Niloy has a small restaurant that just netted $$132676$ profits for the completed year. Niloy is implementing a new product line which he feels $74\%$ of the time will result in the company growing at $1\mathrm{.}2\%$ per year forever the remainder of the time may cause the business to shrink $1\mathrm{.}2\%$ per year forever. The cost of his loan, which you may assume is fairly priced, is $9\mathrm{.}3\%$ EAR. Assuming that Niloy's utility function is natural logarithmic $($In$),$ what would be the price that we would be willing to sell the restaurant for today?

$[$Please give your answer in dollars, so the entry $2034\mathrm{.}56$ will be interpreted as $$2,034\mathrm{.}56$

$[$Hint find the EUT and then invert as you would for a CEQ$]$