2:47 A docs.google.com Ris equipped with Tp and p = 4 Ris equipped with Tp and p = 5 Ris equipped with the usual topology Which one of the following statements is true? A subspace of an indiscrete space is not necessarily indiscrete A subspace of an indiscrete space is a discrete space Every subspace of an indiscrete space is indiscrete A subspace of a discrete space is indiscrete A property is said to be a topological property if it is preserved by homeomorphism. Suppose that R is equipped with the usual topology, then the boundedness and the closedness are not topological properties because

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2:47
A docs.google.com
Ris equipped with Tp and p = 4
Ris equipped with Tp and p = 5
Ris equipped with the usual topology
Which one of the following statements
is true? *
A subspace of an indiscrete space is
not necessarily indiscrete
A subspace of an indiscrete space is a
discrete space
Every subspace of an indiscrete space
is indiscrete
A subspace of a discrete space is
indiscrete
A property is said to be a topological
property if it is preserved by
homeomorphism. Suppose that R is
equipped with the usual topology, then
the boundedness and the closedness
are not topological properties because
Transcribed Image Text:2:47 A docs.google.com Ris equipped with Tp and p = 4 Ris equipped with Tp and p = 5 Ris equipped with the usual topology Which one of the following statements is true? * A subspace of an indiscrete space is not necessarily indiscrete A subspace of an indiscrete space is a discrete space Every subspace of an indiscrete space is indiscrete A subspace of a discrete space is indiscrete A property is said to be a topological property if it is preserved by homeomorphism. Suppose that R is equipped with the usual topology, then the boundedness and the closedness are not topological properties because
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