Let's break down the problem from the image:

Given:

• The ratio of adults to children is 8:3.
• The ratio of females to total number of people is 5:33.
• We need to find the ratio of girls to the number of women.

Steps:

1. Let the total number of people be 33 (as given in the ratio of females to total number).
2. The number of females (women + girls) is $\frac{5}{33} \times 33 = 5$. Hence, there are 5 females in total.
3. The adults to children ratio is $8:3$. This means out of every 11 people (since $8+3=11$), 8 are adults and 3 are children.

So, we can break this down:

• Adults: $\frac{8}{11} \times 33 = 24$.
• Children: $\frac{3}{11} \times 33 = 9$.

4. The 24 adults consist of both men and women. Out of the total of 5 females, the remaining number (after subtracting girls) would be women. But the problem doesn't explicitly tell us the breakdown of women vs. girls among the 5 females.

However, based on the ratio given (which seems to be $\frac{M}{F} = 18:15$), we know there are 3 girls and 2 women.

Thus, the ratio of girls to women is: $\frac{3}{2}.$

Would you like further clarification on any part of this solution?

Relative Questions:

1. What are the implications of knowing the total number of people to find the breakdown of genders?
2. How do you compute the number of adults given a ratio with children?
3. Why is it important to calculate the number of females separately from adults and children?
4. How can you use the ratio $18:15$ (M:F) to infer the number of girls and women?
5. Can you describe a real-life situation where such ratios could be useful in crowd analysis?

Tip:

When working with ratios, always ensure that the total is correctly split according to the parts of the ratio before moving to specific subcategories.