1 |
A semi-group having an identity is called a |
groupoid
non-commutative
abelian
monoid
|
2 |
Identity element, if it exists, is |
inverse
unique
commutative
associative
|
3 |
The set {E,0}, is closed under (ordinary) |
multiplication
addition
subtraction
division
|
4 |
Addition is not operation on |
Natural numbers
Even numbers
odd numbers
set of integers
|
5 |
Extraction of square root of a given number is a |
unary operation
binary operation
group
inverse function
|
6 |
The extraction of a cube root of a given number is a |
Binary operation
Unary operation
group
multiplicative inverse
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7 |
Negation of a given number is an example of |
Binary operation
group
unary operation
function
|
8 |
N is closed with respect to ordinary |
addition
multiplication
addition and multiplication
division
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9 |
There will be no inverse if the function is |
one -to - one
One to many
onto
into
|
10 |
The inverse of a line is |
inverse
Line
quadratic
Circle
|
11 |
The function denoted by 1/f called the |
Reciprocal function
Inverse function
Constant function
Reverse function
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12 |
A function∫ will have an inverse function if and only if it is a |
onto function
into function
Constant
one-one function
|
13 |
ax+by+c = 0 , represents a |
Circle
Parabola
Straight line
Quadratic circle
|
14 |
The group of a constant line is |
Vertical line
Parabola
Circle
Horizontal line
|
15 |
A relation a into B in which Domain is not equal to a, is called. |
Into function
on to function
None of these
Surjective
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16 |
If no two elements of ordered pairs of a function from A onto are the same, then it is called. |
Surjective
Injuctive
Bijective
on to
|
17 |
If no two elements of ordered pair of a functions from A into B are equal, then it is called. |
Surjective
Injuctive
Bijective
Onto
|
18 |
Function is a special type of |
relation
ordered pairs
Cartesian product
Set
|
19 |
(a,b) = (c,d) if and only if |
a=b and c =d
a = d and b = c
a = c and b = d
a - b = c -d
|
20 |
The set of second elements of the ordered pairs forming a relation called a |
Domain
Range
Function
Relation
|
21 |
If A is non-empty set, any subset of A x A is called a relation in |
A
B
∅
r
|
22 |
The set of first elements of the ordered pairs forming the relation is called is |
Domain
Range
Ordered paris
Relation
|
23 |
The set of cartesian product A x B consists of |
Domain
Range
Binary relation
Ordered pair
|
24 |
Let A and B be two non-empty sets, then any subset of the cartesian product A x B called a |
Function
Domain
Range
Binary relation
|
25 |
The graph of a constant line is |
vertical line
parabola
circle
horizontal line
|
26 |
ax+by+c = 0, represent a |
circle
parabola
straight line
quadratic circle
|
27 |
the function y = mx+c is, called linear function, because |
it has only two variables
it has one varible
its graphs is straight line
its graphs is circle
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28 |
A relation A into B in which Domain is not equal to A, is called |
into function
onto function
None of these
surjective
|
29 |
|
bijective function
into function
onto function
surjective
|
30 |
Which of the following diagrams represent into function? |
|