Question 1
Statements:
No accessible is a valuable.
All valuable are versatile.
Conclusions:
I. No accessible is a versatile.
II. Some versatile are not accessible.
Venn Diagram Method:
Step 1: "No accessible is a valuable" → Circles of accessible and valuable don't overlap
Step 2: "All valuable are versatile" → Circle of valuable completely inside versatile
Step 3: accessible is separate from valuable, but versatile may overlap with accessible
Analytical Method (E + A = O*):
No accessible is a valuable (E) + All valuable are versatile (A) = Some versatile are not accessible (O*)
Verification:
✗ Conclusion I: "No accessible is a versatile" - DOES NOT FOLLOW (versatile circle is larger and can overlap with accessible)
✓ Conclusion II: "Some versatile are not accessible" - FOLLOWS (the part of versatile containing valuable doesn't contain accessible)
Answer: Only conclusion II follows
Step 1: "No accessible is a valuable" → Circles of accessible and valuable don't overlap
Step 2: "All valuable are versatile" → Circle of valuable completely inside versatile
Step 3: accessible is separate from valuable, but versatile may overlap with accessible
Analytical Method (E + A = O*):
No accessible is a valuable (E) + All valuable are versatile (A) = Some versatile are not accessible (O*)
Verification:
✗ Conclusion I: "No accessible is a versatile" - DOES NOT FOLLOW (versatile circle is larger and can overlap with accessible)
✓ Conclusion II: "Some versatile are not accessible" - FOLLOWS (the part of versatile containing valuable doesn't contain accessible)
Answer: Only conclusion II follows