Can anyone help me with the answer to the defined sets? The first sign for B = is greater than or equal to 4. The second sign is greater than 5. B= {xlx≥4} C= {xlx>5} BU C = _____ B∩ C = ______
The union is items that are in either or both sets. So if something qualifies as either set, then it is in the union of the sets. The intersection is ONLY things that are in both. So if something is not in one of the sets, it can't be in their intersection.
\(\cup\) means union and \(\cap\) means intersection.
If x is greater than and equal to 5 and greater than 4 there is a union at 4
Yah, the union is the \(\ge 4\) because that covers both. What about the intersection?
I am just starting to understand this; got it wrong on my homework yesterday, can you tel me what the union and intersections equal?
You told me the Union. You got that right. So try the intersection based on what I said above.
The intersection is 5
Maybe 4 since that is where they meet
I am thinking 5 again, I told you I don't quite get this yet
Well, the intersection is more than just one number. Lets look at these on a number line.
Since x overlaps at 5 I would say 5
|dw:1372116702528:dw|
Join our real-time social learning platform and learn together with your friends!