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TORONTO CAR MANUFACTURING COMPANY YEAR ADVERTS (X variable) SALES (Y variable) 1991 3 12 1992 4 12 1993 3 13 1994 1 15 1995 2
TORONTO CAR MANUFACTURING COMPANY
YEAR | ADVERTS (X variable) | SALES (Y variable) |
1991 | 3 | 12 |
1992 | 4 | 12 |
1993 | 3 | 13 |
1994 | 1 | 15 |
1995 | 2 | 18 |
1996 | 2 | 19 |
1997 | 3 | 22 |
1998 | 3 | 25 |
1999 | 4 | 27 |
2000 | 8 | 29 |
2001 | 8 | 38 |
2002 | 8 | 25 |
2003 | 9 | 25 |
2004 | 8 | 25 |
2005 | 11 | 27 |
2006 | 14 | 26 |
2007 | 13 | 26 |
2008 | 13 | 25 |
2009 | 16 | 25 |
2010 | 13 | 27 |
2011 | 13 | 26 |
2012 | 13 | 26 |
2013 | 14 | 28 |
2014 | 15 | 27 |
2015 | 15 | 28 |
2016 | 15 | 28 |
2017 | 15 | 28 |
2018 | 17 | 30 |
2019 | 17 | 29 |
2020 | 16 | 31 |
Source: Fieldwork, 2022
- Open Excel
- Select "Data" from the toolbar/menu
- Choose "Data Analysis".
- The Analysis Tools dialog box displays.
- From this menu, select "Regression" and click "OK".
- The Regression dialog box opens
- Click the "Input Y Range" box and select or enter the dependent variable data (sales)
- Click the "Input X Range" box, select or enter the independent variable data (adverts)
- Click "OK" to run the regression analysis and generate results
- What is the y-intercept of the regression equation?
- What does the figure that emerged as y-intercept reveal about the Y variable?
- Go to Excel click on Charts and insert a scatter gram. Click on the Charts again and insert a line in the scatter gram
- What pattern do the scatter plot and line indicate?
- From the regression analysis, indicate the p-value
- What does the p-value inform you about the sample data and population data?
- Using Excel, undertake a correlation analysis in order to standardize the covariance. Use the results to assess the strength and direction of the relationship between the adverts and the sales data presented. What are your interpretations/views?
- opinion or conclusion about business-related policies or programs that the company should pursue to improve its market share of the car industry by middle of the decade
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