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If then
is equal to
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a
A∩(B∪C)
b
A∪(B∩C)
c
A×(B∪C)
d
A×(B∩C)
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Correct option is C
B∪C=c,d∪d,e=c,d,e∴A×(B∪C)=a,b×c,d,e=a,c, a,d,a,e,b,c,b,d,b,e.
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