A sequence starts 0, 5, ...
1 answer:
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Answer: 0.1
Step-by-step explanation:
Let F = must stop at first signal .
F’ = do not have to stop at first signal .
S = must stop at second signal .
S’ = do not have to stop at second signal.
As given , we have
P(F)=0.40
P(S)=0.50
P(F∪S)=0.60
Use formula ,
i.e.
The probability that she must stop at the first signal but not the second signal :
Hence, the probability that she must stop at the first signal but not the second signal= 0.1