L = { anbi | n = j² }
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- Note: I want C lanuage code.Whoever must play, cannot play def subtract_square(queries): Two players play a game of "Subtract a square", starting with a positive integer. On their turn to play, each player must subtract some square number (1, 4, 9, 16, 25, 36, 49, ...) from the current number so that the result does not become negative. Under the normal play convention of these games, the player who moves to zero wins, leaving his opponent stuck with no possible moves. (In the misère version of the game that has otherwise identical rules but where you win by losing the original game, these definitions would be adjusted accordingly.) This and many similar combinatorial games can be modelled with recursive equations. This game is an example of an impartial game since the moves available to both players are exactly the same, as opposed to “partisan games” such as chess where each player can only move pieces of one colour. A game state is therefore determined by the remaining number alone, but not by which player has…Company Dinner Lili works part-time in a restaurant near her campus as a waitress. One day, a boss from a company down the street decided to hold a company dinner in the restaurant she worked at. Before the dinner, the food is arranged in a sorted order A according to their type. Moments later, the manager of the restaurant confronted Lili and asks Q questions, each one asks how many foods of type Bi are there. Lili has asked you as her friend to help her count and answer as fast as possible. Format Input A single line with two integers N and Q denoting the number of food and the number of question respectively, followed by a line containing N elements denoting the type of the foods and another Q lines each containing a single integer denoting the number of occurrences of the type of food asked by the manager. Format Output Q lines each with a single integer denoting the number of occurence of Bi in A. Constraints • 1 ≤ N, Q ≤ 10^5 • 1 ≤ Ai, Bi ≤ 10^9 • Ai ≤ Aj for all 1 ≤ i ≤ j ≤ N…
- Rotate the matrix by 90, 180 & 270 degrees #write your code here ^= [4] ADIVISIBLE BY 3 PROBLEM: Create the following 10 x 10 ndarray. 1 4 81 ⠀ ⠀ A = ... ⠀ ⠀ 9801 100 ⠀ ⠀ ⠀ 10000- ⠀ L8281 8464 which are the squares of the first 100 positive integers. From this ndarray, determine all the elements that are divisible by 3. Save the result as div_by_3.npyDIVISIBLE BY 3 PROBLEM: Create the following 10 x 10 ndarray. 4 81 ⠀ I ⠀ 9801 10000] 41 100 ⠀ L8281 8464 which are the squares of the first 100 positive integers. From this ndarray, determine all the elements that are divisible by 3. Save the result as div_by_3.npy