Create your own spreadsheet from the problem description using the American Applicances example as a guide. The Heinrich Company manufactures two types of plastic hanger

racks $($Foldaways and Straightaways$)$ especially suited for mounting

near clothes dryers. Because permanent press clothing must be hung

on hangers immediately after removal from the dryer, these items have

been especially popular. However, there is some concern that the

Preppie movement $($popularized by its own handbook$)$ will extinguish

polyester clothing; Heinrich is terribly interested in doing the best with

the resources it has while its products are still in demand. The first

type of hanger rack, the Foldaway, requires $10$ ounces of plastic

material and $0\mathrm{.}3$ hours of labor. Plastic costs Heinrich $10$ cents an

ounce; labor costs Heinrich $$20$ per hour. The second type of hanger

rack, the Straightaway, requires $15$ ounces of plastic and $0\mathrm{.}175$ hours

of labor. The prices of these resources are the same as those for the

Foldaway. Under current market conditions, Heinrich can sell the

Foldaway for $$12$ and the Straightaway for $$11.$ Heinrich is unable to

hire more than $350$ hours of labor a week, or buy more than $50,000$

ounces of plastic a week. How many Foldaways and Straightaways

should Heinrich produce to maximize their profit.