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Laboratory quality control and NABL

Medical Laboratory Technology (B.Sc MLT) · Laboratory practice · free study notes for exams, placements and interviews

In short

Laboratory quality control is the set of statistical and procedural checks that prove a test result is close enough to the truth to be used for diagnosis. It has two arms: internal quality control (IQC), run daily with stable control material to detect error in your own run, and external quality assessment (EQA/PT), in which an outside agency sends blind samples and compares your answer with peers. Accreditation wraps both into a management system: in India, medical laboratories are accredited by NABL (a constituent board of the Quality Council of India) against ISO 15189:2022, applied through NABL's specific criteria document for medical laboratories. The topic carries heavy marks in B.Sc MLT clinical biochemistry and lab-management papers and is the single most asked area in technologist interviews at Dr Lal PathLabs, Metropolis, SRL, Thyrocare, Apollo, AIIMS and ICMR institutes, because NABL-accredited labs must show that every technologist can read a Levey-Jennings chart and act on a rule violation.

Explained

Core definitions

Internal quality control: material, frequency, charting

Westgard multirule QC and error interpretation

Each rule is written as A:L — A = number of control observations, L = the limit exceeded.

RuleViolated whenError indicatedUsual action
1:2sone control outside ±2 SDwarning onlyinspect, apply other rules; do not reject on this alone
1:3sone control outside ±3 SDrandomreject run
2:2stwo consecutive points >2 SD, same sidesystematicreject run
R:4stwo points in the same run differ by >4 SD (one +2s, other −2s)randomreject run
4:1sfour consecutive points >1 SD, same sidesystematicreject (or warn in some schemes)
10x (or 8x, 12x)ten consecutive points on the same side of the meansmall systematic shift/biasreject, recalibrate
2of3:2stwo of three points >2 SD same sidesystematicreject
7Tseven consecutive points trending in one directiondriftinvestigate reagent/calibrator

External quality assessment, PT and inter-laboratory comparison

Method verification, calibration, uncertainty

NABL, ISO 15189 and the Indian regulatory frame

Key points

Formulas and examples

Mean x̄ = Σxᵢ / n — xᵢ = individual control value (same units as analyte), n = number of observations
Standard deviation s = √[ Σ(xᵢ − x̄)² / (n − 1) ] — units of the analyte; n − 1 = degrees of freedom (sample SD)
Coefficient of variation CV% = (s / x̄) × 100 — unitless; the correct way to compare precision at different concentrations
Bias = x̄_lab − x_reference ; Bias% = (Bias / x_reference) × 100
Control limits: x̄ ± 1s, x̄ ± 2s, x̄ ± 3s ; z = (x − x̄) / s (how many SDs a point lies from the mean)
SDI (EQA) = (lab result − peer group mean) / peer group SD ; % deviation = [(lab − peer mean)/peer mean] × 100
Total error TE = |Bias| + 1.65 × s (95% one-sided) ; acceptance: TE ≤ TEa
Sigma metric σ = (TEa% − |Bias%|) / CV%
Combined uncertainty u_c = √(u_Rw² + u_bias²) ; Expanded U = k · u_c , k = 2 for ≈95% ; result reported as x ± U
DPMO = (defects / total opportunities) × 1,000,000
Sample rejection rate % = (rejected samples / total samples received) × 100 ; TAT compliance % = (reports within target TAT / total reports) × 100

Example 1 — mean, SD, CV and control limits. Ten days of a glucose level-1 control (mg/dL), shortened for illustration - in practice at least 20 days are used to set limits: 96, 98, 102, 100, 104, 99, 101, 103, 97, 100 (Σ = 1,000).

Example 2 — applying Westgard rules. Using the chart above: Day 21 control = 107 mg/dL → z = (107 − 100)/2.58 = +2.71 → outside ±2s but inside ±3s → 1:2s warning, run not rejected yet. Day 22 = 106 mg/dL → z = +2.33, same side → 2:2s violated → reject the run. Two consecutive points on the same side beyond 2s is systematic error; the probable causes are a new reagent lot or a shifted calibration, so recalibrate, re-run the control, and re-test the Day 21 and 22 patient samples.

Example 3 — total error and sigma metric (a marginal assay). Cholesterol: CV = 2.5%, bias = +3.0% from EQA, TEa = 9%.

Example 4 — sigma-based QC design (a good assay). Glucose: TEa = 10%, bias = 1%, CV = 2% → σ = (10 − 1)/2 = 4.5. A sigma of 4–5 is adequately controlled by 1:3s with N = 2 (two controls per run), or 1:2.5s with N = 2; a σ ≥ 6 assay needs only 1:3s with N = 2 once a day, while σ < 3 demands N = 4 and multirules — or a change of method.

Example 5 — EQA interpretation and uncertainty. A lab reports creatinine 1.52 mg/dL on an EQA sample; the peer group mean is 1.40 mg/dL with SD 0.08.

Example 6 — quality indicators. In a month the lab received 2,000 samples and rejected 40 (haemolysed 22, clotted 10, insufficient 8) → rejection rate = (40/2,000) × 100 = 2.0% against a target of ≤1.5% → non-conformity, so CAPA = retrain two phlebotomy staff, replace a batch of short-fill EDTA tubes. Of 500 emergency samples, 460 were reported within 60 minutes → TAT compliance = (460/500) × 100 = 92% against a 90% target → met.

Internal QCExternal quality assessment
MaterialStable control, known to labBlind sample from provider
FrequencyEvery run/dayPer cycle (monthly/quarterly)
DetectsRandom + systematic error todayBias vs peers, long-term trueness
StatisticSD, CV, L-J chart, Westgard rulesSDI/z-score, % deviation, Youden plot
Acts onImmediate run acceptance/rejectionCAPA, recalibration, method change
SigmaPerformanceQC design needed
≥ 6World class1:3s, N = 2, once daily
4–6Good1:3s or 1:2.5s, N = 2
3–4MarginalMultirule 1:3s/2:2s/R:4s/4:1s, N = 4
< 3UnacceptableFix bias/method; QC cannot rescue it

Where it is used

Interview questions

Common mistakes

Related topics

Specimen collection and phlebotomy · Laboratory instruments · Clinical biochemistry analytical methods · Haematology and coagulation testing · Clinical microbiology and AST · Laboratory management, documentation and audit

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