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For the scenario defined above:
a) Determine the Capacity Outage probability table for System A using binomial expansion and
b) Determine the Equivalent Assisting Unit representation of System B under the assumption of
the tie lines being imperfect (reliability limited) and capacity limited.
c) For the results of b), include the Equivalent Assisting Unit representation of System B into the
Capacity Outage Probability Table of System A and calculate LOLE and EENS. Document Preview:

The University of Queensland School of Information Technology and Electrical Engineering ELEC7309 – Power System Reliability and Planning Assignment 2 – Heterogeneous Generation and Interconnected Systems Consider the following two interconnected power systems, connected by two identical tie lines: System A: Table 1. Generation units’ data for System A Number of Capacity of each ?(f/yr) µ(r/yr) Generator generator (MW) 3 5 8 192 1 5 4 96 Load: Constant load 10MW System B: Table 2. Generation units’ data for System B Number of Capacity of each ?(f/yr) µ(r/yr) Generator generator (MW) 4 5 4 196 Load: Constant load 10MW Interconnection: Table 3. Interconnection data for System A and System B Number of tie Capacity of each ?(f/yr) µ(r/yr) lines tie line (MW) 2 5 4 196 Agreement type: Assist if possible For the scenario defined above: a) Determine the Capacity Outage probability table for System A using binomial expansion and recursive adding. b) Determine the Equivalent Assisting Unit representation of System B under the assumption of the tie lines being imperfect (reliability limited) and capacity limited. c) For the results of b), include the Equivalent Assisting Unit representation of System B into the Capacity Outage Probability Table of System A and calculate LOLE and EENS.

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