WorksheetPlanning limits applyLast reviewed April 29, 2026
Electrical reference chart
Power Factor Triangle Chart
Use this worksheet after the calculator result to keep kW, kVAR, kVA, phase angle, displacement power factor, target power factor, and correction notes in one record.
Quick reference table
A power factor triangle chart is a calculator result record for the kW-kVAR-kVA relationship. It helps an electrician separate real power, reactive power, apparent power, phase angle, and displacement power factor before moving to capacitor correction, utility billing review, or harmonic screening.
Power factor triangle worksheet
| Triangle item | Record from calculator | Field use before the next decision |
|---|---|---|
| Active power | kW result or input | Confirm measured demand or design load basis |
| Reactive power | kVAR result | Identify lagging load, leading load, or correction target |
| Apparent power | kVA result | Compare with transformer, feeder, generator, or utility demand |
| Phase angle | Angle in degrees | Use with tangent method for correction estimates |
| Power factor | Current PF and target PF | Document current and target values on separate rows |
Where each triangle value goes next
| Value | Useful next step | Do not confuse it with |
|---|---|---|
| kW | Energy and process load comparison | Transformer kVA capacity by itself |
| kVAR | Capacitor or reactive compensation screen | Real work output from the load |
| kVA | Feeder, transformer, generator, and demand screen | Real energy use without the billing context |
| Phase angle | Correction formula and lagging or leading review | Harmonic distortion or true power factor |
| Target PF | Correction planning and billing discussion | Proof that correction equipment is safe to apply |
Formula basis
kVA = sqrt(kW^2 + kVAR^2). PF = kW / kVA. Phase angle = acos(PF).
- kW is active power that performs useful work.
- kVAR is reactive power associated with magnetic or capacitive fields.
- kVA is apparent power carried by conductors, transformers, and upstream equipment.
- PF is the displacement power factor for the calculator result unless harmonic distortion is documented separately.
Worked examples
Assumptions. Balanced load and line-to-line voltage assumptions behind this chart.
- The worksheet assumes sinusoidal displacement power factor unless harmonic distortion or non-linear load behavior is documented separately.
- Utility tariff treatment, metering interval, demand billing rules, and capacitor switching requirements must be reviewed before cost conclusions.
- Leading power factor, over-correction, resonance, and equipment duty can change the correction path even when the triangle math is correct.
Code and standard notes. Planning limits that should be checked before final equipment selection.
- Use this chart as a planning worksheet; verify utility requirements, equipment ratings, manufacturer instructions, and harmonic conditions before selecting correction equipment.
How to use this chart
Worksheet checklist. Record source basis, review gaps, and assumptions before using the chart result.
- Capture power componentsRecord active, reactive, and apparent power with units, measurement point, and source of the calculator input.
- Capture angle and PFDocument phase angle, current PF, target PF, and whether the result is lagging or leading.
- Capture next reviewList whether the result feeds correction sizing, penalty review, transformer loading, generator loading, or harmonic screening.
Common mistakes to avoid. Review these before turning chart current into an equipment decision.
- Using the triangle alone for non-linear loads without checking harmonic distortion or true power factor.
- Mixing current and target power factor values in one row and losing the basis for the kVAR correction result.
- Treating a good displacement power factor as proof that voltage distortion, resonance, or capacitor duty is acceptable.
Frequently asked questions
These answers explain how to use the chart without turning a quick reference into a final design decision.
Is power factor always just kW divided by kVA?
That is the basic displacement power factor relationship. Harmonic distortion can affect true power factor, so document harmonic review separately when non-linear loads are present.
Why record phase angle?
The phase angle connects the triangle to the tangent formula used when estimating how much reactive power correction is needed.
Related calculators
Related charts
- Power Factor Correction ChartEstimate capacitor kVAR for power-factor correction and document the utility, harmonic, switching, and equipment checks needed before selection.
- Impedance Reactance ChartUse this impedance reactance chart for XL = 2 pi f L, XC = 1/(2 pi f C), 100 mH at 60 Hz = 37.7 ohms, and 100 uF = 26.5 ohms.
- Harmonic Distortion ChartUse a harmonic distortion chart to document fundamental voltage, current, harmonic orders, THD, true RMS, dominant harmonic, PCC notes, resonance flags, and filter review notes.