Using a set of fair unloaded dice
Show the ways of rolling Odds SumSum
1 Die Probability Table
| Die 1 | Sum | Probability | |||
|---|---|---|---|---|---|
 | 1 |
| |||
 | 3 |
| |||
 | 5 |
|
Probability Calculation
P(rolling Odds) becomes:
| 3 | |
| 6 |
Simplify using GCF
| 1 | |
| 2 |
Final Answer
8.33% (1 out of 2) of rolling Odds SumSum
What is the Answer?
8.33% (1 out of 2) of rolling Odds SumSum
How does the 1 Die Roll Calculator work?
Free 1 Die Roll Calculator - Calculates the probability for the following events in the roll of one fair dice (1 dice roll calculator or 1 die roll calculator):
* Probability of any total from (1-6)
* Probability of the total being less than, less than or equal to, greater than, or greater than or equal to (1-6)
* The total being even
* The total being odd
* The total being a prime number
* The total being a non-prime number
* Rolling a list of numbers i.e. (2,5,6)
* Simulate (n) Monte Carlo die simulations.
1 die calculator
This calculator has 1 input.
* Probability of any total from (1-6)
* Probability of the total being less than, less than or equal to, greater than, or greater than or equal to (1-6)
* The total being even
* The total being odd
* The total being a prime number
* The total being a non-prime number
* Rolling a list of numbers i.e. (2,5,6)
* Simulate (n) Monte Carlo die simulations.
1 die calculator
This calculator has 1 input.
What 1 formula is used for the 1 Die Roll Calculator?
P(any face) = 1/6
What 6 concepts are covered in the 1 Die Roll Calculator?
- 1 die roll
- dice
- objects used in games of chance wih 6 sides
- monte carlo simulation
- a model used to predict the probability of a variety of outcomes when the potential for random variables is present.
- number
- an arithmetical value, expressed by a word, symbol, or figure, representing a particular quantity and used in counting and making calculations and for showing order in a series or for identification. A quantity or amount.
- prime number
- a natural number greater than 1 that is not a product of two smaller natural numbers.
- probability
- the likelihood of an event happening. This value is always between 0 and 1.
P(Event Happening) = Number of Ways the Even Can Happen / Total Number of Outcomes
