To determine the number of combinations of 3 words, we need to know the total number of words available. Let's say we have a pool of n words. The formula to calculate the number of combinations of 3 words without repetition is n! / (3!(n-3)!), where "!" denotes factorial. This formula accounts for the number of ways we can select 3 words from a pool of n without repetition.
There are 5C3 = 10 combinations.
There are 6C3 = 20 such combinations.
You could make 10*10*10*26*26*26 combinations, or 17576000 combinations.
There are 9C3 = 84 combinations.
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The number of possible combinations of three different words depends on the total number of words available. If you have ( n ) distinct words, the number of combinations of three words can be calculated using the combination formula ( C(n, 3) = \frac{n!}{3!(n-3)!} ). This formula gives you the total ways to choose 3 words from ( n ) without regard to the order of selection. For example, if you have 10 words, the number of combinations would be ( C(10, 3) = 120 ).
There are: 35C3 = 6545 combinations
233 = 18 combinations.
There are 5C3 = 10 combinations.
There are 6C3 = 20 such combinations.
3 items each in 3 categories gives 3*3*3 = 27 possible combinations.
11*3*3 = 99 combinations.
You could make 10*10*10*26*26*26 combinations, or 17576000 combinations.
There are 9C3 = 84 combinations.
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There are about 57 words that are combinations of the letters A through G There are about 57 words that are combinations of the letters A through G