On January $1,2024,$ Avalanche Corporation borrowed $$122,000$ from First Bank by issuing a two$-$year, $8\%$ fixed$-$rate note with annual interest payments. The principal of the note is due on December $31,2025.$

Avalanche wanted to hedge against declines in general interest rates, so it also entered into a two$-$year SOFRbased interest rate swap agreement on January $1,2024,$ and designates it as a fair value hedge. Because the swap is entered at market rates, the fair value of the swap is zero at inception.

The agreement called for the company to receive fixed interest at the current SOFR swap rate of $5\%$ and pay floating interest tied to SOFR. This arrangement results in an effective variable rate on the note of SOFR $+3\%.$

The contract specifies that the floating rate resets each year on June $30$ and December $31$ for the net settlement that is due the following period. In other words, the net cash settlement is calculated using beginning$-$of$-$period rates.

The SOFR rates on the swap reset dates and the fair values of the swap obtained from a derivatives dealer are as follows:

$\backslash$table$[[$Floating rate $($SOFR$),\frac{1}{1}\frac{?}{24},\frac{6}{30}\frac{?}{24},\frac{12}{31}\frac{?}{24},\frac{6}{30}\frac{?}{25},\frac{12}{31}\frac{?}{25}$

On January $1,2024,$ Avalanche Corporation borrowed $$122,000$ from First Bank by issuing a two$-$year, $8\%$ fixed$-$rate note with annual interest payments. The principal of the note is due on December $31,2025.$

Avalanche wanted to hedge against declines in general interest rates, so it also entered into a two$-$year SOFRbased interest rate swap agreement on January $1,2024,$ and designates it as a fair value hedge. Because the swap is entered at market rates, the fair value of the swap is zero at inception.

The agreement called for the company to receive fixed interest at the current SOFR swap rate of $5\%$ and pay floating interest tied to SOFR. This arrangement results in an effective variable rate on the note of SOFR $+3\%.$

The contract specifies that the floating rate resets each year on June $30$ and December $31$ for the net settlement that is due the following period. In other words, the net cash settlement is calculated using beginning$-$of$-$period rates.

The SOFR rates on the swap reset dates and the fair values of the swap obtained from a derivatives dealer are as follows:

$\backslash$table$[[$Floating rate $($SOFR$),\frac{1}{1}\frac{?}{24},\frac{6}{30}\frac{?}{24},\frac{12}{31}\frac{?}{24},\frac{6}{30}\frac{?}{25},\frac{12}{31}\frac{?}{25},],[$Fair value of interest rate swap,$5\%,{60}^8,$$$(1,634),$$$1,191,$$$1,216,$$$8$