Explanation of M np2=56 m-np2=30 Understanding the Variables: To explain the equation M np2=56 and m-np2=30, we must first understand the variables. M represents the total number of items in a set, np2 represents the number of combinations of two items that can be selected from the set, and m represents the number of items not in the set of np2 combinations. Solving for M: Using the first equation, M np2=56, we can solve for M by dividing 56 by np2. For example, if np2 is equal to 8, then M would be 7 (56/8=7). Solving for m: Using the second equation, m-np2=30, we can solve for m by adding np2 to 30. For example, if np2 is equal to 8, then m would be 38 (8+30=38). Application: This equation can be used in various scenarios, such as determining the number of possible combinations in a set or figuring out the number of items not included in a specific combination.

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M np2=56 m-np2=30?

Explanation of M np2=56 m-np2=30

Understanding the Variables: To explain the equation M np2=56 and m-np2=30, we must first understand the variables. M represents the total number of items in a set, np2 represents the number of combinations of two items that can be selected from the set, and m represents the number of items not in the set of np2 combinations.

Solving for M: Using the first equation, M np2=56, we can solve for M by dividing 56 by np2. For example, if np2 is equal to 8, then M would be 7 (56/8=7).

Solving for m: Using the second equation, m-np2=30, we can solve for m by adding np2 to 30. For example, if np2 is equal to 8, then m would be 38 (8+30=38).

Application: This equation can be used in various scenarios, such as determining the number of possible combinations in a set or figuring out the number of items not included in a specific combination.

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