If A = {…−6, −4, −2} and B = {1, 2, 3, …}, what is A ∩ B? {1, 2, 3, …} {…−6, −4, −2, 1, 2, 3, …} { } {…−6, −4, −2}
\[\cap\] is the AND symbol so it grabs the elements that are in A and B. So what elements are in common between set A and B to grab?
im confused
all positive even numbers?
huh....................?
Ok, A = {-6, -4, -2} has elements: -6, -4, and -2 B= {1,2,3} has elements of 1, 2, 3. Are any of the elements from A the same as B? No. Therefore \[A\cap B=\{\}\] the null set
but theres a ....tht means its continous
Not in the direction of one another. The first one stops at -2 and the second one starts at 1. wouldn't it have to be {.... -6,-4,-2,...} to mean all even numbers?
thts y all positive even
so iht would be D
Why not the negative evens then? B={1,2,3,...} not {...,1,2,3,..} I would assume that to have an infinite set in both directions you would need {..., -6,-4,-2,...} not {..., -6,-4,-2} otherwise how would you say a set that was all negative even numbers?
So what does the set of all negative even numbers and the set of all positive numbers have in common?
o read it wrong
been there.
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