United States based firms are moving manufacturing jobs overseas simply because they can get away with paying workers in foreign countries WAY less than in America. They also do not need to follow the strict labor laws and provide benefits to outsourced employees.
Answer:
B) False
Explanation:
Trade usually benefits all the nations involved. We can use an extreme example, Chinese-American trade. America has a huge trade deficit with China, but still the whole country benefits from it. America lost some manufacturing jobs, but they have been replaced by higher paying service related jobs (currently service related jobs account for more than 70% of the total jobs in America).
And more important, American citizens are able to buy very good and cheap products from China and other places. Imagine if we had to pay for only domestic products, we would spend a much larger portion of our income in them.
According to the historical and information record, the <u>Fair Labor Standards Act of 1938</u> established a minimum wage and overtime pay for employees working more than 40 hours a week.
<u>Fair Labor Standards Act of 1938</u> was made to improve the working conditions of employees and also protect their rights against exploring employers.
The <u>Fair Labor Standards Act of 1938</u> established standards on minimum wage, working hours, and oppressive child labor.
Hence, in this case, it is concluded that the correct answer is the "<u>Fair Labor Standards Act of 1938."</u>
Learn more here: brainly.com/question/15966261
Answer:
$5,000
Explanation:
Calculation to determine what amount should Martin report as investment income from its ownership of Foster's shares
Using this formula
Amount to be reported as investment income=Net income*Percentage of outstanding shares purchased
Let plug in the formula
Amount to be reported as investment income=$25,000 x 20%
Amount to be reported as investment income= $5,000
Therefore The amount that Martin should report as investment income from its ownership of Foster's shares is $5,000
Answer:
the expected return of a portfolio that has invested is 0.0625
Explanation:
The computation of the expected return of a portfolio is shown below;
= (0.32 × (6052 × (-0.01) + 5060 × 0.23 + 8047 × 0.2) + 0.68 × (6052 × 0.21 + 5060 × (-0.06) + 8047 × (-0.06))) ÷ (6052 + 5060 + 8047)
= 0.0625041808027559
= 0.0625
Hence, the expected return of a portfolio that has invested is 0.0625
Therefore the same should be considered and relevant