Question # 1

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Associative property of addition

Associative property of multiplication

Commutative property of addition

Commutative property of multiplication

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The product of complex numbers (a,b) and (c,d) is

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(ac, bd)

(ac-bd, ad+bc)

(ab,cd)

(ac+bd,ad-bc)

Every real number is

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a positive integer

a rational number

a negative integer

a complex number

Every irrational number is

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A real number

A prime number

A natural number

An integer

i⁹ =

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i²

-1

1

i

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∀ a ε R ∃ o ε R such that a + v = 0 + a = a is property of

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Commutative law of addition

Associative law of addition

Additive identity

Additive inverse

i¹⁰¹ =

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i

i²

-i

-1

If 4 > b or a < b than a = b is a

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Additive property

Transitive property

Trichotomy property of inequality

None of above

If a set S contains n elements then P (S) has ........ number of elements

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2ⁿ

2ⁿ²

2.n

n²

The conjugate of √5 i is

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√5

-√5 i

i

5i

Geometrically the modulus of a complex number represents its distance from the

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Point (1,0)

Point (0,1)

Point (1,1)

Point (0,0)

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(a + b)c = a . c + bc

a + b = b + a

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

a(b+ c) = ab + ac

It is not possible to find the exact value of

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π

√9

∛27

√1

The√ is used for the

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Positive square root

Negative square root

+ve and -ve square root

Whole number

If Z = (1,2), then Z^-1= ?

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(0.2, 0.4)

(-0.2, 0.4)

(0.2, -0.4)

(-0.2, -0.4)

i³ =

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-1

i

-i

1

In R the right cancellation property w.r.t. addition is

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are real no

both are not real

are imaginary no

both are imaginary

What is the conjugate of -7 -2i ?

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-7 + 2i

7 +2i

7 -2i

√53

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(a^-1)^-1=

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a^-1

a

-a

None of above

In R, the additive identity is

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0

1

-1

None

Name the property used in 4 + 9 = 9 + 4

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Associative property of addition

Commutative property of addition

Distributive property

Additive identity

∀a,b,c∈R, a >b ∧ b>c ⇒ a >c is

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Trichotomy property

Transitive property

Symmetric property

Additive property

The multiplicative inverse ofx^(-1) is

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x

a-2

0

1

(a,b) +(-a,-b) =

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(0,0)

(a,b)

(-a,-b)

(1,1)

i is equal

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(1 , 0)

(0 , 1)

(1 , 1)

(0 , 0)

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Commutative law of addition

Associative law of addition

Additive identity

Additive inverse

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