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Class 11 | CBSE | MATHEMATICS
COMPLETE SOLUTIONS

MATHEMATICS CLASS 11 :

Assertion–Reason MCQs : Types of Sets

Chapter: Sets (Class XI)

Instructions:

For each question, choose the correct option:


Assertion–Reason 1

Assertion (A):

The set
\( \{x : x \in N,\; x \text{ is odd and divisible by } 2\} \)
is an empty set.

Reason (R):

No natural number can be both odd and even at the same time.


Assertion–Reason 2

Assertion (A):

The set
\( \{x : x^2 = 4,\; x \in Z\} \)
is a finite set.

Reason (R):

The equation
\( x^2 = 4 \)
has only two integer solutions.


Assertion–Reason 3

Assertion (A):

The set of all prime numbers is an infinite set.

Reason (R):

There exists a largest prime number.


Assertion–Reason 4

Assertion (A):

The sets
\( \{1, 2, 3, 4\} \)
and
\( \{4, 3, 2, 1\} \)
are equal.

Reason (R):

Order of elements does not matter in a set.


Assertion–Reason 5

Assertion (A):

The set
\( \{x : x \in N,\; x > 100\} \)
is finite.

Reason (R):

There are infinitely many natural numbers greater than 100.


✅ Answer Key

1 → (A)
2 → (A)
3 → (D)
4 → (A)
5 → (D)

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