Intro to Industrial Engineering

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Double-sampling plan

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Intro to Industrial Engineering

Definition

A double-sampling plan is a statistical quality control method used in acceptance sampling that allows for a second sample to be taken if the results of the first sample fall within a certain range of uncertainty. This approach is beneficial because it helps reduce the risk of incorrectly accepting or rejecting a lot based on the initial sample alone. By using two samples, decision-makers can gather more information and make more informed choices about product quality.

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5 Must Know Facts For Your Next Test

  1. A double-sampling plan provides a second chance to evaluate the lot quality, reducing the risk of errors in acceptance decisions.
  2. If the first sample yields results near the acceptance threshold, a second sample can clarify whether to accept or reject the lot.
  3. Double-sampling plans can lead to cost savings by minimizing unnecessary rejections of acceptable lots.
  4. The implementation of double-sampling plans may involve slightly more time and resources compared to single-sampling plans, but this is often justified by better decision-making.
  5. The criteria for taking the second sample are predefined, which ensures consistency in how decisions are made during acceptance sampling.

Review Questions

  • How does a double-sampling plan improve decision-making in acceptance sampling compared to a single-sampling plan?
    • A double-sampling plan enhances decision-making by allowing for a second evaluation of lot quality if initial results are ambiguous. This reduces the chances of making incorrect decisions based on limited information. In contrast, a single-sampling plan relies solely on one sample, which can lead to higher risks of either incorrectly accepting poor-quality lots or rejecting good ones. Therefore, double-sampling increases confidence in quality assessments.
  • Discuss the potential trade-offs between using a double-sampling plan and a single-sampling plan in terms of cost and efficiency.
    • Using a double-sampling plan may involve higher initial costs due to taking two samples instead of one, which can also consume more time and resources. However, this approach increases the accuracy of acceptance decisions and minimizes the likelihood of rejecting acceptable lots, potentially saving costs associated with rework or customer dissatisfaction. Therefore, while there is an upfront investment in time and resources, the long-term benefits may outweigh these costs through improved product quality and reduced risk.
  • Evaluate how the use of an Operating Characteristic Curve (OC Curve) can complement double-sampling plans in assessing their effectiveness.
    • An Operating Characteristic Curve (OC Curve) is crucial for evaluating the performance of double-sampling plans by visually representing the relationship between the probability of acceptance and the quality level of lots. By analyzing how well a double-sampling plan performs at various quality levels, decision-makers can determine its effectiveness compared to other sampling methods. This assessment allows organizations to refine their acceptance criteria and make more strategic decisions about product quality assurance, ensuring that only lots meeting desired standards are accepted.
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