Binomial probability distributions

A process has a 5% chance of succeeding/happening. 
5% = 1 out of 20, rather low probability of success. 
But what are the chances of success if the process is done many times?

p = .05

n = 1    one trial
P(0) = _____________   probability of not succeeding
P(1) = _____________   probability of succeeding


n = 2    two trials
P(0) = _____________   probability of not succeeding
P(1) = _____________   probability of one success
P(2) = _____________   probability of both succeeding


n = 5    five trials
P(0) = _____________   probability of 0 success
P(1) = _____________   probability of 1 success
P(2) = _____________   probability of 2 successes
P(3) = _____________   probability of 3 successes
P(4) = _____________   probability of 4 successes
P(5) = _____________   probability of all 5 succeeding

Probability of at least one success in the 5 trials: P(≥1) = ________


n = 10    ten trials
Probability of at least one success in the 10 trials: P(≥1) = ________


n = 14    fourteen trials
Probability of at least one success in the 14 trials: P(≥1) = ________

As the number of trials increases, even very low probability events are likely to occur.