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otez555 [7]
2 years ago
7

A newly issued bond has a coupon rate of 7 percent and semiannual interest payments. The bonds are currently priced at par. The

effective annual rate provided by these bonds must be:
Business
1 answer:
aleksandrvk [35]2 years ago
5 0

Answer: 7.12%

Explanation:

Effective Annual Interest rate is the nominal interest rate adjusted for the number of compounding periods a financial product will experience in a period of time.

To calculate the Effective Annual Rate one can use the following formula,

Effective Rate of Interest = (1+r/m)^m - 1

where r is the rate and

M is the no of compounding periods per year which in this case would be 2 because the payments are semi annual

Plugging in figures would give us,

Effective Rate of Interest = (1+0.07/2)^2 - 1

=0.0712

= 7.12%

If you need any clarification do comment or react.

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Less

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Stephanie seals is a cpa who is working as a controller for brentwood corporation. she is not in public practice
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The 7 percent semiannual coupon bonds of Over The Counter, Inc., are selling for $1,102.25. The bonds have a face value of $1,00
levacccp [35]

Answer:

YTM = 2.84%

Explanation:

We know,

YTM = \frac{I + \frac{M - V_{0}}{n} }{\frac{2M + V_{0} }{3}}

Here,

I = Coupon payment = It is calculated by multiplying the coupon interest rate by the par value of the bond.

M = Bond's par value.

Vo = Bond's current market price.

n = Number of years or periods.

Given,

n = 18

I = Semiannual coupon bonds rate = $1,000*7%*(1/2) = $70 ÷ 2 = $35

M = Par value of a bond = $1,000

Vo = Market value of the bond = $1,102.50

Therefore,

YTM = \frac{35 + \frac{1,000 - 1,102.25}{18} }{\frac{2*1,000 + 1,102.25}{3}}

or, YTM = \frac{35 - 5.68}{\frac{3,102.25}{3}}

or, YTM = $29.32 ÷ $1,034.08

or, YTM = 0.0284

Therefore, YTM = 2.84%

5 0
2 years ago
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Investors' Choice Fund had NAV per share of $37.25 on January 1, 2012. On December 31 of the same year the fund's rate of return
RideAnS [48]

Answer:

Explanation:

As fund rate of return = (final NAV - Initial NAV + Income distribution) / (Initial NAV)

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NAV)

7 0
2 years ago
Read 2 more answers
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