Quality Bike Maps has produced four map designs for the local area. A limited amount of time $($in minutes$)$ is allocated to the printing, cutting and folding of each map. Additionally, at least one thousand of map designs A$,$ B$,$ and C must be printed. The profit per map is $$1$ for A and B and $$2$ for C and D$.$ Using the Report below, if the RHS of the Print constraint increased by $100,$ by how much will the objective function value change?Variable CellsCellNameFinalValueReduced CostObjective CoefficientAllowable IncreaseAllowable Decreasealog$B$$18$ Map A$15000110\mathrm{.}33331$E$+30$$C$$18$: Map B $D$$18$ Map C$1000010\mathrm{.}333331000020\mathrm{.}333331$E$+30$$E$$18$ Map D$2833\mathrm{.}330210\mathrm{.}5$ConstraintsFinal ValueCell NameShadow PriceConstraint R$.$H$.$ SideAllowableAllowable DecreaseIncrease$B$$24$ Print$150000\mathrm{.}51500010005666\mathrm{.}6667$$B$$25$Cut$165000200001$E$+303500$$B$$26$ Fold$200000\mathrm{.}166672000070001000$oardi$B$$27$ PrintA$1500010005001$E$+30$$B$$28$: PrintB$1000-0\mathrm{.}33333100017501000$$B$$29.$ PrintC$1000-0\mathrm{.}3333310005001000$The objective function value will stay the same $($No change$)$The objective function value will increase by $50$The objective function value will decrease by $50$The objective function value will increase by $100$The objective function value will increase by $166\mathrm{.}67$