The probability of getting the number 4 when throwing a fair sixsided dice is 1 out of 6, which can be expressed as a fraction 1/6 or approximately 16.67% as a decimal.
When throwing a fair sixsided dice, the probability of getting the number 4 is 1 out of 6, or 1/6. This means that out of the six possible outcomes when rolling the dice (numbers 1 through 6), only one outcome corresponds to the number 4. Therefore, the probability of landing on 4 is fairly low.
To illustrate this, let’s take a closer look at the potential outcomes when throwing a dice:
Dice Outcome  Probability 

1  1/6 
2  1/6 
3  1/6 
4  1/6 
5  1/6 
6  1/6 
As shown in the table, each number has an equal probability of being rolled, which is 1/6. This is because the dice is fair, meaning all sides have an equal chance of landing face up.
Additionally, it’s interesting to note that the concept of probability has fascinated many famous individuals over the years. Albert Einstein once remarked, “You find out the strength of a wind by trying to walk against it, not by lying down.” This quote emphasizes the importance of experimentation and observation in understanding probability and its unpredictable nature.
Here are a few interesting facts related to dice and probability:

The use of dice dates back thousands of years, with archaeological evidence suggesting that early civilizations in Mesopotamia and ancient Egypt used dice as early as 3000 BCE.

The standard sixsided dice, also known as a d6, is the most common type of dice used today. Each face of the d6 is marked with a different number from 1 to 6, ensuring equal probability for each outcome.

Probability is not just limited to dice and games. It plays a crucial role in various fields such as mathematics, statistics, physics, and finance. Understanding probabilities allows us to make informed decisions and predictions in a wide range of scenarios.

The probability of rolling a specific number on a fair dice can be calculated by dividing the number of favorable outcomes (in this case, 1) by the total number of possible outcomes (6 for a standard d6). This ratio represents the likelihood of the desired outcome.
In conclusion, when throwing a fair sixsided dice, the probability of getting the number 4 is 1/6. Probability is a fascinating concept that finds its applications not only in games but also in various scientific and mathematical fields. As Albert Einstein reminds us, experimenting and observing are key to understanding the complexities of probability.
You might discover the answer to “What is the probability of getting number 4 when we throw a dice?” in this video
This video explains the probability of getting a number greater than 4 when a dice is thrown once. The sample space includes the numbers 1 to 6, and the favorable outcomes are 5 and 6. By using the probability formula, which is favorable outcomes divided by total outcomes, it is determined that the probability of rolling a number greater than 4 is onethird.
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1/6Total number of outcomes is 63 = 216. The probability of getting a 4 when a die is rolled is 1/6.
The probability of getting 4 on a dice is 1/6 since there are six possible outcomes when rolling a dice. However, the user asked for the probability of getting 4 on two dice. The probability of getting a sum of 4 on one toss of two dice is 1/12 or 3/36. There are three possible ways to get a sum of 4 when rolling two dice, which are (1, 3), (2, 2), and (3, 1).
When we roll two dice, the probability of retrieving number 4 is (1, 3), (2, 2), and (3, 1). So, the number of favorable outcomes = 3 Total number of possibilities = 36 Probability = {Number of likely affair } ⁄ {Total number of affair} = 3 / 36 = 1/12. Thus, 1/12 is the probability of rolling two dice and retrieving a sum of 4.
Probability of getting a sum of 4 on one toss of two dice is 3/36, or 1/12.
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Product that Results in 4  Pair Factors of 4 

1 × 4  1, 4 
2 × 2  2, 2 
4 × 1  4, 1 