Margin of error and point estimate together

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SUMMARY

The discussion clarifies the concepts of point estimate and margin of error using a confidence interval of [5.9, 8.1]. The point estimate is definitively identified as the mean, which is 7.0. The margin of error is calculated as 1.1, representing the deviation from the mean. The confidence interval can be expressed as 7.0 ± 1.1.

PREREQUISITES
  • Understanding of confidence intervals
  • Knowledge of point estimates
  • Familiarity with margin of error calculations
  • Basic statistical concepts
NEXT STEPS
  • Study the calculation of confidence intervals in statistics
  • Learn about the implications of margin of error in survey results
  • Explore the differences between point estimates and interval estimates
  • Review statistical software tools for calculating estimates, such as R or Python's SciPy library
USEFUL FOR

This discussion is beneficial for students in statistics, data analysts, and researchers who need to understand point estimates and margin of error in their analyses.

aprilryan
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Hey all I have one last question for you. I just need clarification on point estimate and margin of error as I have to find both in a problem. Let's say the endpoints are 5.9 and 8.1. When I do a margin of error problem, I subtract the mean of 7 from 8.1 right? When I do point estimate do I add or subtract 8.1 from 5.9 or the margin of error?

Thanks! Hope you all have a great summer!
 
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aprilryan said:
Hey all I have one last question for you. I just need clarification on point estimate and margin of error as I have to find both in a problem. Let's say the endpoints are 5.9 and 8.1. When I do a margin of error problem, I subtract the mean of 7 from 8.1 right? When I do point estimate do I add or subtract 8.1 from 5.9 or the margin of error?

Thanks! Hope you all have a great summer!

Hi aprilryan!

With a confidence interval of [5.9, 8.1], the point estimate is the mean, which is 7.0.
The margin of error is how much the confidence interval can deviate from 7, which is 1.1.
We can also write the confidence interval as $7.0 \pm 1.1$.

Cheers! ;)
 

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