The multiplication principle, often referred to as the counting principle, states that if there are ( m ) ways to perform one action and ( n ) ways to perform another independent action, then there are ( m \times n ) ways to perform both actions together. This principle can be extended to multiple actions; for example, if there are ( a ) options for the first choice, ( b ) options for the second, and ( c ) for the third, the total number of possible outcomes is ( a \times b \times c ). This method is essential in combinatorics for determining the total outcomes in various scenariOS.
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