ull alfa 4G 2:46 PM @ 0 73% A docs.google.com Let f be a mapping from [1,+0[ to [1,+00[, defined by f(x)=x+1/x. Then * f is continuous but it is not a homeomorphism None of the choices f is not...


ull alfa 4G<br>2:46 PM<br>@ 0 73%<br>A docs.google.com<br>Let f be a mapping from [1,+0[ to<br>[1,+00[, defined by f(x)=x+1/x. Then *<br>f is continuous but it is not a<br>homeomorphism<br>None of the choices<br>f is not continuous<br>f is a homeomorphism<br>Let X and Y be two discrete spaces,<br>then *<br>X is homeomorphic to Y if and only if<br>X and Y are both finite<br>X is homeomorphic to Y if and only if<br>X and Y have the same cardinality<br>X is never homeomorphic to Y<br>X is homomorphic to Y if and only if X<br>and Y are both infinite<br>

Extracted text: ull alfa 4G 2:46 PM @ 0 73% A docs.google.com Let f be a mapping from [1,+0[ to [1,+00[, defined by f(x)=x+1/x. Then * f is continuous but it is not a homeomorphism None of the choices f is not continuous f is a homeomorphism Let X and Y be two discrete spaces, then * X is homeomorphic to Y if and only if X and Y are both finite X is homeomorphic to Y if and only if X and Y have the same cardinality X is never homeomorphic to Y X is homomorphic to Y if and only if X and Y are both infinite

Jun 05, 2022
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