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Levelized cost of electricity
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The levelized cost of electricity (LCOE) is a measure of the average net present cost of electricity generation for a generator over its lifetime. It is used for investment planning and to compare different methods of electricity generation on a consistent basis.
The more general term levelized cost of energy may include the costs of either electricity or heat. The latter is also referred to as levelized cost of heat[2] or levelized cost of heating (LCOH), or levelized cost of thermal energy.
Definition
[edit]The cost of electricity production depends on costs during the expected lifetime of the generator and the amount of electricity the generator is expected to produce over its lifetime. The levelized cost of electricity (LCOE) is the average cost in currency per energy unit, for example, EUR per kilowatt-hour or AUD per megawatt-hour.[3]
LCOE is defined by the formula:[4][5][6]
- Input values are:
It : investment expenditures in the time interval t Mt : operations and maintenance expenditures in the time interval t Ft : fuel expenditures in the time interval t Et : electrical energy generated in the time interval t r : discount rate n : expected lifetime of system or power station in number of time intervals of t : interval in which energy production begins
Applicability
[edit]LCOE is an estimation of the cost of production of electricity and not the price of electricity. The price of electricity may be influenced by additional factors including markup and price controls.
LCOE is commonly used for:
- Feasibility study decisions for new electricity generation projects.[7]
- Investment strategy decisions made by businesses and governments.[7][8]
- Energy policy decisions made by governments.[8]
Significant caution needs to be applied to use of LCOE as outputs are highly sensitive to the selection of input values.[9] The ability to interpret and compare LCOE model outputs is dependent upon the level of detailed justification provided for input values and the results of sensitivity analysis against the selection of input values.[9] For any given electricity generation technology, LCOE can vary significantly from region to region depending on factors such as the cost of fuel or availability of renewable energy resources. For LCOE to be usable for rank-ordering energy-generation alternatives, caution must be taken to calculate it in "real" terms, i.e. including adjustment for expected inflation.[10][11]
An energy efficiency gap phenomenon exists due to observed lack of consideration of and implementation of demand-side energy conservation.[12] LCOE is typically used in support of supply-side generation capacity replacement and expansion decision making. The energy efficiency gap phenomenon suggests demand-side energy conservation should also be considered in investment strategies and energy policy.[12]
Limitations
[edit]LCOE is often cited as a convenient summary measure of the overall competitiveness of different generating technologies, however, it has potential limitations. One of the most important potential limitations of LCOE is that it may not control for time effects associated with matching electricity production to demand. This can happen at two levels:
- Dispatchability, the ability of a generating system to come online, go offline, or ramp up or down, quickly as demand swings.
- The extent to which the availability profile matches or conflicts with the market demand profile.[13]
In particular, if the costs of matching grid energy storage are not included in projects for variable renewable energy sources such as solar and wind, they may produce electricity when it is not needed in the grid without storage. The value of this electricity may be lower than if it was produced at another time, or even negative. At the same time, variable sources can be competitive if they are available to produce when demand and prices are highest, such as solar during summertime mid-day peaks seen in hot countries where air conditioning is a major consumer.[9]
To ensure enough electricity is always available to meet demand, storage or backup generation may be required, which adds costs that are not included in some instances of LCOE.[14] Excess generation when not needed may force curtailments, thus reducing the revenue of an energy provider. Decisions about investments in energy generation technologies may be guided by other measures such as the levelized cost of storage (LCOS) and the levelized avoided cost of energy (LACE), in addition to the LCOE.[13]
Another potential limitation of LCOE is that some analyses may not adequately consider the indirect costs of generation.[15] These can include the social cost of greenhouse gas emissions, other environmental externalities such as air pollution, or grid upgrade requirements. On the other hand, the LCOE often ignores other potential co-benefits of a power source.[16] For example, solar photovoltaic systems provide electricity but systems for agrivoltaics can produce more food[17][18], floating solar (floatovoltaics) reduces water evaporation[19][20], building integrated photovoltaics (BIPV)[21] and solar canopies[22] produce shade to cool buildings/cars, all of which have an economic value. While LCOE remains the dominant tool for assessing solar photovoltaics and other energy source economics due to its simplicity, it fails to account for these non-electricity-related co-benefits, leading to an undervaluation of emerging solar technologies.[23]
The LCOE for a given generator tends to be inversely proportional to its capacity. For instance, larger power plants have a lower LCOE than smaller power plants. Therefore, making investment decisions based on insufficiently comprehensive LCOE can lead to a bias towards larger installations while overlooking opportunities for energy efficiency and conservation[24] unless their costs and effects are calculated, and included alongside LCOE numbers for other options such as generation infrastructure for comparison.[25] If this is omitted or incomplete, LCOE may not give a comprehensive picture of potential options available for meeting energy needs.
Selection of input values
[edit]Electrical energy generated
[edit]The amount of electrical energy generated or estimated to be generated is dependent upon a large number of factors including:
- Natural resource economics and the availability of economically viable resources required for generator operation is variable per generation technology. For variable renewable energy generators, wind resource assessment and solar potential assessment are examples of methods used to assess the availability of resources required for wind turbines and solar panels to generate energy. For non-renewable generators, fuel availability over the lifespan of a generator may be temporarily impacted by geopolitical factors (an example being the 1970s energy crisis) or impacted by gradual depletion of and discovery of new non-renewable resource reserves. Oil and gas reserves and resource quantification is an example of a method used to assess long term availability of economically viable fuel resources for non-renewable generators.
- Electricity market effects of grid balancing may require a load-following power plant to curtail generation of energy if the grid does not demand energy (negative spot prices) or allow a generator with high variable costs to be brought online to dispatch into a grid with significant unmet demand and high spot prices. Battery, run-of-the-river hydroelectricity with pondage, variable renewable energy and natural gas turbine generators are examples of dispatchable generators. Seasonal diurnal cycles and climatology, as well as short term meteorological events have significant impacts to grid balancing from both supply and demand perspectives. The geographical region within which LCOE is being assessed, the mix of generators in a grid, the proportion of demand flexibility (or conversely firm power demand) within a grid and transmission capacity limits within a grid also significantly influence required generation curtailment.
- The cost of operational availability (known as availability factor for electricity generators) is variable per generation technology. Different generator technologies require differing levels of planned and unplanned maintenance preventing nameplate capacity output being achieved continuously for the lifespan of the generator. As an additional external influence, governments differ in their willingness to accept risks of power outages and lack of resilience against natural disasters and military attack on electricity grids. Examples of historical events impacting grid resilience are the 1991 Gulf War air campaign against civilian infrastructure, 2015 Ukraine power grid hack, 2021 Texas power crisis and Russian strikes against Ukrainian infrastructure (2022–present). Low risk tolerance may require electricity grids to be more significantly overbuilt to mitigate the potential costs of electricity grid interruptions and outages, impacting on a technology-by-technology basis the amount of generation curtailment necessary under normal grid conditions.
For a proposed generator with only the proposed nameplate capacity known, observed capacity factor data available for similar existing generators can be used to estimate the electrical energy generated for the proposed new generator.
Expenditures
[edit]Investment expenditures , operations and maintenance expenditures and fuel expenditures are influenced by a variety of taxes commonly imposed by governments including tariffs impacting the cost of importing generation equipment and fuels, excises impacting the cost of production of fuels, carbon taxes for offsetting the social cost of carbon and other taxes for recouping shared industry costs of electric power transmission and research and development of energy technologies. Expenditures can also be influenced by a variety of energy subsidies.
Assumptions are required to be made due to the subjective nature of prediction of future levels of taxation and subsidies and influence of the politics of climate change.
Discount rate
[edit]Cost of capital expressed as the discount rate is one of the most controversial inputs into the LCOE equation, as it significantly impacts the outcome and a number of comparisons assume arbitrary discount rate values with little transparency of why a specific value was selected. Comparisons that assume public funding, subsidies, and social cost of capital tend to choose low discount rates (3%), while comparisons prepared by private investment banks tend to assume high discount rates (7–15%) associated with commercial for-profit funding.[citation needed] Assuming a low discount rate favours nuclear and sustainable energy projects, which require a high initial investment but then have low operational costs.
In a 2020 analysis by Lazard,[26] sensitivity to discount factor changes in the range of 6–16% results in different LCOE values but the identical ordering of different types of power plants if the discount rates are the same for all technologies.
See also
[edit]References
[edit]- ^ "2023 Levelized Cost Of Energy+". Lazard. 12 April 2023. p. 9. Archived from the original on 27 August 2023. (Download link labeled "Lazard's LCOE+ (April 2023) (1) PDF—1MB")
- ^ A Comparative Cost Assessment of Energy Production from ... Nian, Energy Procedia, 2016
- ^ K. Branker, M. J.M. Pathak, J. M. Pearce, doi:10.1016/j.rser.2011.07.104 A Review of Solar Photovoltaic Levelized Cost of Electricity, Renewable and Sustainable Energy Reviews 15, pp.4470–4482 (2011). Open access
- ^ Walter Short; Daniel J. Packey; Thomas Holt (March 1995). "A Manual for the Economic Evaluation of Energy Efficiency and Renewable Energy Technologies" (PDF). www.nrel.gov. National Renewable Energy Laboratory. pp. 47–50. Retrieved 17 July 2022.
- ^ Lai, Chun Sing; Locatelli, Giorgio; Pimm, Andrew; Tao, Yingshan; Li, Xuecong; Lai, Loi Lei (October 2019). "A financial model for lithium-ion storage in a photovoltaic and biogas energy system". Applied Energy. 251 113179. Bibcode:2019ApEn..25113179L. doi:10.1016/j.apenergy.2019.04.175.
- ^ Lai, Chun Sing; Jia, Youwei; Xu, Zhao; Lai, Loi Lei; Li, Xuecong; Cao, Jun; McCulloch, Malcolm D. (December 2017). "Levelized cost of electricity for photovoltaic/biogas power plant hybrid system with electrical energy storage degradation costs". Energy Conversion and Management. 153: 34–47. Bibcode:2017ECM...153...34L. doi:10.1016/j.enconman.2017.09.076.
- ^ a b "Levelized Cost of Energy (LCOE)". Corporate Finance Institute. Retrieved 2025-01-24.
- ^ a b Hansen, Kenneth (2019-04-01). "Decision-making based on energy costs: Comparing levelized cost of energy and energy system costs". Energy Strategy Reviews. 24: 68–82. Bibcode:2019EneSR..24...68H. doi:10.1016/j.esr.2019.02.003. ISSN 2211-467X.
- ^ a b c Branker, K.; Pathak, M.J.M.; Pearce, J.M. (2011). "A Review of Solar Photovoltaic Levelized Cost of Electricity". Renewable and Sustainable Energy Reviews. 15 (9): 4470–4482. Bibcode:2011RSERv..15.4470B. doi:10.1016/j.rser.2011.07.104. hdl:1974/6879. S2CID 73523633. Open access
- ^ Loewen, James; Gagnon, Peter; Mai, Trieu. "A resolution to LCOE is not the metric you think it is". Utility Dive. Retrieved 7 October 2020.
- ^ Loewen, James (August–September 2020). "Correction to Electricity Journal papers in July 2019 issue and in July 2020 issue by James Loewen". The Electricity Journal. 33 (7) 106815. Bibcode:2020ElecJ..3306815L. doi:10.1016/j.tej.2020.106815. S2CID 225344100. Retrieved 7 October 2020.
- ^ a b Gerarden, Todd D.; Newell, Richard G.; Stavins, Robert N. (2017-12-01). "Assessing the Energy-Efficiency Gap". Journal of Economic Literature. 55 (4): 1486–1525. doi:10.1257/jel.20161360. ISSN 0022-0515.
- ^ a b U.S. Energy Information Administration (March 2022). "Levelized Costs of New Generation Resources in the Annual Energy Outlook 2022" (PDF).
- ^ "Comparing the Costs of Intermittent and Dispatchable Electricity-Generating Technologies", by Paul Joskow, Massachusetts Institute of Technology, September 2011". Archived from the original on 2017-05-25. Retrieved 2019-05-10.
- ^ Hwang, Sung-Hyun; Kim, Mun-Kyeom; Ryu, Ho-Sung (26 June 2019). "Real Levelized Cost of Energy with Indirect Costs and Market Value of Variable Renewables: A Study of the Korean Power Market". Energies. 12 (13): 2459. doi:10.3390/en12132459.
- ^ Hayibo, Koami Soulemane; Jamil, Uzair; Pearce, Joshua M. (2025-10-01). "Additional value of non-electricity generating services (co-benefits) provided by non-conventional dual use solar photovoltaic systems: A PRISMA review". Renewable and Sustainable Energy Reviews. 222 116021. Bibcode:2025RSERv.22216021H. doi:10.1016/j.rser.2025.116021. ISSN 1364-0321.
- ^ Widmer, J.; Christ, B.; Grenz, J.; Norgrove, L. (2024-03-01). "Agrivoltaics, a promising new tool for electricity and food production: A systematic review". Renewable and Sustainable Energy Reviews. 192 114277. Bibcode:2024RSERv.19214277W. doi:10.1016/j.rser.2023.114277. ISSN 1364-0321.
- ^ Jamil, Uzair; Pearce, Joshua M. (2025-05-23). "Regenerative Agrivoltaics: Integrating Photovoltaics and Regenerative Agriculture for Sustainable Food and Energy Systems". Sustainability. 17 (11): 4799. Bibcode:2025Sust...17.4799J. doi:10.3390/su17114799. ISSN 2071-1050.
- ^ Exley, Giles; Armstrong, Alona; Page, Trevor; Jones, Ian D. (2021-05-01). "Floating photovoltaics could mitigate climate change impacts on water body temperature and stratification". Solar Energy. Special Issue on Floating Solar: beyond the state of the art technology. 219: 24–33. Bibcode:2021SoEn..219...24E. doi:10.1016/j.solener.2021.01.076. hdl:1893/32443. ISSN 0038-092X.
- ^ Hayibo, Koami Soulemane; Mayville, Pierce; Kailey, Ravneet Kaur; Pearce, Joshua M. (2020-11-28). "Water Conservation Potential of Self-Funded Foam-Based Flexible Surface-Mounted Floatovoltaics". Energies. 13 (23): 6285. doi:10.3390/en13236285. ISSN 1996-1073.
- ^ Yang, Rebecca Jing; Zou, Patrick X.W. (2016-01-02). "Building integrated photovoltaics (BIPV): costs, benefits, risks, barriers and improvement strategy". International Journal of Construction Management. 16 (1): 39–53. doi:10.1080/15623599.2015.1117709. ISSN 1562-3599.
- ^ Golden, Jay S.; Carlson, Joby; Kaloush, Kamil E.; Phelan, Patrick (2007-07-01). "A comparative study of the thermal and radiative impacts of photovoltaic canopies on pavement surface temperatures". Solar Energy. 81 (7): 872–883. Bibcode:2007SoEn...81..872G. doi:10.1016/j.solener.2006.11.007. ISSN 0038-092X.
- ^ Hayibo, Koami Soulemane; Jamil, Uzair; Pearce, Joshua M. (2025-10-01). "Additional value of non-electricity generating services (co-benefits) provided by non-conventional dual use solar photovoltaic systems: A PRISMA review". Renewable and Sustainable Energy Reviews. 222 116021. Bibcode:2025RSERv.22216021H. doi:10.1016/j.rser.2025.116021. ISSN 1364-0321.
- ^ Bronski, Peter (29 May 2014). "You Down With LCOE? Maybe You, But Not Me:Leaving behind the limitations of levelized cost of energy for a better energy metric". RMI Outlet. Rocky Mountain Institute (RMI). Archived from the original on 28 October 2016. Retrieved 28 October 2016.
- ^ "Levelized Cost of Energy Analysis 9.0". 17 November 2015. Retrieved 24 October 2020.
- ^ "Lazard's Levelized Cost of Energy Version 14.0" (PDF). Lazard.com. Lazard. 19 October 2020. Archived (PDF) from the original on 28 January 2021.
Levelized cost of electricity
View on GrokipediaDefinition and Formulation
Core Concept
The levelized cost of electricity (LCOE) is a metric that calculates the average net present value of the total costs associated with building, operating, and maintaining an electricity generating asset over its expected lifetime, divided by the total discounted electricity output during that period, typically expressed in dollars per megawatt-hour ($/MWh). This approach uses discounted cash flow analysis to account for the time value of money, enabling standardized comparisons across diverse generation technologies such as coal, natural gas, nuclear, solar, and wind. By aggregating upfront capital costs, ongoing operations and maintenance expenses, and fuel inputs (where applicable) into a single per-unit measure, LCOE facilitates evaluations of economic competitiveness under specified assumptions like plant capacity factor, discount rate, and operational lifespan.[1][2][6] In the formula, , , and denote the investment, operations and maintenance, and fuel costs incurred in year ; represents the electricity generated in year ; is the real discount rate; is the economic lifetime in years; and marks the initial period before full capacity is reached. LCOE assumes a constant annual energy profile adjusted for capacity factor—the ratio of actual output to maximum possible output—and does not inherently incorporate grid-level integration costs, such as additional transmission infrastructure or backup capacity for intermittent renewables, which can significantly alter effective system costs. Empirical analyses, such as those from the U.S. Energy Information Administration, apply LCOE to projected builds, using inputs like a 3% real discount rate and 30-year lifetimes for fossil and nuclear plants, though variable renewables often feature shorter horizons (e.g., 20-25 years) and lower capacity factors (20-40% for solar and wind versus 80-90% for baseload nuclear).[2][6][7] While LCOE originated as a tool for assessing baseload technologies with predictable dispatch, its application to renewables has drawn scrutiny for potentially overstating affordability by isolating plant-level economics from broader grid reliability requirements; for instance, high penetration of solar and wind necessitates overbuilding capacity and firming resources, costs not captured in standalone LCOE figures. Nonetheless, it remains a foundational input for investment decisions, regulatory planning, and policy assessments, with organizations like the International Energy Agency updating estimates biennially to reflect technological advancements and market conditions as of 2020.[6][8]Mathematical Expression
The levelized cost of electricity (LCOE) is calculated as the net present value of the total lifetime costs of a generating facility divided by the net present value of the total lifetime electricity output, expressed in real currency units per unit of energy (typically dollars per megawatt-hour).[9] This discounted cash flow approach accounts for the time value of money by applying a discount rate to future costs and production.[10] In the formula, the numerator sums the discounted costs including capital investments , operations and maintenance , and fuel expenditures over periods to , where is the economic lifetime in periods (often years).[11] The denominator sums the discounted electricity generation from period (the onset of production, potentially after construction) to . The discount rate reflects the weighted average cost of capital or opportunity cost, typically 5-10% depending on financing and risk.[1] This structure ensures comparability across technologies by annualizing costs on a per-unit energy basis, though assumptions about constant capacity factors and discount rates can introduce sensitivities.[12]Historical Development
Origins for Baseload Technologies
The levelized cost of electricity (LCOE) concept originated as a planning tool in regulated electricity markets, where state-sanctioned monopolies evaluated competing baseload technologies to meet constant grid demand and justify capital investments through cost-recovery tariffs. In these vertically integrated systems, prevalent in the United States and Europe from the post-World War II era through the late 20th century, utilities faced high fixed costs for constructing large-scale coal-fired steam plants and, later, nuclear reactors, offset by predictable fuel expenditures and near-continuous operation at capacity factors exceeding 70%. LCOE aggregated these elements—capital outlays, fixed and variable operations and maintenance, fuel, and decommissioning—into a single metric representing the constant revenue stream needed per unit of output over the asset's lifetime, discounted at the utility's cost of capital, typically 7-10%. This facilitated apples-to-apples comparisons, such as coal plants with annualized capital costs of $30-50 per kilowatt-year and fuel at $20-30 per megawatt-hour in the 1970s versus nuclear's higher initial 10 per megawatt-hour fuel equivalent.[13][14] The metric's formulation drew from established financial practices like net present value analysis, adapted to power sector realities where baseload plants amortized costs over 30-60 years of output, assuming 80-90% capacity factors to minimize per-unit expenses. Regulatory bodies, such as the U.S. Federal Power Commission (predecessor to the Federal Energy Regulatory Commission), implicitly endorsed LCOE-like evaluations in rate cases to verify "prudent" investments, ensuring consumers paid for reliable supply without undue burden. For coal, dominant in U.S. baseload until the 1980s (comprising over 50% of generation), LCOE highlighted economies of scale from supercritical units exceeding 500 megawatts, with total costs stabilizing at $40-60 per megawatt-hour in constant dollars by the 1960s. Nuclear applications emphasized low marginal costs post-construction, though overruns—like those at plants such as Shoreham (completed 1989 at $6 billion, triple initial estimates)—exposed sensitivities to construction delays and interest during construction, often 20-30% of total expense.[2][14] Early LCOE calculations prioritized dispatchable, firm capacity suited to regulated planning horizons, excluding intermittency or system integration costs irrelevant to baseload dominance. Government reports, including those from the U.S. Atomic Energy Commission in the 1950s-1960s, employed precursor methods to project nuclear breakeven against coal at LCOE parity around $0.02-0.03 per kilowatt-hour (1960 dollars), influencing the buildout of over 100 reactors by 1990. This framework assumed stable fuel markets and no carbon pricing, reflecting causal links between upfront investment, utilization rates, and revenue adequacy in monopoly settings.[14]Evolution with Renewables and Deregulation
The application of levelized cost of electricity (LCOE) expanded significantly in the late 1990s and 2000s as renewable technologies, particularly wind and solar photovoltaic (PV), gained policy support through renewable portfolio standards and feed-in tariffs.[15] Originally designed for dispatchable baseload plants, LCOE methodologies were adapted to account for the lower and more variable capacity factors of intermittent renewables, typically ranging from 20-40% for solar PV and 30-50% for onshore wind, compared to over 80% for nuclear or coal.[5] This evolution reflected empirical cost declines driven by technological learning curves and manufacturing scale, with global weighted-average LCOE for utility-scale solar PV falling 89% between 2010 and 2023, from approximately $0.36/kWh to $0.049/kWh, and onshore wind decreasing 69% to $0.033/kWh.[15] [16] Annual LCOE analyses, such as Lazard's reports initiated in 2008, highlighted unsubsidized renewables achieving cost parity with fossil fuels in optimal conditions by the mid-2010s, with utility-scale solar reaching $30-60/MWh and onshore wind $25-50/MWh by 2023.[5] [17] However, these metrics faced growing scrutiny for underrepresenting system-level integration costs, including backup generation, transmission upgrades, and balancing services required for intermittency, which can add 50-100% to effective costs in high-renewable grids.[18] [19] Peer-reviewed critiques emphasized that standard LCOE assumes steady output and neglects dispatchability, rendering it less suitable for comparing intermittent sources to firm capacity without adjustments for storage or firming.[20] Electricity market deregulation, accelerating in the 1990s with reforms like the UK's 1990 Electricity Act and U.S. FERC Order 888 in 1996 promoting wholesale competition, shifted utility planning from regulated cost recovery to market-based pricing.[21] In these environments, LCOE informed independent power producer bids and investment decisions but proved inadequate for capturing value in merit-order dispatch systems, where zero-marginal-cost renewables depress wholesale prices during high output, eroding revenues for all generators including themselves.[14] This dynamic, observed in deregulated markets like Texas and Europe, amplified LCOE's limitations by prioritizing short-run marginal costs over long-run averages, leading to negative pricing events exceeding 10% of hours in some regions by 2020.[3] Evolving responses included hybrid metrics like LCOE+ incorporating storage and system costs, as in Lazard's post-2018 iterations, to better reflect deregulated market realities.[5] Despite these advancements, analyses from organizations like the Clean Air Task Force argue LCOE remains over-relied upon for policy, often ignoring reliability premiums in competitive frameworks.[19]Calculation Components
Capital and Investment Costs
Capital and investment costs in levelized cost of electricity (LCOE) calculations represent the upfront expenditures to engineer, procure, construct, and commission a generation facility, corresponding to the term in the LCOE formula. These costs exclude ongoing operations but include direct expenses such as equipment, materials, and labor for turbines, generators, civil works, and electrical systems, as well as indirect costs like engineering, project management, permitting, land acquisition, interconnection, and contingency allowances.[7] They are typically quantified as overnight capital costs (OCC), which assume instantaneous construction in constant dollars without financing charges, with interest during construction (IDC) added separately to derive total investment requirements.[7] Financing costs during development, often 5-10% of total capital depending on project scale and debt-equity structure, amplify effective investment for long-lead technologies like nuclear plants, where construction periods exceed five years.[22] Overnight capital costs vary widely by technology due to differences in material intensity, scale, site-specific factors, and regulatory hurdles; fossil fuel plants emphasize durable infrastructure for high-temperature operations, while renewables prioritize modular components amenable to mass production. The U.S. Energy Information Administration's 2024 assessment for Annual Energy Outlook 2025, based on engineering procurement and construction bids in 2023 dollars, provides representative U.S. averages excluding IDC and escalation.[7]| Technology | Average Overnight Capital Cost ($/kW, 2023 USD) |
|---|---|
| Advanced Nuclear | 7,861 |
| Coal (Ultra-Supercritical, no CCS) | 4,103 |
| Offshore Wind | 3,689 |
| Natural Gas Combined Cycle (H-Class) | 868 |
| Onshore Wind | 1,489 |
| Utility-Scale Photovoltaic (Single-Axis) | 1,502 |
| Battery Storage (4-Hour) | 1,744 |
Operating, Maintenance, and Fuel Costs
Operating, maintenance, and fuel costs in the levelized cost of electricity (LCOE) formulation capture the ongoing expenses required to sustain power generation after initial capital outlays, including fixed operation and maintenance (O&M) costs for labor, administrative overhead, and facility upkeep; variable O&M costs tied to output, such as repairs and consumables; and fuel procurement for combustion-based systems. These components, represented as (O&M) and (fuel) in the discounted numerator of the LCOE equation, vary significantly by technology due to differences in mechanical complexity, regulatory demands, and resource dependence.[11] Empirical data from U.S. government analyses indicate that these costs typically comprise 10-30% of total LCOE for renewables but can exceed 60% for gas-fired plants under volatile fuel markets.[23] Renewable technologies exhibit no fuel costs, as they harness free solar, wind, or geothermal resources, with O&M dominated by fixed elements for monitoring, cleaning, and occasional component replacement. Utility-scale solar PV incurs fixed O&M of approximately $13-17 per kilowatt-year (kW-yr), reflecting inverter replacements every 10-15 years and panel cleaning, with variable O&M near zero. Onshore wind fixed O&M averages $30-40 per kW-yr, driven by turbine servicing including blade inspections and gearbox overhauls, while offshore wind escalates to $85-124 per kW-yr owing to marine access challenges and corrosion mitigation; variable O&M remains minimal across these. Geothermal plants face higher fixed O&M around $150 per kW-yr due to reservoir management and well maintenance. These estimates derive from bottom-up assessments incorporating historical fleet data, though actual costs may rise post-warranty as third-party contracts replace manufacturer support.[23] Fossil fuel and nuclear plants, by contrast, incur substantial fuel costs that introduce economic sensitivity to commodity prices and supply chains. Natural gas combined-cycle (CC) units feature low fixed O&M of $10-15 per kW-yr and variable O&M of $2-3 per megawatt-hour (MWh), but fuel—calculated via heat rate (typically 6,400 Btu/kWh) multiplied by gas price—can reach $15-20 per MWh at $3-4 per million Btu, often accounting for over half of lifetime costs. Coal plants demand higher fixed O&M (~$45 per kW-yr) for emissions controls and ash handling, with variable O&M| Technology | Fixed O&M ($/kW-yr, 2022 basis) | Variable O&M ($/MWh) | Fuel Cost ($/MWh, reference case) |
|---|---|---|---|
| Utility PV | 13-17 | 0 | 0 |
| Onshore Wind | 30-40 | 0 | 0 |
| Gas CC | 10-15 | 2-3 | 15-20 |
| Coal | 45 | 5 | 15-25 |
| Nuclear | 90-140 | 2-3 | 7-8 |
Discount Rate, Lifetime, and Capacity Factor
The discount rate , representing the weighted average cost of capital (WACC), discounts future costs and energy production to present value in the LCOE formula, capturing the time value of money and project-specific risks such as financing costs and uncertainty.[11] Lazard's LCOE analyses apply an after-tax WACC of approximately 9.6%, derived from 60% debt financing at 8% interest and 40% equity at 12% return.[25] In contrast, the International Energy Agency (IEA) uses a 7% real discount rate in base-case projections for baseload technologies like nuclear, coal, and combined-cycle gas turbines (CCGT), reflecting lower perceived risks for established dispatchable sources.[6] Higher discount rates amplify the relative LCOE of capital-intensive, long-lived assets like nuclear plants—where upfront costs dominate—compared to technologies with deferred or lower capital outlays, such as natural gas or renewables; this sensitivity underscores methodological choices that can favor intermittent sources when rates exceed 8-10%.[5] The lifetime denotes the projected operational years of the electricity-generating asset, determining the summation periods for costs and output in the LCOE calculation and thus spreading fixed capital expenditures over total energy produced.[11] Assumptions differ markedly by technology: nuclear facilities are typically modeled at 60 years to account for license extensions and refurbishments, while utility-scale solar photovoltaic (PV) systems use 30 years and onshore wind turbines 25-30 years, based on warranty periods, degradation rates, and historical decommissioning data.[26][27] Shorter lifetimes for renewables reflect faster technological obsolescence and module replacement needs, but optimistic extensions can understate LCOE by assuming minimal degradation; empirical evidence from operational fleets shows solar output declining 0.5-1% annually, potentially shortening effective lifetimes below modeled values.[28] Capacity factor, the ratio of actual annual energy output to maximum possible output at rated capacity (i.e., , where is nameplate capacity and 8760 approximates hours in a year), directly scales the denominator of the LCOE formula, with lower values elevating costs per unit energy due to underutilized fixed investments.[11] U.S. Energy Information Administration (EIA) data for 2023-2024 report average capacity factors of 92% for nuclear, 50-60% for coal, 56% for CCGT, 34% for onshore wind, and 23% for utility-scale solar, reflecting intermittency constraints absent in dispatchable sources. For solar power plants, capacity factors vary significantly by region, with higher irradiance locations like the U.S. Southwest yielding greater output and lower LCOE; technology choices such as fixed-tilt versus tracking panels affect capacity factors and capital costs, while pairing with storage increases overall LCOE to provide dispatchability.[29][30][27][31] The IEA assumes 85% for baseload plants in LCOE projections to represent high-availability operations, but real-world renewable factors often fall short of optimistic models (e.g., early solar assumptions exceeded 30%), inflating perceived affordability when not adjusted for grid integration losses or curtailment.[6] Variations in these inputs—such as using site-specific rather than national averages—can alter LCOE rankings, with critics noting that uniform high capacity factors for renewables overlook systemic reliability costs borne by backup capacity.[22]Applications and Comparisons
Cross-Technology Cost Evaluations
Levelized cost of electricity (LCOE) evaluations across technologies standardize comparisons by discounting total lifecycle costs against expected energy production, enabling assessment of economic viability for dispatchable and intermittent sources alike. Financial analyses, such as Lazard's Levelized Cost of Energy+ Version 18.0 released in June 2025, calculate unsubsidized LCOE ranges using a weighted average cost of capital with 60% debt at 8% interest and 40% equity at 12%, alongside technology-specific capacity factors and lifetimes.[4] These estimates highlight utility-scale solar photovoltaic (PV) and onshore wind as having the lowest ranges among major options, driven by sharp declines in capital costs since the 2010s.[4] The following table summarizes key unsubsidized LCOE ranges from Lazard's 2025 report for new-build technologies:| Technology | Unsubsidized LCOE ($/MWh) | Capacity Factor (%) |
|---|---|---|
| Utility-Scale Solar PV | 38–78 | Varies by location |
| Onshore Wind | 37–86 | 30–55 |
| Offshore Wind | 70–157 | 45–55 |
| Gas Combined Cycle | 48–109 | 30–90 |
| Coal | 71–173 | 65–85 |
| Nuclear | 141–220 | 89–92 |
| Gas Peaking | 149–251 | 10–15 |
