If the generator cost function of two generators are given as: C1 = 484.8 + 8.27P1 + 0.9P,2 (OMR/hr/MW) C2 = 450.9 + 8.27P2 + 0.4P22 (OMR/hr/MW) Find the optimal dispatch of the two generators. Total...


If the generator cost function of two generators are given as:<br>C1 = 484.8 + 8.27P1 + 0.9P,2 (OMR/hr/MW)<br>C2 = 450.9 + 8.27P2 + 0.4P22 (OMR/hr/MW)<br>Find the optimal dispatch of the two generators. Total load demand is 170 MW. Also find if the<br>load is equally shared by both the units, determine the saving obtained by loading the units as<br>per equal incremental production cost and transmission losses are neglected.<br>Lambda(A)<br>Power P1<br>PowerP2<br>Cost of generation<br>o search<br>

Extracted text: If the generator cost function of two generators are given as: C1 = 484.8 + 8.27P1 + 0.9P,2 (OMR/hr/MW) C2 = 450.9 + 8.27P2 + 0.4P22 (OMR/hr/MW) Find the optimal dispatch of the two generators. Total load demand is 170 MW. Also find if the load is equally shared by both the units, determine the saving obtained by loading the units as per equal incremental production cost and transmission losses are neglected. Lambda(A) Power P1 PowerP2 Cost of generation o search

Jun 10, 2022
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