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Si has a compound distribution with primary distribution PN(1) and secondary distribution GM(01). Likewise, S2 has a compound distribution with primary distribution PN(2) and secondary distribution G.M(02), and Si and S2 are independent. Let S SS2 Calculate Pr(Ss), for s 0,1, and 2, if 1.14 b) 0.2 and 62 0.4

math   Statistics-And-Probability   
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Answer #1

like x. wg dmou the surn of these randem dmeli the sum ot there randem each dam buta re integes valund xandem variable disti buti4 nelipendu ae Know, TharP ( N. Poisson(a»),then CI-t) ρ) (*)- e a火Knew theeven, 飞N .ha) Pgf R1わand X io on-nutahe. A1so, Ne, let N, N PN(1) and X, (em(a). Then e -I(I-t) N, X1 Thue 小1x, e. Si tto-(r,의 #129 2C- nelebert a, t (CI- 002-O Ci-o) 2x0.2 = 0.0290人similar results you can obtained for part b only you have to do is to substitute the values for theta 1 and theta 2.

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