o P(A) < P(B), if A is in B. 0 P(A) = P(B), if A = B (i.e. A is in B and B is in A) Please discuss whether their converse results are true or not. If true, please prove the result. If false, please give a counter-example to justify.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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I would like to ask how to solve the following question. Thank you.
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&w P(A) < P(B), if A is in B.
W P(A) = P(B), if A = B (i.e. A is in B and B is in A)
%3D
Please discuss whether their converse results are true or not.
If true, please prove the result.
If false, please give a counter-example to justify.
Transcribed Image Text:I would like to ask how to solve the following question. Thank you. Question: &w P(A) < P(B), if A is in B. W P(A) = P(B), if A = B (i.e. A is in B and B is in A) %3D Please discuss whether their converse results are true or not. If true, please prove the result. If false, please give a counter-example to justify.
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