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You have observations of n + m 6-sided dice rolls with each face numbered from 1 to 6. n of the observations went missing, and you only have the observations of m rolls. Fortunately, you have also calculated the average value of the n + m rolls. You are given an integer array rolls of length m where rolls[i] is the value of the ith observation. You are also given the two integers mean and n. Return an array of length n containing the missing observations such that the average value of the n + m rolls is exactly mean. If there are multiple valid answers, return any of them. If no such array exists, return an empty array. The average value of a set of k numbers is the sum of the numbers divided by k. Note that mean is an integer, so the sum of the n + m rolls should be divisible by n + m.
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You have observations of n + m 6-sided dice rolls with each face numbered from 1 to 6. n of the observations went missing, and you only have the observations of m rolls. Fortunately, you have also calculated the average value of the n + m rolls. You are given an integer array rolls of length m where rolls[i] is the value of the ith observation. You are also given the two integers mean and n. Return an array of length n containing the missing observations such that the average value of the n + m rolls is exactly mean. If there are multiple valid answers, return any of them. If no such array exists, return an empty array. The average value of a set of k numbers is the sum of the numbers divided by k. Note that mean is an integer, so the sum of the n + m rolls should be divisible by n + m.
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rolls = [3,2,4,3], mean = 4, n = 2
[6,6]
rolls = [1,5,6], mean = 3, n = 4
[2,3,2,2]
rolls = [1,2,3,4], mean = 6, n = 4
[]
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Solve Find Missing Observations — You have observations of n + m 6-sided dice rolls with each face numbered from 1...
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Time: O(n) | Space: O(n)
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