hristine’s Butter Cookies sells large and small tins of cookies. The factory can prepare at most 200 tins of cookies each day. Each large tin requires 2 pounds of butter. Each small tin requires one pound of butter. Only 300 lbs. of butter is available daily.

The profit from each day’s cookie production is estimated by the function, f(x,y) = $6.00x + $4.80y, where x is the number of large tins sold and y is the number of small tins sold. What is the maximum profit that Christine’s Butter Cookies can expect in a day?

Question

hristine’s Butter Cookies sells large and small tins of cookies. The factory can prepare at most 200 tins of cookies each day. Each large tin requires 2 pounds of butter. Each small tin requires one pound of butter. Only 300 lbs. of butter is available daily. 

The profit from each day’s cookie production is estimated by the function, f(x,y) = $6.00x + $4.80y, where x is the number of large tins sold and y is the number of small tins sold.  What is the maximum profit that Christine’s Butter Cookies can expect in a day?

anonymous · Answer

$ 1,080

anonymous · Answer

i just need to know if iam wrong?