Set builder form of the relation
R = {(-2, -7), (-1, -4), (0, -1), (1, 2), (2, 5)} is
(a) {(a, b) : b = 2a - 3; a, b, ∈ Z}
(b) {(x, y) : y = 3x - 1; x, y, ∈ Z}
(c) {(a, b) : b = 3a - 1; a, b, ∈ N}
(d) {(u, ????) : ???? = 3u = 1; -2 ≤ u < 3 and u ∈ Z}
Answers
Answer:
Hey there mate, the answer should be - (b)
Step-by-step explanation:
Let us first observe option (a)
It's given that b = 2a - 3
Now, let's take a = -2 and put it in the above relation [from relation,R]
So, we get b = 2 x (-2) - 3
= -4 - 3
= -7
Again, let us check the next one where a = -1
We get b = 2 x(-1) - 3
= -2-3
= -5
i.e. in the next one b ≠ -4
So, option a is wrong.
Similarly let us follow the same procedure with option (b)
Taking x = -2, y = 3(-2) - 1
= -7
Again, x = -1, y =3(-1) - 1
= -4
check the other one's too by yourself and see if the relation is correct.
Hope this helps you dear.
WISH YOU LUCK!!
Answer:
gayuquqigcgfqgwywywyywua8qoowwowu we eeffeeffef