Problem 2 The fuel-cost function in $/h of two thermal plants are ?1 = 320 + 6.2?1 + 0.004?1 2 , ?2 = 200 + 6.0?2 + 0.003?2 2 , where ?1 and ?2 are in MW. Plant outputs are subject to the following limits (in MW)
Problem 2 The fuel-cost function in $/h of two thermal plants are ?1 = 320 +...
Economic dispatch. The fuel cost function in dollars / hour of two thermal plants is C1=320+6.2 P1+0.004 P1^2 C2=200+6.0 P2+0.003 P2^2 where P1 and P2 are in MW. Plant outputs are subject to the following constraints: 50 ≤ P1 ≤ 250 50 ≤ P2 ≤ 350 On a 100MVA base, the per unit real power loss is PL = 0.0125 P1^2+ 0.00625 P2^2 The total load is 412.35MW. Determine the optimal dispatch of generation.
Economic Operation and control of PS 3. The fuel-cost functions for three thermal plants in $/h are given by C.- 210 +7.2P+0.008P,2; C= 190 +6.4P+0.009P2?; Co- 145 +6.9P3 +0.007P)? Where Ps, Pz, and Ps are in MW. Plant outputs are subject to the following limits (in MW): 155P 590; 155P 585; 155P,575. The total load, Po, is 155 MW. Assume that the real line losses is P=0.000218P,? + 0.000228P, +0.000179P22 MW. Determine the optimal dispatch and the total cost in...
Please do problem #2. I posted both problems 1 and 2 because problem 2 is based on problem 1. Please do part a,b and c. Label each part clearly (5 points) Given below are the cost curves of 5 generators which are to supply a load of 750 MW: 1. fi -0.01 Pa2+2 Pa+50 f 0.005 P24 P2 +200 f 0.0075 P+1.5 Pe3 +10 S/h f4-0.04 Pgs 0.5 P4+ 150 fs-0.003 P +3 Pgs+ 12S/h S/h S/h S/h Assume that...
Economic Operation and control of PS 2. Find the optimal dispatch and the total cost in $/h for the thermal plants in problem 1 when the total load is 1000 MW with the following generator limits (in MW): 200SP 5455; 1505PX350; 1005Px5250. chine 1. The fuel-cost functions for three thermal plants in S/h are given by G=600 +5.4P +0.004P,?: C500 5.6P2 +0.006P2?; C = 300 + 5.9P+0.009P3 Where P. P. and P, are in MW. The total load, Po, is...
Power economic schedule, economic dispatch question Problem 02) The system to be studied consists of two units as described as follows. Assume that the fuel inputs in MBtu per hour for units 1 and 2, which are both on-line, are given by H = 8P+0.024P2 + 80 H, = 6P, +0.04P + 120 Where, H = fuel input to unitn in MBtu per hour (millions of Btu per hour) (n = 1,2) Pr = unit output in megawatts (n =...
A 1000- MW thermal power plant has a fuel consumption rate of 200 g/kWh. The fuel oil used has the following constituents: sulfur: 2.5%, particulates: 1%, and nitrogen 0.1%. It is assumed that during the combustion process, 90% of the sulfur is burnt. Calculate: a. The amount of particulates emitted per day. b. The amount of SO2 emitted from the stack per day. c. The amount of sulfuric acid formed by the plant operation if only 2% of the sulfur...
The fuel-cost curves for a three-generator system are given as follows: G(Pcı) = 2000 + 45. Pai + 0.05. (Pa)2 C2 (PG2) = 500 + 50. PG2 + 0.025 (P62)2 Cz(PC3) = 400 + 60 P3 + 0.025. (Pc)2 Generator limits are: 50 <P61 < 300 200 < PG2 < 800 100 < P03 < 400 For a load of 1000 MW, use the lambda iteration method to: 1) test to ensure the solution falls within the provided 1 and...
Problem 2 -The fuel-cost curves for a three-generator po system are given as follows: Ax10 P C2(P2)-600+ 10xP2+0.3 xP2 Ca(Ps)900+ 15xP3+0.1x P, The system losses in MW can be approximated as: P 10 If the system is operating with a marginal cost(λ) of $50/hr, dete (a) The output of each unit, (b) The total transmission losses cost (A) of SSO/hr, determin10% Pf+ 10% P3, 4x104 P1 P2 (c) The total load demand, (d) The total operating cost.
1. 1. The primary energy savings in tep (1 MWh -0.086 tep) and diesel, which involves the direct use of heat from a geothermal resource to cover a heat demand of 100 kW for 3,500 h / year, assuming that this demand will be covered with diesel boiler of average yield 0.8 (for diesel 1.12 tep/ton gas oil), they are: a) 30.1 tep/year, 26.9 ton/year b) 37.6 tep/year, 33.6 ton/year c)41.2 tep/year, 36.8 ton /year 1. 2. A hydraulic pump...
?1 ?1= 50 + 50?1 + ?1 ! Plant 2 and Plant 3 have cost functions ?2?2 = 75 + 40?2 + ?2 ! ?3?3= 100 + 50?3+ 2?3 ! where Q represents the annual generation output of each plant measured in GWh (gigawatthours). All three plants serve the same geographic area, and each of them has sufficient capacity to satisfy all electricity demand should they be the lowest cost plant at every output level. We assume that the market...