A Venn Diagram is used to show the relationship between sets.

A Set is a group of items or elements.

• ∈is the symbol for "an element of the set"
• ∩ is the symbol for "intersection of the sets," identifying what two sets have in common.

The green represents the intersections of the two sets.



• ∪ is the symbol for "union of the sets," showing the inclusion of all elements of all the sets pictured.

The green represents the union of the two sets.



• ⊂ is the symbol for "subset of the set," showing that every member of the subset is inside the other or bigger set.



The Venn Diagram can be used to help illustrate the validity of conditional statements. - The "p" represents the hypothesis - The "q" represents the conclusion

This shows every member of set "p" is a member of set "q".

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Move the correct labels for the hypotheses and conclusions to the Venn Diagrams for the conditional statements below.

For a conditional statement to be true, the hypothesis has to be a subset of the conclusion.