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Table 2 shows frequency distribution for variable p.Table 2: Frequency distribution for pa) Calculate the mean value for p.b) Calculate the median value for p.c) Find out the mode value for p.

Table 2 shows frequency distribution for variable p.Table 2: Frequency distribution-example-1

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SOLUTION

The mean of a distribution is given by


\operatorname{mean}=(\sum fx)/(\sum f)

Consider the table below

Then the mean of p is


\operatorname{mean}=(334)/(32)=10.44

The median is the middle value after arrangement in ascending or descending order

The the median is


\begin{gathered} \text{Meadian=}(\sum f)/(2)=(32)/(2)=16th\text{ position } \\ \end{gathered}

The locating the 16th position, we have two values


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Table 2 shows frequency distribution for variable p.Table 2: Frequency distribution-example-1
User Brent Edwards
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