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Unformatted text preview: P R 1 R 2 ( 29 + PR 1 R 2 ( 29 PR 1 R 2 ( 29 + P R 1 R 2 ( 29 + PR 1 R 2 ( 29 = 3 4 PR 1 R 2 ( 29 + PR 1 R 2 ( 29 = 2 3 PR 1 R 2 ( 29 + P R 1 R 2 ( 29 + PR 1 R 2 ( 29PR 1 R 2 ( 29 + PR 1 R 2 ( 29 ( 29 = 3 42 3 P R 1 R 2 ( 29 = 9 128 12 = 1 12 PR 1 R 2 ( 29 + P R 1 R 2 ( 29 + PR 1 R 2 ( 29 = 3 4 PR 1 R 2 ( 29 + P R 1 R 2 ( 29 = 1 2 PR 1 R 2 ( 29 + P R 1 R 2 ( 29 + PR 1 R 2 ( 29PR 1 R 2 ( 29 + P R 1 R 2 ( 29 ( 29 = 3 41 2 PR 1 R 2 ( 29 = 3 41 2 = 9 126 12 = 3 12 P0065_Soln.doc P R 1 R 2 R 1 R 2 , R 1 R 2 { } ( 29 = P R 1 R 2 ∩ R 1 R 2 , R 1 R 2 { } ( 29 P R 1 R 2 , R 1 R 2 { } ( 29 = P R 1 R 2 ( 29 P R 1 R 2 ( 29 + PR 1 R 2 ( 29 = 1 12 1 12 + 3 12 = 1 4 Refer to B&T Example 1.8...
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This note was uploaded on 02/01/2011 for the course BME 335 taught by Professor Dunn during the Spring '10 term at University of Texas at Austin.
 Spring '10
 Dunn

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