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If A C B, then A∩B = B?
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its common so the statement is true?
sorry i got that diagram wrong!
|dw:1466003077230:dw|
A is 'inside' B not B inside A.
so is it true or is the statement A ∩ B = ∅?
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so wwe want elements in BOTH A and B.
Its neither B or the empty set
is it this one AB = B?
No we want A∩B - - this contains elements common to BOTH A and B
Look at the 2 dots in A - are they in B as well?
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Yes they are.
the dots aren't in B
because A is a subset of B
A subset is a set within a set
so is this answer A∩B = B correct?
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NO because there are elements in b WHICH ARE NOT IN a
so its zero?
|dw:1466003554247:dw|
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