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Sonja [21]
3 years ago
5

Lori Nichols started an engineering firm, Engineering Enterprises P.C. During its first month of operations, the following trans

actions were completed:I.Lori invested $33,000 in the business, which in turn issued common stock to her.II.The business purchased equipment on account for $6000.III.The business provided engineering services on account, $12,000.IV.The business paid salaries to the receptionist, $4000.V.The business received cash from a customer as payment on account $7000.VI.The business borrowed $9000 from the bank, issuing a note payable.At the end of the month, cash equals:$45,000$38,000$33,000$71,000
Business
1 answer:
Otrada [13]3 years ago
7 0

a think is 45 because is 33

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You are currently earning 12% (APR) compounded semiannually. Your investment company is switching all accounts to daily compound
Sav [38]

Answer:

The rate that will give the same effective annual rate of return is 0.033%.

Explanation:

a) Data and Calculations:

APR = 12%

Semi-annual compound rate = 6% (12/2)

Assumed calendar days in a year = 360 days

Effective daily rate of return = 12%/360 = 0.033%

b) The conversion of semi-annual compounding to daily compounding results in reduced rate of return.  In this case, we assume that there are 360 days in a year.  Since the APR = 12%, it means that the daily rate of return will be 12%/360, which is 0.033%.

6 0
3 years ago
You are considering a new product launch. The project will cost $2,200,000, have a four-year life, and have no salvage value; de
ankoles [38]

Answer:

break-even level of output for this project (ignoring taxes)? (2 decimal places)

d1) What is the accounting break-even level of output for this project? (2 decimal places)

d2) What

3 0
3 years ago
Sheridan Company’s standard labor cost per unit of output is $33.00 (3.00 hours x $11.00 per hour). During August, the company i
seraphim [82]

Answer:

Total variation= $363 favorable

Explanation:

Giving the following information:

Sheridan Company’s standard labor cost per unit of output is $33.00 (3.00 hours x $11.00 per hour). During August, the company incurs 2,970 hours of direct labor at an hourly cost of $12.10 per hour in making 1,100 units of finished product.

Direct labor efficiency variance= (SQ - AQ)*standard rate

Direct labor efficiency variance= (3,300 - 2,970)*11= 3,630 favorable

Direct labor rate variance= (Standard Rate - Actual Rate)*Actual Quantity

Direct labor rate variance= (11 - 12.1)*2,970= 3,267 unfavorable

Total variation= 363 favorable

3 0
3 years ago
Suppose that a monopolist sells a product to men and women. If the firm sets a single price, the monopolist would produce 100,00
matrenka [14]

Answer:

Monopolist can charge a higher price from women.

Explanation:

A monopolist is producing 100,000 units of a product.  

The price of the product is $5 per unit.  

The price elasticity of demand for men at this price is -3.5.

The price elasticity for women, on the other hand, is -0.8.

This means that the men have a relatively elastic demand for the product. While on the other hand, women have relatively inelastic demand. This implies that if the price is increased the demand from women will not change by a greater proportion.  

While demand from men can change to a greater proportion because of a change in price.  

In this situation, the firm can charge a higher price from women. This is an example of third-degree price discrimination.

3 0
3 years ago
Country A and country B both have the production function • Y 5 F(K, L ) 5 K 1/3 2/3 L .
sergey [27]

Answer:

a) Yes

Y= (\lambda K)^{1/3} (\lambda L)^{2/3}

Y= \lambda^{1} K^{1/3]L^{2/3}

Y= a y =\lambda x

b) \frac{Y}{L} =\frac{K^{1/3}L^{2/3}}{L}

\frac{Y}{L}=K^{1/3}L^{-1/3}

And we can express like this:

Y= (\frac{K}{L})^{1/3}

Y= a^{1/3} where a is a cosntant. And that would represent the per-worker production function.

When we have a war, we observe a reduction in the labor force and that is translate to math that L decrease, and as a consecuence the Capital-labor ratio k = K/L increase ,since L decrease. So then we can conclude that production output decrease  since we have less workers, by the way the output procuded per each worker increase, and as we have that each worker  have more capital.  

Explanation:

For this case we have the following production function for Country A and B:

Y=F(K,L) = K^{1/3}L^{2/3}

Part a, in order to see if we have constant returns to scale we need to show that the function Y we have a linear form Y= aX, wher a is the slope.

If the production function has constant, increasing or decreasing returns to scale w can detemrined this multiplying the capital and labor by a constant \lambda

Y= (\lambda K)^{1/3} (\lambda L)^{2/3}

Doing algebra we got:

Y= \lambda^{1} K^{1/3]L^{2/3}

And we can express the last expression like this:

Y= a y =\lambda x

And we can conclude that whn the capital and labour increasse by a factor of a the output increase by a too.

So then the answer for this case is yes.

Part b

In order to find the per workr production function we need to divide out function by L and if we do this we got that:

\frac{Y}{L} =\frac{K^{1/3}L^{2/3}}{L}

\frac{Y}{L}=K^{1/3}L^{-1/3}

And we can express like this:

Y= (\frac{K}{L})^{1/3}

And can be expressed like this:

Y= a^{1/3} where a is a cosntant. And that would represent the per-worker production function.

When we have a war, we observe a reduction in the labor force and that is translate to math that L decrease, and as a consecuence the Capital-labor ratio k = K/L increase ,since L decrease. So then we can conclude that production output decrease  since we have less workers, by the way the output procuded per each worker increase, and as we have that each worker  have more capital.  

5 0
3 years ago
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