| P(An B) = ? a. {HH,TH} |B' = ? b. {HT, ТH} v A' ? с. 0.25 | P(AU B) = ? ]P(A) = P(B) = ? d. 0.75 e. (НН, ТТ} v A = ? f. {HT,TT} | AnB = ? g. {ΗH, TΗ, ΤT |A' n B' = ? h. 0.5 v AUB= ? | P(S) = ? |S = ? i. {HH} j. {HT} k. {HH, HT, Тн, Т} |B = ? 1. 1
| P(An B) = ? a. {HH,TH} |B' = ? b. {HT, ТH} v A' ? с. 0.25 | P(AU B) = ? ]P(A) = P(B) = ? d. 0.75 e. (НН, ТТ} v A = ? f. {HT,TT} | AnB = ? g. {ΗH, TΗ, ΤT |A' n B' = ? h. 0.5 v AUB= ? | P(S) = ? |S = ? i. {HH} j. {HT} k. {HH, HT, Тн, Т} |B = ? 1. 1
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.8: Probability
Problem 6E
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Two (fair) coins are tossed sequentially. Using the two events below, match the following statements.
Event A = Two of the same faces (HH or TT).- Event B = Heads on the second toss (HH or TH).
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