A $10-$year bond with a face value of $$1,000$ and $12\%$ annual coupons is trading with a current yield to

maturity of $12\%$ compounded annually.

An investor recently purchased the bond and plans to sell it in $5$ years time, right after receiving a coupon

payment. The projected yield to maturity $($YTM$)$ at the sale is $16\%$ compounded annually, and the expected

reinvestment rate for coupons is $10\%$ compounded annually.

What is the price of the bond today?

$

$($Round to two decimal places$)$

What is the expected bond price in $5$ years' time?

$

$($Round to two decimal places$)$

What is the total expected value of the reinvested coupon payments in $5$ years' time?

$

$($Round to two decimal places$)$

What will be the expected annual rate of return on this bond investment in $5$ years' time?

$\%($Round to two decimal places$)$