if a={b, c, e, g, h} b={ a, c, d, g, i}c={a, d, e, g, b} verify the associative property of intersection ( ANB) nc= An(Bnc)
LHS RHS
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Answer:
a={b, c, e, g, h}
b={ a, c, d, g, i}
c={a, d, e, g, b}
(AnB)nC=An(BnC)
LHS:
AnB={b, c, e, g, h}n{ a, c, d, g, i}
=(c,g)
(AnB)nC=(c,g) n (a,d,e,g,b)
=(g)
RHS:
BnC={ a, c, d, g, i}n{a, d, e, g, b}
BnC=(d,g)
An(BnC)=(b,c,e,g,h)n(d,g)
=(g)
therefore LHS=RHS
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