Thread: Probability distribution in graph greater than 1: what does that mean?

This is a question in my review exercise:

I noticed that at x=1, probability=2. Now what does that actually mean? I cannot concieve a probability greater than one, and I have searched my book's examples in vain. Isn't probability supposed to be always lower than or equal to one? :help:

Originally Posted by ssadi

This is a question in my review exercise:

I noticed that at x=1, probability=2. Now what does that actually mean? I cannot concieve a probability greater than one, and I have searched my book's examples in vain. Isn't probability supposed to be always lower than or equal to one? :help:

Go back and review continuous random variables and probability density functions.

The fact that f(0) = 2 does NOT mean Pr(X = 0) = 2. In fact for a continuous random variables, Pr(X = a) = 0.

What gets calculated is [tex]\Pr(a \leq X \leq b)[tex], which is given by .