?
Categories
Account

If all students are learners and some learners are not thinkers, can we conclude

₹0.0
Login to Download
  • 📥 Instant PDF Download
  • ♾ Lifetime Access
  • 🛡 Secure & Original Content

What’s inside this PDF?

Question: If all students are learners and some learners are not thinkers, can we conclude that some students are not thinkers?

Options:

  1. Yes
  2. No
  3. Only if all learners are students
  4. Only if some students are learners

Correct Answer: No

Solution:

The conclusion is not valid because it does not necessarily follow that some students are not thinkers.

If all students are learners and some learners are not thinkers, can we conclude

Practice Questions

Q1
If all students are learners and some learners are not thinkers, can we conclude that some students are not thinkers?
  1. Yes
  2. No
  3. Only if all learners are students
  4. Only if some students are learners

Questions & Step-by-Step Solutions

If all students are learners and some learners are not thinkers, can we conclude that some students are not thinkers?
  • Step 1: Understand the first statement: 'All students are learners.' This means every student belongs to the group of learners.
  • Step 2: Understand the second statement: 'Some learners are not thinkers.' This means there is a part of the learners group that does not belong to the thinkers group.
  • Step 3: Visualize the groups: Imagine a circle for students inside a larger circle for learners. There is another circle for thinkers that overlaps with the learners circle but does not cover all of it.
  • Step 4: Analyze the conclusion: The question asks if we can say 'some students are not thinkers.' Since all students are learners, but only some learners are not thinkers, we cannot directly conclude that any students are not thinkers.
  • Step 5: Conclusion: The conclusion is not valid because we cannot determine if any students fall into the 'not thinkers' category based on the information given.
  • Logical Deduction – The ability to draw conclusions based on given premises and understand the relationships between different groups.
  • Quantifiers in Logic – Understanding the implications of universal ('all') and particular ('some') quantifiers in logical statements.
Soulshift Feedback ×

On a scale of 0–10, how likely are you to recommend The Soulshift Academy?

Not likely Very likely
Home Practice Performance eBooks