Is the official KSEAB II PUC Logic exam pure multiple-choice?

No. Official KSEAB II PUC Logic (code 23) is a mixed paper with objective-style items and multi-mark short/long answers. This bank is an English-language multiple-choice study adaptation for concepts only — not an official paper simulation.

What is the subject code for II PUC Logic?

KSEAB II PUC Logic is subject code 23 (the same code family as I PUC Deductive Logic). Confirm the year’s date sheet and question paper instructions on kseab.karnataka.gov.in.

What does II PUC Logic cover compared with I PUC?

I PUC Logic focuses on Deductive Logic (nature of logic, propositions, opposition, syllogism, definition, symbolic logic, and introductory Indian logic). II PUC Logic focuses on Inductive Logic: induction and its grounds, cause, Mill’s methods, scientific method and hypothesis, probability, scientific explanation, material fallacies, and Indian logic.

How long is the KSEAB II PUC Logic paper?

Many II PUC theory papers, including Logic, are commonly scheduled for about 3 hours (sometimes listed with reading time). Confirm the year’s date sheet and instructions on kseab.karnataka.gov.in.

What is the passing score for KSEAB II PUC Logic?

Recent reporting commonly describes about 30% minimum per subject (often 24 out of 80 on the theory paper for non-practical subjects) together with about 33% overall aggregate as notified by KSEAB. Always verify the current result/pass criteria circular for your examination year.

What is the theory–internal mark pattern?

II PUC Logic is a non-practical subject commonly described under an 80 theory + 20 internal assessment pattern. Exact section marks and internal weightage are as published by KSEAB for the year — check official circulars on kseab.karnataka.gov.in.

How much does the KSEAB II PUC Logic exam cost?

Logic is not sold as a separate marketplace product. Fees are notified by KSEAB and paid through PU colleges for regular candidates. Check kseab.karnataka.gov.in for the current fee circular.

What are Mill’s five experimental methods?

John Stuart Mill’s five methods of experimental inquiry taught in II PUC Inductive Logic are the Method of Agreement, Method of Difference, Joint Method of Agreement and Difference, Method of Residues, and Method of Concomitant Variations.

Where can I find official syllabi and blueprints?

See pue.karnataka.gov.in for Department of Pre-University Education materials and kseab.karnataka.gov.in for examinations. II PUC subject-wise blueprints are published on the DPUE/KSEAB blueprint portal (e.g., PUExamBluePrint pages for the current year).

All Practice Exams

100+ Free Karnataka II PUC Logic (KSEAB) Practice Questions

Karnataka School Examination and Assessment Board (KSEAB) II PUC Class 12 Logic / Inductive Logic (Subject Code 23) practice questions are available now; exam metadata is being verified.

✓ No registration✓ No credit card✓ No hidden fees✓ Start practicing immediately

100+ Questions

100% Free

Loading practice questions...

Same family resources

Explore More Karnataka KSEAB II PUC Subjects

Continue into nearby exams from the same family. Each card keeps practice questions, study guides, flashcards, videos, and articles in one place.

2026 Statistics

Key Facts: Karnataka II PUC Logic (KSEAB) Exam

Code 23

Subject code for Karnataka II PUC Logic in board materials and timetables

KSEAB / DPUE II PUC subject coding practice

9 chapters

II PUC Inductive Logic syllabus units from Nature of Induction through Indian Logic

Karnataka II PUC Logic syllabus listings (DPUE/KSEAB-aligned secondary sources)

5 methods

J.S. Mill’s experimental methods of inductive inquiry in the syllabus

II PUC Inductive Logic — Mill’s Experimental Methods unit

3 hours

Typical duration of the II PUC Logic theory paper

KSEAB Pre-University examination timetable practice

80 + 20

Common theory + internal assessment structure for non-practical II PUC subjects including Logic

KSEAB II PUC exam pattern summaries

English MCQ adaptation

This bank is an English-language MCQ study aid only — not an official format simulation

OpenExamPrep study adaptation disclosure

KSEAB II PUC Logic (code 23) is a Class 12 Inductive Logic board subject with a mixed objective + subjective paper (~3 h), commonly ~80 theory + ~20 internal. Pass is commonly ~30% per subject and ~33% aggregate as notified. Fees are paid through colleges. This free 2026 bank is an English MCQ study adaptation across all 9 chapters — not an official paper simulation.

Sample Karnataka II PUC Logic (KSEAB) Practice Questions

Try these sample questions to test your Karnataka II PUC Logic (KSEAB) exam readiness. Each question includes a detailed explanation. Start the interactive quiz above for the full 100+ question experience with AI tutoring.

1In inductive logic as taught in Karnataka II PUC, induction is primarily the process of reasoning from:

A.A general rule to a particular instance only

B.Symbols to truth tables

C.Particular instances to a general conclusion

D.Definitions to their synonyms

Explanation: Induction proceeds from observed particular cases (or a limited set of instances) to a more general conclusion. The conclusion is broader than the premises and is therefore probable rather than certain in imperfect induction. This is the core contrast with deduction, which typically applies general principles to particular cases.

2What is the key formal difference between a typical deductive conclusion and a typical inductive conclusion?

A.Deductive conclusions claim necessity from the premises; inductive conclusions claim only probability

B.Induction is only about mathematics; deduction is only about science

C.Inductive conclusions are always certain; deductive conclusions are always uncertain

D.Deduction never uses premises; induction always uses axioms

Explanation: In valid deduction, if the premises are true the conclusion must be true (necessity of the formal link). In imperfect induction, even true supporting premises leave a logical gap—the inductive leap—so the conclusion is only probable. II PUC Logic builds on this contrast throughout the inductive syllabus.

3‘Perfect induction’ (complete enumeration) differs from imperfect induction because perfect induction:

A.Never examines any particular cases

B.Is identical to Mill’s Method of Residues

C.Examines all members of a limited class before generalizing

D.Always yields only a probable conclusion about infinite classes

Explanation: Perfect induction enumerates every member of a finite, fully surveyed class and then states a generalisation that simply summarises those cases. Because the class is completely examined, the generalisation does not go beyond the evidence in the way imperfect induction does. Imperfect induction generalises from a sample to unexamined cases.

4Induction by simple enumeration typically generalises from:

A.A purely mathematical definition

B.A series of observed instances without experimental isolation of causes

C.A single controlled laboratory experiment only

D.A formal syllogism in Barbara

Explanation: Simple enumeration notes that many observed A’s have been B and concludes that all (or most) A’s are B. It does not systematically vary conditions to isolate causes the way scientific induction and Mill’s methods attempt to do. Its probability rises with number and variety of instances but remains vulnerable to counter-examples.

5The ‘inductive leap’ refers to:

A.The logical gap between observed instances and the unexamined cases covered by the generalisation

B.Converting an A proposition to an E proposition

C.Replacing a middle term in a syllogism

D.Jumping from a conclusion back to its premises in deduction

Explanation: In imperfect induction, premises report only some observed cases, while the conclusion claims something about a wider class (including unobserved cases). The step across that gap is the inductive leap. It is why inductive support is a matter of degree of probability rather than formal necessity.

6Scientific induction, as contrasted with mere simple enumeration in II PUC Logic, emphasises:

A.Rejecting all observation in favour of pure definition

B.Proving conclusions with the same necessity as valid syllogisms

C.Using only one instance ever

D.Causal analysis and systematic investigation of conditions, not only counting favourable instances

Explanation: Scientific induction seeks higher probability by analysing causes and conditions (often with experiment and Mill’s methods), rather than merely tallying similar observations. It still yields probable conclusions, but the evidential base is stronger than simple enumeration alone.

7Which statement best characterises the conclusion of imperfect induction?

A.It is formally necessary if any one premise is true

B.It goes beyond the evidence and is therefore only probable

C.It is always false

D.It cannot be revised when new instances appear

Explanation: Imperfect induction asserts more than the premises strictly guarantee. New counter-examples or better evidence can raise or lower the probability of the conclusion. That revisability is a hallmark of inductive science.

8‘All observed crows are black; therefore all crows are black’ is an example of:

A.Perfect induction of an infinite class

B.Imperfect induction by simple enumeration

C.A valid categorical syllogism in Celarent

D.A purely analytic definition

Explanation: The premise reports only observed crows; the conclusion covers all crows, including unobserved ones. That is classic simple enumeration / imperfect induction. It is not a syllogism with a middle term linking two categorical premises, nor a complete enumeration of every crow.

9Why can a valid inductive argument still have a false conclusion even when its premises are true?

A.Because all inductive conclusions are definitions

B.Because induction is identical to formal contradiction

C.Because induction amplifies beyond the evidence and leaves room for unexamined counter-instances

D.Because induction forbids using any true premises

Explanation: Amplification is built into imperfect induction: the conclusion says more than the premises strictly contain. True observational premises can coexist with an unknown counter-example, so a false generalisation remains possible. That possibility is expressed as less-than-certainty (probability).

10Which of the following is a legitimate use of induction in scientific inquiry?

A.Drawing Euler diagrams for A, E, I, O propositions only

B.Forming and testing generalisations about natural regularities from observed cases

C.Defining ‘bachelor’ as ‘unmarried man’

D.Proving that a valid syllogism’s conclusion must follow by form alone

Explanation: Science depends on inductive generalisation and causal inference from observation and experiment. Syllogistic necessity, analytic definitions, and Euler diagrams belong primarily to deductive/propositional foundations treated more fully in I PUC Deductive Logic.

About the Karnataka II PUC Logic (KSEAB) Practice Questions

Verified exam format metadata for Karnataka School Examination and Assessment Board (KSEAB) II PUC Class 12 Logic / Inductive Logic (Subject Code 23) is pending. The practice questions above remain available while official exam length, timing, passing score, fee, and administrator details are reviewed.

100+ Free Karnataka II PUC Logic (KSEAB) Practice Questions

Explore More Karnataka KSEAB II PUC Subjects

Karnataka II PUC Accountancy (KSEAB)

Karnataka II PUC Arabic (KSEAB)

Karnataka II PUC Basic Mathematics (KSEAB)

Karnataka II PUC Biology (KSEAB)

Karnataka II PUC Business Studies (KSEAB)

Karnataka II PUC Chemistry (KSEAB)

Key Facts: Karnataka II PUC Logic (KSEAB) Exam

Sample Karnataka II PUC Logic (KSEAB) Practice Questions

About the Karnataka II PUC Logic (KSEAB) Practice Questions