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OpenStudy (anonymous):
Let A, B, and C by three sets. Prove that B - C subset A^c then A intersection B subset C.
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OpenStudy (anonymous):
Please don't delete your questions after they are answered.
OpenStudy (anonymous):
ohhh how come?
OpenStudy (anonymous):
doesnt it just take up memory?
OpenStudy (anonymous):
Because it causes the chat to spam that you 'asked your first question' over and over
OpenStudy (anonymous):
ohhhh, sorry i never knew that
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OpenStudy (akshay_budhkar):
you dont worry of the memory questions can help other people
OpenStudy (anonymous):
Np. Just letting you know
OpenStudy (anonymous):
I'm not sure what you mean by A^c
OpenStudy (anonymous):
kk kool, anyways we are tryiing to prove a implication here:\[B-C \subseteq A ^{c}rightarrowAintersectionB \subseteq\]
OpenStudy (anonymous):
its A compliment
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OpenStudy (anonymous):
\[(B-C)\subseteq A ^{c}\] --> \[A\] intersection B \[\subseteq C\]
OpenStudy (anonymous):
The eqn editor here doesnt have a intersectin symbol :/
OpenStudy (anonymous):
Do you get the question though?
OpenStudy (anonymous):
You can type it.. \cap = \(\cap\)
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