UVAS DVM Admission Test Logical Reasoning Syllabus

Logical Reasoning syllabus — full chapter and topic list

Expand any chapter to see its topics and sub-topics. This is the whole examinable outline for Logical Reasoning in UVAS DVM Admission Test, not a summary of it.

1. 1

   Critical Thinking

   3 topics

   • Constructing logical arguments
   • Evaluating true and false beliefs
   • Reasoning for right beliefs
2. 2

   Letter and Symbol Series

   3 topics

   • Number and arithmetic series
   • Geometric progression
   • Letter and symbol sequences
3. 3

   Logical Deductions

   2 topics

   • Deriving new relations from given relations
   • Drawing structured conclusions from passages
4. 4

   Logical Problems

   2 topics

   • Deductive reasoning puzzles
   • Inferring results across problems
5. 5

   Course of Action

   2 topics

   • Gathering and using information for decisions
   • Judging courses of action with arguments
6. 6

   Cause and Effect

   3 topics

   • Identifying cause-and-effect relationships
   • Reasoning about events and accidents
   • Rejecting false beliefs through valid arguments

Logical Reasoning flashcards for UVAS DVM Admission Test

19 of 51 cards from the Logical Reasoning deck — real questions with worked answers.

1. What are the three essential parts of a logical argument?

   Premises (stated reasons/evidence), an inference (the logical link), and a conclusion (the claim the premises support).

2. What is the difference between a valid argument and a sound argument?

   A valid argument has a conclusion that necessarily follows from its premises (correct form). A sound argument is valid AND has all true premises.

3. In constructing a logical argument, what makes a conclusion 'follow' from the premises?

   The truth of the premises must guarantee (deductive) or make probable (inductive) the truth of the conclusion, with no logical gap.

4. What is the difference between deductive and inductive reasoning?

   Deductive reasoning moves from general premises to a certain conclusion; inductive reasoning moves from specific observations to a probable generalization.

5. What is a true belief versus a justified belief?

   A true belief corresponds to reality (it is factually correct); a justified belief is supported by adequate evidence or valid reasoning, whether or not it is true.

6. According to classical epistemology, what three conditions must be met for a belief to count as knowledge?

   It must be a belief, it must be true, and it must be justified (justified true belief).

7. Why can a belief be true but still not count as 'reasoned' or knowledge?

   If it is held by luck or guesswork without justification (valid reasons or evidence), it lacks the rational grounding required for knowledge.

8. What is the proper method for rejecting a false belief through valid argument?

   Show that the belief either rests on a false premise or follows from an invalid inference, then provide a sound counter-argument with true premises.

9. What is a counterexample and how does it refute a general claim?

   A counterexample is a single case that fits the conditions of a claim but contradicts it, proving the universal claim false.

10. In an arithmetic series, what is the defining property between consecutive terms?

    There is a constant common difference (d): each term is obtained by adding the same fixed number to the previous term.

11. What is the formula for the nth term of an arithmetic series?

    a_n = a + (n - 1)d, where a is the first term, d is the common difference, and n is the term number.

12. What is the formula for the sum of the first n terms of an arithmetic series?

    S_n = n/2 [2a + (n - 1)d], or equivalently S_n = n/2 (a + l), where l is the last term.

13. In a geometric progression, what is the defining property between consecutive terms?

    There is a constant common ratio (r): each term is obtained by multiplying the previous term by the same fixed number.

14. What is the formula for the nth term of a geometric progression?

    a_n = a · r^(n-1), where a is the first term and r is the common ratio.

15. What is the formula for the sum of the first n terms of a geometric progression (r ≠ 1)?

    S_n = a(r^n - 1)/(r - 1) for r > 1, or S_n = a(1 - r^n)/(1 - r) for r < 1.

16. What is the sum to infinity of a geometric progression and when does it apply?

    S_∞ = a/(1 - r), valid only when |r| < 1 (the series converges).

17. How do you find the common ratio of a geometric progression?

    Divide any term by its preceding term: r = a_(n+1) / a_n.

18. What is the next term in the series 2, 6, 18, 54, ...?

    162 (geometric progression with common ratio 3).

19. What is the next term in the series 3, 7, 11, 15, ...?

    19 (arithmetic series with common difference 4).

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