Question # 1

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Closure law of addition

Associative law of addition

Additive inverse

Additive identity

The order axioms are satisfied by set of

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C

C and R

R

None of these

i =

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√1

√2

√-2

√-1

1/3 is a decimal

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Recurring

Terminating

Non-terminating

None of the above

Name the property used in 100 + 0 = 100

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Additive inverse

Multiplicative inverse

Additive identity

Multiplicative identity

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1

-1

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

2.333....is a

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Irrational no

Complex no

Rational no

None of these

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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

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

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Addition

Multiplications

Subtraction

None of these

What is the conjugate of -7 -2i ?

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-7 + 2i

7 +2i

7 -2i

√53

What is the conjugate of -7 -2i?

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-7 + 2i

7 + 2i

7 -2i

None of these

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)

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-3 -2i

3 +2i

1 + 2i

1 - 2i

2/9,5/7∈ R,(2│9)(5│7)=10/63∈R this property is called

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Associative property

Identity property

Commutative property

Closure property w.r.t multiplication

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In R, the additive inverse of a is

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0

1

-a

1/a

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The square root of 2i - 20i is

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±(5 - 2i)

±(5+ 2i)

(5 - 2i)

None of these

√2 is a number

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Rational

Irrational

Even

Odd

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Principle of equality of Fractions

Rule for product of fraction

Golden rule of fraction

Rule of quotient of Fraction

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Symmetric property

Cancellation property w.r.t. multiplication

Reflexive property

Transitive property

a.a^-1 = a^-1.a = 1 is a

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Commutative law of multiplication

Multiplicative identity

Associative law of multiplication

Multiplicative inverse

The value of x, and y, when (x + iy)²= 5 + 4i

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X = 2, y = 1

X = -2, y = 1

X = 2, y = -1

X = 2, y = 2

4/√49 is a

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Irrational Number

Prime Number

Rational number

Whole number

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The set {1, 2, 3, 4, ....} is called

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Set of Natural numbers

Set of whole numbers

Set of rational number

Set of irrational numbers

The negative square root of 9 can be written as:

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-√9

√9

√18

-√18

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