The Profit Function for Two Types of IPod Is$ =-5 x_{1}^{2}+38 x_{1}-5 x_{2}^{2}+44 x_{2}+520 $

Question

Examlex · Accepted Answer

The Answer is a. The optimization model is,
Max

-5 x_{1}^{2}+38 x_{1}-5 x_{2}^{2}+44 x_{2}+520

s.t.

6 x_{1}+8 x_{2} \leq 50

x_{1}, x_{2} \geq 0

b. The optimal solution is: = 3.32 and = 3.76 with a profit of $685.8. The spreadsheet model is:
$a. The optimization model is, Max -5 x_{1}^{2}+38 x_{1}-5 x_{2}^{2}+44 x_{2}+520 s.t. 6 x_{1}+8 x_{2} \leq 50 x_{1}, x_{2} \geq 0 b. The optimal solution is: = 3.32 and = 3.76 with a profit of $685.8. The spreadsheet model is:$
$a. The optimization model is, Max -5 x_{1}^{2}+38 x_{1}-5 x_{2}^{2}+44 x_{2}+520 s.t. 6 x_{1}+8 x_{2} \leq 50 x_{1}, x_{2} \geq 0 b. The optimal solution is: = 3.32 and = 3.76 with a profit of $685.8. The spreadsheet model is:$ $a. The optimization model is, Max -5 x_{1}^{2}+38 x_{1}-5 x_{2}^{2}+44 x_{2}+520 s.t. 6 x_{1}+8 x_{2} \leq 50 x_{1}, x_{2} \geq 0 b. The optimal solution is: = 3.32 and = 3.76 with a profit of $685.8. The spreadsheet model is:$

The Profit Function for Two Types of IPod Is $=-5 x_{1}^{2}+38 x_{1}-5 x_{2}^{2}+44 x_{2}+520$

Definitions:

The Profit Function for Two Types of IPod Is =−5x12+38x1−5x22+44x2+520 =-5 x_{1}^{2}+38 x_{1}-5 x_{2}^{2}+44 x_{2}+520 =−5x12​+38x1​−5x22​+44x2​+520

Definitions:

The Profit Function for Two Types of IPod Is $=-5 x_{1}^{2}+38 x_{1}-5 x_{2}^{2}+44 x_{2}+520$