$\backslash$table$[[$Month$,$Price per Share,# of Shares,Cash,Portfolio Value,HPR$],[6/1/2023,65,100,,$$$6,500,3\mathrm{.}08\%],[7/1/2023,67,100,,$$$6,700,-1\mathrm{.}49\%],[8/1/2023,66,100,,$$$6,600,],[9/1/2023,64,80,$$$1,280,,5\mathrm{.}00\%],[10/1/2023,68,80,$$$1,280,$$$6,720,3\mathrm{.}57\%],[11/1/2023,71,80,$$$1,280,$$$6,960,3\mathrm{.}45\%],[12/1/2023,74,80,$$$1,280,$$$7,200,]]$

Based on the table above, suppose PM sold $20$ shares of the stock A on $9/1/2023$ and kept the proceeds $($$$1,280)$ in cash. What is the HPR on the portfolio from $\frac{8}{1}\frac{?}{2023}$ to $\frac{9}{1}\frac{?}{2023},$ right after the sale of stock? $->$ Calculate Portfolio Value and then HPR in the blue cells.

A$.4\mathrm{.}62\%$

B$.5\mathrm{.}18\%$

C$.-2\mathrm{.}54\%$

D$.-3\mathrm{.}03\%$

E$.-7\mathrm{.}69\%$

You purchased a $5-$year annual interest coupon bond one year ago. Its coupon rate was $6\%$ and its par value was $$1,000.$ At the time you purchased the bond, the yield to maturity was $4\%.$ If you sold the bond after receiving the first interest payment and the bond's yield to maturity had changed to $3\%,$ your annual holding period return for that year would have been

A$.5\mathrm{.}11\%$

B$.5\mathrm{.}52\%$

C$.7\mathrm{.}57\%$

D$.8\mathrm{.}89\%$