This question evaluates a candidate's understanding of array manipulation, frequency analysis, range-update reasoning, and optimization under a single contiguous subarray operation.
Given an integer array A of length n, you may perform at most one operation: choose any contiguous subarray A[l..r] and add an integer Δ (which may be negative, zero, or positive) to every element in A[l..r]. After the operation (or choosing not to use it), what is the maximum possible frequency of any value in the array? Also return one optimal choice of (l, r, Δ) that achieves this maximum. For example, for A = [2, 4, 6, 2, 4, 7], selecting subarray [4,6,2,4] and adding Δ = −2 yields [2, 2, 4, 0, 2, 7], producing three 2s.