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The chance of one tail (on a fair coin - i.e. it's not weighted or biased) is 0.5

Using the AND rule, which means the probability of two things BOTH happening means the two probabilities are multiplied. So the chance of a tail on coin 1 AND a tail on coin 2 is 0.5 x 0.5 = 0.25

The chance of 3 tails 0.5 x 0.5 x 0.5 = 0.125

The chance of 4 tails 0.5 x 0.5 x 0.5 x 0.5 = 0.0625

So your answer is 0.0625

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Q: What are the chances of getting four tails when tossing four coins?
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Explain Mutually exclusive event?

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Related questions

What is the probability of tossing 3 coins and getting 3 tails?

It is (1/2)3 = 1/8


Tossing 4 coins and getting tails each time?

The probability for that is (1/2)4 = 1/16.


What is the probability of tossing a coin and getting an even number?

Zero. Since coins land on Heads or Tails and not numbers.


What is the probability of tossing four coins and getting tails on all four?

Assuming it is a fair coin, the probability is 1/24 = 1/16.


What is sample space for tossing 2 coins?

The sample space for tossing 2 coins is (H = Heads & T = Tails): HH, HT, TH, TT


What is the probability of tossing a coin and getting a tails?

50% chance.


What is the probability of tossing three coins and having exactly two of them show tails?

2 out of 8


How many possible outcomes when tossing 3 coins?

three heads two head, one tails one heads, two tails three tails


What is the experimental probability of getting tails on a coin toss after tossing it 100 times and getting tails 60 times?

It is 60/100 = 0.6


What is the probability of tossing a coin 5 times and getting all tails?

The probability of tossing a coin 5 times and getting all tails is:P(TTTTT) = (1/2)5 = 0.03125 ≈ 3.13%


What is the probability of tossing seven coins and getting 6 heads?

The probability of getting only one tails is (1/2)7. With seven permutations of which flip is the tails, this gives a probability of: P(six heads in seven flips) = 7*(1/2)7 = 7/128


Tossing a coin 9 times and getting tails what is the probability of getting tails on the next toss?

Since each event is independent, the probability remains at 0.5.