The note about debt included in the financial statements of Healdsburg Company for the year ended December $31,2017$ disclosed the following:

$7\mathrm{.}60\%$ notes due $2018$ $ $207,400,000$

$8\mathrm{.}10\%$ notes due $2023$ $ $351,200,000$

$8\mathrm{.}35\%$ notes due $2032$ $ $232,000,000$

$7\mathrm{.}98\%$ notes due $2040$ $ $207,000,000$

$6\mathrm{.}90\%$ notes due $2019$ $ $25,700,000$

The above table summarizes the long$-$term debt of the Company at December $31,2017.$ All of the notes were originally issued at their face $($maturity$)$ value and have been gradually repaid over time so that these amounts are the remaining balances at this date.

Assuming that the notes pay interest annually and mature on December $31$ of the respective years. $($FV of $$1,$ PV of $$1,$ FVA of $$1,$ PVA of $$1,$ FVAD of $$1$ and PVAD of $$1)($Use appropriate factor$($s$)$ from the tables provided.$)$

Required:

Suppose that Healdsburg wants to pay off the $8\mathrm{.}10\%$ notes on December $31,2018,($i$.$e$.,$ five years early$)$ when the going interest rate is $8\%,$ thereby retiring the $$351,200,000$ in debt. How much would Healdsburg have to pay for the notes $($principal only$)$ on this date in order to satisfy the noteholders? $($Round your final answer to the nearest dollar amount.$)$