in how many ways can the letter of the word PERMUTATIONS be arranged in the (1) vowels are all together
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Answer:
the answer is 48,38,400.
Step-by-step explanation:
there are 5 vowels . consider all the 5 vowels as 1 letter . now there are 8 letters . so the number of arrangements will be 8!÷2!×5! which is equal to 48,38,400.
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