When its yield to marurity decreases by

decrease in its yield to matirilo were $2\%$

instead of $1\%,$ the bond price change would have been

A$.58$ ;

B$.$ less than $58$

C$.$ more thas $58$

Bond $G$ is sold for settlement on $6$ May $2020.$ Annual Coupon $4\%,$ Coupon Payment is Semiamuat;

Interest Payment Dates $10$ April and $10$ October, Maturity Date $10$ October $2023,$ Day$-$Count

Convention $30360,$ Annual Yield$-$to$-$Maturity $3\%.$

The full price of Bond G is: A$.102\mathrm{.}5.$ B$.103\mathrm{.}5.$ C$.103\mathrm{.}7.$

For Bond $G$ in the previous question. The accrued interest per $100$ of par value is closest to:

A$.0\mathrm{.}5,B,0,4,C*0\mathrm{.}3.$

The annual yield$-$to$-$maturity, stated with a periodicity of $6,$ for a five$-$year, zero$-$coupon bond pricel

at $77\mathrm{.}5$ per $100$ of par value

is closest to: A$.5\mathrm{.}1\%$ B$.6\mathrm{.}4\%$ C$.5\mathrm{.}7\%.$

The yield$-$to$-$maturity, stated with a periodicity of $2,$ of a zero$-$coupon bond with certain price and

certain maturity is $5\%.$

Then the bond's yield$-$to$-$maturity, stated with a periodicity of $4,$ will be:

A$.$ higher than $5\%$; B$.$ lower than $5\%,C$ equal $5\%$

A five$-$year, $5\%$ semiannual coupon payment corporate bond has a yield$-10-$maturity, quoted on a

semiamnual bond basis, is $4\mathrm{.}8\%.$

An analyst need to consent to a quanterly periodicity. Under this comversion, the yield$-$to$-$maturisy

is closest to:

A$.4\mathrm{.}77\%$ B$.4\mathrm{.}76\%.$ C$.4\mathrm{.}75\%$

A bond has an mumal yield to maturity of $5\%.$ What is the highest possible EAR if you can pick

any periodicity?

A$.4\mathrm{.}9\%$

B$.5\mathrm{.}0\%$

C$.5\mathrm{.}1\%$