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?

$\backslash$table$[[$Variable Cells,Final,Reduced,Objective :$,$Allowable :$,$Allowable$],[,],[$Celi$,$Name,Value,Cost,Coefficient,Increase,Decrease$],[$SB$$18$:$,$Map A$,1500,0,1,1,0\mathrm{.}3333],[$SCS$18,$Map B$,1000,0,1$:$,0\mathrm{.}33333,1E+30$