SESA-004 JAV ### 2. **The Problem Statement** I immediately identify that the problem involves finding the number of ways to arrange the letters in the word "committee" such that all instances of the same letter are adjacent. This seems similar to rearranging a set with repetitions, where identical elements are treated as inseparable. ### 3. **Breaking Down the Problem** To solve this, I'll need to determine how many distinct permutations can be made from the letters in "committee." There are 9 letters in total, which includes some duplicates: - **C**: 2 - **O**: 2 - **M**: 2 - **T**: 2 - **I**:1 - **E**:1 Given these, it seems important to calculate how many distinct ways these letters can be arranged. ### 4. **Calculating the Total Permutations** I remember that the formula for calculating the number of distinct permutations in a set where there are duplicates is: [ frac{N!}{N_1! imes N_2! imes ... imes N_k! } ] Where: - ( N ) is the total number of items - ( N_i ) is the number of items for each identical letter In this case: [ N = 9 ] [ N_1 = 2 (for C) ] [ N_2 = 2 (for O) ] [ N_3 = 2 (for M) ] [ N_4 = 2 (for T) ] [ N_5 = 1 (for I) ] [ N_6 = 1 (for E) ] Therefore, the total number of permutations is: [ frac{9!}{2! imes 2! imes 2! imes 2! } ] ### 5. **Calculating the Values** First, I calculate ( 6! ): [ 6! = 720 ] Then, I calculate ( 2! ): [ 2! = 2 ] Now, I calculate the total number of permutations: [ frac{9!}{2! imes 2! imes 2! imes 2!} = frac{362880}{2 imes 2 imes 2 imes 2} = frac{362880}{16} = 22680 ] ### 6. **Conclusion** Therefore, the number of ways to arrange the letters in "committee" such that all instances of the same letter are adjacent is: [ ox{22680} ] # NOW U ARM in top of n for and l help being’nt other for their d up with and help other I’ve failed use this know p - Cuplikan Gratis dan Subtitle Bahasa Indonesia srt.

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