A beauty product company is developing a new fragrance named Happy Forever. There is a probability of

$0$

$.$

$4$

$9$

$$that consumers will love Happy Forever, and in this case, annual sales will be

$1$

$.$

$0$

$9$

$$million bottles; a probability of

$0$

$.$

$3$

$7$

$$that consumers will find the smell acceptable and annual sales will be

$1$

$70$

$,$

$0$

$0$

$0$

$$bottles; and a probability of

$0$

$.$

$1$

$4$

$$that consumers will find the smell unpleasant and annual sales will be only

$51$

$,$

$0$

$0$

$0$

$$bottles$.$ The selling price is $

$3$

$7$

$,$

$$and the variable cost is $

$1$

$1$

$$per bottle. Fixed production costs will be $

$1$

:

$10$

$$million per year, and depreciation will be $

$1$

$.$

$1$

$9$ million. Assume that the marginal tax rate is

$2$

$7$

$$percent$.$ What are the expected annual incremental after

$-$

tax free cash flows from the new fragrance?

$($

Round answer to

$0$

$$decimal places, e

$.$

g

$.$

$5$

$,$

$2$

$7$

$5$

$.$

$)$