Answer:
A Bond's current market value represented by is the present value of a bond as on today. Present value of a bond is it's future cash flows in the form of coupon payments and principal repayment discounted at investor's expectation in the market also referred to as Yield to maturity(YTM).
Present value of a bond is given by the following equation,
where C= Annual coupon payments
YTM = Yield to maturity/ cost of debt/ market rate of return on similarly priced bonds
RV = Redemption value of bond
n = number of years to maturity
<u>a. A bond's coupon rate is higher than it's yield to maturity, then the bond will sell for more than face value.</u>
Hence, if the company pays more interest than what is paid in the market on similarly priced bonds, such bonds shall sell at more than their face value.
<u>b. If a bond's coupon rate is lower than it's yield to maturity, then the bond's price will increase over it's remaining maturity.</u>
Similarly, if a bond pays lower rate of interest than the market rate of interest on similarly priced bonds, the bond shall sell at lower than it's face value and the price will increase over the remaining life of such bonds.
Dividend means that a company is how much a company pays of its profits to shareholders or investors.
Answer:
b. $3,000
Explanation:
Jed was refused payment of $5000, the court awarded only $2000, rest $3000 is a loss for Jed. He can only deduct $3000 and not full $5000 as $2000 has been realized.
Therefore, The amount of loss may Jed deduct in the current year is $3,000.
The amount by which Alex's deposit amount vary from Javier's if Alex also makes a deposit today, but earns an annual interest rate of 6.2 percent is $3381.39.
<h3>
How to calculate the value?</h3>
We use the formula:
A=P(1+r/100)^n
where
- A=future value
- P=present value
- r=rate of interest
- n=time period.
Hence future value Javier will be:
=$15000*(1.052)^27
=$58,954.40
For Alex:
58,954.40=P*(1.062)^27
P=58,954.40/(1.062)^27
=$11618.61
Hence difference will be:
=15000 - 11618.61
= $3381.39
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Answer:
C. 2 percent.
Explanation:
The computation of the annual real rate of interest is presented below:
Provided that
Nominal annual interest rate = 8%
Inflation rate = 5%
So, the annual real rate of interest is
Real rate of return = {( 1 + nominal annual rate of return) ÷ ( 1 + inflation rate)} - 1
= {( 1 + 0.08) ÷ ( 1 + 0.05)} - 1
= 2%