Q3. During the inaugural season of a certain soccer league, the medical teams documented 256 injuries that caused a loss of playing time to the player. The results of this investigation are shown in the table below. If one individual is drawn at random from this group of 256 soccer players, find the incorrect probability from the below. Choose (E), if (A) - (D) are all correct. 133% ✔Fullscreen 2022-06-07_ss (4).png Severity Practice (P) Game (G) Total Minor (A) 62 81 143 Moderate (B) 24 46 70 Major (C) 19 24 43 Totals 105 151 256 (A) P(G|A) = 81/143 (B) P(G|B) = 23/35 (C) P(G|C) = 24/43 (D) P(C|P) = 19/105 (E) All of the above are correct.
Q3. During the inaugural season of a certain soccer league, the medical teams documented 256 injuries that caused a loss of playing time to the player. The results of this investigation are shown in the table below. If one individual is drawn at random from this group of 256 soccer players, find the incorrect probability from the below. Choose (E), if (A) - (D) are all correct. 133% ✔Fullscreen 2022-06-07_ss (4).png Severity Practice (P) Game (G) Total Minor (A) 62 81 143 Moderate (B) 24 46 70 Major (C) 19 24 43 Totals 105 151 256 (A) P(G|A) = 81/143 (B) P(G|B) = 23/35 (C) P(G|C) = 24/43 (D) P(C|P) = 19/105 (E) All of the above are correct.
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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Transcribed Image Text:Q3. During the inaugural season of a certain soccer league, the medical teams documented 256 injuries that caused
a loss of playing time to the player. The results of this investigation are shown in the table below. If one individual
is drawn at random from this group of 256 soccer players, find the incorrect probability from the below. Choose (E),
if (A) - (D) are all correct.
133%
✔Fullscreen
-- 2022-06-07_ss (4).png
Severity
Practice (P)
Game (G)
Total
Minor (A)
62
81
143
Moderate (B)
24
46
70
Major (C)
19
24
43
Totals
105
151
256
(A) P(G|A)=81/143
(B) P(G|B) = 23/35
(C) P(G|C) = 24/43
(D) P(C|P) = 19/105
(E) All of the above are correct.
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