MathProbabilityContinuous random variables

Continuous random variable

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Select the statements about a uniform distribution that are true.

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The cumulative distribution function of a uniform distribution is always a constant on its domain.

The area below the curve of probability density function of uniform distribution is equal to one.

To estimate the probability of the event using the probability density function of uniform distribution, we need to calculate the area of the corresponding rectangle.

The probability density function of uniform distribution is always a constant function on its domain.

The probability density function of uniform distribution equals zero on its domain.

Uniform distribution is a distribution that has a probability density function with a simple property: it takes values from a particular interval, equals a constant on this interval, and equals 0 beyond the interval.

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