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Flipping a fair two-sided coin, the probability of getting
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Updated on: 22 Jul 2020, 00:53
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Flipping a fair two-sided coin, the probability of getting heads is equal to the probability of getting tails. If the coin is flipped three times consecutively, what is the probability of getting heads at least twice?
Flipping a fair two-sided coin, the probability of getting
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22 Jul 2020, 07:16
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When we toss a fair two-sided coin then we have equal probability of getting head/tail in each toss So. P(T) = P(H) = 0.5
Now, we are tossing the coin three times so we will get a total of \(2^3 \)= 8 cases. Refer below image to understand the 8 cases
Attachment:
Image.jpg [ 32.26 KiB | Viewed 4384 times ]
We ween to find the probability that we get at least 2 heads, i.e. 2 or more heads So, there are four cases (highlighted in the image) where we will have 2 or more heads
=> P(At least 2 heads) = \(\frac{4}{8}\) = 0.5
So, Answer will be 0.5 Hope it helps!
Watch the following video to learn How to Solve Probability with Coin Toss Problems
Re: Flipping a fair two-sided coin, the probability of getting
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22 Jul 2020, 07:08
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Farina wrote:
Flipping a fair two-sided coin, the probability of getting heads is equal to the probability of getting tails. If the coin is flipped three times consecutively, what is the probability of getting heads at least twice?
Re: Flipping a fair two-sided coin, the probability of getting
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30 Jul 2024, 14:18
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