Question: We are given an array of n distinct numbers A[1...n). It has the property that A[1] > A2) and A[n - 1] A[m-1), argue why

We are given an array of n distinct numbers A[1...n). It

has the property that A[1] > A2) and A[n - 1] A[m-1),

We are given an array of n distinct numbers A[1...n). It has the property that A[1] > A2) and A[n - 1] A[m-1), argue why A[1...m) must have at least one local minimum (Hint: use part a). Similarly, if A[m] > A[m + 1), argue why A[m +1...n) must have at least one local minimum

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