MPYE-001 LOGIC
Solved Assignment
2018-2019
Title Name | MPYE-001 Philosophy Solved Assignment 2018-19 |
University | IGNOU |
Service Type | Solved Assignment (Soft copy/PDF) |
Course | MA(Philosophy) MPY |
Language | ENGLISH |
Semester | 2018-2019 Course: MA(Philosophy) MPY |
Session | 2018-19 |
Short Name | MPYE-001 |
Assignment Code | MPYE-001 |
Product | Assignment of MA(Philosophy) 2018-2019 (IGNOU) |
Submission Date | before March 31th, 2019 for the session July, 2018 and before September 30th, 2019 for the session January 2019 |
Price | RS. 60 |
i) Answer all five questions
ii) All questions carry equal marks
iii) For every question, refer to the texts and write down the assignment-responses in your own
words.
iv) Answers to question no.1 and 2 should be in about 500 words each.
1. With the help of appropriate examples explain Negation, Disjunction and Implication 20
form of compound proposition in detail.
OR
What is inference in logic? Explain two kinds of inference with illustrations. 20
2. Explain the rules of categorical syllogism. How these general rules can be applied in all four figures?
Describe. 20
OR
Explain in detail the concepts of „Definition‟ and „Division‟. 20
3. Answer any two of the following questions in about 200 words each:
a) Explain the Square of opposition. 10
b) What do you mean by Denotation and Connotation of Terms? 10
c) Describe „Modus Ponens‟ and „Modus Tollens‟ with an example. 10
d) Discuss different methods of avoiding dilemma. 10
4. Answer any four of the following in about 150 words each:
a) Describe Bi-conditional/Equivalent with an example. 5
b) What do you understand by Figure and Mood? 5
c) Explain Conditional Proof. 5
d) What do you mean by Denotation of Terms? 5
e) Define Truth-table with an example. 5
f) Distinguish between propositions and sentences. 5
5. Write short notes on any five of the following in about 100 words each:
a) Argumentum Ad populum. 4
b) Multi-value logic 4
c) Conditional proof 4
d) Conjunction 4
e) Hasty generalization 4
f) Disjunctive Syllogism 4
g) Middle Term 4
h) De Morgan‟s Law 4
MPYE-001, MPYE-01, MPYE 001, MPYE 01, MPYE001, MPYE01, MPYE-1, MPYE1, MPYE
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