I don't know how to re-solve the new model, so please explain the answers for the question below in detail. Thank you!

Exhibit 1 In the Blue Ridge Hot Tubs example, the LP problem was formulated as follows: MAX: 350X1 + 300X2 S.T.: 1X1 + 1X2 = 0 } profit } pumps } labor } tubing } nonnegativity Please answer questions 1 to 11 based on the sensitivity report. Verify the solution using Fig.4_4. Adjustable Cells Final Reduced Objective Allowable Allowable Cell Name Value Cost Coefficient Increase Decrease $B$5 Number to make Aqua-Spas (X1) 122 0 350 100 50 $C$5 Number to make Hydro-Luxes (X2) 78 o 300 50 66.66667 Constraints Final Shadow Constraint Allowable Allowable Cell Name Value Price R.H. Side Increase Decrease $D$9 Pumps Req'd Used 200 200 200 7 $D$10 Labor Req'd Used 1566 16.7 1566 234 126 $D$11 Tubing Req'd Used 2712 0 2880 1E+30 26 168 8. Can you determine the optimal objective function value if the RHS value of the first constraint changes to 210? If not, re-solve the new model