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Assignment 1 Of MTH202 (Fall 2009)
Maximum Marks: 15
Due Date: Nov 02, 2009
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this assignment:
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Assignment No: 2 of MTH202 (Fall 2007)
Maximum Marks: 25
Due Date: 27/10/2007
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Assignment No: 4 of MTH202 (Fall 2008)
Maximum Marks: 20
Due Date: 9th January, 2009
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Assignment No: 3 of MTH202 (Spring 2008)
Maximum Marks: 25
Due Date:-May 20, 2008
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Assignment # 7
Course: Discrete Mathematics
Course code: MTH202
Total Marks=40
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(ii)
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(iv)
(v)
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Assignment No: 8 of MTH202 (Spring 2007)
Maximum Marks: 20
Due Date:-June 27, 2007
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Assignment#2 Of MTH202 (Spring 2009)
Maximum Marks: 15
Due Date: April 08, 2009
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this assignment:
To solve this assignment, you should have good command over 09 -15 lect
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Solution of Assignment#2 Of MTH202 (Spring 2009)
Maximum Marks: 15
Q#1
Find the composition of the relations
R1 = cfw_(1,2),(1,6),(2,4),(3,4),(3,6),(3,8)
& R2 =cfw_(2,u),(4,s),(4,t),(6,t),(8,u)
Solution;
R1oR2 = cfw_(1,2),(1,6),(2,4),(3,4),(3
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Solution of Assignment No: 3 of MTH202
(Summer Session 2007)
Maximum Marks: 25
Question 1
Marks 8
Let R be the relation on the positive integers N defined by the equation x+3y=12; that is ,
R= cfw_ (x, y) : x+ 3y = 12
(i)
Write R as a se
ASSIGNMENT 08(MTH202)
(Discrete Mathematics)
Fall-2006
Maximum Marks: 25
Upload Date: Jan 22, 2007
Due Date: Jan 27, 2007
INSTRUCTIONS
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1. In order to attempt this assignment
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Solution of Assignment No: 5 of MTH202
(Summer Session 2007)
Maximum Marks: 20
Question 1
Marks 6
How many bit strings of length eight either start with a 0 bit or end with the two bits 00?
Solution:
First of all we want to construct a b
Assignment # 4
Course: Discrete Mathematics
Course code: MTH202
Total Marks=30
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assignment.
(i)
(ii)
(iii)
(iv)
(v)
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Assignment No: 6 of MTH202 (Summer Session 2007)
Maximum Marks: 20
Due Date:-September 14, 2007
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Solution of Assignment No: 8 of MTH 202 (Fall 2007)
Maximum Marks: 20
Due Date: Feb 21, 2008
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Assignment No: 1 of MTH202 (Fall 2008)
Maximum Marks: 20
Due Date: 3rd November, 2008
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Write your ID on the top of your solution file.
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Solution of Assignment No: 4 of MTH202 (Fall 2007)
Maximum Marks: 25
Due Date:-December 15, 2007
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ASSIGNMENT 04(MTH202)
(Discrete Mathematics)
Maximum Marks: 40
Upload Date: June 21, 2006
Due Date: June 24, 2006
INSTRUCTIONS
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1. In order to attempt this assignment you sho
Assignment No: 5 of MTH 202 (Fall 2008)
Maximum Marks: 15
Due Date: Jan 21, 2008
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Assignment # 2
Course: Discrete Mathematics
Course code: MTH202
Total Marks=60
Solution
Q # 1:
Given the following universal set U and its two subsets A and B where
U=cfw_1,2,3,4,5,6,7,8,9,10,11,12,13,14,15
A=cfw_1,2,5,7,8,9,11,12,14,15
B= cfw_2, 3, 5, 9,
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Assignment No: 5 of MTH202 (Summer Session 2007)
Maximum Marks: 20
Due Date:- September 07, 2007
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Assignment # 6
Course: Discrete Mathematics
Course code: MTH202
Total Marks=50
Please read the following instructions before attempting this assignment.
(i)
(ii)
(iii)
(iv)
(v)
In order to attempt this assignment you should have full command on 26
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Assignment No: 3 of MTH 202 (Fall 2008)
Maximum Marks: 20
Due Date:-Nov 22, 2008
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Solution Of Assignment#1 Of MTH202 (Spring 2009)
Maximum Marks: 20
Question 1;
Assume that for the truth values
P=F, q=T, r=F
Show that the proposition
Mark: 5
:(pq) :
( pr) is false.
SR
Solution:( p q ) :(:p r ) =:( F T ) :(:F F )
=:T :(T F
I: Let A & B be the subset of U with n U 150 ,
n A 80, n B 55 & n ( A B)c 30. Then find n A B . (10)
Q A B U A B
C
Sol:
n A B
C
nU n A B
30 150 n A B
n A B 150 30 120
By inclusion exclusion principle
n A B n A n B n A B
80 55 120
n A B 15
II: A bag co
Mth202
Solution assignment#2
Total marks= 35
Question 1
For all sets A and B are any sets, prove that
( A I B ) c Ac U B c
Solution:
Prove that,
( A B)c Ac B c
let x ( A B )c
x A B
This implies that
(definition of compliment)
x A and x B
x Ac or x B c
x
ASSIGNMENT 05(MTH202)
(Discrete Mathematics)
Maximum Marks: 30
Upload Date: July :03, 2006
Due Date: July 08, 2006
INSTRUCTIONS
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1. In order to attempt this assignment you sh
ASSIGNMENT 04(MTH202)
(Discrete Mathematics)
Fall-2006
Maximum Marks: 30
Upload Date: Nov 14, 2006
Due Date: Nov 20, 2006
INSTRUCTIONS
Please read the following instructions before attempting to solve this assignment
1. In order to attempt this assignment
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Solution of Assignment#5 MTH202 (Spring 2009)
Question 1;
Mark: 5
Saqib buys 3 cows, 2 goats and 4 hens from a man who has 6 cows, 5 goats and 8 hens.
How many choices does the Saqib have?
Solution:6 5 8
Re quired choices = . .
3 2 4
=
6!
Assignment # 1
Course: Discrete Mathematics
Course code: MTH202
Total Marks=50
Please read the following instructions before attempting the solution of this
assignment.
(i)
In order to attempt this assignment you should have full command on
first five lec
SOLUTION ASSIGNMENT 03(MTH202)
(Discrete Mathematics)
Question 1:
Total Marks=35
Q.1. Define a relation A on the set of real numbers R be defined as follows
a , b R, a A b a b
i)
ii)
iii)
Is A reflexive?
Is A symmetric?
Is A transitive?
Solution:
i)
A is