The right answer is b. The output units sold totaled 8,000. The sales revenue reached $9,600,000. Variable costs stand at $6,000,000, with fixed costs amounting to $2,600,000. The product's price is $1,200. Average variable cost calculates to $750. Profit calculation results in TR - TC, hence Profit = $1,270,000 = $1,200Q - $750Q - $2,600,000. Resulting in $3,870,000 = $450Q, thus Q is 8,600 units.
Answer:
Markup(%) = 216.67%
Explanation:
Markup indicates the profit earned expressed as a percentage of the cost.
Markup = Profit / cost × 100
The cost consists of direct material costs, direct labor costs, and fixed costs.
Cost per unit = 5 + (100,000/10,000)
= 15 per unit.
The total cost for a pair is = 2 × 15 = 30.
<pthe profit="" for="" each="" pair="95">$65
Markup(%) = $65 / 30 × 100 = 216.67%
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Job shops are characterized as small-scale and flexible; in contrast, continuous processes are large-scale and rigid. Job shops are small manufacturing entities that create specific, customized products in limited quantities, often with unique setups that complicate cost estimation. Continuous processes entail a streamlined production flow without interruption, yielding larger quantities simultaneously rather than in batches, necessitating advanced control systems.
Since many individuals purchase their items, they can generate enough revenue to remain profitable, even while offering lower prices.
The gain amounts to $370
Reasoning:
To determine the gain or loss for the date 12/31/2018, according to ABC's amortization schedule
On this date, the carrying value was $196,370 while ABC procured the bonds back for $196,000 on 12/31/2018
Now let’s compute the gain or loss using this formula
Gain/Loss = Carrying value - Bond stock
Substituting into the formula gives us Gain/Loss =$196,370-$196,000
Gain/Loss=$370
Therefore, on the date 12/31/2018, ABC will show a gain of $370
