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Calcimator

Grid-Scale Storage Calculator

Size and evaluate economics of utility-scale battery storage for peak shaving.

About this calculator

Sizing a grid-scale battery starts with a simple product — peak shaving capacity in megawatts times how many hours it needs to sustain that output — but the battery you actually have to buy is bigger than that number, because no battery delivers back out exactly what went in. Round-trip efficiency captures that loss: dividing the required output energy by the efficiency figure tells you how much energy actually has to be stored to deliver the target amount after conversion losses on both the charge and discharge side. Multiplying that adjusted energy figure by your cost per kWh gives total system cost, the number that ultimately determines how attractive the economics are.

On the revenue side, this calculator models two genuinely distinct income streams a battery can generate simultaneously: demand charge savings, a monthly utility bill reduction tied directly to your peak shaving megawatts regardless of how the battery cycles, and energy arbitrage revenue, which assumes the battery cycles daily, charging when electricity is cheap and discharging when it's expensive, capturing the price spread on every cycle. Adding these together gives total annual revenue, and dividing total system cost by that revenue gives a simple payback period in years — a useful first-pass economic screen, though it deliberately ignores financing costs, battery degradation over time, and the possibility that arbitrage spreads or demand charge rates could shift over the storage system's operating life. Because the arbitrage calculation assumes exactly one full cycle every day of the year, an installation that cycles less frequently in practice will earn less arbitrage revenue than this figure suggests.

Inputs

MW
hrs
%
$/kWh
$/kW-mo
$/MWh

Results

Total Storage Required

229.9 MWh

≈ 21 homes' yearly electricity

Total System Cost

$57,471,264.00

≈ 137 average U.S. homes

Annual Revenue$11,517,241.00
Payback Period5 years
Cost per MWh$250,000.00
How to Use This Calculator
  1. Enter Peak Shaving Capacity, Storage Duration, and Round-Trip Efficiency.
  2. Set Storage Cost, Demand Charge Avoided, and Energy Arbitrage Spread.
  3. Review Total Storage Required (MWh) and Total System Cost ($).
  4. Use Annual Revenue ($) and Payback Period (years) to inform your decision.

How the result changes with Round-Trip Efficiency

Round-Trip EfficiencyTotal Storage RequiredTotal System Cost
73274 MWh$68,493,151.00
80250 MWh$62,500,000.00
88227.3 MWh$56,818,182.00
95210.5 MWh$52,631,579.00

What each input means

Peak Shaving Capacity
Power capacity for peak demand reduction.
Storage Duration
Duration of storage at rated power.
Round-Trip Efficiency
AC-to-AC round-trip efficiency.
Storage Cost
Installed cost per kWh of storage capacity.
Demand Charge Avoided
Monthly demand charge rate that can be avoided.
Energy Arbitrage Spread
Price difference between off-peak charging and on-peak discharging.

How this is calculated

Worked example, using the default values

  1. Identify Input Parameters
    4 parameters
    Peak Shaving Capacity = 50, Storage Duration = 4, Round-Trip Efficiency = 87, Storage Cost = 250 = 6 input(s) provided
  2. Calculate Total Storage Required
    Total Storage Required
    229.9 = 229.9
  3. Calculate Total System Cost
    Total System Cost
    57471264 = $57,471,264
  4. Calculate Annual Revenue
    Annual Revenue
    11517241 = $11,517,241
  5. Calculate Payback Period
    Payback Period
    5 = 5

Engine last updated . Checked against 2 independently-derived tests — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.

Frequently Asked Questions

Why does the battery need more capacity than the peak shaving requirement times duration?

That raw multiplication only tells you the energy that needs to come OUT of the battery during discharge — round-trip efficiency accounts for the fact that some energy is lost converting power in during charging and again converting it back out during discharging. Dividing the required output by the efficiency percentage scales up the actual storage capacity you need to purchase so that, after those losses, you still deliver the full target output.

How can a battery earn revenue two different ways at once?

Demand charge savings comes from simply having enough power capacity available during your utility's peak demand window each month, regardless of how many times the battery cycles — it's essentially a standing capability payment. Energy arbitrage revenue, by contrast, is earned by actively cycling the battery daily, buying cheap off-peak electricity and selling it back during expensive peak hours, so the two revenue streams reward different behaviors and can be captured by the same physical asset simultaneously.

Why does the arbitrage revenue assume daily cycling specifically?

The calculator multiplies the battery's usable energy by the price spread and by 365 days, which implicitly assumes the battery completes one full charge-discharge cycle every single day of the year to capture that spread. A real installation that cycles less often — due to maintenance, lower market volatility, or operational constraints — would earn proportionally less arbitrage revenue than this full-utilization estimate shows.

What does the payback period not account for that could change the real-world result?

It's a simple total-cost-divided-by-annual-revenue calculation that doesn't include financing costs, battery capacity degradation over years of use, changes in demand charge rates or arbitrage spreads over time, or the operations and maintenance costs of running the system. Treat it as a quick first-pass economic screen to compare scenarios against each other, not a bankable financial projection.

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