Two sets are equal if they contain the same element for equal sets
TRue
seems true, but the language is poorly worded.
To determine if two sets are equal, you need to check if they contain the same elements. Here's how to do it:
1. Take the first set and compare each element in it to the elements in the second set.
2. If an element in the first set is not found in the second set, or vice versa, then the sets are not equal.
3. Repeat this process for all elements in both sets.
4. If you have compared all the elements in both sets and none are missing from the other, then the sets are equal.
For example, let's say we have two sets:
Set A: {1, 2, 3}
Set B: {3, 2, 1}
To check if these sets are equal, we compare each element in one set with the elements in the other set:
1. Compare 1 in Set A with all elements in Set B. We find a match.
2. Compare 2 in Set A with all elements in Set B. We find a match.
3. Compare 3 in Set A with all elements in Set B. We find a match.
Since we have compared all elements in both sets and all are present in the other set, we can conclude that Set A and Set B are equal.