True / False

$$n(A) = N(B) = >A = B )$$

ATRUE
BFalse
Correct Answer

Solution

$$n(A) = n(B)$$
i.e. Number of elements of set A = Number of elements of set B
$$\therefore$$ Given sets are equivalent but not equal.
Hence, the given statement is false.


SIMILAR QUESTIONS

Sets, Relations and Functions

Say true or false. The collection of rich people in your district is an example of a set.

Sets, Relations and Functions

Say true or false: The sets $$A = \{b, c, d, e \}$$ and $$B = \{x : x$$ $$\text {is a letter in the word "master"} \}$$ are joint.

Sets, Relations and Functions

The sets A = {4. 5, 6} and B = {$$x$$ : $$x^2 - 5x - 6 = 0$$} disjoint. Enter 1 if true, or 0 if false.

Sets, Relations and Functions

Let $$A$$ and $$B$$ be two sets such that $$A\cup B=A$$, then $$A\cap B$$ is equal to

Sets, Relations and Functions

State whether each of the following sets is a finite set or an infinite set: The set of integers less than 10.

Sets, Relations and Functions

State whether each of the following sets is a finite set or an infinite set: The set of whole numbers less than 12.

Sets, Relations and Functions

State whether each of the following sets is a finite set or an infinite set: $$\left \{x : x = 3n - 2, n \in W, n \leq 8 \right \}$$

Sets, Relations and Functions

State whether each of the following sets is a finite set or an infinite set: $$\left \{x : x = 3n - 2, n \in Z, n \leq 8 \right \}$$

Sets, Relations and Functions

State whether each of the following sets is a finite set or an infinite set: $$\left \{x : x = \dfrac{n - 2} {n + 1}, n \in W, n \right )$$

Sets, Relations and Functions

State, whether the given set is infinite or finite: $$\{7, 14, 21, …….., 2401\}$$

Contact Details