What is the expected annual current yield for each bond if the current price is:

a$.$ $$930\mathrm{.}50$ for Bond #$1?$

b$.$ $$859\mathrm{.}50$ for Bond #$2?$

What is the expected annual yield to maturity for each bond? $($Use TVM$)$

a$.$ Bond #$1$ selling for $$930\mathrm{.}50?$

b$.$ Bond #$2$ selling for $$859\mathrm{.}50$

What is the annual rate of capital gain if both bonds sell for $$900\mathrm{.}00$ per individual bond exactly one year from today? $($Be sure to pay attention to if it is a gain or loss$)$

a$.$ Bond #$1$ selling for $$930\mathrm{.}50$ today?

b$.$ Bond #$2$ selling for $$859\mathrm{.}50$ today?

Assume Long$-$term Bond #$2$ has $5$ years left of Call Protection and offers one extra year's worth of payments as a Call Premium. If you expect interest rates to decline to $7\mathrm{.}5\%$ in $5$ years, what is your Yield$-$to$-$Call?