A relation on the set A = {x : |x| < 3, x ZÎ }, where Z is the set of integers is defined by R = {(x, y) : y = |x|, x ¹ – 1}. Then the number of elements in the power set of R is:

Question:
A relation on the set $A=\{x:|x|<3, x \in Z\}$, where $Z$ is the set of integers is defined by $R=\{(x, y): y=|x|, x \neq-1\}$. Then the number of elements in the power set of $R$ is:

Correct Option: 3

JEE Main Previous Year 1 Question of JEE Main from Mathematics Sets and Relations chapter.