What is the expected capital gains yield for each bond? What is the expected total return for each bond? Round your answers to two decimal places.

Bond A Bond B Bond C

Expected capital gains yield fill in the blank $17$

$\%$ fill in the blank $18$

$\%$ fill in the blank $19$

$\%$

Expected total return fill in the blank $20$

$\%$ fill in the blank $21$

$\%$ fill in the blank $22$

$\%$

Mr$.$ Clark is considering another bond, Bond D$.$ It has an $8\%$ semiannual coupon and a $$1,000$ face value $($i$.$e$.,$ it pays a $$40$ coupon every $6$ months$).$ Bond D is scheduled to mature in $6$ years and has a price of $$1,160.$ It is also callable in $4$ years at a call price of $$1,070.$

What is the bond's nominal yield to maturity? Round your answer to two decimal places.

fill in the blank $23$

$\%$

What is the bond's nominal yield to call? Round your answer to two decimal places.

fill in the blank $24$

$\%$

If Mr$.$ Clark were to purchase this bond, would he be more likely to receive the yield to maturity or yield to call? Explain your answer.

Because the YTM is

the YTC$,$ Mr$.$ Clark

expect the bond to be called. Consequently, he would earn

This is the information i already have:

Clifford Clark is a recent retiree who is interested in investing some of his savings in corporate bonds. His financial planner has suggested the following bonds:

Bond A has a $13\%$ annual coupon, matures in $12$ years, and has a $$1,000$ face value.

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

Bond C has an $11\%$ annual coupon, matures in $12$ years, and has a $$1,000$ face value.

Each bond has a yield to maturity of $11\%.$

Price $($Bond A$)$: $ fill in the blank $8$

$1129\mathrm{.}85$

Price $($Bond B$)$: $ fill in the blank $9$

$870\mathrm{.}15$

Price $($Bond C$)$: $ fill in the blank $10$

$1000\mathrm{.}00$

Calculate the current yield for each of the three bonds. $($Hint: The expected current yield is calculated as the annual interest divided by the price of the bond.$)$ Round your answers to two decimal places.

Current yield $($Bond A$)$: fill in the blank $11$

$11\mathrm{.}51$

$\%$

Current yield $($Bond B$)$: fill in the blank $12$

$10\mathrm{.}34$

$\%$

Current yield $($Bond C$)$: fill in the blank $13$

$11\mathrm{.}00$

$\%$

If the yield to maturity for each bond remains at $11\%,$ what will be the price of each bond $1$ year from now? Round your answers to the nearest cent.

Price $($Bond A$)$: $ fill in the blank $14$

$1124\mathrm{.}13$

Price $($Bond B$)$: $ fill in the blank $15$

$857\mathrm{.}87$

Price $($Bond C$)$: $ fill in the blank $16$

$1000\mathrm{.}00$