Could somebody explain what this sign means? (I'll draw it below.)
|dw:1359007073471:dw| (It has to do with inequalities, sets, and subsets)
for example: \[A \subseteq B\]
The set A is a subset of the set B or the same as the set B.
discrete math indeed
hmm, and if it's just like this? \[A \subset B\] ?
Then the set A is a subset of the set B.
Ah, I see. And \[A \cup B \] ?
union
$$a \le b$$ compared to $$a< b$$
def: the union of the sets a and b, denote by A U B is the st that contain those elements that are either in a or in b , or both
Ah wait I'm still a bit confused. So if I'm asked: If A = {2, 4, 6, 8, 10} and B = {4, 8, 10}, then which of the following statements is false? 1) A ∩ B = B 2) B⊆B 3) A⊂B Then it would be 3 because A is not a subset of B, it is B that is a subset of A.. right?
u need to prove the three staments
No, I don't. I need to choose which one out of these (A ∩ B = B, B⊆B, and A⊂B) are false.
(1) {2, 4, 6, 8, 10} ∩ {4, 8, 10}
that a intersection
I'm lost :/
∩=intersection ∪= union
(1) {2, 4, 6, 8, 10} ∩ {4, 8, 10}= {4, 8, 10} true because is a intersection {2, 4, 6, 8, 10} ∪ {4, 8, 10}= {4, 8, 10} false is support to be equal to {2, 4, 6, 8, 10}
It's not A ∩ B = B because it's an intersection, nor B⊆B because {4, 8, 10} is the same as {4, 8, 10}.. so the one that's false is what I said earlier: A⊂B...
yes that false
the second one is also true
s⊆s or empty set ⊆ empty set
Thank you for you help (even though, honestly, it was very confusing...)
if u read the book u will understand it better
I didn't have a book. I have online schooling where they rarely give me well written lessons. (If I could just read the book I wouldn't be using OpenStudy.)
i don't know if this book good for you.i will give you name if wants to read it. Discretematics and its appliacation seven or six edition by kenneth H. Rosen
have a great day
Oh okay thank you! And you too!
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