Even though most corporate bonds in the United States make coupon payments semiannually, bonds issued elsewhere often have annua
l coupon payments. Suppose a German company issues a bond with a par value of €1,000, 23 years to maturity, and a coupon rate of 3.8 percent paid annually. If the yield to maturity is 4.7 percent, what is the current price of the bond? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.)
1 answer:
Answer:
Bond Price = 875.0948 euro rounded off to 875.09 euro
Explanation:
To calculate the price of the bond, we need to first calculate the coupon payment per period. We assume that the interest rate provided is stated in annual terms. As the bond is an annual bond, the coupon payment, number of periods and semi annual YTM will be,
Coupon Payment (C) = 1000 * 0.038 = 38 euro
Total periods (n)= 23
r or YTM = 0.047 or 4.7%
The formula to calculate the price of the bonds today is attached.
Bond Price = 38 * [( 1 - (1+0.047)^-23) / 0.047] + 1000 / (1+0.047)^23
Bond Price = 875.0948 euro rounded off to 875.09 euro
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Answer:
a. Anywhere inside or on the production possibilities frontier.
Explanation:
In an economy, the allocative efficiency may be defined as the economic state where the production of various goods or services is aligned with the preferences with the consumers.
The allocative efficiency always materializes at the intersection of the supply curves and the demand curves.
On the the price for a supply
with the demand for the product
at that price, and thus all the products are sold.
It occurs anywhere on the production possibilities frontier or on the inside of the frontier.
Therefore, the correct option is (a).