Answer:
(C) Partner A will have a smaller loss absorption potential than L
Answer:
$1,138.92
Explanation:
Current bond price can be calculated present value (PV) of cash flows formula below:
Current price or PV of bond = C{[1 - (1 + i)^-n] ÷ i} + {M × (1 + i)^-n} ...... (1)
Where:
Face value = $1,000
r = coupon rate = 7.2% annually = (7.2% ÷ 2) semiannually = 3.6% semiannually
C = Amount of semiannual interest payment = Face value × r
C = $1,000 × 3.6% = $36
n = number of payment periods remaining = (12 - 1) × 2 = 22
i = YTM = 5.5% annually = (5.5% ÷ 2) semiannually = 2.75% semiannually = 0.0275 semiannually
M = value at maturity = face value = $1,000
Substituting the values into equation (1), we have:
PV of bond = 36{[1 - (1 + 0.0275)^-22] ÷ 0.0275} + {1,000 × (1 + 0.0275)^-22}
PV of bond = $1,138.92.
Therefore, the current bond price is $1,138.92.
That would be true so you make sure you have all the correct info to put on the application
Answer:
The statement which is correct and true is that the debt securities usually pay interest for the fixed period or year. Therefore, the correct option is B.
Explanation:
Debt securities are the securities which refer to a debt instrument like CD (Certificate of deposit, preferred stock, corporate bond and municipal bond, it is sold or bought among the parties.
It is also called as the securities which are fixed income, therefore, the statement which is correct is that these securities pay interest for a fixed period.
Answer:
a. 7,000 years
b. 2,333 years
c. 875 years
Explanation:
Based on rule of 70, we can have the following formula to do the calculation:
Number of years to double = 70 ÷ Interest rate per year .................... (1)
We can now calculate as follows:
a. A savings account earning 1% interest per year.
Number of years to double = 70 ÷ 1% = 7,000 years
b. A U.S. Treasury bond mutual fund earning 3% interest per year.
Number of years to double = 70 ÷ 3% = 2,333 years
c. A stock market mutual fund earning 8% interest per year.
Number of years to double = 70 ÷ 8% = 875 years
Note:
It can be observed that the higher the interest rate, the lower the number of years it will take the investment to double.
