Assertion: binomial's outcome | /r/HasProperty | failure
Facets:
value: appropriately
type: MANNER
value: in rolling a die
type: OTHER
value: most commonly
type: DEGREE
value: often
type: TEMPORAL
value: in finding defective items
type: PURPOSE
value: anywhere
type: LOCATION
value: in other words
type: OTHER
value: with success
type: OTHER
Source sentences:
text: Suppose we conduct an experiment where the outcome is either "success" or "failure" and where the probability of success is p .
text: The two outcomes are often labeled "success" and "failure" with success indicating the presence of the outcome of interest.
text: In general, the two possible outcomes are denoted as "success" and "failure" (what you consider as "success" is your chioce - it does not matter anyway; these are just two names).
text: Each item results in one of two possible outcomes (pass/fail, go/no-go)
text: Thus, each trial has two potential outcomes called "success" and "failure".
text: These outcomes can be considered as either success or failure.
text: There are only two possible outcomes, called "success" and, "failure" for each trial.
text: The binomial distribution model allows us to compute the probability of observing a specified number of "successes" when the process is repeated a specific number of times (e.g., in a set of patients) and the outcome for a given patient is either a success or a failure.
text: Named after famed 18th century Swiss mathematician Daniel Bernoulli, a Bernoulli trial describes any random experiment that has exactly two outcomes – a failure, and a success.
text: In other words, anywhere the outcome could be a success or a failure that can be proved through binomial distribution.
text: A binomial distribution with parameters (n,p) gives the discrete probability of having x successes out of n trials, with the probability of success p, assuming each trial is independent and the outcome of a trial is either a success or a failure.
text: In finding defective items, the outcome could be either success (item is defective) or failure (item is non-defective).
text: In rolling a die, the outcome could be either success (one of the numbers out of 1-6 (say, six-6)) or failure (any of the numbers except) otherwise.
text: The outcome of each trial can be either success (diamond) or failure (not diamond), and the probability of success is 1/4 in each of the trials.
text: The probability of getting one outcome (success) p is held constant and the probability of getting the other outcome (failure) is also held constant, represented by (1 - p).
text: Two possible outcomes for each trial or experiments are success and failure.
text: Most commonly the two outcomes of the experiment is said to be ‘Success’ or ‘Failure’.
text: There are only two possible outcomes, called “success” and, “failure” for each trial.
text: The outcome of each trial can either be a “success” or “failure”.
text: These outcomes are appropriately labeled "success" and "failure".
text: Each trial has only two possible outcomes denoted as success or failure.