I need help with these math answers really bad?

a local florist is making two types of floral arrangements for thanksgiving: regular and special. Each regular arrangement requires 3 mums, 3 daisies, and 2 roses, and each special arrangement reguires 4 mums, 2 daisies, and 4 roses. The florist has set aside 60 mums, 54 daisies, and 52 roses for the two types of arrangements,





The florist will make a profit of $2 on each regular arrangement and $3 on each special arrangement.





1. write an objective function for the profit.





2. Create a system of inequalities to represent the constraints. Graph the feasible region.





3. identify the vertices of the feasible region.





4. how much of each type of arrangement should the florist make in order to maximize the profit? what is the maximum profit?





5. If the maximum profit is achieved, will there be any flowers left over? Explain your reasoning.

I need help with these math answers really bad?
The problem is actually simple, just take a look at any Research Operations book, Taha is the author of one very famous and also so simple. The answer is some large to write it here but I'm sure that looking one example in that book will help you to do the problem by yourself.





If after that you still need help, post a comment and I'll try to write the answer.