To solve this problem, we'll analyze the given bond details and complete the table accordingly. Here's the breakdown:

Given Data:

• Par Value: 1000
• Yield Rate: 7.6% compounded semi-annually (i.e., 3.8% per period)
• Coupon Rate: 5.6% compounded semi-annually (i.e., 2.8% per period)
• Book Value after 5th Coupon: 1100

Key Concepts:

1. Coupon Payment Calculation:

   • Semi-annual coupon rate = $2.8\% \times 1000 = 28$.
   • Thus, each coupon payment is 28.

2. Interest Calculation:

   • The semi-annual yield rate is $3.8\%$.
   • Interest earned for the 5th coupon period is calculated as: $\text{Interest} = 3.8\% \times 1100 = 41.8$

3. Principal Adjustment:

   • The principal adjustment is the difference between the book value at the end of the previous period plus the coupon payment and the book value after the current period.

Completing the Table:

Let’s fill in the details using the above calculations.

• For the 5th Coupon:
  • Coupon: 28
  • Interest: 41.8 (calculated above)
  • Principal: $\text{Principal} = \text{Coupon Payment} + \text{Interest} - \text{Change in Book Value} = 28 + 41.8 - 1100 = 30.2$
  • Book Value: 1100 (given)

Would you like me to proceed with calculating the values for the 6th coupon or clarify any part of the current explanation?

Here are some related questions:

1. How do bond yields affect the market price of bonds?
2. What is the difference between the coupon rate and the yield rate?
3. How do compounding frequencies impact bond valuation?
4. What happens to bond prices when market interest rates change?
5. How can one calculate the present value of a bond?

Tip: Understanding how semi-annual compounding works can help you better assess bond returns over different periods.