MANAGERIAL ACCOUNTING flashcards

All 30 cards

1. Card 1

   Define the fundamental difference between a fixed cost and a variable cost, providing an example for each.

   A fixed cost remains constant in total, regardless of changes in the activity level within a relevant range, such as rent for a factory. A variable cost changes in total directly and proportionally with changes in the activity level, such as the direct materials used to produce a product.

2. Card 2

   What is the primary purpose of using the high-low method in cost accounting?

   The high-low method is used to separate mixed costs into their fixed and variable components. It helps in estimating the variable cost per unit and the total fixed costs by analyzing the highest and lowest activity levels and their corresponding total costs.

3. Card 3

   A company incurred $15,000 in total costs at 10,000 units of activity and $20,000 in total costs at 15,000 units of activity. Using the high-low method, calculate the variable cost per unit.

   Variable cost per unit = (Change in Total Cost) / (Change in Activity). In this case, ($20,000 - $15,000) / (15,000 units - 10,000 units) = $5,000 / 5,000 units = $1.00 per unit.

4. Card 4

   How does a CVP (Cost-Volume-Profit) income statement differ in structure from a traditional income statement?

   A CVP income statement classifies costs by behavior (variable vs. fixed) and highlights the contribution margin, which is sales revenue minus variable costs. A traditional income statement, in contrast, classifies costs by function (e.g., cost of goods sold, selling, administrative).

5. Card 5

   Define the contribution margin ratio and explain its significance in CVP analysis.

   The contribution margin ratio is the percentage of sales revenue that is available to cover fixed costs and contribute to profit. It is calculated as (Contribution Margin / Sales Revenue) and indicates how much each dollar of sales contributes towards covering fixed costs and generating profit.

6. Card 6

   A company has total sales of $500,000 and total variable costs of $300,000. Calculate the contribution margin ratio.

   Contribution Margin = Sales - Variable Costs = $500,000 - $300,000 = $200,000. Contribution Margin Ratio = Contribution Margin / Sales = $200,000 / $500,000 = 0.40 or 40%.

7. Card 7

   Explain how to calculate the break-even point in units.

   The break-even point in units is calculated by dividing total fixed costs by the unit contribution margin. This calculation determines the number of units that must be sold to cover all fixed and variable costs, resulting in zero net income.

8. Card 8

   A company has fixed costs of $100,000, a selling price per unit of $20, and variable costs per unit of $12. Calculate the break-even point in units.

   Unit Contribution Margin = Selling Price per Unit - Variable Costs per Unit = $20 - $12 = $8. Break-even point in units = Fixed Costs / Unit Contribution Margin = $100,000 / $8 = 12,500 units.

9. Card 9

   How is the break-even point in dollars calculated?

   The break-even point in dollars can be calculated by dividing total fixed costs by the contribution margin ratio. This method determines the total sales revenue needed to cover all fixed and variable costs, resulting in zero net income.

10. Card 10

    Using the data from the previous question (Fixed Costs = $100,000, Selling Price = $20, Variable Costs = $12), calculate the break-even point in dollars.

    Unit Contribution Margin = $8. Contribution Margin Ratio = Unit Contribution Margin / Selling Price = $8 / $20 = 0.40. Break-even point in dollars = Fixed Costs / Contribution Margin Ratio = $100,000 / 0.40 = $250,000.

11. Card 11

    What is the formula for calculating the number of units needed to earn a target profit?

    The number of units needed to earn a target profit is calculated by adding total fixed costs to the target profit, and then dividing this sum by the unit contribution margin. This formula helps determine the sales volume required to achieve a specific profit goal.

12. Card 12

    A company wants to achieve a target profit of $60,000. Fixed costs are $150,000, the selling price per unit is $50, and variable costs per unit are $20. How many units must be sold to reach this target profit?

    Unit Contribution Margin = $50 - $20 = $30. Units to earn target profit = (Fixed Costs + Target Profit) / Unit Contribution Margin = ($150,000 + $60,000) / $30 = $210,000 / $30 = 7,000 units.

13. Card 13

    Explain the significance of the margin of safety (MOS) in business operations.

    The margin of safety represents the excess of actual or expected sales over the break-even sales. It indicates how much sales can drop before the company incurs a loss, providing a crucial measure of risk and financial strength.

14. Card 14

    How is the margin of safety ratio calculated, and what does a higher ratio imply?

    The margin of safety ratio is calculated as (Margin of Safety in Dollars / Actual or Expected Sales in Dollars). A higher margin of safety ratio implies that the company has a greater cushion against sales declines before reaching the break-even point, indicating lower risk.

15. Card 15

    A company has actual sales of $800,000 and break-even sales of $600,000. Calculate the margin of safety in dollars and the margin of safety ratio.

    Margin of Safety in Dollars = Actual Sales - Break-even Sales = $800,000 - $600,000 = $200,000. Margin of Safety Ratio = Margin of Safety in Dollars / Actual Sales = $200,000 / $800,000 = 0.25 or 25%.

16. Card 16

    What is the significance of sales mix in a multi-product company's CVP analysis?

    Sales mix refers to the relative proportion in which a company's products are sold. It is significant because different products have different selling prices, variable costs, and contribution margins, meaning the sales mix can significantly impact the overall break-even point and profitability of the company.

17. Card 17

    A company sells two products, A and B. Product A has a unit contribution margin of $10, and Product B has a unit contribution margin of $15. If the sales mix is 2 units of A for every 1 unit of B, calculate the weighted-average unit contribution margin for a sales mix of 3 units.

    For a sales mix of 3 units (2 of A, 1 of B), the total contribution margin is (2 units * $10) + (1 unit * $15) = $20 + $15 = $35. The weighted-average unit contribution margin is $35 / 3 units = $11.67 (rounded).

18. Card 18

    A company's total fixed costs are $240,000. It sells two products: Product X (unit CM = $10) and Product Y (unit CM = $20). The sales mix is 3 units of X for every 2 units of Y. Calculate the break-even point in total units.

    Weighted-average unit CM = (3*$10 + 2*$20) / (3+2) = ($30 + $40) / 5 = $70 / 5 = $14. Break-even point in total units = Fixed Costs / Weighted-average unit CM = $240,000 / $14 = 17,143 units (rounded).

19. Card 19

    A company operates with fixed costs of $75,000. Its contribution margin ratio is 30%. What is the break-even point in sales dollars?

    Break-even point in dollars = Fixed Costs / Contribution Margin Ratio = $75,000 / 0.30 = $250,000.

20. Card 20

    Distinguish between a product cost and a period cost, providing an example for each.

    Product costs are directly associated with the production of goods and are inventoriable, such as direct materials. Period costs are expensed in the period they are incurred and are not directly tied to production, such as administrative salaries.

21. Card 21

    Why is it important for management to understand the nature of fixed versus variable costs?

    Understanding fixed vs. variable costs is crucial for decision-making, such as pricing, production levels, and cost control. It helps in predicting how costs will behave with changes in activity, which is essential for budgeting, profit planning, and break-even analysis.

22. Card 22

    A company has a total cost of $30,000 at 5,000 units and $42,000 at 8,000 units. Determine the total fixed costs using the high-low method.

    Variable cost per unit = ($42,000 - $30,000) / (8,000 - 5,000) = $12,000 / 3,000 = $4 per unit. Using the high point: Fixed costs = Total Cost - (Variable Cost per Unit * Activity Level) = $42,000 - ($4 * 8,000) = $42,000 - $32,000 = $10,000.

23. Card 23

    A company's sales are $1,000,000, variable costs are $600,000, and fixed costs are $300,000. Calculate the net income reported on a CVP income statement.

    Contribution Margin = Sales - Variable Costs = $1,000,000 - $600,000 = $400,000. Net Income = Contribution Margin - Fixed Costs = $400,000 - $300,000 = $100,000.

24. Card 24

    What is the primary advantage of using a CVP income statement for internal reporting compared to a traditional income statement?

    The primary advantage is that a CVP income statement clearly separates variable and fixed costs, making it easier for management to analyze cost behavior, calculate break-even points, and perform 'what-if' analyses for planning and decision-making purposes.

25. Card 25

    A company has a break-even point of 10,000 units. If the selling price is $30 per unit and the variable cost is $18 per unit, what are the total fixed costs?

    Unit Contribution Margin = Selling Price - Variable Cost = $30 - $18 = $12. Fixed Costs = Break-even Point in Units * Unit Contribution Margin = 10,000 units * $12/unit = $120,000.

26. Card 26

    A company sells two products: Product A and Product B. Product A has a contribution margin of $10 per unit and Product B has a contribution margin of $15 per unit. The sales mix is 60% for Product A and 40% for Product B. If the company wants to achieve a target profit of $120,000 and has total fixed costs of $80,000, how many total units must be sold to reach this target profit?

    First, calculate the weighted-average unit contribution margin: (0.60 * $10) + (0.40 * $15) = $6 + $6 = $12. Then, use the formula (Fixed Costs + Target Profit) / Weighted-Average Unit Contribution Margin. So, ($80,000 + $120,000) / $12 = $200,000 / $12 = 16,667 total units (rounded).

27. Card 27

    Define the significance of the margin of safety (MOS) and explain how the MOS ratio is calculated.

    The margin of safety (MOS) indicates how much sales can drop before the company incurs a loss, providing a buffer against unexpected downturns. It is the difference between actual or budgeted sales and break-even sales. The MOS ratio is calculated by dividing the margin of safety by actual or budgeted sales, expressing this buffer as a percentage.

28. Card 28

    A company is considering a special order for 5,000 units at a price of $18 per unit. The normal selling price is $25 per unit. Variable manufacturing costs are $12 per unit, and fixed manufacturing costs are $5 per unit (based on normal capacity). The company has excess capacity. What is the incremental profit or loss from accepting this special order?

    The incremental revenue from the special order is 5,000 units * $18/unit = $90,000. The incremental variable costs are 5,000 units * $12/unit = $60,000. Fixed costs are irrelevant as there is excess capacity. Therefore, the incremental profit from accepting the special order is $90,000 - $60,000 = $30,000.

29. Card 29

    Explain the primary purpose of budgeting for an organization and distinguish between operating budgets and financial budgets.

    The primary purpose of budgeting is to plan future operations, allocate resources efficiently, and provide a benchmark for performance evaluation. Operating budgets focus on the revenues and expenses of the organization's daily operations, such as sales, production, and direct materials budgets. Financial budgets, on the other hand, focus on the cash flows and financial position, including the cash budget, capital expenditures budget, and budgeted balance sheet.

30. Card 30

    A company plans to sell 10,000 units in April, 12,000 units in May, and 11,000 units in June. The company desires an ending inventory equal to 20% of the next month's sales. If the beginning inventory for April is 1,800 units, how many units should be produced in April?

    To calculate the production units for April, we use the formula: Sales + Desired Ending Inventory - Beginning Inventory. Desired ending inventory for April is 20% of May's sales (0.20 * 12,000 units = 2,400 units). So, April production = 10,000 (sales) + 2,400 (desired ending inventory) - 1,800 (beginning inventory) = 10,600 units.

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