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3 years ago

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Adams Company produces a product that sells for $33 per unit and has a variable cost of $13 per unit. Adams incurs annual fixed

costs of $120,000. RequiredDetermine the sales volume in units and dollars required to break even. (Do not round intermediate calculations.)Calculate the break-even point assuming fixed costs increase to $192,000. (Do not round intermediate calculations.)

1 answer:

kipiarov [429]3 years ago

5 0

Answer:

Instructions are below.

Explanation:

Giving the following information:

Adams Company produces a product that sells for $33 per unit and has a variable cost of $13 per unit. Adams incurs annual fixed costs of $120,000.

To calculate the break-even point both in dollars and units, we need to use the following formulas:

Break-even point in units= fixed costs/ contribution margin per unit

Break-even point in units= 120,000/ (33 - 13)

Break-even point in units= 6,000 units

Break-even point (dollars)= fixed costs/ contribution margin ratio

Break-even point (dollars)= 120,000/ (20/33)

Break-even point (dollars)= $198,000

Now, for fixed costs= 192,000

Break-even point in units= 192,000/ (33 - 13)= 9,600 units

Break-even point (dollars)= 192,000/ (20/33)= $316,800

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1 year ago

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3 years ago

Paulina Lesky is 27 years old and has accumulated $7,500 in her self-directed defined contribution pension plan. Each year she c

zimovet [89]

Answer:

The answer is "Option D".

Explanation:

The amount accrued in the pension system until now $= 7500$

Danger or security account proportion $= 20 \%$

The percentage of the amount kept in a safe account $(PV) = 7500\times 20\% = 1500\%$

Number of investment years owned by $(n)=63-27=36$

Risk-free return rate $I = 3\%$

Combined total amount up to age 63 (formula for the current value) = $Present \ value\times (1+i)^n$

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The contribution is $\$2000$ a year and the employer corresponds with the same amount for the pension plan.

Total annual contribution $= 2000+2000 = 4000$

Risk-free or healthy account proportion $= 20\%$

Amount invested annually $(P) = 4000\times 20\% = 800 \ (Risk \ free)$

Annual deposit amount (n) for years $=63-27 =36$

Returns free of risk $I = 3\%$

An cumulative sum due to an annuity $= P\times \frac{(((1+i)^n)-1)}{i}$

$=800\times \frac{(((1+3\%)^{36})-1)}{3\%}\\\\=50620.75541$

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3 years ago

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Answer:

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And, the firm generally receives 40 checks with an average amount of $502 each, is equal to say = 40 * $502 = $ 20,080.00 . If the deposited amounts are available after an average of 2.5 days, then = $ 20,080.00 * 2.5 = $ 50,200.00

The Marston Corp. disbursement float is = $ 33,432.00 - $ 50,200.00 =

$ (16,768.00)

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