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Karo-lina-s [1.5K]
2 years ago
8

An investor has two bonds in her portfolio, Bond C and Bond Z. Each bond matures in 4 years, has a face value of $1,000, and has

a yield to maturity of 8.9%. Bond C pays a 10% annual coupon, while Bond Z is a zero coupon bond. Assuming that the yield to maturity of each bond remains at 8.9% over the next 4 years, calculate the price of the bonds at each of the following years to maturity.
Years to Maturity Price of Bond C Price of Bond Z
4 $ $
3 $ $
2 $ $
1 $ $
0 $ $
Business
1 answer:
aliya0001 [1]2 years ago
4 0

Answer:

Years to maturity       Price of Bond C            Price of Bond Z

         4                               $1,084.42                       $711.03

         3                               $1,065.93                       $774.31

         2                               $1,045.80                      $843.23

         1                                $1,023.88                       $918.27

Explanation:

Note: See the attached excel for the calculations of the prices of Bond C and Bond Z.

The price of each bond of the bond can be calculated using the following excel function:

Bond price = -PV(rate, NPER, PMT, FV) ........... (1)

Where;

rate = Yield to maturity of each of the bonds

NPER = Years to maturity

PMT = Payment = Coupon rate * Face value

FV = Face value

Substituting all the relevant values into equation (1) for each of the Years to Maturity and inputting them into relevant cells in the attached excel sheet, we have:

Years to maturity       Price of Bond C            Price of Bond Z

         4                               $1,084.42                       $711.03

         3                               $1,065.93                       $774.31

         2                               $1,045.80                      $843.23

         1                                $1,023.88                       $918.27

Download xlsx
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Answer:

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Explanation:

Hi, first we need to establish the cash flow of the bond, so we can find the after tax cost of the bond. After we find the after tax cash flow of the bond, we must use the IRR function of MS Excel to find the semi-annual cost of this debt, but, all after tax debts should be presented in annual basis. Let me walk you through the process. First, let me show you how it should look.

Face Value      100  

price              101,4  

years                7 years  

Coupon                9%  

Coupon                4,5% semi-annually  

tax                      30%  

   

Per       Cash Flow After Tax  

0                 101,4 101,4  

1                   -4,5 -3,15  

2                   -4,5 -3,15  

3                   -4,5 -3,15  

4                   -4,5 -3,15  

5                   -4,5 -3,15  

6                   -4,5 -3,15  

7                   -4,5 -3,15  

8                   -4,5 -3,15  

9                  -4,5 -3,15  

10                  -4,5 -3,15  

11                  -4,5 -3,15  

12                  -4,5 -3,15  

13                  -4,5 -3,15  

14               -104,5 -73,15  

   

Cost of Debt 1,04% semi-annually

Cost of Debt 2,09% annually

Ok, now, as you can see, there are 14 periods, that is because the coupon is paid semi-annually, the way to find the cash flow (I mean, the bond´s coupon) is:

Coupon (semi-annual)=(Face Value)x\frac{0.09}{2} =4.5

At the end (period 14), we need to add the face value and the coupon, that is $100+$4.5=$104.5

Now, to find the value of the third column (after-tax cost), we do the following.

After-tax-Cost=Couponx(1-taxes)=4.5(1-0.3)=3.15\\

Now, consider this, you are receiving 101.4 for every 100 of debt, that means that you are receiving more money than the emission value, and paying interests over 100 instead of 101.4, that is why we have to use the IRR excel function to find out the semi-annual cost of debt. That is, 1.04%.

Now, to make this an effective annual rate, we calculate it like this.

EffectiveAnnualRate=(1+semi-annual Rate)^{\frac{1}{2} }  -1=(1+0.0104)^{\frac{1}{2} } -1=0.0209

Finally, the after-tax cost of this debt is = 2.09%

Best of luck.

6 0
3 years ago
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