Given that U={x : x is an integer, 2< x < equels to 18)
A = {x : 5 < equals to x < 17}
and P = A's power c, list the elements of the following :
1) A
2) P's power c
3) {Number divisible by 4}
thanks.
Although you post is almost unreadable does it mean;
$\displaystyle U = \left\{ {3,4,5, \cdots ,17,18} \right\},\;A = \left\{ {5,6,7, \cdots 16} \right\},\;P = A^c$?
That is, the universe is the set of integers from 3 to 18; A is the subset from 3 to 16; and P is the complement of A.
Hi guyes,
Yes Plato, you are right here:
Set U = {3,4,5,6,7,8,9,.....18}
Set A = {5,6,7,8,9,..........16}
Set P = P's power c
But problems now is that, what would be the elements of Set P's power c
and if i am not wrong i should take for question-3, ={Number divisible by 4}
from universal set or not ?
So, if I am right then answer to question-3 would be {4,8,12,16}
Thanks for your guidance and support.