A concert hall has 20,000 seats and two categories of ticket​ prices, ​$40 and ​$48. Assume that all seats in each category can be sold.

 A concert hall has 20,000 seats and two categories of ticket​ prices, ​$40 and ​$48. Assume that all seats in each category can be sold.

 

 

a. How many tickets of each category should be sold to bring in each of the returns indicated in the​ table?

This problem involves six​ quantities, two for each concert. Using inverse matrices provides an efficient way to find these quantities. Solve the problem for an arbitrary number of​ seats, k 1​, and​ return, k 2. 

 

 

 

 

Thanks