IGNOU MPYE-001 Logic | SOLVED ASSIGNMENT 2026-27

IGNOU MPYE-001 Assignment | LOGIC (MAPY First year)

The IGNOU MPYE-001 Tutor Marked Assignment (TMA) for the TEE December 2026 and TEE June 2027 sessions is provided below. Read the instructions carefully and answer the questions as per the prescribed word limit.

Overview

MPYE-001 (Logic) is a core First Year paper in IGNOU's Master of Arts in Philosophy (MAPY) programme. It covers the fundamentals of classical and symbolic logic — propositions, categorical statements, syllogisms, rules of inference (Modus Ponens, Modus Tollens), truth tables, and Boolean algebra — building the analytical foundation needed for the rest of the MAPY curriculum.

Detail	Information
Course Code	MPYE-001
Course Name	Logic
Programme	MAPY (Master of Arts in Philosophy) — First year
Validity	Assignments are valid for both TEE December 2026 and TEE June 2027

IGNOU MPYE-001 Logic | SOLVED ASSIGNMENT 2026-27

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Note:

i) Answer all five questions.

ii) All questions carry equal marks.

iii) The answer to Questions 1 and 2 should be in about 500 words each.

iv) If any question has more than one part, attempt all parts.

1. Answer any one of the following:

a) What is Multi-Valued Logic? Discuss its nature and explain the role of Symbolic Logic in the development of Multi-Valued Logic.

OR

b) What is Dilemma? Explain the different forms of dilemma and discuss the methods of avoiding a dilemma.

2. Answer any one of the following:

a) What is Venn Diagram? Using the Venn Diagram method, examine the validity or invalidity of the following arguments:

i) Some pens are pencils. Some pencils are blue. Therefore, some pens are blue.

ii) No scientist is musician. All musicians are poets. Therefore, some scientists are poets.

iii) All dogs are animals. Some animals are wild animals. Therefore, some dogs are not wild animals.

OR

b) Discuss the Rules of Quantification in detail. How are these rules applied in testing the validity of arguments? Illustrate with suitable examples.

3. Answer any two questions in about 250 words each.

a) Compare Classical Logic and Symbolic Logic. Explain the significance of symbolic representation of propositions.

b) What is the relation between Truth and Validity? Explain with suitable examples.

c) Apply Quantification Rules to test the validity/invalidity of the following arguments:

i) All substances have qualities. All qualities have actions. Therefore, all substances have actions

ii) Some politicians are doctors. All doctors are good orators. Therefore, some politicians are good orators.

d) Write an essay on the Square of Opposition with suitable examples.

4. Answer any four questions in about 150 words each.

a) Explain the significance of Random Variables.

b) Differentiate between Proposition and Argument with suitable examples.

c) Differentiate between Inductive and Deductive Reasoning.

d) State the differences between Monadic and Dyadic Models.

e) Write a short note on the Fallacy of Presumption.

f) List and explain the Nine Rules of Replacement.

5. Write short notes on any five in about 100 words each.

a) Existential Import

b) Conjunction

c) Biconditional

d) Modus Ponens

e) Figure

f) Enthymeme

g) Fuzzy-Genetic Algorithms

h) Tautology

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Submission Reminders

→ Submit before the prescribed deadline.

→ Keep a copy of your assignment.

→ Assignment submission is mandatory for appearing in the TEE.

Frequently Asked Questions (FAQs)

Q What is MPYE-001?
Logic is a core First Year paper in IGNOU's MAPY programme, covering propositions, categorical statements, syllogisms, rules of inference, and Boolean algebra.

Q For which exam cycles is this assignment valid?
This assignment is valid for both the TEE December 2026 and TEE June 2027 examination cycles.

Q How many questions do I need to answer?
Typically five questions, selecting at least two from each section — confirm the exact requirement in your official assignment booklet.

Q How should I prepare for a good score?
Practice constructing your own examples for syllogisms, Modus Ponens/Tollens, and symbolic representations — logic is best learned by solving problems, not just reading definitions.

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