3380. Maximum Area Rectangle With Point Constraints I

You are given an array points where points[i] = [xi, yi] represents the coordinates of a point on an infinite plane.

Your task is to find the maximum area of a rectangle that:

• Can be formed using four of these points as its corners.
• Does not contain any other point inside or on its border.
• Has its edges parallel to the axes.

Return the maximum area that you can obtain or -1 if no such rectangle is possible.

3379. Transformed Array

You are given an integer array nums that represents a circular array. Your task is to create a new array result of the same size, following these rules:

For each index i (where 0 <= i < nums.length), perform the following independent actions:

• If nums[i] > 0: Start at index i and move nums[i] steps to the right in the circular array. Set result[i] to the value of the index where you land.
• If nums[i] < 0: Start at index i and move abs(nums[i]) steps to the left in the circular array. Set result[i] to the value of the index where you land.
• If nums[i] == 0: Set result[i] to nums[i].

Return the new array result.

Note: Since nums is circular, moving past the last element wraps around to the beginning, and moving before the first element wraps back to the end.

3378. Count Connected Components in LCM Graph

You are given an array of integers nums of size n and a positive integer threshold.

There is a graph consisting of n nodes with the ith node having a value of nums[i]. Two nodes i and j in the graph are connected via an undirected edge if lcm(nums[i], nums[j]) <= threshold.

Return the number of connected components in this graph.

A connected component is a subgraph of a graph in which there exists a path between any two vertices, and no vertex of the subgraph shares an edge with a vertex outside of the subgraph.

The term lcm(a, b) denotes the least common multiple of a and b.

3377. Digit Operations to Make Two Integers Equal

You are given two integers n and m that consist of the same number of digits.

You can perform the following operations any number of times:

• Choose any digit from n that is not 9 and increase it by 1.
• Choose any digit from n that is not 0 and decrease it by 1.

The integer n must not be a prime number at any point, including its original value and after each operation.

The cost of a transformation is the sum of all values that n takes throughout the operations performed.

Return the minimum cost to transform n into m. If it is impossible, return -1.

A prime number is a natural number greater than 1 with only two factors, 1 and itself.

3376. Minimum Time to Break Locks I

Bob is stuck in a dungeon and must break n locks, each requiring some amount of energy to break. The required energy for each lock is stored in an array called strength where strength[i] indicates the energy needed to break the ith lock.

To break a lock, Bob uses a sword with the following characteristics:

• The initial energy of the sword is 0.
• The initial factor X by which the energy of the sword increases is 1.
• Every minute, the energy of the sword increases by the current factor X.
• To break the ith lock, the energy of the sword must reach at least strength[i].
• After breaking a lock, the energy of the sword resets to 0, and the factor X increases by a given value K.

Your task is to determine the minimum time in minutes required for Bob to break all n locks and escape the dungeon.

Return the minimum time required for Bob to break all n locks.

3375. Minimum Operations to Make Array Values Equal to K

You are given an integer array nums and an integer k.

An integer h is called valid if all values in the array that are strictly greater than h are identical.

For example, if nums = [10, 8, 10, 8], a valid integer is h = 9 because all nums[i] > 9 are equal to 10, but 5 is not a valid integer.

You are allowed to perform the following operation on nums:

• Select an integer h that is valid for the current values in nums.
• For each index i where nums[i] > h, set nums[i] to h.

Return the minimum number of operations required to make every element in nums equal to k. If it is impossible to make all elements equal to k, return -1.

E - Maximum Glutton

E - Sinking Land

E - Count Arithmetic Subsequences

D - Go Stone Puzzle