Required: 1. What is the cost equation for maintenance costs using the high-low method? (Round "slope (unit variable cost)" to 2 decimal places. Negative amounts should be indicated by a minus sign.)

FINANCIAL ACCOUNTING
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Chapter1: Financial Statements And Business Decisions
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**Albedo Incorporated** manufactures high-end replacement telescope lenses for amateur and professional astronomers looking to upgrade the performance of their telescopes. As a newly employed staff accountant at Albedo, you have been asked by the controller, Jordan Coleman, to assist in estimating maintenance costs for the lens manufacturing process. Machine hours are identified as the best cost driver for maintenance costs. Below is the data from the previous fiscal year concerning maintenance costs and machine hours:

| **Month** | **Maintenance Costs** | **Machine Hours** |
|-----------|-----------------------|-------------------|
| 1         | $3,210                | 2,750             |
| 2         | $4,650                | 3,900             |
| 3         | $5,175                | 4,050             |
| 4         | $3,350                | 2,690             |
| 5         | $3,100                | 2,500             |
| 6         | $2,950                | 2,580             |
| 7         | $2,900                | 2,300             |
| 8         | $2,900                | 2,500             |
| 9         | $4,120                | 3,160             |
| 10        | $4,350                | 3,325             |
| 11        | $3,500                | 2,780             |
| 12        | $3,775                | 3,000             |

### Required:

1. What is the cost equation for maintenance costs using the high-low method? (Round "slope (unit variable cost)" to 2 decimal places. Negative amounts should be indicated by a minus sign.)

**Explanation of Data Analysis:**

The table presents monthly maintenance costs and machine hours over a fiscal year to help calculate the cost equation using the high-low method. This involves identifying the highest and lowest activity levels, calculating the variable cost per unit, and determining the total fixed costs to develop a cost equation. This method assumes a linear relationship between the activity level and costs.
Transcribed Image Text:**Albedo Incorporated** manufactures high-end replacement telescope lenses for amateur and professional astronomers looking to upgrade the performance of their telescopes. As a newly employed staff accountant at Albedo, you have been asked by the controller, Jordan Coleman, to assist in estimating maintenance costs for the lens manufacturing process. Machine hours are identified as the best cost driver for maintenance costs. Below is the data from the previous fiscal year concerning maintenance costs and machine hours: | **Month** | **Maintenance Costs** | **Machine Hours** | |-----------|-----------------------|-------------------| | 1 | $3,210 | 2,750 | | 2 | $4,650 | 3,900 | | 3 | $5,175 | 4,050 | | 4 | $3,350 | 2,690 | | 5 | $3,100 | 2,500 | | 6 | $2,950 | 2,580 | | 7 | $2,900 | 2,300 | | 8 | $2,900 | 2,500 | | 9 | $4,120 | 3,160 | | 10 | $4,350 | 3,325 | | 11 | $3,500 | 2,780 | | 12 | $3,775 | 3,000 | ### Required: 1. What is the cost equation for maintenance costs using the high-low method? (Round "slope (unit variable cost)" to 2 decimal places. Negative amounts should be indicated by a minus sign.) **Explanation of Data Analysis:** The table presents monthly maintenance costs and machine hours over a fiscal year to help calculate the cost equation using the high-low method. This involves identifying the highest and lowest activity levels, calculating the variable cost per unit, and determining the total fixed costs to develop a cost equation. This method assumes a linear relationship between the activity level and costs.
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