Stratford Company distributes a lightweight lawn chair that sells for $60 per unit. Variable expenses are $24 per unit, and fixed expenses total $777,600 annually. |
Required: |
Answer the following independent questions: |
1. |
What is the product’s CM ratio? |
2. |
Use the CM ratio to determine the break-even point in sales dollars. |
3. |
The company estimates that sales will increase by $85,000 during the coming year due to increased demand. By how much should net operating income increase? |
4. |
Assume that the operating results for last year were as follows: |
Sales | $ | 2,160,000 | |
Less: Variable expenses | 864,000 | ||
Contribution margin | 1,296,000 | ||
Less: Fixed expenses | 777,600 | ||
Net operating income | $ | 518,400 | |
a. |
Compute the degree of operating leverage at the current level of sales. (Round your answer to 1 decimal place.) |
b. |
The president expects sales to increase by 60% next year. By how much should net operating income increase? |
5-a. |
Refer to the original data. Assume that the company sold 38,000 units last year. The sales manager is convinced that a 10% reduction in the selling price, combined with a $144,000 increase in advertising expenditures, would increase annual unit sales by 30%. Prepare two contribution format income statements: one showing the results of last year’s operations, and one showing what the results of operations would be if these changes were made. (Do not round intermediate calculations. Round "Per Unit" answers to 2 decimal places.) |
5-b. | Would you recommend that the company do as the sales manager suggests? | ||||
|
6. |
Refer to the original data. Assume again that the company sold 38,000 units last year. The president feels that it would be unwise to change the selling price. Instead, he wants to increase the sales commission by $2 per unit. He thinks that this move, combined with some increase in advertising, would double annual unit sales. By how much could advertising be increased with profits remaining unchanged? |
Contribution per unit = Sales Value - Variable cost
60 - 24 = 36
(1) Contribution Margin Ratio = Contribution*100/Sales
36*100/60 = 60%
(2) Break even Sales in Dollars = Fixed Cost/ Contribution Margin Ratio
777600/60% = 1296000
(3) Increase in net operating income because of increase in Sales-
85000*60% = 51000
(4)(a) Degree of Operating Leverage = Contribution/profit
1296000/518400 = 2.5
(b) Contribution Margin Ratio= 1296000*100/2160000 = 60%
Increase in sales if it increase by 60% = 2160000*60% = 1296000
increase in net operating profit is sales increase by 60%-
1296000*60% = 777600.
(5)(a)
Last Year | Next Year | |
Units | 38000 | 49400(38000+30%) |
Sales | 2280000(38000*60) | 2667600(49400*54) |
Variable Cost | 912000 | 1185600 |
Contribution Margin | 1368000 | 1482000 |
Fixed Cost | 777600 | 777600 |
Advertisement | 144000 | |
Net Operating Income | 590400 | 560400 |
Result | Decreased by 30000 |
(5)(b) No
(6)
Before Change | After Change | |
Units | 38000 | 76000 |
Sales | 2280000(38000*60) | 4560000(76000*60) |
Variable Cost | 912000 | 1976000(76000*26) |
Contribution Margin | 1368000 | 2584000 |
Fixed Cost | 777600 | 777600 |
Advertisement | x | |
Net Operating Income | 590400 | 590400 |
Result | Decreased by 30000 |
2584000-(777600+x) = 590400
x = 1216000.
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