1.Let R1R_1R1 and R2R_2R2 be two relations defined as follows:R1={(a,b)∈R2:a2+b2∈Q}R_1 = \{(a, b) \in \mathbb{R}^2 : a^2 + b^2 \in \mathbb{Q}\}R1={(a,b)∈R2:a2+b2∈Q}R2={(a,b)∈R2:a2+b2∉Q}R_2 = \{(a, b) \in \mathbb{R}^2 : a^2 + b^2 \notin \mathbb{Q}\}R2={(a,b)∈R2:a2+b2∈/Q}where Q\mathbb{Q}Q is the set of all rational numbers, thena.R1R_1R1 is transitive but R2R_2R2 is not transitive.b.R2R_2R2 is transitive but R1R_1R1 is not transitive.c.Neither R1R_1R1 nor R2R_2R2 is transitive.d.R1R_1R1 and R2R_2R2 are both transitive.Login to continueOnly logged in users canattempt or see the solution.