A Treasury coupon bond has $5-$year to maturity with a face value of $$1,000$ and a

current market price of $$984\mathrm{.}6.$ The bonds pay coupon annually and have a yield

to maturity of $4$ percent. Jake, a bond speculator, just purchased the bond at the

current market price.

Part $1$

What is the coupon rate?

Part $2$

Jake is not happy with the $4\%$ YTM$,$ he wants to earn higher rate of return. He

anticipates to hold the bond for only one year and earn $6\%$ in that year. His

strategy is to cash in the first coupon at the end of the first year and then sell the

bond right away. What market price should he predict in one year's time?

Part $3$

What will be the YTM in one year if his prediction is accurate?

Part $4$

What will be the market price in one year if the YTM stays at $4\%?$