Boxes of Honey-Nut Oatmeal are produced to contain 14.0 ounces, with a standard deviation of 0.10 ounce. For a sample size of 49, the 3-sigma x chart control limits are: Upper Control Limit (UCL) = Lower Control Limit (LCL;) = ounces (round your response to two decimal places). ounces (round your response to two decimal places).
Boxes of Honey-Nut Oatmeal are produced to contain 14.0 ounces, with a standard deviation of 0.10 ounce. For a sample size of 49, the 3-sigma x chart control limits are: Upper Control Limit (UCL) = Lower Control Limit (LCL;) = ounces (round your response to two decimal places). ounces (round your response to two decimal places).
Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
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![Boxes of Honey-Nut Oatmeal are produced to contain 14.0 ounces, with a standard deviation of 0.10 ounce. For a sample size of 49, the 3-sigma \(\bar{x}\) chart control limits are:
- **Upper Control Limit (UCL-\(\bar{x}\))** = [ ] ounces (round your response to two decimal places).
- **Lower Control Limit (LCL-\(\bar{x}\))** = [ ] ounces (round your response to two decimal places).
This text presents a scenario for determining control limits in a statistical process control setting for Honey-Nut Oatmeal packaging. The UCL and LCL should be computed using the formula for 3-sigma limits:
\[
UCL = \mu + 3 \left( \frac{\sigma}{\sqrt{n}} \right)
\]
\[
LCL = \mu - 3 \left( \frac{\sigma}{\sqrt{n}} \right)
\]
where:
- \(\mu\) is the mean weight (14.0 ounces),
- \(\sigma\) is the standard deviation (0.10 ounce),
- \(n\) is the sample size (49).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa532d6c3-fc4a-4c4d-b082-7cb1920e9739%2F83daf61e-37ed-4e53-af45-340e12d4f973%2Fdf3iywf_processed.png&w=3840&q=75)
Transcribed Image Text:Boxes of Honey-Nut Oatmeal are produced to contain 14.0 ounces, with a standard deviation of 0.10 ounce. For a sample size of 49, the 3-sigma \(\bar{x}\) chart control limits are:
- **Upper Control Limit (UCL-\(\bar{x}\))** = [ ] ounces (round your response to two decimal places).
- **Lower Control Limit (LCL-\(\bar{x}\))** = [ ] ounces (round your response to two decimal places).
This text presents a scenario for determining control limits in a statistical process control setting for Honey-Nut Oatmeal packaging. The UCL and LCL should be computed using the formula for 3-sigma limits:
\[
UCL = \mu + 3 \left( \frac{\sigma}{\sqrt{n}} \right)
\]
\[
LCL = \mu - 3 \left( \frac{\sigma}{\sqrt{n}} \right)
\]
where:
- \(\mu\) is the mean weight (14.0 ounces),
- \(\sigma\) is the standard deviation (0.10 ounce),
- \(n\) is the sample size (49).
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