The head of operations for a movie studio wants to determine which of two new scripts they should select for their next major production. $($Due to budgeting constraints, only one new picture can be undertaken at this time.$)$ She feels that script #$1$ has a $70$ percent chance of earning about $$10,000,000$ over the long run, but a $30$ percent chance of losing $$2,000,000.$ If this movie is successful, then a sequel could also be produced, with an $80$ percent chance of earning $$5,000,000,$ but a $20$ percent chance of losing $$1,000,000.$ On the other hand, she feels that script #$2$ has a $60$ percent chance of earning $$12,000,000,$ but a $40$ percent chance of losing $$3,000,000.$ If successful, its sequel would have a $50$ percent chance of earning $$8,000,000,$ but a $50$ percent chance of losing $$4,000,000.$ Of course, in either case, if the original movie were a "flop," then no sequel would be produced.

Based on max EMV what is the expected value for the optimal decision $($choose the nearest solution$)?$