2. A consumer survey indicates that the average household spends µ = $155 on groceries each week. The distribution of spending is approximately normal with a standard deviation of a = $25. Based on this distribution, what proportion of the population spends more than $175 per week on groceries? Hint: This distribution is of X scores not sample means. As a result, think carefully about what you put in your denominator when calculating the z-score.

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2. Please help with this question, i’m really stuck, thank you so much!!
2. A consumer survey indicates that the average
household spends µ = $155 on groceries each week. The
distribution of spending is approximately normal with a
standard deviation of 6 = $25.
Based on this distribution, what proportion of the
population spends more than $175 per week on
groceries?
Hint: This distribution is of X scores not sample means.
As a result, think carefully about what you put in your
denominator when calculating the z-score.
Transcribed Image Text:2. A consumer survey indicates that the average household spends µ = $155 on groceries each week. The distribution of spending is approximately normal with a standard deviation of 6 = $25. Based on this distribution, what proportion of the population spends more than $175 per week on groceries? Hint: This distribution is of X scores not sample means. As a result, think carefully about what you put in your denominator when calculating the z-score.
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