Use the following data to answer questions #$9$ to #$13.$

A seven$-$year, $8\%$ annual coupon bond is first callable in four years and subsequently callable every year until maturity. The bond is callable first at $102$ on the coupon payment date in four years, at $101$ in five years, and at par value on coupon payment dates thereafter. It is trading today at $105.$

#$9.$ The bond's vield$-$to$-$first$-$call'is closest to:

$*$A$.6\mathrm{.}953\%$

$*$B$.6\mathrm{.}956\%$

$*$C$.6\mathrm{.}975\%$

$*$D$.7\mathrm{.}070\%$

#$10.$ The bond's vield$-$to$-$second$-$callis closest to:$$A$.6\mathrm{.}953\%$B$.6\mathrm{.}956\%$C$.6\mathrm{.}975\%$D$.7\mathrm{.}070\%$

#$11.$ The bond's vield$-$to$-$third$-$call is closest to:

$-$ A$.6\mathrm{.}953\%$

$*$B$.6\mathrm{.}956\%$

$*$C$.6\mathrm{.}975\%$

$*$D$.7\mathrm{.}070\%$

$12.$ The bond's yield$-$to$-$maturity is closest to:

$*$A$.6\mathrm{.}953\%$

$*$B$.6\mathrm{.}956\%$

$*$C$.6\mathrm{.}975\%$

$*$D$.7\mathrm{.}070\%$

#$13.$ The bond's yield$-$to$-$worst is closest to:

$*$A$.6\mathrm{.}953\%$

$*$B$.6\mathrm{.}956\%$

$*$C$.6\mathrm{.}975\%$D$.7\mathrm{.}070\%$