Calculates the probability of getting a specific number of successes in a sample drawn without replacement, therefore chosen with equal likelihood, from a finite population.
HYPGEOM.DIST(sample_s, number_sample, population_s, number_pop, cumulative)
sample_s is required, and is the number of successes in the sample.
number_sample is required, and is the size of the sample.
population_s is required, and is the number of successes in the population.
number_pop is required, and is the population size.
cumulative is required, and is a logical value:
TRUE: Returns the cumulative distribution function (the probability of getting at most sample_s successes).
FALSE: Returns the probability mass function (the probability of getting exactly sample_s successes).
Example:
If sample_s contains 2, number_sample contains 3, population_s contains 5, number_pop contains 10 and cumulative contains FALSE:
HYPGEOM.DIST(2, 3, 5, 10, FALSE)
returns 0.416666667
This example finds the probability of drawing exactly 2 red marbles, when you randomly draw 3 marbles without replacement, from a bowl containing 10 marbles (5 red and 5 blue).
sample_s:
number_sample:
population_s:
number_pop:
Cumulative:
Result:
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