Question #103108
Construct a Pareto chart for the number of registered taxicabs in the selected cities.
(City)=new York, Washington,D.C, Chicago, Philadelphia, baltimore.
(Number)=11,787 8348 , 5300 , 1480 , 115
1
Expert's answer
2020-03-23T15:51:44-0400

Arrange the data from the largest to smallest according to frequency.


CityNumberD.C8348Chicago5300Philadelphia1480Washington787Baltimore115NewYork11\def\arraystretch{1.5} \begin{array}{c:c} City & Number \\ \hline D.C & 8348 \\ \hdashline Chicago & 5300 \\ \hline Philadelphia & 1480 \\ \hline Washington & 787 \\ \hline Baltimore & 115 \\ \hline New York & 11 \end{array}

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=8348+5300+1480+787+115+11=16041Total=8348+5300+1480+787+115+11=16041

834816041100%=52.04%{8348 \over 16041}\cdot100\%=52.04\%

530016041100%=33.04%{5300 \over 16041}\cdot100\%=33.04\%52.04%+33.04%=85.08%52.04\%+33.04\%=85.08\%

148016041100%=9.23%{1480\over 16041}\cdot100\%=9.23\%85.08%+9.23%=94.31%85.08\%+9.23\%=94.31\%

78716041100%=4.91%{787\over 16041}\cdot100\%=4.91\%94.31%+4.91%=99.21%94.31\%+4.91\%=99.21\%

11516041100%=0.72%{115\over 16041}\cdot100\%=0.72\%99.21%+0.72%=99.93%99.21\%+0.72\%=99.93\%


1116041100%=0.07%{11\over 16041}\cdot100\%=0.07\%99.93%+0.07%=100%99.93\%+0.07\%=100\%


CityNumberCum.Relative Frequencies(%)D.C834852.04Chicago530085.08Philadelphia148094.31Washington78799.21Baltimore11599.93New York11100Total=16041\def\arraystretch{1.5} \begin{array}{c:c:c} City & Number & Cum. Relative \ Frequencies (\%)\\ \hline D.C & 8348 & 52.04 \\ \hdashline Chicago & 5300 & 85.08 \\ \hline Philadelphia & 1480 & 94.31 \\ \hline Washington & 787 & 99.21 \\ \hline Baltimore & 115 & 99.93 \\ \hline New \ York & 11 & 100 \\ \hline Total= & 16041 & \end{array}

Therefore, the following Pareto Chart is obtained based on the table above:


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