A company has $2$ million shares of common stock outstanding and $25,000$ semiannual bonds outstanding, each with an annual coupon rate of $10\%$ and a par value $$1,000.$ The common stock currently sells for $$37\mathrm{.}75$ per share and has a beta of $1\mathrm{.}3.$ The bonds have exactly $10$ years to maturity and the current annual yield to maturity $($YTM$)$ is $11\%.$ The market risk premium for stocks is $7\mathrm{.}6\%,$ risk$-$free Treasury Bills are yielding $5\mathrm{.}2\%,$ and company's tax rate is $35\%.$ Assume that CAPM holds, but IGNORE the impact of leverage on cost of equity capital $($ie$.$ this question is from Chapter $14,$ not $16!).$ Calculate the following:

Market Value of debt $=$ $ Blank $1.$ Fill in the blank, read surrounding text.

$($When calculating your bond price, keep as many decimals as possible in your intermediate steps. Round your final bond price to $2$ decimal places $($closest penny$),$ so that final answer is automatically rounded to closest dollar$-$ DO NOT use commas!$)$

Market Value Debt$/$Equity Ratio $=$ Blank $2.$ Fill in the blank, read surrounding text.

$($Express answer as a decimal, rounded to $2$ decimal places$-$ ie $0\mathrm{.}75)$

After tax Cost of Debt $=$ Blank $3.$ Fill in the blank, read surrounding text.

$\%($Express your answer in percentage terms, rounded to $2$ decimal places$-$ ie $19\mathrm{.}65)$

Cost of equity$=$ Blank $4.$ Fill in the blank, read surrounding text.

$\%($Express your answer in percentage terms, rounded to $2$ decimal places$-$ ie $24\mathrm{.}00)$

WACC $=$ Blank $5.$ Fill in the blank, read surrounding text.

$\%($Don$\text{'}$t round intermediate steps. Express your answer in percentage terms, rounded to $2$ decimal places$-$ ie $14\mathrm{.}51)$