brand a and brand b of frozen green beans both list a weight of 32 ounces on their bags. because of…

brand a and brand b of frozen green beans both list a weight of 32 ounces on their bags. because of variability in the manufacturing process, the bags often contain slightly more, or less, than 32 ounces of green beans. an inspector takes a random sample of 25 bags of green beans of each type and records their weights. the weights and their relative frequencies are summarized in the histograms. brand a green beans brand b green beans which of the following is a true statement when comparing the bags of green beans? the median weight for both types is between 32.1 and 32.2 ounces. the median weight for both types is between 32.0 and 32.1 ounces. the median weight for brand b is less than the median weight for brand a. the median weight for brand b is greater than the median weight for brand a.

brand a and brand b of frozen green beans both list a weight of 32 ounces on their bags. because of variability in the manufacturing process, the bags often contain slightly more, or less, than 32 ounces of green beans. an inspector takes a random sample of 25 bags of green beans of each type and records their weights. the weights and their relative frequencies are summarized in the histograms. brand a green beans brand b green beans which of the following is a true statement when comparing the bags of green beans? the median weight for both types is between 32.1 and 32.2 ounces. the median weight for both types is between 32.0 and 32.1 ounces. the median weight for brand b is less than the median weight for brand a. the median weight for brand b is greater than the median weight for brand a.

Answer

Explanation:

Step1: Recall median concept

The median is the middle - value when data is arranged in ascending or descending order. For a sample size (n = 25) (odd), the median is the (\left(\frac{n + 1}{2}\right))-th value, which is the 13 - th value when the data is ordered.

Step2: Analyze histograms

By looking at the histograms of brand A and brand B green - bean bag weights, we can estimate the position of the 13 - th value. In the histogram of brand A, the weights are more concentrated on the lower - weight side. In the histogram of brand B, the weights are more spread out towards the higher - weight side.

Step3: Compare medians

We can see that the median weight of brand B is greater than the median weight of brand A.

Answer:

The median weight for brand B is greater than the median weight of brand A.