00:01
In this question, we need to write for the first subpart, the given set in the set builder form.
00:15
That is, in the form, x such that p of x, where p of x is the condition.
00:23
The given set is b is equal to negative of 3, negative of 2, so on up to 3.
00:31
Now we can see that the set starts from negative of 3 and goes to 3.
00:39
Therefore this is the condition.
00:41
Hence in the set builder form, the set can be written as x such that x lies between negative of 3 to 3.
00:50
Hence this is the solution for the first subpart.
00:53
For the second subpart, we need to list the elements of the set b is equal to 4n such that n belongs to integers.
01:09
Now, let us start from 0 when n is equal to 0.
01:13
4n is 0 when n is 1, 4n is 4 when n is 2, 4n is 8.
01:25
Therefore, the set is given as starting from negative, negative of 4, negative of 8, 0, 4, 0, 4, 8, 0, 4, 8, so on.
01:43
Therefore, this is the solution for the second subpart.
01:49
Now for the third subpart, we need to describe the set as e is equal to y is equal to f of x such that x belongs to integer, where f of x is the condition.
02:10
Now, the given set is e is equal to negative of 4, negative of 1, 2, 5, 8, now so on on both the sides...