,a=4,6,9,15,21 and=6,15,20,23 find aubandanb and verify that n(a)+n(b)=n(aub)+n(anb)
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n(a)= 5
n(b)= 4
a U b = (4 6 9 15 21) U (6 15 20 23)
=(4 6 9 15 20 21 23)
a n b = (4 6 9 15 21 ) n (6 15 20 23)
=( 6 15)
n(aUb) = 7 and n(anb) = 2
n (a) + n(b) = n(aUb) + n( anb)
5+ 4 = 7+ 2
9 = 9
Hence proved
n(b)= 4
a U b = (4 6 9 15 21) U (6 15 20 23)
=(4 6 9 15 20 21 23)
a n b = (4 6 9 15 21 ) n (6 15 20 23)
=( 6 15)
n(aUb) = 7 and n(anb) = 2
n (a) + n(b) = n(aUb) + n( anb)
5+ 4 = 7+ 2
9 = 9
Hence proved
mysticd:
plz , write n(AUB) = 5 ,n(AnB) = 2
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