Advanced KVAR Calculator

Estimate reactive demand, correction needs, and load behavior instantly. Make capacitor planning easier with clear electrical performance insights.

Calculator Inputs

Example Data Table

Load Phase kW PF kVAR kVA Voltage (V) Current (A) Capacitor kVAR
Motor Panel Three Phase 75.00 0.80 56.25 93.75 415 130.43 28.47
Chiller Feed Three Phase 120.00 0.82 83.91 146.34 400 211.22 52.45
Lighting Bus Single Phase 12.00 0.95 3.94 12.63 230 54.91 5.18
Compressor Three Phase 90.00 0.76 76.77 118.42 440 155.39 31.54

Formula Used

Reactive power from real power and power factor:
kVAR = kW × tan(cos-1(PF))
Reactive power from apparent power and power factor:
kVAR = kVA × √(1 − PF²)
Reactive power from voltage, current, and phase angle:
Single phase: kVAR = (V × I × sinφ) / 1000
Three phase: kVAR = (√3 × V × I × sinφ) / 1000
Capacitor bank size for power factor correction:
Capacitor kVAR = kW × [tan(cos-1(Initial PF)) − tan(cos-1(Target PF))]
Apparent power:
kVA = √(kW² + kVAR²)
Line current:
Single phase: I = (kVA × 1000) / V
Three phase: I = (kVA × 1000) / (√3 × V)

How to Use This Calculator

  1. Select the calculation mode that matches your available electrical data.
  2. Choose single phase or three phase operation.
  3. Enter known values such as kW, kVA, power factor, voltage, current, or angle.
  4. Provide initial and target power factor values to estimate capacitor correction needs.
  5. Enter supply frequency and system label for cleaner reporting.
  6. Press Calculate to show results above the form.
  7. Review kVAR, kVA, current, correction size, and the graph.
  8. Use the CSV and PDF buttons to export the result summary.

FAQs

1. What does kVAR mean in an electrical system?

kVAR measures reactive power. It represents energy that moves between source and reactive loads like motors, transformers, and inductive equipment without producing useful mechanical work.

2. Why is reactive power important?

Reactive power affects current flow, voltage regulation, and equipment loading. High reactive demand raises line current and can reduce usable capacity in cables, generators, and transformers.

3. How does poor power factor affect operations?

Poor power factor increases apparent power and current for the same real load. That can raise losses, reduce available capacity, and sometimes trigger utility penalties.

4. When should I use the kW and PF mode?

Use that mode when real power and operating power factor are already known from metering, design sheets, or motor load studies.

5. What is the capacitor kVAR result used for?

It estimates the reactive compensation needed to move from an initial power factor to a target power factor. This helps size capacitor banks for correction.

6. Does single phase or three phase selection matter?

Yes. Three phase systems use a different current and reactive power relationship. Selecting the correct phase type improves kVAR, kVA, and current calculations.

7. Can this calculator estimate capacitance too?

Yes. It estimates microfarads from capacitor kVAR, voltage, frequency, and phase type. This is a planning value and should be verified before procurement.

8. Is this calculator suitable for capacitor bank planning?

It is useful for preliminary sizing, comparison, and reporting. Final selection should still consider harmonics, detuning, switching steps, tolerance, and site conditions.

Related Calculators

transformer kva calculatorload power factortrue power calculatorkvar to kw converterkw to kvar calculatorkw to kva convertercapacitor bank sizingkw demand calculatorpower factor costkva to kw converter

Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.