Imagine a team of researchers exploring a remote region with limited access to power resources. Theyhavestrategically placed sensors across the area to detect potential hazards and threats to their campsite. However, these sensors consume significant power when activated. The challenge is to design an algorithm that efficiently selects the minimum number of sensors needed to establish a secure perimeter aroundtheir camp while conserving power.Propose adivide−$-$and−$-$conquer algorithm that, given the coordinates of nsensors placed in the region, determines the fewest number of sensors needed to be activatedto createa secure perimeter around the campsite. This perimeter should encompass critical exploration areas, ensuring maximum security coverage while conserving sensor power. Explain your algorithm in detail. Give the pseudo code and analyze the time complexity ($($Big−$-$Oh notation)$)$ of your proposed algorithm.

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To solve this problem efficiently we can use a divideandconquer algorithm known as the Minimum Enclo... View the full answer