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,r u U-5 b -5 c "0 0 .~ , U ~ 1UB ~OCII Ua:--a -CII U <m"E -.l: ., -tU m-~ .~m U .~ >- OCII~ .! a:"OC U~~ .l:-~- IfI ~ "O U c-io ~-Ca: m<~ ~-m .~ d .l: CII - tU .tU 40~~ °tU- C ~"O e: U",U "ii: :§: - ~~':g u-5b E c ~ ..a -;; ::i ~c< -5:=U- c--a- u u Q) ~"Ec !~~ u- ~ -;- -- ~-~ ~40 U 't ;a o -5 ~~ C U C 0-- . -.CUU-5 .s-5C"O ~S:::i ~glj ~J.~ j IliJ ~
.. ',};~' !~~ ~ e .. "' I--t) 0 e~ (2~'.)t- - - -4 ., ]; , ~ - - -.L -- '+0- 1...0- ~~ -~ J "","" ror- ...< -I '\I ~ -, L -- -4 - - $ ( .$+2 ., w
;w jM .. .. (.) (b) ~~ 6.IJ ROCs £01' in Example 6.12. (a) The shaded regions denote the ROCs of ...WvidI.I tenn, e-~.(t) 8nd ~-."( -t). The doubly shaded r-egion is the intersection of the -~~1~.. ROCs 8IMI aep:~ts the ROC of the sum. (b) The shaded regions represent the indi- -~ ROC4 of e-~-< -a) and ~-."(t). In this case there is no intersection and dte Laplace tr..r(Xlii of the sum does ra converge for any value of $.
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