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alexandr1967 [171]
3 years ago
12

A firm sells two products, Regular and Ultra. For every unit of Regular sold, two units of Ultra are sold. The firm's total fixe

d costs are $1,947,000. Selling prices and cost information for both products follow. What is the firm's break-even point in units of Regular and Ultra?
Business
1 answer:
LuckyWell [14K]3 years ago
6 0

Answer:

the firm must sell 37,443 units of Regular and 74,886 units of Ultra

Explanation:

Regular - unit sales price= $20; Variables costs per unit = $8

Ultra - unit sales price= $24; Variables costs per unit = $4

combined contribution margin:

  • 1 unit of regular = $20 - $8 = $12
  • 2 units of ultra = $48 - $8 = $40
  • total = $52

break even point = total fixed costs / combined contribution margin = $1,947,000 / $52 = 37,442.31 ≈ 37,443 units

the firm must sell 37,443 units of Regular and 74,886 units of Ultra

You might be interested in
on december 31 of last year, wolfson corporation had in inventory 450 units of its product, which costs $22 per unit to produce.
11Alexandr11 [23.1K]

Answer:

$18,650

Explanation:

FIFO means first in, first out. It means its the oldest inventory that are sold first .

If the company sold 800 inventory, the 800 would be taken from the beginning inventory which is a total of 450 and the remaining 350 would be taken from the inventory produced in January.

Cost of goods sold

450×$22 = $9,900

350 ×$25= $8,750

$9,900 + $8,750 = $18,650

I hope my answer helps you

8 0
3 years ago
Inflation is running at 1.2% per year when you deposit $11,000 in an account earning 6% compounded monthly. In constant dollars,
nordsb [41]

Answer:

$13,316.54

Explanation:

Data provided in the question:

Inflation rate, i = 1.2% = 0.012

Deposits = $11,000

Interest rate, r = 6% = 0.06

Time, t = 4 years

since compounded monthly, number of periods n = 12

Now,

Future value of money with the interest

= Deposits × [1+ \frac{r}{n}]^{n.t}

= $11,000 × [1+ \frac{0.06}{12}]^{12\times4}

= $13,975.38

Considering the inflation,

Amount after 4 years = Future value × [1 - i ]ⁿ

= $13,975.38 × [1 - 0.012]⁴

= $13,316.54

5 0
3 years ago
On January 1, 2016, Horton Inc. sells a machine for $25,800. The machine was originally purchased on January 1, 2014 for $46,700
harina [27]

Answer:

a) a loss of $2220 would be recorded.

Explanation:

Calculation for the Loss on sale

First step is to calculate the Depreciation per annum using this formula

Depreciation per annum = (Purchase Cost-salvage value) / Useful life

Depreciation per annum = 46700/5

Depreciation per annum= $9,340

Second Step will be to calculate the 31/12/15 Book Value

1/1/14 Purchase cost $46,700

Less: 31/12/14 Depreciation for the year ended 31 ($9,340)

31/12/14 Book Value $37,360

($46,700-$9,340)

Less: 31/12/15 Depreciation for the year ended ($9,340)

31/12/15 Book Value $28,020

($37,360-$9,340)

Last step is to calculate the Loss on sale

1/1/16 Value $28,020

1/1/16 Less Sale value ($25,800)

Loss on sale $2220

(28,020-25,800)

Therefore the correct option is :a loss of $2220 would be recorded.

3 0
3 years ago
Christy needs $25,000 to purchase a new car. she borrows this amount at an interest rate of 8% for 5 years. what is the amount o
gulaghasi [49]
Principle is the amount borrowed or invested in or from a bank or a financial institution. In this case the principle is $ 25,000, interest rate is 8% and the interest period is 5 years.
Thus amount to be paid after a period of 5 years will be 25,000 ( 1 +0.08)∧5
= 25,000 (1.08)∧5
=25,000 × 1.4693 
 =$36,733.20
To calculate the interest we subtract the principle sum from the Amount to be paid. 
= $36733.20- $25000=11733.20
Therefore, interest =$ 11733.20
8 0
3 years ago
A credit card had an apr of 15.21 all of last year and compounded interest daily. what was the credit cards effective interest r
motikmotik
Let P =  the principal
The apr is r = 15.21% = 0.1521
The compounding interval is n = 365
The time is t = 1 year

The value after 1 year is
A=P(1+ \frac{r}{n} )^{nt}
That is,
A = P(1 + 0.1521/365)³⁶⁵ = 1.1642P
The interest is 1.1642P - P = 0.1642P

The effective percent interest rate is
100(0.1642P/P) = 16.42%

Answer: 16.42%
8 0
4 years ago
Read 2 more answers
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