The per-capita-income gap one year later will be $43,472.
<h3>What will be the per-capita-income gap one year later?</h3>
GDP per capita is the GDP of a country divided by the population of the country. It is used as a metric to determine the standard of living of the population.
GDP per capita = GDP / population
Difference in the GDP per capita = 1.04 x (44,000 - 2,200)
1.04 x 41,800 = $43,472
To learn more about GDP per capita, please check: brainly.com/question/28018695
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Answer:
2) strategic positioning.
Explanation:
Strategic positioning refers to how a company decides to set itself apart and stand out from its competitors, while at the same time increasing customer value. They benefit from lower costs, so they can offer a wider range of services.
In this case, FindFor is an online retailer whose main activity is to offer a service (retail) but it includes additional free services to gain a competitive advantage. It offers free delivery of purchased goods, and in case you do not like the products, you can send them back for free and get a refund. This way they can differentiate themselves from brick-and-mortar retailers, while adding customer value.
Answer:
$575
Explanation:
To determine the mortality and expense risk charges for the year all you have to do is multiply your average account value times the fee rate:
mortality and expense risk charges = $46,000 x 1.25% = $575
The same logic applies to calculate all the fees charged including administrative fees.
Answer:
The company should place an order every 2 days
Explanation:
The EOQ or economic order quantity is the quantity which minimizes the inventory related costs. The EOQ is calculated as follows,
EOQ = √(2 * D * O) / H
Where,
- D is the annual demand
- O is the ordering cost per order
- H is the holding cost per unit per year
EOQ = √(2 * 30000 * 20) / 40
EOQ = 173.2050808 gallons rounded off to 174 gallons
If the company orders using the EOQ, then at an annual demand of 30000 gallons, the number of times that company should order the EOQ is,
Number of orders = 30000 / 174 = 172.4137931 or 173 orders per year
If the company needs to order 173 times per year, the company should place an order every x number of days.
x = 365 / 173
x = 2.10982659 days rounded off to 2.11 days or every 2 days
Answer:
The correct answer is option C.
Explanation:
US demand for Japanese products will create a supply of US dollars and demand for Japanese yen in the foreign exchange market.
This is because when the US consumers purchase Japanese products they need to pay in Japanese yen, so they will exchange US dollars for Japanese yen. Consequently, this will lead to an increase in the supply of US dollars and a demand for Japanese yen.
