Answer:
These are the options for the question:
A) deregulation
B) socialism
C) totalitarian ideologies
D) command economies
And this is the correct answer:
A) deregulation
Explanation:
According to the information in the question, the nation of Zorwaya is regime where political leadership has tight control over economic matters. The highest authority controls both prices and production (a staple of socialism and planned economies), and opposes most foreign investment, only allowing it after strict scrutiny and tight control.
In this nation, political leadership would oppose deregulation because this would reduce their power over the economy. Deregulation would likely mean easening price controls, allowing production to flow more freely, or lifting restrictions to foreign capital, things that Zorwaya's leaders oppose.
Answer:
First National EAR 14.48%
First United EAR 14.38%
Explanation:
Calculation to determine Calculate the EAR for First National Bank and First United Bank.
Using this formula
EAR = [1 + (APR / m)]m − 1
Let plug in the formula
First National EAR = [1 + (.136 / 12)]12 − 1
First National EAR= .1448*100
First National EAR=14.48%
First United EAR = [1 + (.139 / 2)]2 − 1
First United EAR = .1438*100
First United EAR = 14.38%
Therefore the EAR for First National Bank and First United Bank will be :
First National EAR 14.48%
First United EAR 14.38%
Transfer to English please?
Answer: The correct answer is "firms offer different levels of service".
Explanation: Firms might charge different prices for the same product even when transactions costs are zero and the product can be resold if the <u>firms offer different levels of service. </u>Because depending on the level and quality of the service offered they may charge a higher or lower price.
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Answer:
Coupon rate is 5.17%
Explanation:
Yield to maturity is the annual rate of return that an investor receives if a bond bond is held until the maturity.
Assuming Face value of the bond is $1,000
Face value = F = $1,000
Selling price = P = $948
Number of payment = n = 9 years
Bond Yield = 5.9%
The coupon rate can be calculated using following formula
Yield to maturity = [ C + ( F - P ) / n ] / [ (F + P ) / 2 ]
5.9% = [ C + ( $1,000 - $948 ) / 9 ] / [ ( $1,000 + $948 ) / 2 ]
5.9% = [ C + $5.78 ] / $974
5.9% x $974 = C + $5.78
$57.466 = C + $5.78
C = $57.466 - $5.78 = $51.686
Coupon rate = $51.686 / $1,000 = 0.051686 = 5.17%
