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Diano4ka-milaya [45]
4 years ago
15

Suppose you purchase a​ 10-year bond with 6.5 % annual coupons. You hold the bond for four​ years, and sell it immediately after

receiving the fourth coupon. If the​ bond's yield to maturity was 5.3 % when you purchased and sold the​ bond, a. What cash flows will you pay and receive from your investment in the bond per $ 100 face​ value? b. What is the annual rate of return of your​ investment?
Business
1 answer:
Andrews [41]4 years ago
4 0

Answer:

  • a. What cash flows will you pay and receive from your investment in the bond per $ 100 face​ value?

Year 0   Year 1   Year 2   Year 3   Year 4  

-$109,13   $6,50   $6,50   $6,50   $112,53 (6,5+106,03)  

  • b. What is the annual rate of return of your​ investment?

5,3%, the YTM of the bond.

Explanation:

If the YTM of the bond does not change during the year, it means that at the time the bond was sold, the total rate of return would be the same as was when the bonds were purchased, in this case 5,3%.  

  • Bond Value

Principal Present Value  =  F /  (1 + r)^t  

Coupon Present Value   =  C x [1 - 1/(1 +r)^t] / r  

Price of the Bond at the moment it was purchased:  

The price of this bond it's $59,66 + $6,5 = $109,13  

Present Value of Bonds $59,66 = $100/(1+0,053)^10    

Present Value of Coupons $49,47 =  $6,5 (Coupon) x 7,61  

7,61 =   [1 - 1/(1+0,053)^10 ]/ 0,053  

Price of the Bond 4 years later:    

The price of this bond it's $73,66 + $32,68 = $106,03    

Present Value of Bonds $73,66 = $100/(1+0,053)^6      

Present Value of Coupons $32,68 =  $6,50 (Coupon) x 5,03    

5,03 =   [1 - 1/(1+0,053)^6 ]/ 0,053    

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Answer:

Worley Company

                                                 Units       Completion %          Equivalent Units

                                                                                                  D. Mat       CC

Beginning work in process    2,400             35%                   2400        840  

Transferred                             10,800                                  10,800        10,800

Ending work in process          <u>1,900               60%                1900         1140</u>

<u> Total                                       15100                                      15,100       12780</u>

Worley Company

Number of Equivalent Units of Production

Whole Units    15100

Direct Materials Equivalent Units    15,100

Conversion Equivalent Units 12780

Inventory in process, beginning= Direct Materials + Conversion Costs

                                                   =       2400 +  840  = 3240

Transferred to Packing Department= Direct Materials + Conversion Costs

                                                               =    10,400 + 10400

                                                               

Inventory in process, ending =  Direct Materials + Conversion Costs

                                                 =     1900 +1410= 3310

Total=       Direct Materials + Conversion Costs= 15,100 + 12780=  27880

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