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

E - Tree and Hamilton Path 2

E - Random Swaps of Balls

D - Avoid K Palindrome