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