In the given figure, how many huts are covered and muddy? <img src="/api/images/venn-diagram-covered-muddy-huts-logic-question.png" alt="Multiple-choice logic puzzle asking how many huts are both covered and muddy, with options 28, 40, 33, and 19 and a Venn diagram provided" width="300" height="200" loading="lazy" decoding="async" class="rounded border border-gray-300 mx-auto my-4" />

Step 1: Understand the Venn diagram labels

• Circle: Represents "Muddy"
• Left Rectangle: Represents "Covered"
• Right Rectangle: Represents "Huts"

Step 2: Identify the overlapping section

We need to find the number of elements that belong to all three sets:

• Covered
• Muddy
• Huts

This is the region where all three shapes intersect. According to the Venn diagram, that region contains:

19

Step 3: Conclusion

The number of huts that are both covered and muddy is:

19