"\\mu=25.1"
"\\sigma=3.2"
"P(21.2<X<23.4)=P(\\frac{21.2-\\mu}{\\sigma}<Z<\\frac{23.4-\\mu}{\\sigma})="
"=P(\\frac{21.2-25.1}{3.2}<Z<\\frac{23.4-25.1}{3.2})=P(-1.22<Z<-0.53)="
"=P(Z<-0.53)-P(Z<-1.22)=0.2981-0.1112=0.1869"
Answer: 18.69% of individuals are selected between 21.2 and 23.4.
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