In an election, suppose that 60% of voters support a school levy increase. If we poll 148 of these voters atrandom, the probability distribution for the proportion of the polled voters that support a...


Week M www M MyO M M<br>K Thre:<br>Shttps<br>E nter<br>* Week<br>* Math<br>yopenmath.com/assess2/?cid%3D131707&aid%3D9425426#/skip/1<br>Question 1<br>><br>In an election, suppose that 60% of voters support a school levy increase. If we poll 148 of these voters at<br>random, the probability distribution for the proportion of the polled voters that support a school levy<br>increase can be modeled by the normal distribution pictured below. The bell curve below represents the<br>distribution of these sample proportions. The scale on the horizontal axis is the standard deviation of the<br>sampling distribution. So each tick mark represents a distance of one standard deviation on the<br>distribution, with the middle tick mark being the mean of the distribution.<br>Complete the boxes accurate to two decimal places.<br>Please carefully note where the boxes are located on the<br>horizontal axis.<br>Complete the boxes accurate to two decimal places.<br>

Extracted text: Week M www M MyO M M K Thre: Shttps E nter * Week * Math yopenmath.com/assess2/?cid%3D131707&aid%3D9425426#/skip/1 Question 1 > In an election, suppose that 60% of voters support a school levy increase. If we poll 148 of these voters at random, the probability distribution for the proportion of the polled voters that support a school levy increase can be modeled by the normal distribution pictured below. The bell curve below represents the distribution of these sample proportions. The scale on the horizontal axis is the standard deviation of the sampling distribution. So each tick mark represents a distance of one standard deviation on the distribution, with the middle tick mark being the mean of the distribution. Complete the boxes accurate to two decimal places. Please carefully note where the boxes are located on the horizontal axis. Complete the boxes accurate to two decimal places.
Jun 10, 2022
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