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Mathematics 19 Online
OpenStudy (anonymous):

Suppose that A={1,3,8}, B={1,4}, C={1,3,4,8}, and D={1,4,8}. Which sets are subsets of each other? I got that A, B, and D are subsets of C but I'm being told I have the wrong answer so are there any I'm missing?

OpenStudy (loser66):

I think the key is at "each other" . That means A\(\subseteq\)B and B\(\subseteq\)A Or they ask for which are equal.

hartnn (hartnn):

if two sets are subsets of "each other" then the 2 sets must be equal!

OpenStudy (anonymous):

The only other one I could find is that B is a subset of D, but there's not an option for that and I'm not sure you can flip is around and say D is a subset of B

OpenStudy (loser66):

Can you post the options?

hartnn (hartnn):

what are the options given ?

OpenStudy (anonymous):

C is a subset of B C is a subset of D D is a subset of B A is a subset of D C is a subset of A A is a subset of B B is a subset of A D is a subset of C A is a subset of C B is a subset of C

hartnn (hartnn):

only last 3 options are correct. you're correct!

hartnn (hartnn):

whowver told you that you're wrong, is wrong :P

OpenStudy (anonymous):

That's why I'm confused why it's telling me I'm wrong

hartnn (hartnn):

either that, or there the question itself is wrong or mis-typed :P

OpenStudy (anonymous):

Wait, I just noticed there's a little line underneath the sideways U. Does that make a difference?

hartnn (hartnn):

actually, yes

OpenStudy (anonymous):

What difference does it make?

hartnn (hartnn):

without the line, its called "proper" or strict subset The set A = {1, 2} is a proper subset of B = {1, 2, 3}, thus both expressions A ⊆ B and A ⊊ B are true. The set D = {1, 2, 3} is a subset of E = {1, 2, 3}, thus D ⊆ E is true, and D ⊊ E is not true (false).

hartnn (hartnn):

if you see question marks in a diamond shaped figure, refresh your page

hartnn (hartnn):

so in your choices, where do you see the line and where you do not ?

OpenStudy (anonymous):

The top 4 have the little line, the rest don't

hartnn (hartnn):

so it still does not make a difference in final answer! only the last 3 are still correct :P

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