Bond A has a $9\%$ annual coupon, matures in $12$ years, and has a $$1,000$ face value.

Bond B has a $7\%$ annual coupon, matures in $12$ years, and has a $$1,000$ face value.

Bond C has an $8\%$ annual coupon, matures in $12$ years, and has a $$1,000$ face value.

Each bond has a yield to maturity of $8\%.$

Calculate the price of each bond $($A$,$ B$,$ and C$)$ at the end of each year until maturity, assuming interest rates remain constant. Round your answers to the nearest cent.

What is the expected current yield for each bond in each year? for $12$ years. Round your answers to two decimal places.

What is the expected capital gains yield for each bond in each year for $12$ years? Round your answers to two decimal places.