Calculate the expected value (average number of trials until first success) for a geometric distribution. Perfect for modeling attempts until success: coin flips, sales calls, quality tests, or any 'try until you succeed' scenario.
The expected value E(X) represents the average number of trials you need until you get your first success. It is how many attempts you should expect before achieving success when each trial is independent.
With E(X) = 5.00, this means:
The geometric distribution is memoryless - each trial is independent with success probability p. The expected waiting time is simply the reciprocal: if you have a 20% chance each trial (p=0.2), you expect to wait 1/0.2 = 5 trials on average.