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EX on Slide 8 CH 5 Probability Rules for Discrete C.V. a P[x?a] 6) P[x =a] () P[a≤x≤b] d) p [acx ≤6] e) P[a ≤ xeb] f) P[a < x a] b)| P[x=a] =P[x≤a] -p[x≤a-1] = Blain, pl-B (a-lin, P) c) P[a< x≤b] = [X ≤b] - P[x≤a-1] = B(bin,p)-Bla-1; n,p] d] p[a< x≤ b] e] P[a= x

EX on Slide 8 CH 5 Probability Rules for Discrete C.V. a P[x?a] 6) P[x =a] () P[a≤x≤b] d) p [acx ≤6] e) P[a ≤ xeb] f) P[a < x a] b)| P[x=a] =P[x≤a] -p[x≤a-1] = Blain, pl-B (a-lin, P) c) P[a< x≤b] = [X ≤b] - P[x≤a-1] = B(bin,p)-Bla-1; n,p] d] p[a< x≤ b] e] P[a= x

A First Course in Probability (10th Edition)
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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please solve a, d, e, and f just like how i did for b and c. please also explain why?       

 

EX on Slide 8 CH 5 Probability Rules for Discrete C.V. a P[x>0] b)| P[x =a] C) P[a≤x≤b] d) p [acx ≤6] e) P[a ≤ xeb] f) P[a<x<b] a) p[x>a] b)| P[x=a] =P[x≤a] -p[Xx≤a-1] = Blain, p)-8( a-l;n, P) c) P[a< x≤b] = [X ≤b] - P[x≤a-1] = B(bin,p)-Bla-1; n,p] d] p[a< x≤ b] e] P[a≤x≤ b] F/P[a<x<b]
Transcribed Image Text:EX on Slide 8 CH 5 Probability Rules for Discrete C.V. a P[x>0] b)| P[x =a] C) P[a≤x≤b] d) p [acx ≤6] e) P[a ≤ xeb] f) P[a<x<b] a) p[x>a] b)| P[x=a] =P[x≤a] -p[Xx≤a-1] = Blain, p)-8( a-l;n, P) c) P[a< x≤b] = [X ≤b] - P[x≤a-1] = B(bin,p)-Bla-1; n,p] d] p[a< x≤ b] e] P[a≤x≤ b] F/P[a<x<b]
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