- Type
- Quiz
- Course
- MTH202 Discrete Mathematics
- Size
- PDF 873 KB
- Updated
- 23 Oct 2026
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MTH202 Practice Questions 1-45
Discreate mathematics (Virtual University of Pakistan)
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MTH202 Practice Questions 1-45
Discreate mathematics (Virtual University of Pakistan)
Scan to open on Studocu
Studocu is not sponsored or endorsed by any college or university
Solution File Lecture No 1-3
Q1. Let p be <I am intelligent= and let q be <I have a book=, Give a simple verbal sentence which describes each of the following statement:
(a) p (b) p q ú (c) q p ù
Solution:
(a) I am not intelligent (b) I am intelligent or I have a book (c) I have a book but I am not intelligent
Q2. Construct a truth table for the compound proposition
ø ù p p q q ù
ø ù p p q q ù
T T F T T T T F F T T F F T T T F T F F T F F T
Q3. Convert into logical form and then write converse, inverse and contra positive of the following statement.
< If I study, then I shall pass the test=.
Solution:
Inverse: If I do not study, then I shall not pass the test.
Converse: If I shall pass the test then Istudy.
Contrapositive: if I shall not pass the test then I do not study.
Q4. Let p = <Ahmad eats apple=, q = <Ahmad eats banana= and r = <Ahmad eats grapes=. Write each of the following in symbolic form:
Solution:
i) ø ù p q r ú ù
ii) p r ù
iii) ø ù ~ ( p q r ú ù
Q5. Assume that for the truth values p = F and q = T. Show that the proposition p
q p p q ù ú ú ù is true.
Solution:
p q ~p ~q (p q) ù (p ~ q) ù ~ p (p ~ q) ú ù p q p p q ù ú ú ù
F T T F F F T T
Hence the given proposition is true.
Q6. Use truth table to verify the statement (how to prove it using laws)
q (p q) q p q ú ù ù
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