An individual's phone number contains seven digits, not including the area code, from the set A shown below.
A = {0, 1, 2, 3, 4, 5, 6, 7, 8, 9}
Set B represents the digits in Brent's phone number.
B = {5, 5, 5, 3, 0, 9, 9}
Set C represents the digits in Charlie's phone number.
C = {8, 6, 7, 5, 3, 0, 9}
How many even numbers are in the set ∼(B ∩ C)?
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OpenStudy (ajprincess):
(B ∩ C) is the set containing the elements common to both B and C. Can u tell me the elements in it?
OpenStudy (ajprincess):
@vetdoc
OpenStudy (anonymous):
which ones contain both B and C? ummm. {0,3,56,7,8,9} ?
OpenStudy (ajprincess):
6,7,8 r in C but nt in B. the elements that is in (B ∩ C) should be in B and C
OpenStudy (ajprincess):
getting it? @vetdoc
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OpenStudy (anonymous):
oooh so its just {0,3,5,9}?
OpenStudy (ajprincess):
ya:)
OpenStudy (anonymous):
What does the ~ mean though?
OpenStudy (ajprincess):
∼(B ∩ C) is the set containing the elements that are not in the set (B ∩ C) but in A
OpenStudy (ajprincess):
~ - compliment
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OpenStudy (anonymous):
oh, so I need the even numbers in a? or the even numbers in {0,3,5,9}?
OpenStudy (ajprincess):
first u need to find the elements in the set ∼(B ∩ C)
OpenStudy (ajprincess):
have u found it? @vetdoc
OpenStudy (anonymous):
What?? What do you mean the elements in the set?
OpenStudy (ajprincess):
in this case the numbers that r in set r elements of the set
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OpenStudy (anonymous):
so there are four elements?
OpenStudy (ajprincess):
first plz tell me the numbers that r in the set ~(B∩ C)?
OpenStudy (anonymous):
didn't I already tell you???????????
OpenStudy (ajprincess):
nope. u told me the elements in (B∩ C). I want u to tell me the elements in ~(B∩ C)
OpenStudy (anonymous):
what does ~ mean again?
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OpenStudy (anonymous):
{1,2.4}
OpenStudy (ajprincess):
the complement.
~A-the complement of set A
OpenStudy (anonymous):
{1,2,4} ?
OpenStudy (anonymous):
@ajprincess ?
OpenStudy (ajprincess):
hw about 6,7,8
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OpenStudy (anonymous):
but they're in C
OpenStudy (ajprincess):
~ (B∩ C) will have the elements that r in A but nt in (B∩ C).
OpenStudy (anonymous):
so.... what?????
OpenStudy (ajprincess):
So
~ (B∩ C)={1,2,4,6,7,8}
OpenStudy (anonymous):
so then the even numbers are 2, 4, 6, and 8? :D
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OpenStudy (ajprincess):
ya. and hw many r there?
OpenStudy (anonymous):
4
OpenStudy (anonymous):
okay one more quick question. what does \[\cup \] that upside down mean?
OpenStudy (ajprincess):
U-union
BUC-this set contains all the elements in B and C
OpenStudy (anonymous):
yeah but whats the upside down thing mean
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