For a uniform probability density function,

a. the height of the function cannot be larger than one.

b. the height of the function is the same for each value of x.

c. the height of the function is different for various values of x.

d. the height of the function decreases as x increases.

Question

Bernard Anthony

Mathematics

19 March, 21:22

For a uniform probability density function,

a. the height of the function cannot be larger than one.

b. the height of the function is the same for each value of x.

c. the height of the function is different for various values of x.

d. the height of the function decreases as x increases.

+1

Answers (1)

Know the Answer?

Jayleen Rangel · Answer 1

b. the height of the function is the same for each value of x.

Step-by-step explanation:

Probability Density Function denotes the probability values for continuous variable series.

Uniform Probability Density Function is a data of finite continuous variable series, having same (symmetric) probability distribution.

So, the probability values are same for all values of continuous variable x. So, height of function (denoting probability) is same for various values of x.

For a uniform probability density function,a. the height of the function cannot be larger than one.b. the height of the function is the same for each value of x.c. the height of the function is different for various values of x.d. the height of the function decreases as x increases.

For a uniform probability density function,

a. the height of the function cannot be larger than one.

b. the height of the function is the same for each value of x.

c. the height of the function is different for various values of x.

d. the height of the function decreases as x increases.