A 6 An educational software company produces two software packages: an
algebraic solver and a graphing program. They project a demand for at least
100 algebraic solvers and 80 graphing programs each day. They can produce
up to 200 algebraic solvers and 170 graphing programs per day. They need
to produce at least 200 software packages each day to satisfy existing orders.
Each algebraic solver makes a loss of $1.50. Each graphing program makes
a profit of $4.50.
Determine how many of each software package the company should
produce each day to maximize its profits.