Question # 1

∀ 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

Rational number is a number which can be written as a terminating decimal fraction or a

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Non-terminating decimal fraction

Non-recurring

Recurring decimal fraction

a, b and c

2.333....is a

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Irrational no

Complex no

Rational no

None of these

In R, the additive identity is

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0

1

-1

None

The decimal fraction in which we have finite number of digits in its decimal part is called.

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recurring decimal fraction

Non terminating faction

Non recurring fraction

terminating decimal fraction

Multiplicative inverse of "1" is

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0

±1

1

{0,1}

If z=(x,y) then z has no multiplicative inverse when

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x ≠ 0, y = 0

x = 0, y = 0

x = 0, y ≠ 0

None of these

What is the conjugate of -6 -i

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-6 +i

6 + i

-6 -i

6 -i

Every whole number is

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A real number

An irrational number

A prime number

A negative integer

If z₁ = (a,b), z₂=(c,d), then z₁ z₂ = -------------------

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(ac,bd)

(ac+bd, ad-bc)

(ac-bd , ad+bc)

(ac-bd , ad-bc)

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Principle of equality of fractions

Rule for product of fractions

Golden rule of fractions

Rule for quotient of fractions

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 ε R,a +c = b + c = > a = b

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Reflexive property

Symmetric property

Cancellations property w.r.t. addition

Transitive property

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

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A rational number

An irrational number

An odd number

A prime number

In polar form of complex number r =

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

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(4, 4)

(10, 4)

(9, -5)

(7, 3)

π is the ration of

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Area of a circle to its diameter

Area of a circle to its radius

Circumference of a circle to its diameter

Circumference of circle to its radius

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-3 -2i

3 +2i

1 + 2i

1 - 2i

6 is

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A prime integar

An irrational number

A rational number

An odd integer

i²=

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1

2

-1

0

(a +bi) -c (c +di) =

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(a +b) = (c +d)

(a +c) + i(b +d)

(a -c) + (c -d)i

(a -c) +(b -d) i

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If z = (x,y) , then z ̅ =

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(-x,y)

(x,-y)

(-x, -y)

None of these

Gooch crucible is made of :

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Brass.

Porcelain.

Bronze.

Gold.

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Principle of equality of fractions

Rule for product of fractions

Golden rule for fractions

Rule for quotient of fractions

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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Any recurring decimal represents a

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Irrational no

Integer

Rational no

None of these

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A rational number

A irrational number

An even integer

A factor of 36

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