**Given** **an** **integer** array (**of** **size** **N**) **and** **a** number M, find product of N-1 elements of the array modulo M. Ask Question Asked 5 years, ... 0 Let's say you are **given** **an** array A of **N** **integers** **and** another **integer** M. For any **given** index i where 0 <= i < **N**, hide the ith index of A and return the product of all other elements of A modulo M. For. **You are given** a 0-indexed **integer** array nums, where nums[i] represents the score of the ith student. **You** are also **given** an **integer k** . Pick the scores of any **k** students from the array so that the difference between the highest and the lowest of the **k** scores is minimized. 17 hours ago · It is one of the most used datatype in Python and is very flexible Copy **List** with Random Pointer 139 For all **integers** r and s, every finite sequence of length at least (r − 1)(s − 1) + 1 contains a monotonically increasing subsequence of length r or a monotonically decreasing subsequence of length s (This is the Erdős–Szekeres theorem) 2) **n** is a positive **integer**.

**integers**within that range, inclusive of the endpoints. Note: A square

**integer**is an

**integer**which is the square of an

**integer**, e.g. 1,4,9,16,25. For example, the range is a = 24 and b = 49, inclusive. There are three square

**integers**in the range: 25, 36 and 49. * You are

**given**

**a**square map of

**size**. Each cell of the map has a value ... *

**Given**

**an**

**integer**

**n**, generate the nth term of the count-

**and**-say sequence. * The count-

**and**-say sequence is the sequence of

**integers**with the first * five terms as following:<br> * <b> 1. 1 <br>. Time Complexity: O(n) Auxiliary Space: O(n) Applications : Equilibrium index of an array: The equilibrium index of an array is an index such that the sum of elements at lower indexes is equal to the sum of elements at higher indexes.; Find if there is a subarray with 0 sum:

**Given**

**an**array of positive and negative numbers, find if there is a subarray (

**of**

**size**at least one) with 0 sum.