Reading list Applied Statistics home > 6.2: Confidence intervals for population means E zyBooks catalog e Help/FAQ e Shauntrell Powell CHALLENGE 6.2.1: Confidence intervals for population means. АCTIVITY 270604 2156894.qxdzay7 Jump to level 1 Suppose the mean height in inches of all| 9th grade students at one high school is estimated. The population standard deviation is 6 inches. The heights of 8 randomly selected students are 74, 66, 72, 67, 74, 64, 62 and 62. 2 * = Ex: 12.34 : Margin of error at 90% confidence level = Ex: 1.23 90% confidence interval = [ Ex: 12.34, Ex: 12.34 ] [smaller value, larger value] Check Next Feedback? A O O 11:37

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**Title: Confidence Intervals for Population Means**

**Section 6.2.1: Confidence Intervals for Population Means**

**Challenge Activity**

**Example Problem:**

Suppose the mean height in inches of all 9th grade students at one high school is estimated. The population standard deviation is 6 inches. The heights of 8 randomly selected students are: 74, 66, 72, 67, 74, 64, 62, and 62.

1. Calculate the sample mean: \( \bar{x} = \text{Ex: 12.34} \)

2. Determine the margin of error at a 90% confidence level: Margin of Error = \( \text{Ex: 1.23} \)

3. Construct the 90% confidence interval:
   \[
   90\% \text{ confidence interval} = [\text{Ex: 12.34, Ex: 12.34}]
   \]
   [Smaller value, larger value]

**Input Box:**

- Enter calculated values in the box.
- Two options are available: "Check" and "Next" for submitting and progressing.

No graphs or diagrams are presented in this activity. This exercise helps understand the process of calculating a confidence interval for population means with given data.
Transcribed Image Text:**Title: Confidence Intervals for Population Means** **Section 6.2.1: Confidence Intervals for Population Means** **Challenge Activity** **Example Problem:** Suppose the mean height in inches of all 9th grade students at one high school is estimated. The population standard deviation is 6 inches. The heights of 8 randomly selected students are: 74, 66, 72, 67, 74, 64, 62, and 62. 1. Calculate the sample mean: \( \bar{x} = \text{Ex: 12.34} \) 2. Determine the margin of error at a 90% confidence level: Margin of Error = \( \text{Ex: 1.23} \) 3. Construct the 90% confidence interval: \[ 90\% \text{ confidence interval} = [\text{Ex: 12.34, Ex: 12.34}] \] [Smaller value, larger value] **Input Box:** - Enter calculated values in the box. - Two options are available: "Check" and "Next" for submitting and progressing. No graphs or diagrams are presented in this activity. This exercise helps understand the process of calculating a confidence interval for population means with given data.
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