Question # 1

∀a,b, c ε R,a +c = b + c = > a = b

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Reflexive property

Symmetric property

Cancellations property w.r.t. addition

Transitive property

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

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1

-1

The solution set of the equation |3x + 2| = 5 is

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

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(0,0)

(a,b)

(-a,-b)

(1,1)

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Principle of equality of fractions

Rule for product of fractions

Golden rule for fractions

Rule for quotient of fractions

In R, the additive inverse of a is

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0

1

-a

1/a

What is the conjugate of -7 -2i?

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-7 + 2i

7 + 2i

7 -2i

None of these

What is the conjugate of -7 -2i ?

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-7 + 2i

7 +2i

7 -2i

√53

In (x + iy), y is called as

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Imaginary part

Complex number

Real part

None of above

The set of rationals numbers between 0 and I is

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Finite

Null set

Infinite

None of these

I is not

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Real number

Natural number

Prime Number

Whole Number

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1

-1

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The multiplicative inverse of 1 is

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1

-1

0

Does not exist

i⁹ =

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i²

-1

1

i

The multiplicative inverse of (a,b) is

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∀a,b ε R, ab = be is a

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Commutative law of multiplication

Closure law of multiplication

Associative law of multiplication

Multiplicative identity

3/2 is

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An irrational number

Whole number

A positive integer

A rational number

i =

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√1

√2

√-2

√-1

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A positive integer

A negative integer

A natural number

An irrational number

The multiplicative inverse of 2/3 is

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3/2

-2/3

-3/2

1

The additive inverse of 2/3 is

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3/2

-2/3

-3/2

0

√25 is a number

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Rational

Irrational

Natural

Odd

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Associative law of addition

Commutative law of addition

Additive identity

Closure law of addition

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Principle of equality of Fractions

Rule for product of fraction

Golden rule of fraction

Rule of quotient of Fraction

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)

∀x,y∈R and x> 0 , y>0, if x > y

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None of these

Every natural number is

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A prime number

An irrational number

An integer

An even number

Associative law of multiplication

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ab = ba

a(bc) = (ab) c

a(b+c) = ab + ac

(a + b)c = ac + bc

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