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## What is the probability of getting a number less than 3 when a die is thrown?

Hence, the required probability of getting a number less than 3, P(E) = **1/3**.

## How many rolls does the die occurs less than 3?

The event space for rolling a number less than three is **1 or 2**. So the size of the event space is 2. For equally likely outcomes, the probability of an event E can be written P(E). A game requires rolling a six-sided die numbered from 1 to 6.

## What is the probability of rolling a 3 with a pair of dice?

There are no other combinations that sum to 3, so we have 2 out of a total of 36 combinations that sum to 3. Therefore, the answer is 2/36 = **1/18**.

## What is the probability of rolling less than 10 with two dice?

since I wanted less than ten 1-(2/9) = **7/9** probability of getting less than 10.

## What is the probability that less than 3?

There are 6 total possible results, so the probability of rolling a number less than 3 is **26** or 13 or 0.3333 .

## What is 3 less than a number?

Look Out: be very careful with “less than.” Three less than a number is translated as “**x – 3**.” The reverse of that, “3 – x,” would be a number less than 3.

## How do you find the probability of rolling a die?

Since the die is fair, each number in the set occurs only once. In other words, the frequency of each number is 1. To determine the probability of rolling any one of the numbers on the die, we divide the event frequency (1) by the size of the sample space (6), resulting in a probability of **1/6**.

## What is the probability of rolling double 3?

Therefore the probability of rolling doubles with all three dice is 1/6 + 1/6 + 1/6 = 3/6 or **1/2** (including triples). The probability of rolling triples is 1/36 so the probability of rolling doubles with no triples is 18/36 – 1/36 = 17/36.

## What is the probability formula?

In general, the probability is the ratio of the number of favorable outcomes to the total outcomes in that sample space. It is expressed as, Probability of an **event P(E) = (Number of favorable outcomes) ÷ (Sample space)**.