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1 year ago

The idea that firms will get the most for their money when they pay wages higher than the equilibrium wage is called:

1 answer:

8 0

The idea that firms will get the most for their money when they pay wages higher than the equilibrium wage is called optimal-wage theory.

<h3>What is optimal-wage theory?</h3>

Optimal efficiency wage is one that that do occur when marginal cost of an increase in wages can be attributed to the marginal benefit associated to productivity.

Hence, idea that firms will get the most for their money when they pay wages higher than the equilibrium wage is called optimal-wage theory.

Learn more about optimal-wage theory at:

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On January 1, 2021, Clark Corporation sold an $800,000, 7% bond issued for $767,320. The bonds are to pay interest quarterly and

serg [7]

Clark Corporation's total cost of borrowing $800,000, 7% bonds issued for $767,320 for 5 years is $344,702.87.

<h3>What is the total cost of borrowing?</h3>

The total cost of borrowing includes the bond discounts and the interest expenses.

In this case, the total cost of borrowing is $344,702.87. However, this is only the pre-tax cost.

<h3>Data and Calculations:</h3>

Face value = $800,000

Interest rate = 7%

Bonds proceeds = $767,320

Bonds discounts = $32,680 ($800,000 - $767,320)

Maturity period = 5 years

Market rate = 8%

Interest payment = quarterly

Quarter interest expense = $14,000 ($800,000 x 7% x 1/4)

N (# of periods) = 20 (5 x 4)

I/Y (Interest per year) = 8%

PMT (Periodic Payment) = $14,000 ($800,000 x 7% x 1/4)

FV (Future Value) = $800,000

<u>Results:</u>

PV = $767,297.13

Sum of all periodic payments = $280,000 ($14,000 x 20)

Total Interest = $312,702.87

Total cost of borrowing = $344,702.87 ($32,680 + $312,702.87)

Thus, Clark Corporation's total cost of borrowing $800,000, 7% bonds issued for $767,320 for 5 years is $344,702.87.

Learn more about the total cost of borrowing at brainly.com/question/25599836

6 0

2 years ago

20 points, 1 question , some reading

kow [346]

my insta dfl.jacob i can help you

3 0

3 years ago

Problem 3.22: Trade Deficits and J-curve Adjustment Path Assume the United States has the following import/export volumes and pr

Sergio039 [100]

Answer:

The pre-devaluation cost is ($880) and the pst-devaluation trade balance is ($1398)

Explanation:

Assumptions Values

Initial spot exchange rate, $/fc $2.00

Price of exports, dollars ($) * 20.0000

Price of imports, foreign currency (fc) * 12.0000

Quantity of exports, units * 100

Quantity of imports, units * 120

Percentage devaluation of the dollar 18.00%

Price elasticity of demand, imports * (0.900)

a. The pre-devaluation trade balance--

Revenues from exports, $ $2,000

Expenditures on imports, fc * 1,440

Expenditures on imports, $ $2,880

Pre-devaluation trade balance ($880)

b. Resulting trade balance immediately after devaluation

Revenues from exports, $ $2,000

Expenditures on imports, fc * 1,440

New spot exchange rate, after devaluation $2.36

Expenditures on imports, $ $3,398

Post-devaluation trade balance (currency contract period) ($1,398)

8 0

3 years ago

Why is it important for the government to achieve these five objectives?

Lelu [443]

Answer: Equality

Without proper guidelines in place one would outweigh the other cause an imbalance. If the government didn't keep those equal there wouldn't be enough stability and nobody would be able to live fairly.

5 0

3 years ago

Suppose you inherited $275,000 and invested it at 8.25% per year. How much could you withdraw at the end of each of the next 20

navik [9.2K]

Answer:

withdraw amount = 28532.45

so correct option is a. $28,532

Explanation:

given data

present amount = $275,000 bonus

interest rate = 8.25% per year = 0.0825

time period = 20 year

solution

first we get here Cumulative discount factor that is

Cumulative discount factor = $\frac{(1-(1+r)^{-t}}{r}$ .........................1

here r is rate and t is time period

put here value and we will get

Cumulative discount factor = $\frac{(1-(1+0.0825)^{-20}}{0.0825}$

solve it we get

Cumulative discount factor = 9.638148

and now we get so here withdraw amount at the end of each of the next 20 years that is

withdraw amount = Present amount ÷ cumulative discount factor ............2

put here value

withdraw amount = $\frac{275000}{9.638148}$

solve it we get

withdraw amount = 28532.45

so correct option is a. $28,532

8 0

3 years ago