A Bernoulli trial has two outcomes.
| Card: 2 / 20 |
In a binomial distribution, p is the probability of success in a single trial, while q is the probability of failure, given by q = 1 - p. | Card: 4 / 20 |
If a fair coin is tossed 10 times, find the probability of getting exactly 3 heads. | Card: 5 / 20 |
The probability is given by the formula P(X = 3) = 10C3 * (1/2)³ * (1/2)⁷, which calculates to approximately 0.1172. | Card: 6 / 20 |
The probability of getting at least 6 heads when tossing a fair coin 10 times involves calculating ___ and ___. | Card: 7 / 20 |
P(X ≥ 6) involves calculating the probabilities of getting exactly 6, 7, 8, 9, and 10 heads. | Card: 8 / 20 |
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If a man takes a step forward with a probability of 0.4 and backward with a probability of 0.6, the probability of being one step away from the starting point after 11 steps is calculated by finding ___ and ___. | Card: 11 / 20 |
The probability is calculated by finding P(X = 6) and P(X = 5) where X represents the number of forward steps taken. | Card: 12 / 20 |
Fill in the blank: The formula for the probability of getting exactly x successes in n trials is given by ___ . | Card: 13 / 20 |
'At most 6 heads' means the probability of getting 0, 1, 2, 3, 4, 5, or 6 heads when tossing the coin. | Card: 16 / 20 |
Riddle: I am the probability that represents the chance of failure in a Bernoulli trial. What am I? | Card: 17 / 20 |
Calculate the probability of getting exactly 6 heads in 10 tosses of a fair coin. | Card: 19 / 20 |
Using the formula P(X = 6) = 10C6 * (1/2)⁶ * (1/2)⁴, the probability is approximately 0.2051. | Card: 20 / 20 |






