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kherson [118]
3 years ago
12

Prior to the early twentieth​ century, a worker who was injured on the job could collect damages only by suing his employer. To

sue​ successfully, the workeror his​ family, if the worker had been killedhad to show that the injury was due to the​ employer's negligence, that the worker did not know the job was​ hazardous, and that the​ worker's own negligence had not contributed to the accident. These lawsuits were difficult for workers to​ win, and even workers who had been seriously injured on the job often were unable to collect any damages from their employers. Beginning in​ 1910, most states passed​ "workers' compensation" laws that required employers to purchase insurance that would compensate workers for injuries suffered on the job. A study by Price Fishback and Shawn Kantor of the University of Arizona shows that after the passage of​ workers' compensation​ laws, wages received by workers in the coal and lumber industries fell.
Required:
Briefly explain why passage of workers’ compensation laws would lead to a fall in wages in some industries.
Business
1 answer:
soldi70 [24.7K]3 years ago
3 0

Answer:

Wages would fall due to an increase in labor costs.

When the workers compensation laws were not there, the employers only had to worry about one labor cost, that of paying their employees. With the introduction of worker's compensation, they then had to get insurance for their employees as well.

This led to an increase in the costs of labor which meant an increase in production costs and a decrease in profitability. To compensate for this, the employers cut wages in order to be able to pay for both the insurance and wages and still pay the same general amounts they were paying as wages such that their production costs don't rise significantly.

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Answer:

Number of units to be sold = 150000

So option (b) is correct option

Explanation:

We have given net income = $400000

Unit sales price = $20

Unit variable cost= $12

Total fixed cost $800000

Units must be sold to earn net income of $400,000 =

=profit+\frac{total\ fixed\ cost}{sale\ price}-ubit\ variable\ cost=400000+\frac{800000}{20}-12=150000units

So number of units to be sold = 150000

So option (b) is correct option

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Consolidated Enterprises issues $1 million face value, five-year bonds with a coupon rate of 6.0 percent. At the time of issuanc
valentinak56 [21]

Answer:

$1,035,459.51

Explanation:

First we must determine the issuing value:

  • cash flow 1 = $60,000
  • cash flow 1 = $60,000
  • cash flow 1 = $60,000
  • cash flow 1 = $60,000
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using an excel spreadsheet to calculate the bond's price with a discount value of 5%:

the bonds were sold at $1,043,294.77

the effective interest expense = bond's price x market interest = $1,043,294.77  x 5% = $52,164.74

bond's value = bond's price - (coupon payment - effective interest) = $1,043,294.77 - ($60,000 - $52,164.74) = $1,035,459.51

8 0
3 years ago
A University is offering a charitable gift program. A former student who is now 50 years old is consider the following offer: Th
xenn [34]

Answer:

The value of this deferred annuity today on his 50th birthday is <u>$2,621.27</u>.

Explanation:

Since the student's desired return of 6% will also start to be paid starting on his 65th birthday, the value of this deferred annuity today on his 50th birthday can be calculated by first calculating the value of the investment on the 65th birthday.

We therefore proceed with the following two steps:

Step 1: Calculation of the value of the investment on the 65th birthday

The value of the investment on the 65th birthday can be calculated using the formula for calculating the present value of an ordinary annuity as follows:

PV = P * ((1 - (1 / (1 + r))^n) / r) …………………………………. (1)

Where;

PV at 65 = Present value of the annuity at 65th birthday =?

P = Annuity payment = Invested amount * Student's desired return = $8,900 * 6% = $534

r = Student's desired return rate = 6%, or 0.06

n = number of more years anticipate to live after 65th birthday = 21

Substitute the values into equation (1) to have:

PV at 65 = $534 * ((1 - (1 / (1 + 0.06))^21) / 0.06)

PV at 65 = $534 * 11.764076621288

PV at 65 = $6,282.02

Therefore, the value of the investment on the 65th birthday is $6,282.02.

Step 2: Calculation of the value of this deferred annuity today on his 50th birthday

The value of this deferred annuity today on his 50th birthday can therefore be calculated using the simple present value for as follows:

PV at 50 = PV at 65 / (1 + r)^N …………………………….. (2)

Where;

PV at 50 = the value of this deferred annuity today on his 50th birthday = ?

PV at 65 = Present value of the annuity at 65th birthday = $6,282.02

r = Student's desired return rate = 6%, or 0.06

N = number of years from 50th birthday to 65th birthday = 65 - 50 = 15

Substitute the values into equation (2) to have:

PV at 50 = $6,282.02 / (1 + 0.06)^15

PV at 50 = $6,282.02 / 2.39655819309969

PV at 50 = $2,621.27

Therefore, the value of this deferred annuity today on his 50th birthday is <u>$2,621.27</u>.

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