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You are given an integer array weight of length n, representing the weights of n parcels arranged in a straight line. A shipment is defined as a contiguous subarray of parcels. A shipment is considered balanced if the weight of the last parcel is strictly less than the maximum weight among all parcels in that shipment. Select a set of non-overlapping, contiguous, balanced shipments such that each parcel appears in at most one shipment (parcels may remain unshipped). Return the maximum possible number of balanced shipments that can be formed.
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You are given an integer array weight of length n, representing the weights of n parcels arranged in a straight line. A shipment is defined as a contiguous subarray of parcels. A shipment is considered balanced if the weight of the last parcel is strictly less than the maximum weight among all parcels in that shipment. Select a set of non-overlapping, contiguous, balanced shipments such that each parcel appears in at most one shipment (parcels may remain unshipped). Return the maximum possible number of balanced shipments that can be formed.
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weight = [2,5,1,4,3]
2
weight = [4,4]
0
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Solve Maximum Balanced Shipments — You are given an integer array weight of length n, representing the weights of n...
Here's the optimal approach using the right algorithm:
Time: O(n) | Space: O(n)
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