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23-Ind-B5 Ergonomics · December 2017

Question 2 of 4: Human Factors Assessment — Beekeeping Operation

Nivaar worked solution (AI-drafted; not reviewed by a licensed engineer)

Notes on this paper

National Exams — Dec. 2017 — 98-Ind-B5 Ergonomics. Three-hour, open-book exam (all notes, books and any non-communicating calculator permitted); the paper's own instructions state "a total of five (5) questions" while the printed marking scheme and all eight pages contain exactly four (Part A, Questions 1–2, mandatory; Part B, Questions 3–4, choose one) — a minor editorial inconsistency in the source, not a dropped question. The paper requires 4 of its own marked total; all four are solved below for completeness.

Reference texts: Sanders & McCormick, Human Factors in Engineering and Design (7th ed.) — error taxonomy, task analysis, mental workload measurement, macroergonomic assessment process; Waters, Putz-Anderson & Garg, NIOSH Applications Manual for the Revised NIOSH Lifting Equation (1994) — the RWL/LI formula and multiplier tables reproduced on the exam's own pages 7–8; NIOSH, Elements of Ergonomics Programs (1997) and CSA Z1004 (Canada) — workplace musculoskeletal-disorder (MSD) prevention programs; CSA Z1002 — hazard identification, elimination and risk assessment; ISO 11228 series — manual handling limits.

Question 2: Human Factors Assessment — Beekeeping Operation (40 marks: a–12, b–10, c–6, d–12)

Question text not reproduced: the examination questions are © Engineers and Geoscientists BC. Open the official past paper (linked at the top of this page) to read the question, then follow the worked solution below.

Part (a) — Human Factors Investigation Process

A structured, phased HF assessment process is followed rather than jumping directly to a fix, since the four complaints (eye strain, back pain, sore joints, overheating) plausibly map to four different root causes and a targeted intervention needs each one diagnosed separately. (1) Problem definition: structured interviews with several beekeepers across different sites (farm vs. backyard) to characterize each complaint – onset timing, task association, severity – since the ground-level, outdoor, unstandardized-worksite nature of the job means no two visits are identical. (2) Task analysis: observe and video a full inspection cycle end-to-end (approach hive → remove upper box(es) → inspect frames → reassemble), breaking it into discrete sub-tasks so each can be linked to a specific complaint. (3) Field observation/walkthrough: repeat the observation across a representative sample of conditions (sun exposure, hive height, ground terrain, box count on the hive) because task demand is not fixed the way it would be at a stationary workstation. (4) Quantitative exposure assessment: apply validated measurement tools to each sub-task – postural assessment (e.g. RULA/REBA) for the stooped/kneeling postures near ground-level hives, the NIOSH lifting equation for the honey-box and frame lifts, and a heat-stress index (WBGT) for the protective-suit/sun-exposure combination. (5) Root-cause mapping: link each complaint to the specific sub-task and exposure that explains it (see Part (b)). (6) Intervention and control recommendations, prioritized by exposure magnitude and ease of implementation. (7) Follow-up/validation: re-measure after any change to confirm the exposure, not just the complaint, has actually reduced.

Part (b) — Elements to Examine, and Why

Each element is chosen because it maps to one of the four reported symptoms:

Part (c) — Standards to Evaluate the Measures

Each exposure identified in Part (b) is evaluated against a recognized, validated standard rather than an ad-hoc judgment, so the assessment is defensible and comparable across sites: the NIOSH Revised Lifting Equation / Applications Manual (1994) for the honey-box and frame lifts (Part (d)); ISO 11228-1 (manual lifting) as a complementary/cross-check standard, since it covers awkward and asymmetric lifting geometries similar to those at a low hive; RULA or REBA (validated observational postural-risk scoring tools) for the sustained stooped/kneeling posture; the ACGIH Threshold Limit Value for heat stress (WBGT-based) for the suit/sun-exposure overheating hazard; and CSA Z1004 (Canada) as the overarching MSD-prevention-program standard that ties the individual exposure measurements into a documented risk-assessment and control program, consistent with the general hazard-identification framework in CSA Z1002.

Part (d) — NIOSH Recommended Weight Limit for a Bee Box

Given. Load: a full honey box weighs $L \approx 25\ \text{kg}$ (the heaviest single lift in the task; an inspected frame at 2 kg is a separate, much lighter lift). Load constant $LC = 23\ \text{kg}$. The exam gives no measured task geometry, so it must be stated as an explicit set of assumptions per the question's own instruction:

ParameterAssumed valueRationale
Horizontal distance, $H$30 cmBox grasped close to the body via its side D-shaped handle cut-outs (Fig. 1 of the source), not held away from the torso.
Vertical hand height at origin, $V$50 cmHive raised on a low stand (good practice, but not universal – see Part (b) site-variability note); this is the height of the topmost box's handles above the ground.
Vertical travel distance, $D$25 cmBox is set down beside the hive or on a low stand, not lowered to full ground level.
Asymmetry angle, $A$30°Beekeeper partially turns to set the box aside rather than lifting and lowering it in a straight vertical line.
Frequency, $F$ / duration0.2 lifts/min, ≤ 1 hOne box lift per hive per inspection visit – well under the “less than once per 5 minutes” threshold the exam's own Table 5 footnote sets for $F = 0.2$.
CouplingFairThe cut-out handles give a usable but not optimal grip (thick protective gloves, rough wood, no rigid handle liner) – short of NIOSH's strict “Good” container-handle criteria.

Find. The Recommended Weight Limit $RWL$ for this lift, and the resulting Lifting Index $LI$ for the 25 kg honey box.

Approach. Apply the revised NIOSH lifting equation $RWL = LC \times HM \times VM \times DM \times AM \times FM \times CM$, reading each multiplier directly off the exam's own printed tables (Tables 2–3, 5 and 7) at the assumed geometry above, then compare the 25 kg load against $RWL$ via $LI = L/RWL$.

  1. Read the multipliers off the exam's own tables at the assumed geometry. From Table (horizontal), $H=30\,\text{cm}\Rightarrow HM=0.83$. From Table 2 (vertical), $V=50\,\text{cm}\Rightarrow VM=0.93$. From Table 3 (distance), $D=25\,\text{cm}\Rightarrow DM=1.00$. From Table 4 (asymmetry), $A=30^{\circ}\Rightarrow AM=0.90$. From Table 5 (frequency), $F\le 0.2$ lifts/min, duration $\le 1$ h, $V<30$ in $\Rightarrow FM=1.00$. From Table 7 (coupling), Fair, $V<30$ in ($75$ cm) $\Rightarrow CM=0.95$.
  2. Compute the Recommended Weight Limit. $$RWL = 23 \times 0.83 \times 0.93 \times 1.00 \times 0.90 \times 1.00 \times 0.95 = \boxed{15.18\ \text{kg}}$$
  3. Compute the Lifting Index for the honey box and, for reference, the frame. Substituting the 25 kg honey-box load: $$LI_{\text{box}} = \frac{L}{RWL} = \frac{25}{15.18} = \boxed{1.65}$$ For comparison, the lighter 2 kg frame lift (a different, less demanding sub-task with the same assumed geometry): $$LI_{\text{frame}} = \frac{2}{15.18} = \boxed{0.13}$$
QuantityValue
Recommended Weight Limit, $RWL$15.18 kg
Lifting Index, honey box (25 kg), $LI_{\text{box}}$1.65
Lifting Index, frame (2 kg), $LI_{\text{frame}}$0.13

The honey-box lift is not within the recommended limit: $LI_{\text{box}}=1.65 > 1$ places it in NIOSH's moderately-elevated-risk band, indicating increased risk of low-back injury for a meaningful fraction of the beekeeping workforce even under the assumed close, low-frequency lift geometry – and the true exposure at many real sites (hives directly on the ground, no stand) would move $H$, $V$ and $D$ further from ideal and lower $RWL$ still further. The single-frame lift, by contrast, is comfortably within limits at $LI_{\text{frame}}=0.13$. This supports recommending a mechanical or two-person lift for full honey supers, or a hive stand that both raises $V$ toward the 75 cm optimum and reduces the stooping identified in Part (b).