- Type
- Midterm past paper
- Course
- MTH202 Discrete Mathematics
- Size
- PDF 1.4 MB
- Updated
- 23 Oct 2026
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Text from pages 2, 3, 4 of 55. Download the file for all 55 pages.
Range of function \[f(x) = {e^x}\] is................. A. Set of integers B. Set of negative Real number.
C. Set of positive Real numbers
D. Set of Real number
The logic gate NOT is a uniary operation on {0,1}. A. false
B. true
A. 2
B. 1 C. 0 D. 3
GIven a Set A={ a,b} and B={1,2,3}, then number of functions from A to B is .............. A. 6 B. 8 C. 5
D. 9
How many one-to-one functions are there from a set with five elements to a set with six elements. A. 3 factorial (3!) B. 4 factorial(4!)
C. 6 factorial(6!)
D. 5 factorial(5!)
A graph of a function f is one to one iff every horizontal line intersects the graph in at most one point.
A. true
B. false
Which is not a binary operation on the set of natural numbers N?
Correct answer: Subtraction
The relation R = {(12, 14), (13, 5), (-2, 7), (x, 13)} is a function if x is not equal to A. 14, 7 or 13. B. 12, 13 or 2. C. 12, 13 or -2. D. 14, 5 or 7.
Letf(x)=xandg(x)=−xforallx∈R,then(f+g)(x)is____. A. -x
B. 0
C. 2x D. -2x
The Range off:X→Yis also called the image of Xunder
A. true
B. false
Which of the following relations are functions?R1 ={(3, 4),(4, 5),(6,
- ,(8, 9)}, R2 ={(3, 4),(4, 5),(6, 7),(3, 9)}, R3 ={(-3, 4),(4, -5),(0, 0),(8,
Q9. }, R4 ={(8, 11),(34, 5),(6, 17),(8, 19)}
Correct answer: R3 and R2 are functions
Cardinality of positive prime numbers less than 20 is ………. A. 5 B. 10
C. 8
D. 20
Which of the following is not a binary operation on the set of Integers?
Correct answer: Division
A set is countably infinite if,and only if,it has the same cardinality as the set of ....... A. whole numbers B. real numbers
C. positive integers
D. integers
Let f be a function from X = {2, 4, 5} to Y = {1, 2, 4, 6} defined as f = {(2, 6), (4, 2), (5, 1)}. Then the range of f is ________ . A. {2, 4, 5}
B. {1, 2, 6}
C. {1, 4, 6} D. {1, 2, 4, 6}
A function f:R→R defined by f(x)=x−−√ is a real valued function. A. true
B. false
A graph of a function f is onto iff every horizontal line intersects the graph in at least one point.
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