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What is the probability of flipping heads three times in a row?
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That's the probability of flipping a head * probability of flipping a head * probability of flipping a head
probability of head on 1 toss = 1/2 for 3 its (1/2)^3(
\( \color{Black}{\Rightarrow P(Head) = \Large{1 \over 2}}\)
The probability of multiple events is the product of the probability of each of those events. So you just need to figure out the probability of flipping a head once, and then multiply that by itself for each event.
the probabilities are multiplied as these are independent events
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Yeah, I guess I should have said multiple INDEPENDENT events.
no - no need for that
the tossing of the coin is not influenced by the previous one, so its independent
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