Solve for D$.$

In preparing for the upcoming holiday season, Fresh Toy Company $($FTC$)$ designed a new doll called The Dougie that teaches

children how to dance. The fixed cost to produce the doll is $$100,000.$ The variable cost, which includes material, labor, and

shipping costs, is $$29$ per doll. During the holiday selling season, FTC will sell the dolls for $$37$ each. If FTC overproduces the

dolls, the excess dolls will be sold in January through a distributor who has agreed to pay FTC $$10$ per doll. Demand for new

toys during the holiday selling season is extremely uncertain. Forecasts are for expected sales of $60,000$ dolls with a standari

deviation of $15,000.$ The normal probability distribution is assumed to be a good description of the demand. FTC has

tentatively decided to produce $60,000$ units $($the same as average demand$),$ but it wants to conduct an analysis regarding

this production quantity before finalizing the decision.

unit production quantity and a more conservative $50,000-$unit production quantity. Run your simulation with these tws

production quantities. $($Use at least $1,000$ trials. Round your answers to the nearest integer.$)$

What is the mean profit $($in dollars$)$ associated with $50,000$ units?

$

What is the mean profit $($in dollars$)$ associated with $70,000$ units?

$