MATLAB: An Introduction with Applications
6th Edition
ISBN: 9781119256830
Author: Amos Gilat
Publisher: John Wiley & Sons Inc
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U and V are mutually exclusive
a. P(U and V) =
b. P(U|V) =
c. P(U or V) =
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- U and V are mutually exclusive events. P(U) = 0.26; P(V) = 0.37. Find: e a. b. P(U|V) C. # I P(UnV) C 4 $ r f P(U Ū V) % 5 t 6.0 g 6 Oll y h & 7 u j * 00 8 i ( 9 k O 0 рarrow_forwardE and F are mutually exclusive events. P(E) = 0.15; P(F) = 0.71. Find P(E | F)arrow_forwardJ and K are independent events. P(J | K) = 0.93. Find P(J) P(J) =arrow_forward
- For two events A and B, P(A)=0.24, P(B)=0.57, and P(A∩B)=0.32. a.Find P(A|B) b. Find P(B|A) c. Are A and B are independent?arrow_forwardGiven P(A) = 0.21, P(B) = 0.24, and P(B|A) = 0.24, are A and B independent or dependent?arrow_forwardU and V are mutually exclusive events. P(U) = 0.23P(V) = 0.37 Find: P(U AND V) = P(U | V) = P(U OR V) =arrow_forward
- The run times of a marathon runner are approximately normally distributed. The z-score for his run this week is - 2. Which one of the following statements is a correct interpretation of his z-score? This week his time was 2 than his V Varrow_forwardJ and K are independent events. P(J | K) = 0.6. Find P(J).|arrow_forwardU and V are mutually exclusive events. P(U)=0.55 ; P(V)=0.32 Find P(U AND V) =arrow_forward
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