If all Bloops are Razzies and some Razzies are Lazzies, which of the following is definitely true?
Show Hint
- All Bloops are Lazzies
- Some Bloops are Lazzies
- Some Razzies are Bloops
- No Bloops are Lazzies
The Correct Option is C
Solution and Explanation
To solve the problem, we need to analyze the given statements and determine which option is definitely true.
1. Understanding the Concepts:
- All Bloops are Razzies: Every Bloop is inside the Razzies group.
- Some Razzies are Lazzies: There is partial overlap between Razzies and Lazzies.
- We want to find a conclusion that must be true given these conditions.
2. Evaluate the Options:
- (A) All Bloops are Lazzies: Not necessarily true since only some Razzies are Lazzies.
- (B) Some Bloops are Lazzies: Cannot be concluded as we don't know if Bloops overlap with Lazzies.
- (C) Some Razzies are Bloops: This is true because all Bloops are Razzies, so Bloops form a subset of Razzies, meaning some Razzies are indeed Bloops.
- (D) No Bloops are Lazzies: Cannot be concluded; no information confirms this.
Final Answer:
The correct option is C: Some Razzies are Bloops.
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