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Class 9 Maths
The World of Numbers Chapter 3 Quiz 3
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Which of the following statements about rational numbers is TRUE?
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The sum of two irrational numbers is always rational
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Every integer is a rational number
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Every rational number is an integer
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Rational numbers cannot be negative
How many rational numbers can be found between and ?
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None
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Infinitely many
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Exactly two
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Only one
Which of the following statements is TRUE about the number ?
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is a positive integer
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is a negative integer
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is neither positive nor negative
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is an irrational number
What is a possible integer that could be between -6 and 2 on a number line?
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4
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-8
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3
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-3
Which of the following expressions represents a positive number?
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-4.5 - (-5)
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-1/8 + (-5/8)
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6.1 + (-6.2)
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-3/4 - (-2/3)
A non-repeating or non-terminating decimal is classified as ________________.
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rational, real
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irrational, real
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integer, rational, real
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whole, integer, irrational, real
Classify the number:
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integer, rational, real
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rational, real
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irrational, real
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whole, integer, rational, real
Which of the following is irrational?
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49\sqrt{\frac{4}{9}}94
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123\sqrt{\frac{12}{3}}312
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7\sqrt{7}7
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81\sqrt{81}81
23+32\sqrt{3}+\sqrt{3}23+3 is equal to
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262\sqrt{6}26
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6
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333\sqrt{3}33
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464\sqrt{6}46
The number obtained on rationalising the denominator of 17−2\frac{1}{\sqrt{7}-2}7−21 is
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7+23\frac{\sqrt{7}+2}{3}37+2
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7−23\frac{\sqrt{7}-2}{3}37−2
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7+25\frac{\sqrt{7}+2}{5}57+2
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7+245\frac{\sqrt{7}+2}{45}457+2
After rationalising the denominator of 733−22\frac{7}{3\sqrt{3}-2\sqrt{2}}33−227 , we get the denominator as
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13
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19
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5
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35
The square root of which number is rational
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7
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11
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0.04
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13
the number is ( 3−33-\sqrt{3}3−3 )(3 −3-\sqrt{3}−3 )
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an irrational number
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a rational number
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not a natural number
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none of these
The decimal expansion of an irrational number may be:
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terminating
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recurring
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either terminating or non terminating
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non terminating and non recurring
From the choices given below mark the co-prime numbers
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2,3
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2,4
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2,6
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2,110
-14 could NOT be which type of number?
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Integer
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Real
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Rational
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Natural
Real number consist of
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only rational numbers
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only irrational numbers
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neither rational nor irrational number
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both rational and irrational numbers
In between two rational number there is/are
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One rational number
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Two irrational numbers
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Infinitely many rational numbers
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only irrational number exist
The product of a rational and an irrational numbers is
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Always an irrational number
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Always an integer
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Can not say
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Always a rational number
Which of the following is an irrational?
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√5
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√81
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√64
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√225
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