answersLogoWhite

0

The total area under the density curve for a continuous random variable must equal 1. Given that the area from 0 to 5 is 0.00625, the area from 5 to 800 can be calculated by subtracting this value from 1. Therefore, the area under the density curve from 5 to 800 is (1 - 0.00625 = 0.99375).

User Avatar

AnswerBot

1mo ago

What else can I help you with?

Related Questions

Does the probability that a continuous random variable take a specific value depend on the probability density function?

No. The probability that a continuous random variable takes a specific value is always zero.


Is the gender of college students a discrete random variable a continuous random variable or not a random variable?

It is a discrete random variable.


Can the Poisson distribution be a continuous random variable or a discrete random variable?

True


Is temperature an example of continuous variable?

Yes. It is a continuous variable. As used in probability theory, it is an example of a continuous random variable.


Random variable that can take any numeric value within a range of values?

continuous random variable


For a continuous random variable the probability that the value of x is greater than a given constant is?

The integral of the density function from the given point upwards.


Define continuous random evevt?

Usually we consider a random variable which assigns a value to the outcome of an event. The value assigned to the outcome can be either discrete or continuous. The continuous random variable is a random variable whose domain is defined over a continuous range. Examples: Daily inches of rain, speed of cars on highway, purchases made everyday at grocery stores.


Is the exact time it takes to evaluate 27 72 discrete or continuous?

it is a continuous random variable


Is the normal probability distribution applied to a continuous random variable?

Yes.


What is the probability that a continuous random variable takes on a specific value?

Zero.


How do you get the median of a continuous random variable?

You integrate the probability distribution function to get the cumulative distribution function (cdf). Then find the value of the random variable for which cdf = 0.5.


What is meant by a continuous random variable?

it is a set of real numbers its consider fraction