Answer:
(D) - It engages in Foreign Direct Investment, which by itself raises US net capital outflow
Explanation:
Foreign Direct Investments (FDIs) are investments in physical assets, infrastructures, etc and other long-term assets made in a foreign country. They differ from Foreign Portfolio Investments (FPIs) which are investments in stocks, bonds, treasury securities and other listed securities which can be sold easily in financial markets. For instance, when a US-based corporation invests in the stocks or bonds of a French company, this is FPI. Whereas, when the US-based corporation establishes a company in France by investing as plants and machinery, this is FDI.
FDIs requires cash commitment for investing in the foreign nation. However, because the assets created as a result of these investments are owned by the originating country, it increases the volume of assets the country has abroad leading to an increase in net capital outflow. Net Capital Outflow is the volume of capital investment made by a nation in other countries, less the capital investment made by other countries into the nation.
Therefore, when Stryker builds and operate a new factory in France, it engages in Foreign Direct Investment. By itself this action raises US net capital outflow.
The answer to this question is <span>A downward shift in the MC curve.
If the labor productivity is increased, it means that the employees are able to produce more effort without additional cost.
Which means, the total cost of product that arrived for consumers could be significantly lower.</span>
Joint venture is when two companies ask to do part or full of their job.
Answer:
n = 100 customers
X = 80 who paid at the pump
A) the sample proportion = p = X / n = 80 / 100 = 0.8
we can definitely state that 80% of the customers paid at the pump.
B) if we want to determine the 95% confidence interval:
z (95%) = 1.96
confidence interval = p +/- z x √{[p(1 - p)] / n}
0.80 +/- 1.96 x √{[0.8(1 - 0.8)] / 100}
0.80 +/- 1.96 x √{(0.8 x 0.2) / 100}
0.80 +/- 1.96 x √{(0.8 x 0.2) / 100}
0.80 +/- 1.96 x 0.4
0.80 +/- 0.0784
confidence interval = (0.7216 ; 0.8784)
C) We can estimate with a 95% confidence that between 72.16% and 87.84% of the customers pay at the pump.
