# How can the concept of discrete random variable use in everyday life?

## How can the concept of discrete random variable use in everyday life?

One example of a discrete random variable is the number of items sold at a store on a certain day. Using historical sales data, a store could create a probability distribution that shows how likely it is that they sell a certain number of items in a day.

**What is meant by discrete random variable?**

A random variable is called discrete if its possible values form a finite or countable set. A random variable is called continuous if its possible values contain a whole interval of numbers.

**What is random variable in information theory?**

A random variable is a variable whose value is unknown or a function that assigns values to each of an experiment’s outcomes. A random variable can be either discrete (having specific values) or continuous (any value in a continuous range).

### Why are discrete random variables important?

It’s a function which performs the mapping of the outcomes of a random process to a numeric value. As it is subject to randomness, it takes different values. Why random variables? Random variables allows us to ask questions in mathematical way.

**How random variables help our economy for today?**

Random variables are used in all types of economic and financial decision making to carry out random experiments. Statistical tools and probability distribution are used to determine the probable outcomes in a given scenario, and thus facilitate decision making.

**How are discrete random variables formed?**

For a discrete random variable X, we form its probability distribution function by assigning a probability that X is equal to each of its possible values. For example, for a six-sided die, we would assign a probability of 1/6 to each of the six options.

## What is discrete random variable and continuous random variable?

“A discrete variable is one that can take on finitely many, or countably infinitely many values”, whereas a continuous random variable is one that is not discrete, i.e. “can take on uncountably infinitely many values”, such as a spectrum of real numbers. Your Pythagorean X is a good example.

**How do you describe a discrete variable?**

A discrete variable is a variable whose value is obtained by counting. A continuous variable is a variable whose value is obtained by measuring. A random variable is a variable whose value is a numerical outcome of a random phenomenon. A discrete random variable X has a countable number of possible values.

**What are discrete and continuous random variables?**

A random variable is a variable whose value depends on all the possible outcomes of an experiment. A continuous random variable is defined over a range of values while a discrete random variable is defined at an exact value.

### What are the properties of discrete random variables?

A discrete probability distribution function has two characteristics: Each probability is between zero and one, inclusive. The sum of the probabilities is one. The expected value is often referred to as the “long-term” average or mean.