Answer the following question using the output below. If the profit per unit on Hot Salsa $(H$ increases to $$1\mathrm{.}25,$ determine the new objective function value.

$\backslash$table$[[$fariable Cells$],[,,$Final,Reduced,Objective,Allowable,Allowable$],[,$Name,Value,cost,Coefficient,Increase,Decrease$],[,$Hot Salsa,$560,0,1,0\mathrm{.}25,0\mathrm{.}107],[,$Mild Salsa,$240,0,1\mathrm{.}25,1\mathrm{.}1,3\mathrm{.}25],[,,,,$D$,,],[$Constraints$],[,$D$,$Final,Shadow,Constraint,Allowable,Allowable$],[,$Name,Value,Price,R$.$H$.$ Side,Increase,Decrease$],[,$Whole Tomatoes,$4480,0\mathrm{.}125,4480,1120,160],[,$Tomat,$1920,0,2080,1E+30,160],[,$Tomato Paste,$1600,0\mathrm{.}188,1600,40,320]]$

$$1000$

$$560$

$$240$

$$860$

$$300$