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The letters of the word MALENKOV are arranged then what is the probability that there are exactly 4 words between M and E?
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The letters of the word MALENKOV are arranged then what is the probabi...
Calculating the Probability of 4 words between M and E in MALENKOV
To calculate the probability of having exactly 4 words between M and E in the word MALENKOV, we need to consider the total number of arrangements of the letters in the word.

Total number of arrangements of MALENKOV
- The word MALENKOV has 7 distinct letters.
- Therefore, the total number of arrangements of the letters in MALENKOV is 7!.

Number of ways to have 4 words between M and E
- To have exactly 4 words between M and E, we can consider M and E as fixed points in the arrangement.
- Therefore, the number of ways to arrange the remaining 5 letters (A, L, N, K, O, V) with 4 words between M and E is (5! * 5!).

Calculating the Probability
- The probability of having exactly 4 words between M and E is the number of ways to have 4 words between M and E divided by the total number of arrangements of MALENKOV.
- Therefore, the probability = (5! * 5!) / 7!.

Simplifying the Probability
- We can simplify the probability by calculating the factorials and dividing them to get the final probability value.
By following these steps, we can calculate the probability of having exactly 4 words between M and E in the word MALENKOV.
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The letters of the word MALENKOV are arranged then what is the probability that there are exactly 4 words between M and E?
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