Assume Deere & Company's $201610-$K reports the following footnote relating to long$-$term debt. Deere's borrowings include $$200$ million, $6\mathrm{.}55\%$ debentures $($unsecured bonds$),$ due in $2028($highlighted below$).$

Long$-$term borrowings at October $31$ consisted of the following in millions of dollars:

Notes and debentures $20162015$

Medium$-$term notes:

Average interest rate of $9\mathrm{.}2\%-2015$ $$20$

Swapped $$170$ to Euro at average variable interest rates of $3\mathrm{.}1\%-2015250$

$7\mathrm{.}85\%$ debentures due $2020$ $$500500$

$6\mathrm{.}95\%$ notes due $2021$: $($$$700$ principal$)$

Swapped to variable interest rates of $5\mathrm{.}2\%-2016,3\mathrm{.}1\%-2015744786$

$8\mathrm{.}95\%$ debentures due $2021200200$

$8-1/2\%$ debentures due $2022200200$

$6\mathrm{.}55\%$ debentures due $2028200200$

$8\mathrm{.}10\%$ debentures due $2030250250$

$7\mathrm{.}125\%$ notes due $2031300300$

Other notes $2922$

Total $$2,423$ $$2,728$

A recent price quote on Deere's $6\mathrm{.}55\%$ debentures indicates that Deere's bonds have a market price of $108\mathrm{.}104(108\mathrm{.}104\%$ of face value$),$ resulting in a yield to maturity of $5\mathrm{.}89\%.$

How much cash would Deere have to pay to repurchase the $6\mathrm{.}55\%$ debentures at the quoted market price of $108\mathrm{.}104?($Assume no interest is owed when Deere repurchases the debentures.$)$

Select one:

A$.$ $$211\mathrm{.}780$ million

B$.$ $$213\mathrm{.}100$ million

C$.$ $$216\mathrm{.}208$ million

D$.$ $$200\mathrm{.}000$ million