the blank space: Three power plants have the following fuel cost (in $/hour), where the power is in MW: C₁ = 0.15P² + 32P₁ + 3200 C₂ = 0.25P2 + 20P2 + 2400 C3 = 0.1P + 35P3 + 1800 If the demand is 150 MW, and ignoring losses and generators limits, answer (1) - (3): 1) The incremental fuel cost of plant 1 when the generated power P, is 76 MW is 2) The incremental fuel cost at which the optimal dispatch is achieved is 3) The amount of power must be generated by plant 2 for optimal dispatch is
the blank space: Three power plants have the following fuel cost (in $/hour), where the power is in MW: C₁ = 0.15P² + 32P₁ + 3200 C₂ = 0.25P2 + 20P2 + 2400 C3 = 0.1P + 35P3 + 1800 If the demand is 150 MW, and ignoring losses and generators limits, answer (1) - (3): 1) The incremental fuel cost of plant 1 when the generated power P, is 76 MW is 2) The incremental fuel cost at which the optimal dispatch is achieved is 3) The amount of power must be generated by plant 2 for optimal dispatch is
Electricity for Refrigeration, Heating, and Air Conditioning (MindTap Course List)
10th Edition
ISBN:9781337399128
Author:Russell E. Smith
Publisher:Russell E. Smith
Chapter17: Commercial And Industrial Air-conditioning Control Systems
Section: Chapter Questions
Problem 6RQ
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Question

Transcribed Image Text:the blank space:
Three power plants have the following fuel cost (in $/hour), where the power is in MW:
C₁ = 0.15P² + 32P₁ + 3200
C₂ = 0.25P2 + 20P2 + 2400
C3 = 0.1P + 35P3 + 1800
If the demand is 150 MW, and ignoring losses and generators limits, answer (1) - (3):
1) The incremental fuel cost of plant 1 when the generated power P, is 76 MW is
2) The incremental fuel cost at which the optimal dispatch is achieved is
3) The amount of power must be generated by plant 2 for optimal dispatch is
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