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Use the following information to complete Short Exercises S20-16 and S20-17.

Wild Waters Swim Park sells individual and family tickets. With a ticket, each person receives a meal, three beverages, and unlimited use of the swimming pools. Wild Waters has the following ticket prices and variable costs for 2018:

Individual Family Sales price per ticket \( 50 \) 150 Variable cost per ticket 35 140

Wild Waters expects to sell one individual ticket for every four family tickets. Wild Waters’s total fixed costs are $27,500.

S20-17 Calculating breakeven point for two products

For 2019, Wild Waters expects a sales mix of four individual tickets for every one family ticket.

Requirements

1. Compute the new weighted-average contribution margin per ticket.

2. Calculate the total number of tickets Wild Waters must sell to break even.

3. Calculate the number of individual tickets and the number of family tickets the company must sell to break even.

Short Answer

Expert verified
  1. The weighted average contribution margin per unit is$ 14
  2. The breakeven number of tickets are 1,965
  3. The company must sell 1,572 individual tickets and 393 family tickets.

Step by step solution

01

Computation of the weighted-average contribution margin per ticket

Individual

Family

Total

Sales price per unit

$50

$150

Variable cost per unit

$35

$140

Contribution margin per unit

$15

$10

Sales mix in units

x 4 tickets

x 1 ticket

5 tickets

Contribution margin

$60

$10

$70

Weighted-average contribution margin per unit ($55/5 tickets)

$14

02

Calculation of total number of tickets Wild Waters must sell to break even

Breakeventickets=FixedcostWeightedaveragecontributionmarginperunit=$27,500$14=1,965tickets

03

Calculation of breakeven sales of individual tickets and family tickets

Particulars

Amount

Breakeven sales of individual tickets

1,965ticketsx4/5=1,572tickets

Breakeven sales of family tickets

1,965ticketsx1/5=393tickets

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Most popular questions from this chapter

The contribution margin income statement of Sugar Lips Donuts for August 2018 follows:

Sugar Lips sells three dozen plain donuts for every dozen custard-filled donuts. A dozen plain donuts sells for \(4.00, with total variable cost of \)1.80 per dozen. A dozen custard-filled donuts sells for \(8.00, with total variable cost of \)3.60 per dozen.

Requirements

1. Calculate the weighted-average contribution margin.

2. Determine Sugar Lips’s monthly breakeven point in dozens of plain donuts and custard-filled donuts. Prove your answer by preparing a summary contribution margin income statement at the breakeven level of sales. Show only two categories of costs: variable and fixed.

3. Compute Sugar Lips’s margin of safety in dollars for August 2018.

4. Compute the degree of operating leverage for Sugar Lips Donuts. Estimate the new operating income if total sales increase by 30%. (Round the degree of operating leverage to four decimal places and the final answer to the nearest dollar. Assume the sales mix remains unchanged.)

5. Prove your answer to Requirement 4 by preparing a contribution margin income statement with a 30% increase in total sales. (The sales mix remains unchanged.)

Calculating breakeven point in units, contribution margin given Mackler, Inc. sells a product with a contribution margin of \(50 per unit. Fixed costs are \)8000 per month. How many units must Mackler sell to break even?

Question: Use the following information to complete Short Exercises S20-10 through S20-15.

Funday Park competes with Cool World by providing a variety of rides. Funday Park sells tickets at \(70 per person as a one-day entrance fee. Variable costs are \)42 per person, and fixed costs are $170,800 per month.

S20-10 Computing contribution margin per unit, breakeven point in sales units

Compute the contribution margin per unit and the number of tickets Funday Park must sell to break even. Perform a numerical proof to show that your answer is correct.

What is a mixed cost? Give an example.

What is operating leverage? What does it mean if a company has a degree of operating leverage of 3?

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