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Measure the power factor of real bench loads, correct it with a switched capacitor bank, and quantify the line-current saving and the limits
Mapped to your syllabusVTU 2022 Scheme (OBE/CBCS) · BEE685 Major Project Phase-I · Semester 6PF-Bench is a measurement-and-correction study on a live single-phase bench: the team measures the true power factor of the loads every Indian workshop actually runs — a ceiling fan, a single-phase induction motor, a fluorescent lamp with its magnetic ballast, and combinations of all three — then corrects the power factor with a switched capacitor bank and quantifies what changes: line current, apparent power, and the I²R distribution loss that the utility charges somebody for.
Measurement is by a PZEM-004T v3.0 power meter (V, I, active power, PF, frequency over Modbus-RTU) read by an Arduino Uno logging second-by-second records, cross-checked against the department clamp meter and DMM through a written verification table. The correction side is a bank of motor-run capacitors in switchable steps; the team computes required kvar from Qc = P·(tanφ₁ − tanφ₂), applies the nearest step, and traces the power-factor-versus-capacitance curve — including deliberate overcorrection into leading power factor, the mistake real installations are fined for.
Two honest layers lift the project above a routine lab experiment. First, a tariff-savings analysis applies the power-factor penalty structure that Indian regulators (KERC among them) write into tariffs, converting measured kvar into rupees. Second, a nonlinear-load test on an LED driver or SMPS shows where capacitors stop working: displacement power factor improves, but the distorted current of a nonlinear load does not, which motivates the IEC 61000-3-2 harmonics discussion in the report. All mains work follows a written bench-safety protocol under faculty supervision.
Syllabus alignment
Indian distribution tariffs penalise low power factor or bill on kVAh precisely because reactive current wastes distribution capacity: it heats lines and transformers without doing useful work. Yet electrical engineering students meet power factor almost entirely as phasor algebra. They rarely measure a real motor's power factor at rated and partial load, never see line current fall when capacitors switch in, and never connect the measurement to the tariff arithmetic that makes industry care. Meanwhile the popular fix is oversimplified: students 'know' capacitors improve power factor but not how to size the steps, what overcorrection does, or why a capacitor bank cannot fix a nonlinear SMPS load whose distortion current remains no matter what the meter's displacement reading says.
There is a need for a bench-scale, instrument-verified power-factor study: measure real loads at 1-second resolution, correct them with a properly sized and protected switched capacitor bank, quantify current, loss and tariff-penalty changes from logged data, and demonstrate — not just mention — the nonlinear-load boundary where capacitor correction stops helping.
Low power factor means excess line current, excess I²R loss and, in Indian tariffs, direct penalties or kVAh overbilling. This project builds a bench rig that measures V, I, active power and power factor of common inductive loads at 1-second resolution with a PZEM-004T meter logged by an Arduino Uno, verifies the meter against a clamp meter, and corrects power factor with a switched motor-run capacitor bank. The team maps PF versus capacitance per load, runs a stepped correction on a mixed load, quantifies current and loss saving, applies a KERC-style penalty arithmetic, and demonstrates the nonlinear-load case where capacitors alone fail. Consumables cost under ₹2,500.
Utilities bill industries on apparent power or penalise power factor below a threshold — KERC's ESCOM tariffs penalise consumption below 0.9, for example — yet classrooms teach reactive power as pure phasor algebra. The gap between 'power factor is cos φ' and 'a 0.75 power factor on your 1 kW motor draws 1.33 kW-worth of current' is where this project works: real loads, real meter readings, real capacitor steps, rupee consequences from measured numbers.
In scope
Out of scope (v1)
The project follows a verification-driven build (V-model applied to a bench rig): every design artefact — measurement node, capacitor bank, campaign plan — pairs with a matching verification stage before the next stage begins, because conclusions about 'improvement' are worthless if the meter itself is unverified.
| Phase | Weeks | Activities | Deliverable |
|---|---|---|---|
| Literature & requirements | 1–2 | Study tariff penalty provisions and PF-correction design references; freeze load list and rig specification | Requirements + SOP v1 |
| Rig design | 3–4 | Circuit diagram with MCB, meter, switched bank and bleed resistors; kvar sizing calculations per load | Design document |
| Build | 5–6 | Mount meter, Uno, capacitor steps, rotary switch in an insulated enclosure; firmware for Modbus logging | Working rig |
| Instrument verification | 7 | Clamp-meter and DMM comparison at 0.5–5 A points; PF cross-check by W/(V·I) computation | Error table |
| Load campaigns | 8–10 | Baseline per-load measurements; correction steps; PF-vs-C curves; partial-load study; mixed-load APFC sequence | Campaign datasets |
| Nonlinear & analysis | 11–12 | LED/SMPS displacement-vs-true PF experiment; loss, kVA-release and rupee computations | Results tables + figures |
| Documentation & viva prep | 13–14 | Report, PPT, live demo rehearsal (correct a load in front of the panel) | Submission |
Testing approach: instrument-level tests first (meter vs clamp meter at several loads, logged in the error table), then negative and boundary tests — switching a step that overcorrects on purpose, running the motor at no load, switching a capacitor with the load off — each as a row in a test-case table (ID, input, expected, actual, result). Every campaign is logged to CSV, and all report tables regenerate from the raw logs with the analysis scripts, so the numbers shown in the viva can be re-derived live.
The rig is a single-phase measurement-and-correction chain around the department's existing bench loads.
flowchart TD
SUPPLY["230 V single-phase bench supply"] --> MCB["MCB + protection"]
MCB --> PZEM["PZEM-004T v3.0: V, I, P, PF, Hz, energy"]
PZEM --> LOAD["Load line: fan / induction motor / ballast lamp / SMPS"]
CB["Switched capacitor bank: 2.5 / 4 / 7.9 uF steps, bleed resistors"] -->|"parallel with load, rotary switch"| LOAD
PZEM -->|"Modbus-RTU over UART"| UNO["Arduino Uno: C firmware"]
UNO --> LCD["16x2 LCD: live V, I, P, PF"]
UNO --> CSV["Laptop serial: 1-second CSV log"]
CSV --> AN["Python/Excel: PF-vs-C curves, loss and savings tables"]
CM["Clamp meter + DMM (department)"] -->|"instrument verification"| PZEMThe measurement path is deliberately separate from the correction path: the PZEM sees whatever the load plus capacitor combination draws, so each switch step's effect appears directly in the logged record. The capacitor bank is wired in parallel with the load, downstream of the meter, exactly as a real panel would — which is what makes the line-current reduction the meter reports physically meaningful rather than an internal artefact. The verification instruments (clamp meter, DMM) close the loop: the error table they produce is printed in the report, and every power-factor claim carries it.
Module 01
Owns the PZEM-004T wiring, Modbus-RTU integration on the Arduino Uno, 1-second CSV logging with a live LCD page, and the instrument-verification campaign against the clamp meter and DMM, delivering the error table that qualifies every later measurement.
Module 02
Designs and builds the switched bank: motor-run capacitor selection and kvar sizing per load, bleed resistors, rotary-switch step wiring, MCB and enclosure, plus the written discharge procedure and the safety checklist that gates every energised session.
Module 03
Runs the experimental programme: baseline measurements per load at rated and partial load, the PF-versus-capacitance sweeps including deliberate overcorrection, the mixed-load APFC-style sequence, and the nonlinear-load demonstration, with test-case tables for each.
Module 04
Builds the Python/Excel pipeline that turns CSV logs into report tables: current and loss reduction per step, kVA release, the KERC-style penalty arithmetic with assumptions, the partial-load power-factor collapse analysis, and all plotted curves.
Module 05
All four members rehearse the energisation checklist, each leads at least one bench session under supervision, and the live demo (measure a load, switch a step, show the current fall) is rehearsed until any member can run it — matching the VTU rule that every member answers on any module.
Slide 1
Capacitor-Based Power-Factor Correction Bench Study for Small Inductive Loads
Slide 2
Motivation
Slide 3
Problem Statement
Slide 4
Existing vs Proposed
Slide 5
Objectives
Slide 6
Measurement Principle
Slide 7
Correction Principle
Slide 8
System Architecture
Slide 9
Results — Correction Campaigns
Slide 10
The Nonlinear-Load Boundary
Slide 11
Individual Contributions
Slide 12
Conclusion & Future Scope
Bullets, speaker notes and the .pptx · ₹2,000
Read each answer, close it, and say it in your own words. Your viva will ask. Now you'll know.
Power factor is the ratio of active power doing useful work to apparent power the current delivers — cos φ for a pure sinusoid. A low factor means the same kilowatts travel through lines, transformers and meters as a larger current, so the utility must size and heat-proof its network for kilovolt-amperes it cannot bill as energy. Tariffs therefore penalise consumers below a threshold, which is why industry installs correction.
The inductive load demands a lagging reactive current; the capacitor's leading reactive current supplies that demand locally, so the source only delivers the active component plus the small mismatch. The load itself is unchanged — same current, same torque, same light — but the line current and the apparent power upstream fall, which is why we wire the bank in parallel and downstream of nothing but the meter.
Displacement power factor is the cosine of the angle between the fundamental voltage and current phasors; true power factor is active power divided by total RMS apparent power, including harmonics. For our linear motor loads they nearly coincide, but for the LED driver the current is chopped into pulses: its harmonics inflate RMS current, so true PF stays poor even when the capacitor aligns the fundamentals. That is exactly what our nonlinear-load experiment demonstrated.
+14 more questions, with answers
Unlocks with the project · ₹2,000
Unlock for ₹2,000What to change before it goes anywhere near a submission. Skipping it is how the demo fails live.
Unlocks with the project · ₹2,000
Unlock for ₹2,000How to study it, adapt it and walk your examiner through it, step by step.
Unlocks with the project · ₹2,000
Unlock for ₹2,000OnlyProjects. (2026). Capacitor-Based Power-Factor Correction Bench Study for Small Inductive Loads: B.Tech / B.E. Electrical Engineering project bundle [Educational resource]. https://onlyprojects.online/projects/btech-ee-capacitor-power-factor-correction-bench-study
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