Question: 2. Regression Analysis Method Illustration one The following cost data has been obtained from the records of Olympia Computer Systems; a firm that assembles computers.
2. Regression Analysis Method
Illustration one
The following cost data has been obtained from the records of Olympia Computer Systems; a firm that assembles computers.
| Month | Number of computers assembled | Total Costs incurred (Ksh.) |
| January | 160 | 164,000 |
| February | 90 | 112,000 |
| March | 110 | 100,000 |
| April | 112 | 96,000 |
| May | 116 | 120,000 |
| June | 120 | 124,000 |
| July | 130 | 128,000 |
| August | 136 | 130,000 |
| September | 140 | 140,000 |
| October | 150 | 148,000 |
| November | 170 | 180,000 |
Required:
- Use Excel to create a scatter plot. Identify any outliers and explain why they are outliers.
- Use the regression analysis feature in Excel to generate a complete regression output.
- Determine the regression line.
- Use Excel to add the regression equation and related R2 statistic to the scatter plot.
- Use Excel to draw in the high-low line, and visually confirm the line by calculating the high-low equation.
- Visually inspect the scatter plot and comment on which line (high-low or regression) is more representative of the data points.
- Comment on why the two lines are different.
- Comment on what the R2 value means in general and what the R2 value specifically tells about the regression line developed from this data set. How confident should a manager be in using this cost equation to estimate costs at different volumes?
- Predict and compare cost estimates for the month of December when 182 computers were assembled using both the high-low equation and the regression equation.
- If you were the manager, which method of cost estimation would you use and why?
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