1 |
24 can be written as a product of |
Odd factors
Even factors
Whole factors
Prime factors
|
2 |
14 is not a |
Prime number
Whole number
Even number
Real number
|
3 |
Any whole number can be written as a product of factors which are |
Odd numbers
Prime number
Rational number
Even number
|
4 |
If P is a whole number greater than 1, which has only P and I are factors. Then P is called |
Wholw number
Prime number
Even number
Odd number
|
5 |
The set of positive integers, 0 and negative integers is known as the set of |
Natural numbers
Rational numbers
All integers
Irrational numbers
|
6 |
√2 +√3 +√5) = (√2 +√3 +√5: this property is called |
associative property w.r.t addition
commutative property
Closure property w.r.t addition
Additive identity
|
7 |
3.5+5.4=5.4+3.5 =8.9 this property of addition is called |
additive identity
assoclative property
commulative property
closure property
|
8 |
2/9,5/7∈ R,(2│9)(5│7)=10/63∈R this property is called |
Associative property
Identity property
Commutative property
Closure property w.r.t multiplication
|
9 |
If 0 = R, thenthe additive inverse of a is |
1/9
<sup>1/-9</sup>
a
-a
|
10 |
The identity element with respect to subtraction is |
0
-1
0 and 1
None of thes
|
11 |
If a and b are real numbers then a+b is also real number this law is called |
associative law of addition
closure law of addition
Distributive law of addition
Commutative law of addition
|
12 |
The negative square root of 9 can be written as: |
-√9
√9
√18
-√18
|
13 |
The√ is used for the |
Positive square root
Negative square root
+ve and -ve square root
Whole number
|
14 |
4/√49 is a |
Irrational Number
Prime Number
Rational number
Whole number
|
15 |
The additive identity of real number is |
1
2
1/2
<b>0</b>
|
16 |
I is not |
Real number
Natural number
Prime Number
Whole Number
|
17 |
The multiplicative inverse ofx^(-1) is |
x
a-2
0
1
|
18 |
Some of two real numbers is also a real number , this property is called: |
Commutative property w.r.t addition
Closure property w.r.t. addition
Associative property w.r.t. addition
Distributive property w.r.t addition
|
19 |
Q∪ Q' = |
Q
Q'
N
R
|
20 |
Such fraction which can not be written in the form ofp⁄q where p,q and q≠ 0,such fractions are called. |
Fractinal numbers
Rational Numbers
Even Numbers
Whole Numbers
|
21 |
It is not possible to find the exact value of |
π
√9
∛27
√1
|
22 |
The square root of every incomplete square is an |
Rational numbers
Even numbers
odd numbers
Irrational numbers
|
23 |
The decimal fraction in which we have finite number of digits in its decimal part is called. |
recurring decimal fraction
Non terminating faction
Non recurring fraction
terminating decimal fraction
|
24 |
√11 is |
an irrational number
Rational number
odd number
Negative number
|
25 |
There is no element common in |
N and W
E and W
N and O
Q and Q'
|
26 |
Union of the sets of rational and irrational numbers is called 6th set of |
Natural numbers
Real numbers
Whole numbers
Prime numbers
|
27 |
The set of rational number is represented by |
W
R
Q'
<div>Q</div><div><br></div>
|
28 |
Rational number is a number which can be written as a terminating decimal fraction or a |
Non-terminating decimal fraction
Non-recurring
Recurring decimal fraction
a, b and c
|
29 |
For each real number, there is a number which is its |
Negative
Possitive
Opposite
Similar
|
30 |
The real number system contains. |
Positive Numbers
Negative numbers
Zero
(option a, b and c)
|