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A simple reservoir operation problem to maximize benefits from water supply delivery is as follows: Maximize: 5O1+2O2 Subject to: C1: C2 : C3: C4: S1=S0+I1O1 C5: S2=S1+I2O2 O1+1.5O215 S110 S10;O10;O20 where S0=2,S2=7,I1=8 and I2=4. NOTES: a) In the objective function, the numbers 5 and 2 are prices of water per unit volume delivered; b) Units of outflow, inflow and storage are the same which are in volume of water; c) Constraints C1 and C2 are reservoir balance equation constraints; d) Constraints C3 and C4 are capacity constraints; and e) Constraint C5 are nonnegativity constraints. Use linear programming (graphically) to solve this