1. Steam Corp. — financial perspective statements (depends on provided managerial table)

• ❌ Profit will be $6,000 — Cannot determine from the text provided.

• ❌ Gross margin will be $7,500 — Cannot determine from the text provided.

• ❌ Total cost of goods sold will be $8,000 — Cannot determine from the text provided.

• ❌ Gross margin will be $6,000 — Cannot determine from the text provided.

Explanation: You gave the question but not the managerial-perspective numbers (sales, variable costs, fixed costs, COGS, etc.). To decide which statements are true about the financial perspective we need the numeric table (sales, unit price, units, variable manufacturing cost per unit, fixed manufacturing overhead, etc.).
How to determine (step-by-step):

1. From managerial/ contribution-style numbers compute Contribution margin = Sales − Variable costs.

2. Financial COGS usually includes manufacturing costs (direct materials + direct labor + allocated overhead) — compute total COGS and then Gross margin = Sales − COGS.

3. Profit (net income) depends on subtracting operating/period expenses from gross margin.
   If you paste the Steam table I’ll compute these and mark the correct boxes.

(Example: if Sales = $15,000 and COGS = $8,000 → Gross margin = $7,000. If operating expenses = $1,000 → Profit = $6,000.)

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2. Development of the break-even point formula (check all that apply)

• ✅ Profit is assumed to be zero.

• ✅ Variable costs are reflected in the equation as a total.

• ✅ Contribution margin is reflected in the equation on a per-unit basis.

• ✅ Fixed costs are reflected in the equation as a total.

• ✅ Revenues are reflected in the equation as a total.

Explanation: Break-even is where profit = 0. Typical equation forms:

• Total form: Revenue_total − VariableCosts_total − FixedCosts = 0.

• Per-unit form: Units × (Price − VariableCost_per_unit) − FixedCosts = 0, i.e. FixedCosts / (Price − VarCost_per_unit) = Break-even units.
  All listed statements describe valid representations used in deriving the break-even formula.

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3. John Company break-even for desk lamps (numeric problem)

• ❌ 600,000 lamps — Cannot determine from the text provided.

• ❌ 400,000 lamps — Cannot determine from the text provided.

• ❌ 300,000 lamps — Cannot determine from the text provided.

• ❌ 200,000 lamps — Cannot determine from the text provided.

Explanation & exactly what I need: The break-even units = Fixed Costs / Contribution margin per unit where CM per unit = Selling price per unit − Variable cost per unit. I don’t have John Company’s selling price, variable cost per lamp, or fixed costs — paste those numbers and I will compute which choice is correct.
Worked example (so you can follow):
If Price = $10, Variable cost = $4 → CM/unit = $6. If Fixed costs = $1,800,000 → break-even units = 1,800,000 / 6 = 300,000 units.

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4. Beloit Corp — effect of 5% decrease in fixed costs on break-even (numeric)

• ❌ An increase of 155 drives — Cannot determine from provided text.

• ❌ A decrease of 155 drives — Cannot determine from provided text.

• ❌ An increase of 250 drives — Cannot determine from provided text.

• ❌ A decrease of 250 drives — Cannot determine from provided text.

• ❌ No change — Cannot determine from provided text.

Explanation & how to compute the effect: Let original fixed costs = F and contribution margin per unit = CM. Original BE units = F / CM. New fixed = 0.95F. New BE = 0.95F / CM. Change in units = (0.95F / CM) − (F / CM) = −0.05F / CM. So change in BE units = a decrease equal to 0.05F / CM units.
What I need from you: the original fixed cost F and the contribution margin per unit CM (or price and variable cost per unit). Paste those and I’ll compute the numeric decrease and select the correct answer.

(Example: if F = $20,000 and CM = $40 → change = 0.05*20,000 / 40 = 1,000/40 = 25 units decrease.)

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5. James Company — assumptions of its CVP analysis (check all that apply)

You listed statements; I’ll evaluate each based on CVP assumptions and the descriptions you gave:

• ✅ Fixed operating expenses of $5,000 is sufficient to achieve the break-even volume. — Cannot determine definitively from text provided (needs calculation), but as an assumption/claim it might be necessary to check against computed BE.
  Better phrasing: If the statement is claiming sufficiency, we must compute BE to confirm. Without numbers we cannot mark true/false.

• ✅ Demand will be sufficient to warrant an average price of $6 per unit. — This is an assumption about demand/price acceptance; CVP analyses commonly assume expected price and expected demand. So as an assumption it is plausible/required to validate.

• ✅ Fixed manufacturing overhead of $20,000 is sufficient to achieve the break-even volume. — Same as first option — this is a claim that needs numerical confirmation.

• ❌ If variable costs change, direct labor costs will be half of direct materials costs. — This is a very specific proportional claim that is not a standard CVP assumption. CVP assumes variable cost per unit stays constant over relevant range, not that a particular ratio between labor and materials holds if variable costs change.

Cleaner answers (conceptual):

• Statements that claim sufficiency (fixed expenses are “sufficient”) require calculation — cannot be judged true/false without the numbers.

• Statement about demand/pricing is an assumption one must make/validate — so this is a valid assumption to note.

• The last statement about direct labor being half direct materials is not a standard CVP assumption and looks like an arbitrary ratio — mark it false.

If you want exact ✅/❌ for each option based on James’s real numbers, paste the James Company table (price, variable costs, fixed manufacturing overhead, fixed operating expenses, expected demand). I’ll calculate and mark the correct options.

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🧾 Summary Table — what I answered and what I still need

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