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Brilliant_brown [7]
3 years ago
12

A process plant making 5000 kg/day of a product selling for $1.75/kg has annual variable pro- duction costs of $2 million at 100

percent capacity and fixed costs of $700,000. What is the fixed cost per kilogram at the breakeven point? If the selling price of the product is increased by 10 percent, what is the dollar increase in net profit at full capacity if the income tax rate is 35 percent of gross earnings?
Business
1 answer:
pantera1 [17]3 years ago
5 0

Answer:

a. Breakeven point = Fixed cost / Contribution margin

Contribution margin = Selling price - Variable costs per unit

Variable cost per unit = 2,000,000 / (5,000 * 365 days)

= $1.10

Contribution margin = 1.75 - 1.10

= $0.65

Breakeven point = 700,000 / 0.65

= 1,076,923 kg

Fixed cost per kilogram at those units is:

= 700,000 / 1,076,923

= $0.65

_________________________________________________________

b. Net profit at original prices:

= (Contribution margin * units produced) - Fixed costs

= (0.65 * 5,000 * 365) - 700,000

= $486,250

Less taxes:

= 486,250 * (1 - 35%)

= $316,062.50

Net profit after price increase:

New selling price = 1.75 * 1.1

= $1.93

Net profit = ((Selling price - Variable cost) * units sold) - fixed cost

= ( (1.93 - 1.10) * 5,000 * 365) - 700,000

= $814,750

After tax:

= 814,750 * (1 - 35%)

= $529,587.50

Dollar increase:

= 529,587.50 - 316,062.50

= $213,525

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Based on the percentage of readers who own a particular make of the car and the random sample, we can infer that there is sufficient evidence at a 0.02 level to support the executive claim.

<h3>What is the evidence to support the executive's claim?</h3>

The hypothesis is:

Null hypothesis : P = 0.55

Alternate hypothesis : P ≠ 0.55

We then need to find the test statistic:

= (Probability found by marketing executive - Probability from publisher) / √( (Probability from publisher x (1 - Probability from publisher))/ number of people sampled

= (0.46 - 0.55) / √(( 0.55 x ( 1 - 0.55)) / 200

= -2.56

Using this z value as the test statistic, perform a two-tailed test to show:

= P( Z < -2.56) + P(Z > 2.56)

= 0.0052 + 0.0052

= 0.0104

The p-value is 0.0104 which is less than the significance level of 0.02. This means that we reject the null hypothesis.

The Marketing executive was correct.

Find out more on the null and alternate hypothesis at brainly.com/question/25263462

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8 0
2 years ago
Which type of auto coverage is required by nearly every state in the country?
Serjik [45]

Answer:

liability coverage

Explanation:

it is the standard

3 0
3 years ago
Gomez runs a small pottery firm. He hires one helper at $14,500 per year, pays annual rent of $7,500 for his shop, and spends $1
uysha [10]

Answer:

a). Accounting profits=$6,000

b). Economic profit=-$6,000

Explanation:

a). The accounting profits for Gomez's pottery firm can be expressed in the form;

Accounting profits-Total monetary revenue-Total monetary expenses

where;

Total monetary revenue=$86,000

Total monetary expenses=excludes opportunity cost=wages+rent+materials+equipment=(14,500+7,500+18,000+40,000)=$80,000

replacing;

Accounting profits=(86,000-80,000)=$6,000

Accounting profits=$6,000

b). Gomez's economic profit

Economic profit=Total revenue-total costs

where;

Total revenue=(86,000+5,000+6,000)=97,000

Total costs includes opportunity cost=(80,000+23,000)=103,000

replacing;

Economic profit=(97,000-103,000)=-$6,000

Economic profit=-$6,000

6 0
3 years ago
Shoreline Insurance deposited $27,000 in an account paying 4 compounded daily on April 2 and deposited an additional $4,200 in t
nydimaria [60]

Answer:

Balance on balance on July 1 is $31490.67

Explanation:

given data

deposited P =  $27,000

time = April 2  to May 12 = 40 days

rate = 4 % = 0.04

solution

we get here first compound amount that is express as

amount = P × (1+\frac{r}{n})^{nt}     ...................1

put her value

amount = 27000 ×  (1+\frac{0.04}{365})^{(365\times \frac{40}{365})}  

amount = $27118.60

and

now we add here $4,200 in $27118.60 that will be

new principal P = $31318.60

and time t = 12 may to July 1 = 50 days

we get here amount that is put value in equation 1 we get

amount = $31318.60 ×  (1+\frac{0.04}{365})^{(365\times \frac{50}{365})}

solve it we get

amount = $31490.67

so that balance on balance on July 1 is $31490.67

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