Answer:
Other things held constant, if a bond indenture contains a call provision, the yield to maturity that would exist without such a call provision will generally be <u>lower than</u> the YTM with a call provision.
Explanation:
That is the correct answer to the question asked about bond indenture.
Answer:
Note: <em>The complete question is attached as picture below</em>
1a. The one year spot rate can be calculated using the one year zero bond.
PV * (1 + S1) = FV
1 + S1 = 1000 / 900
S1 = 1.1111 - 1
S1 = 0.1111
S1 = 11.11%
1b. PV of the 2 year bond = $950
Annual coupon = 1000 * 5% = $50
950 = 50 / (1 + S1) + (50 + 1000) / (1 + S2)^2
950 = 50 / 1.1111 + 1,050 / (1 + S2)^2
1,050/ (1 + S2)^2 = 950 - 45 = 905
(1 + S2)^2 = 1050 / 905
1 + S2 = 1.160221/2
S2 = 7.714%
1c. Price of the 2 year zero bond = 1,000 / (1 + 0.07714)^2
Price of the 2 year zero bond = 1,000 / 1.1602
Price of the 2 year zero bond = 861.9203586
Price of the 2 year zero bond = $861.92
Answer:
The effective rate of protection for the U.S. steel industry is approximately 17.5%
Explanation:
Mathematically, the effective rate of protection is calculated as follows;
e = (n-ab)/(1-a)
where n is the nominal tariff rate on the final product , a is the ratio of the value of the imported input to the value of the finished product and b is the nominal tariff rate on the imported input
Mathematically;
a = value of iron ore/value of steel = 100,00/500,000 = 1/5 = 0.2
From the question, we can see that nominal tariff rate for steel n = 15% = 15/100 = 0.15
The nominal rate for iron ore b = 5% = 5/100 = 0.05
So we substitute all of these into the equation of e above
e = {0.15-0.2(0.05)}/(1-0.2) = (0.15-0.01)/0.8 = 0.14/0.8 = 0.175 which is same as 17.5%
You never decide bewteen whatever the 2 things were
Answer:
c is the answer I think because I just think
