Give an example of two subsets of R2 that are homotopy equivalent but not homeomorphic. (In this problem, an informal description of the sets or a picturc, is ok.) oleviupo na af vejede v poglaviups to the ort to noisqimeob tisilqxo ne ovigo vivo sta

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Chapter1: Line And Angle Relationships
Section1.4: Relationships: Perpendicular Lines
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Give an example of two subsets of R2 that are
homotopy equivalent but not homeomorphic. (In this problem, an informal
description of the sets or a picture, is ok.) oleviupo ns t 19djed ve S
pogoleviups to the ort to noisqireob tisilqxo ne ovignoitalo onoleviupo na
Seszeslo
.0<
bms 0<x li vino bus li y
-|| = |x|li vlno bas li ys d
S=y-sli vlno bas ligo
edilo doss to sing is to 19daun sdt svi waing & wotde:4
to toedues as does gribusgo alodurve gaiwollol
d
maldose
disq ton et doidw to toedre s lo siqmsxs as svi onio
squier ton yllsartot aid ovig of no new I tibor u 101) beton
(.noitqimesh lauriotal 10 stig
x : boitout gniwollot od to foco no huing of motor
Transcribed Image Text:Give an example of two subsets of R2 that are homotopy equivalent but not homeomorphic. (In this problem, an informal description of the sets or a picture, is ok.) oleviupo ns t 19djed ve S pogoleviups to the ort to noisqireob tisilqxo ne ovignoitalo onoleviupo na Seszeslo .0< bms 0<x li vino bus li y -|| = |x|li vlno bas li ys d S=y-sli vlno bas ligo edilo doss to sing is to 19daun sdt svi waing & wotde:4 to toedues as does gribusgo alodurve gaiwollol d maldose disq ton et doidw to toedre s lo siqmsxs as svi onio squier ton yllsartot aid ovig of no new I tibor u 101) beton (.noitqimesh lauriotal 10 stig x : boitout gniwollot od to foco no huing of motor
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