9. Using the notation of the previous problem, prove that for sets A, B, C, DE P(X) AAB = CAD → AAC = BAD. %3|

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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I want to ask how to prove question 9? and why proving a subset would be enough if the proof has it.

9. Using the notation of the previous problem, prove that for sets A, B,
C, DE P(X)
AAB = CAD → AAC = BAD.
Transcribed Image Text:9. Using the notation of the previous problem, prove that for sets A, B, C, DE P(X) AAB = CAD → AAC = BAD.
8. Given sets A, B E P(X), their symmetric difference is defined by
AAB = (A – B) U(B – A) = (AU B) – (An B).
Transcribed Image Text:8. Given sets A, B E P(X), their symmetric difference is defined by AAB = (A – B) U(B – A) = (AU B) – (An B).
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