121k views
2 votes
What is the limit of f(x) = 3 as x approaches ?

User Stargateur
by
7.7k points

1 Answer

0 votes

Final answer:

The question is about describing the probability P(x > 3) for a continuous probability function restricted to the interval [1, 4]. P(x > 3) represents the area under the probability density function curve from x = 3 to x = 4.

Step-by-step explanation:

The question seems to refer to the concept of finding the probability under a continuous probability function. Such questions typically belong to the subject of Mathematics, particularly in the area of probability or calculus.

Let's clarify the question: The student is asked to describe P(x > 3) for a continuous probability function f(x) that is defined and restricted to the interval from 1 to 4. In this context, P(x > 3) represents the probability that a value x chosen at random from the distribution is greater than 3. Since f(x) is a probability density function on the interval [1, 4], P(x > 3) would be the area under the curve of f(x) from x equals 3 to 4.

In another part of the provided information, there is a description of a function that is a horizontal line for 0 ≤ x ≤ 20 as well as information regarding a function at x = 3 with a positive slope. These pieces of information, however, seem to be unrelated to the primary focus of calculating P(x > 3) for a probability function.

User Jayashri
by
6.9k points