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Let A and B be two mutually exclusive events of a sample space S. If P(A) = 0.4 and P(B) = 0.1, find the probability P( A u B)
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and that A u B has a line over it
\[P(\overline{A\cup B})\]
oh how did you do that
yes thats what it should look like
P(\overline{A\cup B})
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since they are mutually exclusive P(AUB) = P(A) + P(B)
\[P(\overline{A \cup B} )\] nice! and i always use n for intersection i want to write the correct symbol for intersection how to do that
\cap
to find \[P(\overline{ A \cup B})=1-(P(A)+P(B))\]
\[\cap \] :)
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Look at that beautiful notation :)
so its just .5
i can do underline ;) \[\underline{AuB}\]
yes casemac
\[\overbrace{P(A\cap B)}\]
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;)
nice mustache :)
yes
o-o \(\overbrace{U}\)
lol...nice
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yes.... .5
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