Questions: C, V, T C, V, T, M

Transcript text: $\{C, V, T\}$ $\qquad$ \{C, V, T, M\}

Solution

Solution Steps

The given sets are $\{C, V, T\}$ and $\{C, V, T, M\}$. We can perform set operations such as union, intersection, and difference. Here, we will demonstrate how to find the union and intersection of these two sets.

Union: Combine all unique elements from both sets.
Intersection: Find common elements present in both sets.

Step 1: Define the Sets

Let $ A = \{C, V, T\} $ and $ B = \{C, V, T, M\} $.

Step 2: Calculate the Union

The union of sets $ A $ and $ B $ is given by: \[ A \cup B = \{C, V, T\} \cup \{C, V, T, M\} = \{C, V, T, M\} \] Thus, the union set is $ \{C, V, T, M\} $.

Step 3: Calculate the Intersection

The intersection of sets $ A $ and $ B $ is given by: \[ A \cap B = \{C, V, T\} \cap \{C, V, T, M\} = \{C, V, T\} \] Thus, the intersection set is $ \{C, V, T\} $.

Final Answer

The union set is $ \{C, V, T, M\} $ and the intersection set is $ \{C, V, T\} $.

$\boxed{A \cup B = \{C, V, T, M\}, \quad A \cap B = \{C, V, T\}}$

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