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Solnce55 [7]
3 years ago
7

When comparing two distributions, it would be best to use relative frequency histograms rather than frequency histograms when:

Mathematics
1 answer:
scZoUnD [109]3 years ago
3 0

Answer:

When comparing two distributions, it would be best to use relative frequency histograms rather than frequency histograms when the distributions have different sample sizes.

Step-by-step explanation:

The sample size of a distribution is the number of observations that constitute it. When <u>two data sets need to be compared</u>, and the <u>sample size is different</u>, a Relative Frequency Histogram would be the best way to compare them since they present a probability distribution in a graphical form. This means that histogram heights can be understood as probabilities (<em>results to occur within a given population</em>)

For example, if distribution A has a sample size of n(A) = 23 and distribution B has a sample size of n(B) = 23000, a Frequency Histogram would display results <u>a thousand times greater</u> for data set B, but, a Relative Frequency Histogram would instead show the results drawn on the same scale. So, the best way to compare two distributions with different sample sizes is by using a Relative Frequency Histogram.

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[(y+4)/(y+7)]+1=(y+3)/(y+1)
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