An example of continuous bijective map which is not homomorphism

1.	An example of continuous bijective map which is not homomorphism
Answer» ANSWER: DEFINE F:[0,1)∪[2,3]→[0,2] f : [ 0 , 1 ) ∪ [ 2 , 3 ] → [ 0 , 2 ] by f(X)={xx−1x∈[0,1)x∈[2,3]

Answer»

ANSWER:

DEFINE F:[0,1)∪[2,3]→[0,2]

[

)

∪

[

]

→

[

]

f(X)={xx−1x∈[0,1)x∈[2,3]

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An example of continuous bijective map which is not homomorphism

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