Answer:
[tex]P(\text{Female}|\text{Advanced})=\frac{322}{567}\approx0.5679[/tex]
Step-by-step explanation:
[tex]\displaystyle P(\text{Female}|\text{Advanced})=\frac{P(\text{Female and Advanced})}{P(\text{Advanced})}\\\\P(\text{Female}|\text{Advanced})=\frac{\frac{322}{2501}}{\frac{567}{2501}}\\\\P(\text{Female}|\text{Advanced})=\frac{322}{567}\\ \\P(\text{Female}|\text{Advanced})\approx0.5679[/tex]
