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...


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

Extracted 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

Jun 05, 2022
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