Which of the following represents P(B|A)? A. https://i.imgur.com/OXci63e.jpg B. https://i.imgur.com/L3gN7xr.jpg C. https://i.imgur.com/bYknc5k.jpg D. https://i.imgur.com/WONpmWn.jpg
@SmokeyBrown
Sorry, remind me what the | symbol between A and B means? Is it Union or Intersection or something else?
something else
How many elements are in the sample space for flipping a coin 8 times? A. 4 elements B. 8 elements C. 16 elements D. 64 elements
Well, for the first one, I think diagram A makes sense; it represents the probability of both A and B occurring simultaneously. For the second one, there are 2 possibilities for each coin flip. So, 2^8 should give us our answer. That would be 256, though, so I'm not sure about any of the answers given.
But, maybe the question only means the number of heads and tails, not the order they appear in? In that case, I think 64 would be right
Events A and B are not independent. If the P(A) = 0.2 and the P(B) = 0.6, then the P(A and B) = A. 0.4 B. 0.8 C. Not enough Info D. 0.12
Since the probabilities of both events are not independent, the probability of both occurring at the same time is the individual probabilities multiplied together. So, that'd be 0.2*0.6
It was wrong for the 3rd one
Oh, sorry, you multiply the probabilities together if they are independent. If they aren't independent, you add them together. So, I think 0.8 would be the answer.
P(A∣B) = P(A and B)/P(B) is true for both independent and dependent events. A. True B. False
I'm honestly not sure about this one, sorry
If events A and B are independent and P(A) = 0.4, then P(A|B) = 0.4. Question 5 options: True False
I think this one is false, because independent events are multiplied together to find their intersection
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