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Process Variation & Capability Flashcards

7 cards from real SPC practice questions. Tap to flip, then mark Knew It or Still Learning — missed cards come back until you master them.

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  1. A short-term capability study is best described as measuring variation:

    Answer: Within a brief window capturing mainly within-subgroup variation

    Short-term capability (Cp/Cpk) is measured over a brief period to capture within-subgroup variation, minimizing between-subgroup sources.

  2. When calculating the estimated process standard deviation using the average range method, which constant is used?

    Answer: d2

    The constant d2 is used to convert the average range (R-bar) to an estimate of the process standard deviation: σ̂ = R̄/d2.

  3. A process with Cp = 1.5 but Cpk = 0.9 most likely has which characteristic?

    Answer: Low process variation but the mean is significantly off-center

    When Cp is high but Cpk is low, the process spread is narrow but the mean is shifted away from the target, reducing one-sided capability.

  4. Which of the following is a Western Electric run rule for detecting special causes?

    Answer: Two out of three consecutive points beyond 2-sigma on the same side

    Two out of three consecutive points in Zone A (beyond 2σ) on the same side is a standard Western Electric run rule signaling a special cause.

  5. In a unilateral tolerance scenario (only one specification limit), which capability index is most appropriate?

    Answer: Cpk

    Cpk is appropriate for unilateral tolerances because it measures the distance to the relevant single specification limit.

  6. What effect does reducing subgroup size have on an X-bar chart's sensitivity to process shifts?

    Answer: Decreases sensitivity to small shifts

    Smaller subgroups widen control limits (higher variation in X-bar), reducing the chart's ability to detect small process mean shifts.

  7. The Cpm index (Taguchi capability index) incorporates which additional factor compared to Cp?

    Answer: The deviation of the process mean from the nominal target

    Cpm penalizes processes whose mean deviates from the nominal target, even if the mean is within specification limits.