The time from acceptance to maturity on a $$1,000,000$ banker's acceptance is $45$ days. The importer's bank's acceptance commission is $1\mathrm{.}75$ percent and the market rate for $45-$day $\frac{B}{A}$ is $5\mathrm{.}75$ percent. What amount will the exporter receive if he holds the $\frac{B}{A}$ until maturity? If he discounts the B$/$A with the importer's bank? Also determine the bond equivalent yield the Importer's bank will earn from discounting the B$/$A with the exporter. If the exporter's opportunity cost of capital is $11$ percent, should he discount the B$/$A or hold it to maturity? $($Do not round intermediate calculations. Round "Maturity value" to $2$ decimal places. Round "Bond equivalent yield" as a percent rounded to $2$ decimal places.$)$

$\backslash$table$[[,,],[$Amount the exporter will receive at maturity,,$],[$Amount the exporter will receive if discounted,,$],[$Bond equivalent yield,,$],[$Should he discount the $\frac{B}{A}$ or hold it to maturity?,,$]$