Arrange the data from the largest to smallest according to frequency.
Draw and label the x and y axes.
Draw the bars corresponding to the frequencies.
The Pareto chart shows that assaults had the highest frequency and homicides the lowest.
"Total=605000+494000+364000+363000+269000="
"=2095000"
"{605000 \\over 2095000}\\cdot100\\%=28.878\\%""{494000 \\over 2095000}\\cdot100\\%=23.580\\%""\\ 28.878\\%+23.580\\%=52.458\\%"
"{364000 \\over 2095000}\\cdot100\\%=17.375\\%""52.458\\%+17.375\\%=69.833\\%"
"{363000 \\over 2095000}\\cdot100\\%=17.327\\%""69.833\\%+17.327\\%=87.160\\%"
"{269000 \\over 2095000}\\cdot100\\%=12.840\\%""87.160\\%+12.840\\%=100\\%"
"\\def\\arraystretch{1.5}\n \\begin{array}{c:c:c}\n State & Number & Cum. Relative \\ Frequencies (\\%)\\\\ \\hline\n Texas & 605000 & 28.88 \\\\\n \\hdashline\n New York & 494000 & 52.46 \\\\ \\hline\n Pennsylvania & 364000 & 69.83 \\\\ \\hline\n Florida & 363000 & 87.16 \\\\ \\hline\n Ohio & 269000 & 100 \\\\ \\hline\n Total= & 2095000 & \n\\end{array}"
Therefore, the following Pareto Chart is obtained based on the table above:
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