Braxton Technologies, Inc. issued bonds on January 1, 20x1. Braxton's accountant has projected the following ar schedule from issuance until maturity: Date 1/1/20x1 6/30/20x1 12/31/20x1 6/30/20x2 12/31/20x2 6/30/20x3 12/31/20x3 6/30/20x4 12/31/20x4 Cash interest $7,000 7,000 7,000 7,000 7,000 7,000 7,000 7,000 Effective interest $6,211 6,187 6,163 6,137 6,112 6,085 6,057 6,029 Decrease in balance $789 813 837 863 888 915 943 971 Outstanding balance $207,020 206,230 205,417 204,580 203,717 202,829 201,913 200,971 200 000

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**Amortization Schedule for Braxton Technologies, Inc. Bonds**

Braxton Technologies, Inc. issued bonds on January 1, 20X1. Braxton's accountant has projected the following amortization schedule from issuance until maturity:

| Date         | Cash Interest | Effective Interest | Decrease in Balance | Outstanding Balance |
|--------------|---------------|---------------------|---------------------|---------------------|
| 1/1/20X1     |               |                     |                     | $207,020            |
| 6/30/20X1    | $7,000        | $6,211              | 789                 | 206,230             |
| 12/31/20X1   | 7,000         | 6,187               | 813                 | 205,417             |
| 6/30/20X2    | 7,000         | 6,163               | 837                 | 204,580             |
| 12/31/20X2   | 7,000         | 6,137               | 863                 | 203,717             |
| 6/30/20X3    | 7,000         | 6,112               | 888                 | 202,829             |
| 12/31/20X3   | 7,000         | 6,085               | 915                 | 201,913             |
| 6/30/20X4    | 7,000         | 6,057               | 943                 | 200,971             |
| 12/31/20X4   | 7,000         | 6,029               | 971                 | 200,000             |

**Explanation**

- **Cash Interest:** The fixed cash payment made semiannually, amounting to $7,000.
- **Effective Interest:** The interest expense recognized, computed using the effective interest rate method.
- **Decrease in Balance:** The reduction in the outstanding balance after each interest payment.
- **Outstanding Balance:** The remaining balance of the bond after accounting for the interest and payments made up to that date.

**Question**

What is the **annual** stated interest rate on the bonds?

---

This schedule illustrates the amortization of bonds over time, reflecting how the bond liability is reduced with each payment period while interest is simultaneously applied. Understanding these calculations is
Transcribed Image Text:**Amortization Schedule for Braxton Technologies, Inc. Bonds** Braxton Technologies, Inc. issued bonds on January 1, 20X1. Braxton's accountant has projected the following amortization schedule from issuance until maturity: | Date | Cash Interest | Effective Interest | Decrease in Balance | Outstanding Balance | |--------------|---------------|---------------------|---------------------|---------------------| | 1/1/20X1 | | | | $207,020 | | 6/30/20X1 | $7,000 | $6,211 | 789 | 206,230 | | 12/31/20X1 | 7,000 | 6,187 | 813 | 205,417 | | 6/30/20X2 | 7,000 | 6,163 | 837 | 204,580 | | 12/31/20X2 | 7,000 | 6,137 | 863 | 203,717 | | 6/30/20X3 | 7,000 | 6,112 | 888 | 202,829 | | 12/31/20X3 | 7,000 | 6,085 | 915 | 201,913 | | 6/30/20X4 | 7,000 | 6,057 | 943 | 200,971 | | 12/31/20X4 | 7,000 | 6,029 | 971 | 200,000 | **Explanation** - **Cash Interest:** The fixed cash payment made semiannually, amounting to $7,000. - **Effective Interest:** The interest expense recognized, computed using the effective interest rate method. - **Decrease in Balance:** The reduction in the outstanding balance after each interest payment. - **Outstanding Balance:** The remaining balance of the bond after accounting for the interest and payments made up to that date. **Question** What is the **annual** stated interest rate on the bonds? --- This schedule illustrates the amortization of bonds over time, reflecting how the bond liability is reduced with each payment period while interest is simultaneously applied. Understanding these calculations is
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