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3. Consider the following linear program: Min 8X + 12Y SE IX 329 2x + 2Y = 10 63 21 H 18 XY Use the graphical solution procedure to find the opeimal solution b. Assume that the objective function coefficient changes from 06. Des the optimal solution change? Use the graphical solution procedure to find the new optimal solution Assume that the objective function coefficient for remains 8. but the objective fun tion coefficient for changes from 12 . Does the optimation change the Eraphical solution procedure to find the new optimal solution The sensitivity report for the linear program in purposes the following objek tive coefficient range information: Variable Allowable Increase Allowable Decrease Objective Comicient 8.00 12.000 NO 12.000 How would this objective coefficiente information help you are pub and fe prior to resolving the problem Source: Anderson, D. R, Sweeney, D. 1., Williams, T. A.Cam, D., Cochran, I., Fry, M., & Ohlmann, 1 W (2016). Quantitative Methods for Business. Thirteenth Edition. Boston Cengage learning 4. Consider the linear program in Problem 3. The value of the optimal solution is 48. Sup. pose that the right-hand side for constraint is increased from 9 to 10. Use the graphical solution procedure to find the new optimal solution b. Use the solution to part() to determine the shadow price for constraint 1. The sensitivity report for the linear program in Problem 3 provides the following right hand-side range information: Constraint R.H. Side 9.000 10000 18.000 Construint Allowable Increase DOO 8. 4 Allowable Decrease 4.00 Infinite What does the right hand side range information to contraint tell you about the shadow price for constraint The shadow price for comment in this show the right hand Nide range information in parte what can drawn about the effect of changes to the right hand side of con