Elevator Energy Cost Calculator
Annual energy cost from trips, travel height, and electricity rate.
About this calculator
Car Weight has no effect on Annual Energy Cost, Peak Motor Power, or any other cost or consumption output on this page -- despite appearing directly in the motor-power formula. This is not a bug; it's how a correctly counterweighted elevator is supposed to behave. The counterweight is modeled as Car Weight plus 45% of Rated Load, and the motor only has to overcome the imbalance between the car-plus-passengers side and the counterweight side of the hoist cable. Algebraically, Car Weight appears on both sides of that imbalance and cancels out completely, leaving the net mass the motor must move as a function of Rated Load alone (about 2% of Rated Load on the up trip, roughly 32% on the down trip, using this calculator's assumed 43%-loaded average trip and 45%-of-load counterweight offset). That is the entire point of a counterweight system: a heavier car gets a proportionally heavier counterweight, so the drive is sized to the passenger load imbalance, not the car's own mass.
Electricity Rate has the largest measured effect on Annual Energy Cost across most of this calculator's input range, and that is close to mathematically guaranteed -- Annual Energy Cost is Annual Consumption multiplied by Electricity Rate with nothing else standing between them, so a given percentage change in rate always produces exactly the same percentage change in cost. Every other input acts through the nonlinear motor-power and standby-time chain instead, which dilutes its effect below that ceiling in most regimes -- but not all: Annual Energy Cost always has the structure (a term inversely proportional to Drive Efficiency, from trip/motor energy) plus (a term that does not depend on Drive Efficiency at all, from standby energy), so it is never purely linear in Drive Efficiency anywhere in the range. At very tall installations (Total Travel Height at or above 450 m at this calculator's other defaults), Standby Power's daily contribution is driven all the way to zero, and beyond that point Annual Energy Cost becomes exactly (not just approximately) inversely proportional to Drive Efficiency, with no remaining constant term. That reciprocal relationship responds slightly more than proportionally to an equal-sized nudge, which lets Drive Efficiency's measured effect edge past Electricity Rate's fixed ceiling toward the tallest end of the declared range (still trailing it at 400 m, roughly matching it around 450-500 m, and edging ahead by 600 m). Regeneration only discounts descent energy, so it never fully offsets the trip energy the ascent leg consumes.
Inputs
Results
Annual energy cost ($)
$1,176.00
How to Use This Calculator
- Enter the Rated Load (kg), Car Weight (kg), and Rated Speed (m/s).
- Set Total Travel Height (m) and Trips per Day.
- Input your Electricity Rate ($/kWh) and Drive Efficiency (a decimal between 0.5 and 0.98, not a percentage).
- Review Annual Energy Cost, Cost per Trip, and Peak Motor Power (kW) to benchmark against similar installations.
- Use the Regeneration (%) input to model regenerative drive upgrades — modern drives can recover 20-35% of energy on descent.
How the result changes with Electricity rate ($/kWh)
| Electricity rate ($/kWh) | Annual energy cost ($) |
|---|---|
| 0.06 | $588.00 |
| 0.09 | $882.00 |
| 0.18 | $1,763.00 |
| 0.3 | $2,939.00 |
What each input means
- Rated load (kg)
- Maximum rated passenger/cargo load in kilograms.
- Car weight (kg)
- Weight of the empty elevator car.
- Rated speed (m/s)
- Elevator rated travel speed.
- Total travel height (m)
- Total height from lowest to highest stop.
- Trips per day
- Average number of one-way trips per day.
- Electricity rate ($/kWh)
- Local electricity cost per kilowatt-hour.
- Drive efficiency
- Motor/drive system efficiency (0.60-0.70 geared, 0.80-0.95 gearless/VFD).
- Regeneration (%)
- Energy recovered via regenerative drive (0% if none, 20-35% if equipped).
What each result means
- Annual energy cost ($)
- Total yearly electricity cost for operating the elevator.
- Monthly cost ($)
- Average monthly energy cost.
- Annual consumption (kWh)
- Total annual energy consumption in kilowatt-hours.
- Monthly consumption (kWh)
- Average monthly energy consumption.
- Cost per trip ($)
- Energy cost attributed to each one-way trip.
- Peak motor power (kW)
- Maximum motor power demand during operation.
- Daily consumption (kWh)
- Total daily energy including standby power.
How this is calculated
Worked example, using the default values
- Identify Input Parameters4 parametersRated load (kg) = 2000, Car weight (kg) = 2500, Rated speed (m/s) = 2.5, Total travel height (m) = 30 = 8 input(s) provided
- Calculate Annual energy costAnnual energy cost = annualKwh * electricityRate1176 = $1,176
- Calculate Monthly costMonthly cost = annualCost / 1298 = $98
- Calculate Annual consumptionAnnual consumption = totalDailyKwh * 3659797 = 9797
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 doesn't Car Weight change Annual Energy Cost at all?
Because the counterweight is modeled as Car Weight plus a fraction of Rated Load, Car Weight appears on both the car side and the counterweight side of the hoist system and cancels out algebraically. The motor only has to move the imbalance between the two sides, which ends up depending on Rated Load alone, not on how heavy the empty car is. This matches how real counterweighted elevators are engineered -- it is intentional, not a calculation error.
What input has the biggest effect on Annual Energy Cost?
Electricity Rate, across most of this calculator's input range. Annual Energy Cost is simply Annual Consumption multiplied by Electricity Rate, so the relationship is perfectly linear -- a 10% change in rate always produces close to a 10% change in cost. Every other input acts through the nonlinear motor-power and standby-time chain, which dilutes its effect below that ceiling in most regimes. The one exception is very tall installations: Annual Energy Cost always includes a term that is inversely proportional to Drive Efficiency (it is never purely linear in Drive Efficiency), and once Total Travel Height reaches 450 m at this calculator's other defaults, Standby Power's daily contribution is driven all the way to zero, leaving Annual Energy Cost exactly inversely proportional to Drive Efficiency with no offsetting constant term. That reciprocal relationship can edge past Electricity Rate's linear ceiling toward the tallest end of the declared range (around 500-600 m).
Does regenerative braking eliminate most of the energy cost?
No -- Regeneration (%) only discounts the descent leg's energy consumption, and even at its maximum modeled value (40%) it only reduces the down-trip portion of the daily total, not the ascent energy, standby power, or the up-trip energy a fully loaded car requires to climb. It meaningfully lowers cost but does not come close to zeroing it out.
Why did Peak Motor Power barely move when I changed Travel Height or Trips per Day?
Peak Motor Power is the larger of the up-trip and down-trip power demand, and power itself only depends on the net mass imbalance, speed, and drive efficiency -- Travel Height and Trips per Day affect how long the motor runs and how often, which changes total energy consumed, but not the instantaneous power level the motor has to deliver during a trip.
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