Let X = R? – (0,0) and - be defined over X by setting X~y + y = tx for some non-zero t e R. (b) relation {x € R? : ||x|| = 1} C X, and endow S' with the same equivalence Let S' ~ as above. Describe the set S'/ ~~ of equivalence classes of S' induced by .

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Let X = R? – (0,0) and - be defined over X by setting
X~y + y = tx
for some non-zero t e R.
(b)
relation
{x € R? : ||x|| = 1} c X, and endow S' with the same equivalence
~ as above. Describe the set S'/ ~ of equivalence classes of S' induced by v.
Transcribed Image Text:Let X = R? – (0,0) and - be defined over X by setting X~y + y = tx for some non-zero t e R. (b) relation {x € R? : ||x|| = 1} c X, and endow S' with the same equivalence ~ as above. Describe the set S'/ ~ of equivalence classes of S' induced by v.
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