If A = {2, 4, 6, 8, 10} and B = {4, 8, 10}, then which of the following statements is false? A ∩ B = B B c= B A c B
i got b
Are you only allowed to pick one? can more than one be true?
OH WAIT... false.. nvr mind.
only one
Only one is false. But it isn't the 2nd one. \[B \subseteq B\] means that B is either = to, or a subset of, B. That's always true, right? A set is always \(\subseteq \) of itself.
I think you meant to write AC=B
so one sec
I don't think so @AkashdeepDeb ... then there would be 2 that are false! ;)
no @AkashdeepDeb thats how it is in the lesson unless you werent speaking to me
Oh False?? Sry my bad :P
Look what I wrote above I DID THE SAME THING!! lol
∩ whats does this sign mean i forgot
Intersection - It means which elements are common in both
Intersection. Anything in the intersection must be in BOTH sets. It's whatever overlaps both.
i think a
A is the one that is True. Because A intersection B = {4,8,10} which is B itself!! :D
You think a is false? What is in A {intersect} B? (And why can't I find an intersection symbol in the equation editor??)
ok now i get it thanks people for all the help
i just looked at the points wrong i misunderstood what ∩ meant
:)
Answer is C because when we have ∩ they should be like number .
|dw:1377956388880:dw|
Join our real-time social learning platform and learn together with your friends!