Statements: 1. All jungles are tigers
2. Some tigers are horses
Conclusions: 1. Some horses are jungles
2. No horse is jungle

Options

A. only conclusion 1 follows,
B. only conclusion 2 follows,
C. either conclusion 1 or 2 follows,
D. neither conclusion 1 nor 2 follows,

Explanation

To solve the problem, we need to analyze the given statements and conclusions using logical reasoning. Here’s a step-by-step breakdown of the solution:

### Step 1: Understand the Statements
1. **Statement 1**: All jungles are tigers.
- This means that every entity classified as a jungle is also classified as a tiger.

2. **Statement 2**: Some tigers are horses.
- This indicates that there is at least one tiger that is also classified as a horse.

### Step 2: Analyze the Conclusions
1. **Conclusion 1**: Some horses are jungles.
- This conclusion suggests that there is at least one horse that is also a jungle.

2. **Conclusion 2**: No horse is a jungle.
- This conclusion asserts that there is no overlap between horses and jungles.

### Step 3: Draw Venn Diagrams
- **Venn Diagram for Statement 1**:
- Draw a circle for jungles inside a larger circle for tigers. This shows that all jungles fall within the category of tigers.

- **Venn Diagram for Statement 2**:
- Draw another circle for horses that overlaps with the tiger circle, indicating that some tigers are horses.

### Step 4: Evaluate the Conclusions
- **For Conclusion 1 (Some horses are jungles)**:
- From the Venn diagrams, we see that there is no direct relationship established between jungles and horses. Therefore, this conclusion cannot be definitively proven true based on the given statements.

- **For Conclusion 2 (No horse is a jungle)**:
- Since there is no overlap between the jungles and horses in the Venn diagrams, this conclusion can be considered true. However, it is also possible that some horses could be jungles if we consider a different arrangement of the Venn diagrams.

### Step 5: Determine the Validity of Conclusions
- Since we have established that:
- Conclusion 1 cannot be definitively proven true.
- Conclusion 2 can be true based on the current arrangement of the Venn diagrams.

### Final Decision
- The two conclusions cannot both be true at the same time. Therefore, we conclude that either conclusion 1 or conclusion 2 can follow, but not both.

### Conclusion
The correct answer is that either conclusion 1 or conclusion 2 follows, but both cannot follow together.

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