Luke Corporation produces a variety of products, each within their own division. Last year, the managers at Luke developed and began marketing a new chewing gum, Bubbs, to sell in vending machines. The product, which sells for $5.50 per case, has not had the market success that managers expected, and the company is considering dropping Bubbs.

The product-line income statement for the last month follows:

        
Revenue   $1,388,750  
Costs       
Production costs          (1,255,451) 
Product-line margin   $133,299 
Allowance for tax (20% tax rate)    (26,659.80)  
Product-line profit (loss)   $106,639.20 
 

Roy O. Andre, the product manager for Bubbs, is concerned about whether the product will be dropped by the company and has employed you as a financial consultant to help with some analysis. In addition to the information given, Mr. Andre provides you with the following data on production costs for Bubbs for the past 12 months:

MonthCasesProduction Costs
1220,500$1,155,250
2219,9001,174,265
3216,9001,172,918
4234,3001,191,523
5238,1001,195,827
6239,4001,216,673
7222,2001,198,200
8249,2001,215,210
9244,1001,233,226
10254,6001,250,377
11249,5001,249,100
12252,5001,255,451
  

 Assume that the relevant range of production is between 150,000 and 280,000 cases.

Required: Respond to the following questions.

1. How many cases of Bubbs does Luke have to sell in a single month in order to break even on the product?

  • Use Regression via the Data Analysis Toolpak in Excel to find the fixed and variable portions of the production costs.
    • Cases will be the X variable and Production Costs will be the Y variable.
    • Produce a line-fit plot with the regression output and with axes correctly labeled.
    • Submit your regression output in an Excel file as part of the assignment.
  • Round the variable cost per unit and total fixed cost you find in the regression to two decimal places to answer questions 1, 3, and 4.
  • Round your answer (breakeven number of cases) up to the next nearest whole number. Use this rounded breakeven cases for question 2.

2. Based on the product line income statement for the most recent month:

  • What is the margin of safety in terms of sales dollars?
  • What is the margin of safety in terms of cases?

3. What is the maximum after-tax profit that Luke could be expected to earn without having to increase fixed costs (i.e., without going beyond the relevant range)?

4. Suppose Luke is considering a new requirement that all products have to earn an after-tax profit equal to 7 percent of total sales per month or they will be dropped.

  • How many cases of Bubbs does Mr. Andre need to sell in a month to avoid seeing Bubbs dropped? (round the number of cases to the nearest whole number).
  • What is the expected after-tax profit associated with this level of production?
  • Use Solver in Excel to answer this problem. Not using Solver will lose you points.

Turn in:

1. Submit an Excel file with separate spreadsheet tabs for each of the four questions. Make sure the answer to each question is clearly labeled for me to see. The answers do not need to be extensive. Just make sure the answer is correctly labeled (i.e., number of cases for questions 1 and 2). You must show your work for the four problems using spreadsheets where you solve the problems using cell-referenced equations.

2. Make sure your Excel file includes the regression output used to solve question 1. The file must include the regression output and the line-fit plot with axis correctly labeled (i.e., the x and y axis have correct labels describing what they measure).

Rubric:

The answer to each question is worth 10 points.

The regression output, including a correctly labeled line fit plot is worth 10 points.

Total: 50 points

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