# Question

Solve the model formulated in Problem 7 for Southern Sporting Goods Company graphically.

a. Identify the amount of unused resources (i.e., slack) at each of the graphical extreme points.

b. What would be the effect on the optimal solution if the profit for a basketball changed from $12 to $13? What would be the effect if the profit for a football changed from $16 to $15?

c. What would be the effect on the optimal solution if 500 additional pounds of rubber could be obtained? What would be the effect if 500 additional square feet of leather could be obtained?

a. Identify the amount of unused resources (i.e., slack) at each of the graphical extreme points.

b. What would be the effect on the optimal solution if the profit for a basketball changed from $12 to $13? What would be the effect if the profit for a football changed from $16 to $15?

c. What would be the effect on the optimal solution if 500 additional pounds of rubber could be obtained? What would be the effect if 500 additional square feet of leather could be obtained?

## Answer to relevant Questions

For the linear programming model for Southern Sporting Goods Company, formulated inProblem 7 and solved graphically in Problem 8:a. Determine the sensitivity ranges for the objective function coefficients and constraint ...Solve the model formulated in Problem 13 for Irwin Textile Mills graphically.a. How much extra cotton and processing time are left over at the optimal solution? Is the demand for corduroy met?b. What is the effect on the ...Solve the linear programming model formulated in Problem 19 for the Bradley farm by using the computer.a. The Bradleys have an opportunity to lease some extra land from a neighbor. The neighbor is offering the land to them ...Solve the linear programming model formulated in Problem 28 for the Bluegrass Distillery graphically.a. Indicate the slack and surplus available at the optimal solution point and explain their meanings.b. What increase in ...Transform the following linear programming model into standard form and solve by using the computer:Maximize Z = 140x1 + 205x2 + 190x3Subject to10x1 + 15x2 + 8x3 ≤ 610x1 / x2 ≤ 3x1 ≥ 0.4(x1 + x2 + x3)x2 ≥ x3x1, x2, ...Post your question

0