🎯 Learning Objectives
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Calculate LCOE for a surface mine power supply system using discounted cash flow analysis
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Analyze how changes in capital cost, O&M, and capacity factor impact LCOE sensitivity
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Explain the influence of discount rate selection on LCOE outcomes in mining energy planning
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Apply LCOE to compare diesel gen-sets versus solar-diesel hybrid systems for remote mine sites
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Design a simplified LCOE model in Excel with transparent assumptions and scenario inputs
📖 Why This Matters
For mining engineers, reliable and affordable energy is mission-critical—often representing 15–30% of operating costs. Remote mines face high diesel transport costs, volatile fuel prices, and growing ESG pressure to decarbonize. LCOE isn’t just for utilities—it’s the essential financial lens for evaluating whether to invest in solar microgrids, battery storage, or grid interconnection. Getting LCOE wrong can mean overpaying for power for decades—or missing a $20M+ savings opportunity over a 15-year mine life.
📘 Core Principles
LCOE rests on three pillars: time value of money (discounted cash flow), lifecycle costing (all CAPEX and OPEX), and energy yield modeling. Unlike simple payback or ROI, LCOE accounts for when costs occur (e.g., upfront haul truck charging infrastructure vs. deferred battery replacement at year 8) and when energy is delivered (seasonal solar curtailment, ore grade-driven load variability). In mining contexts, LCOE must be adapted for non-stationary demand profiles, short-lived assets (e.g., mobile substations), and site-specific risk premiums—making standard utility LCOE models insufficient without modification.
📐 LCOE Calculation (Discounted Cash Flow Method)
The most rigorous LCOE formulation uses net present value (NPV) of costs and energy. It explicitly captures timing, escalation, and technology-specific degradation—critical for mining where equipment lives rarely match standard 20–30-year utility assumptions.
LCOE (DCF Method)
LCOE = \frac{\sum_{t=1}^{n} \frac{C_t}{(1+r)^t}}{\sum_{t=1}^{n} \frac{E_t}{(1+r)^t}}
Levelized cost per unit of energy, calculated as the net present value of all costs divided by net present value of all energy output over project life.
Variables:
| Symbol | Name | Unit | Description |
| C_t |
Total cost in year t |
$ |
Includes CAPEX amortization, OPEX, fuel, replacements, decommissioning |
| E_t |
Energy output in year t |
kWh |
Net usable energy delivered to mine load, after losses and curtailment |
| r |
Real discount rate |
% |
Risk-adjusted rate reflecting mining-specific uncertainty (not nominal or corporate WACC) |
| n |
Project lifetime |
years |
Aligned with mine life or shortest-lived critical asset (e.g., battery), not generic 20–30 yr |
Typical Ranges:
Remote diesel-dependent mine: 0.15 – 0.30 $/kWh
Grid-connected solar hybrid (Tier-1 jurisdiction): 0.05 – 0.09 $/kWh
Off-grid wind-diesel (Arctic site): 0.12 – 0.22 $/kWh
💡 Worked Example
Problem: A copper mine plans a 10 MW solar + 5 MWh battery system (CAPEX = $18M) to offset diesel gensets. Annual O&M = $240k. System degrades 0.5%/yr; capacity factor = 28%. Discount rate = 7.5%. Project life = 12 years. Diesel avoided = $0.21/kWh (fuel + logistics). Calculate LCOE.
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Step 1: Compute annual energy output: Year 1 = 10 MW × 8760 h × 0.28 = 24,528 MWh; apply 0.5% annual degradation across 12 years → sum = 279,150 MWh total.
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Step 2: Discount all costs: CAPEX = $18M (t=0); O&M = $0.24M/yr × PV factor (7.5%, 12 yr) = $1.92M; total NPV cost = $19.92M.
3.
Step 3: Discount energy: Apply same 7.5% discount to each year’s MWh output → NPV energy = 182,400 MWh.
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Step 4: LCOE = $19.92M ÷ 182,400 MWh = $109.20/MWh = $0.109/kWh.
Answer:
The LCOE is $0.109/kWh, which is 48% lower than the avoided diesel cost ($0.21/kWh), confirming economic viability.
🏗️ Real-World Application
At Newmont’s Boddington Mine (Western Australia), a 42 MW solar farm + 40 MWh battery was integrated into the existing grid-connected power system. Engineers calculated LCOE at $62–$68/MWh (2022 USD) using a 6.2% real discount rate, 25-year asset life (despite mine life of 18 years), and 32% capacity factor. Crucially, they adjusted for mining-specific factors: 15% higher O&M due to dust mitigation, 8% energy curtailment during wet-season low-load periods, and inclusion of $1.2M/year ‘grid stability premium’ for frequency control. This LCOE was benchmarked against $112/MWh for new gas peaking plants—driving approval for full deployment.