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Algebra 10 Online
OpenStudy (thedj4jc):

Find A ∩ B if A = {4, 7, 10, 13, 17} and B = {3, 5, 7, 9}. Ø {7} {3, 4, 5, 7, 9, 10, 13, 17}

OpenStudy (luffingsails):

In what ways are the two sets the same.... which is a way of asking for intersection.

OpenStudy (luffingsails):

What values do the sets share in common?

OpenStudy (thedj4jc):

7, so that's my answer. Could you tell what the symbol in between the A and B means?

OpenStudy (luffingsails):

It is the logic symbol for intersection.

OpenStudy (thedj4jc):

Oh, okay. That makes sense.

OpenStudy (luffingsails):

If it looks like a U... it would mean union (which is like adding two sets together).

OpenStudy (thedj4jc):

Okay, what if it's sideways, open towards the right?

OpenStudy (luffingsails):

That means "belongs to"

OpenStudy (luffingsails):

Or subset of.

OpenStudy (thedj4jc):

Okay, would you mind helping me with another problem?

OpenStudy (luffingsails):

Sure, go ahead.

OpenStudy (thedj4jc):

If A = {4, 7, 10, 13, 17} and B = {3, 5, 7, 9}, then which of the following statements is false? Ø A B B B A The first answer has the "belongs to" symbol, the second has the "belongs to" symbol with a line under it(which I think means equal to), and the third has "belongs to" symbol also.

OpenStudy (luffingsails):

So, the empty is a member of EVERY set. No matter what. Every set is a subset of of itself. The third question can be answered by considering the members of B and whether they are also in A. Does the member 3 in B also exist in A?

OpenStudy (luffingsails):

*empty = empty set.

OpenStudy (thedj4jc):

Yes, that would be 7.

OpenStudy (thedj4jc):

Or do you mean the number itself 3?

OpenStudy (luffingsails):

Yes, remember that subset means that every member of B is going to be in A.

OpenStudy (luffingsails):

So, the member 3 is in B but it is not in A. So B is not a subset of A. So, it is a false statement.

OpenStudy (thedj4jc):

Okay, that makes much more sense now. Thank you!!!

OpenStudy (luffingsails):

You bet. Gotta head to work. Have a great morning.

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