For a continuous random variable x, the probability density function f(x) represents a.the probability at a given value of xb.the area under the curve at xc.Both the probability at a given value of x and the area under the curve at x are correct answers.d.the height of the function at x

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Hi, I'm Dirayake and I'm betting heavy answering your question. Now, let me bring up your question here in the question here we are going to discuss about the probability density function F. X. Now, let me imagine you that it will have a random variable X. And it has the identity function and it will have some girls, something like this. F. X. One thing about this curve here, the area under the curve here, it will be equal to one total area. So we know the total area equal to one. And then they want to find the probability for the links between the two I. Interval I. N. B. And then the area in the interval that can be planted by I N. B. They will represent from the area would be this area here represents from the probability that X will be between I N B. And it will take particular anybody see, And then The probability on the x. equity, any particular value. See? It always included zero. So therefore the height of the distribution here is equal to the height. The height of the function F. X only. And this thanks Now the discussion here we are given the continuous random variable X. And then the probability density function represents the excess that the probability of a given variable X. This will be wrong because it will be not representing the probability of the given value of X. You will represent the area under the curve to the right of the X. Doesn't to be wrong. Isn't supposed to be the capital F X. Which is the solitude probability function, The heightened of function F. X. This will be the right one the area under the curve to the right and to the left. And I'm so wrong. Yeah. So this one should be the 1 -5. X. And this would be the perfect. So they found the right one must be the one you chose there

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