1 |
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closureproperty
associativeproperty
commutativeproperty
trichotomyproperty
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2 |
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closure property w.r.t multiplication
commutativeproperty w.r.t multiplication
associativeproperty w.r.t multiplication
trichotomy property
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3 |
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cancellation property w.r.t multiplication
cancellationproperty w.r.t addition
multiplicativeproperty
additiveproperty
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4 |
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Reflexive property
Symmetricproperty
Transitiveproperty
Trichotomyproperty
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5 |
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additive property
multiplicative inverseproperty
transitive property
negative property
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6 |
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Additive property
Multiplicativeproperty
Reflexiveproperty
Transitive property
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7 |
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a + c = b + d
a + b = c + d
a - b = c - d
None of these
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8 |
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x = 0
y = 0
x = 0 and y = 0
x = 0 or y = 0
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9 |
The set of negative integers is closed with respect to: |
addition
multiplication
both (a) and (b)
subtraction
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10 |
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integer
rational number
irrational number
natural number
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11 |
Zero is: |
a natural number
a whole number
a positive integer
a negativeinteger
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12 |
π is defined as: |
ration of diameter of a circle to its circumference
ration of the circumference of a circle to its diameter
ration of area of a circle to its circumference
ration of the circumference of a circle to its area
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13 |
π, e are: |
integers
natural numbers
rationalnumbers
irrationalnumbers
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14 |
Rational numbers are: |
repeating decimals
terminatingdecimals
periodicdecimals
all of these
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15 |
Irrational numbers are: |
terminating decimals
non-terminating decimals
non-terminating, repeating decimals
non-terminating, non repeating
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16 |
Division of a natural number by another natural number gives: |
always a natural number
always an integer
always a rationalnumber
always an irrational number
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17 |
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integer
rationalnumber
irrationalnumber
naturalnumber
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18 |
The set of all rational numbers between 2, 3 is: |
an empty set
an infinite set
a finite set
a power set
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19 |
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rationalnumber
irrationalnumber
naturalnumber
wholenumber
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20 |
|
rational number
irrational number
natural number
whole number
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