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World Richest People

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Submitted By Mofin
Words 486
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Written Assignment 2: case study – World’s Richest People

frequency distribution table (citizenship)
The first column consists of quantitative, discrete data. This column provides the ranks of the world's richest people.
The second column consists of qualitative data since names are nonnumerical.
The third column also consists of qualitative data as countries are nonnumerical.
The first column consists of quantitative, discrete data. This column provides the total numbers of the richest people per country.

stem and leaf plot (age)
Each data value consists of 2 digit number ranging age from 39 to 93. The last digit becomes the leaf and the remaining digits are the stems, and we have the stems of 3 to 9.

histogram (age)
Obtain the frequency distribution of the age data.
Column 1 is the limit grouping ages. The first age to construct is 35 – 39. The width of all the age is 5, so the next age is 40 – 44. The last age to construct is 90 – 94 since the largest single data value is 93.
Column 2 provides number of the richest people within the age group; this column is quantitative, discrete data.
The frequency histogram is constructed using the lower age limits of column 1 and used to label the horizontal axis, and the number of the richest people within the age group in the frequency histogram matches the respective frequency in column 2.
The shape of the distribution is bimodal, 1st peak point at age 55-59 and the 2nd peak point at 65 – 69. sample mean and median (age) sample mean = the sum of observations divided by the number of observations
The average age for this group of richest people is the sum of their age divided by the total number of people. The total age 1720 divided by 25 equal to the mean 69.

Sample median = number of observations plus 1, then divide by 2

The sample median for this study is the number of this group of richest

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