Consider the following linear program: max 3a + 2b s. t. 1a + 1b ? 9 3a + 1b ? 24 1a + 2b ? 16 a, b ? 0 the value of the optimal solution is 25.5. suppose that the right-hand side of the constraint 1 is increased from 9 to 10. graph the newoptimal solution . use the solution to part (a) to determine the dual value for constraint 1. if required, round your answer to 1 decimal place. dual value: the computer solution for the linear program in problem 1 provides the following right-hand-side range information: variable rhs value allowable increase allowable decrease 1 9. 2.2 1. 2 24. 3. 11. 3 16. infinite 5.5 what does the right-hand-side range information for constraint 1 tell you about the dual value for constraint 1? if required, round your answers to five decimal places. the right-hand-side range for constraint 1 is to as long as the right-hand side stays within this range, the dual value of 1.5 . the dual value for constraint 2 is 0.5. using this dual value and the right-hand-side range information in part (c), what conclusion can be drawn about the effect of changes to the right-hand side of constraint 2? if required, round your answers to 1 decimal place. the improvement in the value of the optimal solution will for every unit increase in the right-hand side of constraint 2 as long as the right-hand side is need with the last four questions..stuck!