Question # 1

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Rational

Irrational

Natural

Odd

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(a + b)c = ac + bc

a + b = b + a

(a + b) + c = a + (b + c)

a(b +c) = ab + ac

i³ =

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-1

i

-i

1

The√ is used for the

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Positive square root

Negative square root

+ve and -ve square root

Whole number

If Z₁= 1 + i, Z₂= 2+3i, then |Z₁- Z₂| = ?

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If A = {x / x ∈ R ∧ x² - 16 = 0} then A =

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- x

Infinite set

Φ

{-4,4}

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Multiplication property

Additive property

Trichotomy property

Transitive property of inequality

14 is not a

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Prime number

Whole number

Even number

Real number

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-3 -2i

3 +2i

1 + 2i

1 - 2i

The square root of every incomplete square is an

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Rational numbers

Even numbers

odd numbers

Irrational numbers

In R, the multiplicative inverse of a is

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0

1

-a

1/a

i³=

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-1

i

-i

1

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A natural number

A rational number

An irrational number

A whole number

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are real no

both are not real

are imaginary no

both are imaginary

Associative law of multiplication

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ab - ba

a(bc) = (ab) c

a(b + c) = ab +ac

(a +b)c = ac + bc

The set of positive integers, 0 and negative integers is known as the set of

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Natural numbers

Rational numbers

All integers

Irrational numbers

If in a set of real no a is additive identity then

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a+a = 2a

a+a = 1

a+a = 0

None of these

The set { 1 , -1} is closed w.r.t.

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Addition

Multiplications

Subtraction

None of these

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15

15 i

-15 i

-15

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Such fraction which can not be written in the form ofp⁄q where p,q and q≠ 0,such fractions are called.

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Fractinal numbers

Rational Numbers

Even Numbers

Whole Numbers

Which of the following has the same value as i¹¹³?

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i

-1

-i

1

4/√49 is a

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Irrational Number

Prime Number

Rational number

Whole number

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Reflexive property

Symmetric property

Transitive property

Additive property

If z₁ = 1 + 2i, z₂ = 3 + 4i then

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z₁ > z₂

z₁ = z₂

z₁ < z₂

None of these

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Closure law of addition

Closure law of multiplication

Commutative law of addition

Commutative law of multiplication

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A rational number

A irrational number

An even integer

A factor of 36

(7, 9) + (3, -5) =

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(4, 4)

(10, 4)

(9, -5)

(7, 3)

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