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1. The Goode and Cooke Company produces several models of frying pans. There is

ID: 2646105 • Letter: 1

Question

1. The Goode and Cooke Company produces several models of frying pans. There is little difference in the production time required for the various models; the plant is designed to produce 160 frying pans per eight-hour shift, and there are two shifts per working day. However, the plant does not operate for the full eight hours: the employees take two 12-minute breaks in each shift, one in the first four hours and one in the second four hours; two hours per week are devoted to cleaning the factory and performing maintenance on the machines; one four-hour period every four weeks is devoted to the meeting of the quality circle. The plant usually produces about 3,500 frying pans per four-week period. You may ignore holidays in solving this problem. The selling price of the product is $199.95. The variable costs per unit are: Labor $60.25 Raw material 25.70 Purchased component 21.50 Variable overhead 17.50 The fixed costs total $300,000 per year. Perform a breakeven analysis of this company. a. What is the actual output? (5 pts) b. What is the revenue at the breakeven point? (5 pts) c. Estimate the profit when 9,000 units of the product are sold in a year. (5 pts)

Explanation / Answer

(a)At breakeven, total costs = total revenue

Selling price = 199.95

Fixed costs = 300,000

Variable costs (total) per unit = 60.25+25.7+21.5+17.5 = 124.95

Assume the units to be "x"

Total variable costs = no. of units*variable cost per unit = x*124.95

total costs = fixed+variable = 300,000+124.95x

Total revenue = 199.95x

at breakeven, costs = revenue

300,000+124.95x = 199.95x

or, 300,000 = 75x

or x = 4,000. This is the break-even output

(b) revenue at break even point = no. of units*price per unit

= 4,000*199.95 = $799,800

(c) Revenues at 9,000 units = 9,000*199.95 = 1,799,550

Fixed costs = 300,000. Variable costs = 124.95*9,000 = 1,124,550

Profit = Revenue - total costs

= 1,799,550 - (300,000+1,124,550) = $375,000