if A subset of B, B subset of C, then A subset of C this property is called
A) Reflexive
B) Semitric
C) Transitive
D) Equivalent
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Let A is a subset of B and B is a subset of C.
Then there is an x in B such that, for every x in B,x is in C and there exists an x in A such that, for every x in A,x is in B. Thus, for every x in A,x is also in C, and thus A is a subset of C.
Hence proved. hence proved
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