiday and sales i.e. what is the difference in sales between a holiday and a non-holiday and is it statistically significant?

(c) Determine the relationship between Holiday and sales i.e. what is the difference in sales between a holiday and a non-holiday and is it statistically significant

 
 
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