Given the below sensitivity analysis table for a cost minimization

SENSITIVITY ANALYSIS TABLE

$\backslash$table$[[$Variable$,$Solution,Origin,I Value,$\backslash$table$[[$Lower$],[$Bound$]],\backslash$table$[[$Upper$],[$Bound$]]],[x_1,25\mathrm{.}71,,,0\mathrm{.}67,3],[x2,21\mathrm{.}43,,,0\mathrm{.}67,3],[$Constraints$,$Dual Price,$\backslash$table$[[$Slack $/],[$Surplus$]],\backslash$table$[[$Original$],[$Value$]],\backslash$table$[[$Lower$],[$Bound$]],\backslash$table$[[$Upper$],[$Bound$]]],[$Constraint $1,-0\mathrm{.}57,0,90,40,152],[$Constraint $2,0,88\mathrm{.}57,160,-$Infinity,$248\mathrm{.}57],[$Constraint $3,-0\mathrm{.}14,0,120,91\mathrm{.}82,270],[$Constraint $4,0,48\mathrm{.}57,70,21\mathrm{.}43,$Infinity$]]$

By increasing the Right hand side value for Constraint $1,$ to $120,$ the change in the objective function value is closest to: