Combinations-different way to form groups of people

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To determine the number of ways to select 3-person groups from 8 students, the formula used is 8C3, which represents combinations. The calculation involves using the formula nCr = n! / ((n-r)! r!). Participants suggest applying this formula or using a calculator for ease. Clarification on how to proceed after establishing the formula is sought. The discussion focuses on combinatorial mathematics and practical calculation methods.
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Hello everyone,

I am new to this forum. Need help with this problem

How many ways you can select 3-person groups from a group of 8 students?

My solution:
----------------
Number of ways to make one group of 3 persons = 8C3
How do I proceed from here?

Thank you.
 
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Apply the formula nCr = \frac{n!}{(n-r)! r!}
or just simply use a calculator
 
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