# What is 3 CHOOSE 3 or 3C3? 3 CHOOSE 3 = 1 possible combinations.
1 is the total number of all possible combinations for choosing 3 elements at a time from 3 distinct elements without considering the order of elements in statistics & probability surveys or experiments. The number of combinations for sample space 3 CHOOSE 3 can also be written as 3C3 in the format of nCr or nCk.

n CHOOSE knCkCombinations
2 CHOOSE 22C2
3 CHOOSE 23C23
3 CHOOSE 33C3
3 CHOOSE 33C3
4 CHOOSE 24C26
4 CHOOSE 34C34

## How to Find 3C3 or 3 CHOOSE 3?

The below is the complete work with step by step calculation for 3 CHOOSE 3 may helpful for grade school students to learn how find all possible combinations of 3C3 for sample space S in the statistical experiment or to solve the combinations worksheet problems by just changing the corresponding input values of this 3 CHOOSE 3 calculator.

Workout :
step 1 Address the formula, input parameters & values
n = 3
k = 3
Find what is 3 CHOOSE 3?

step 2 Substitute n and r values in below nCk formula

nCk = n!/k! (n - k)!
3 CHOOSE 3 =3!/3! (3 - 3)!

step 3 Find the factorial for 3!, 3! & 0!, substitute the corresponding values in the below expression and simplify.

3C3 = 3!/3! (0)!

=1 x 2 x 3/(1 x 2 x 3) (1)

= 1/1
= 1/1

3C3 = 1

1 total possible combinations for 3 CHOOSE 3 