

Each line i of the N subsequent lines(where 0The next line contains an integer, k, denoting the maximum value of x.The first line contains integer N denoting the number of elements in A.Xor-sum(x)=(x XOR A)+(x XOR A)+(x XOR A)+………….+(x XOR A)Ĭan you find the integer x in the range with the maximum Xor-sum (x) value?.Resil wrote down an array A of length N, an integer K and he defined a new function called Xor- sum as follows Wael is well-known for how much he loves the bitwise XOR operation, while kaito is well known for how much he loves to sum numbers, so their friend Resli decided to make up a problem that would enjoy both of them. N=3 X=1 Y=1 A= The optimal solution is to perform one operation of the first type on the subarray

The optimal solution is to perform one operation of the first type on the subarray.

Wael has N gifts, such that the type of each gift i is A. Let’s define the Value of the box as the number of distinct types of gifts inside this box. He decided to pack the gifts in boxes and give each child a box. Problem Statement : Wael wants to play Santa this year, so he prepared gifts for all the children of the neighborhood.

Void solve(int l, int r, int L1, int R1, int now)įor (i = 1 i <= n ++i) dp = inf, pre = lst], lst] = i įor (i = 1 i <= n ++i) lst] = n + 1 įor (i = n i -i) nxt = lst], lst] = i įor (i = 1 i <= m ++i) solve(1, n, 0, n, i) Int a, dp, lst, pre, nxt, i, j, n, m, L, R, sum Total cost would be 1+2=3Ĭonst int N = 4e5, M = 110, inf = 0x3f3f3f3f We can divide the array into and Cost of will be (1-1)+(3-2)+(4-4)=1 and cost of will be 3-1=2. The only possible segment is The cost is 1-1=0 Each line i of the n subsequent lines (where 0 The next line contains an integer, k, denoting the Number of required consecutive segments.The first line contains an integer, n, denoting the number of elements in a.Your task is to find the minimum possible total sum of the cost of all segments. We define the cost of some segment t as the sum of distances between the first and last occurrence for each unique element in the segment t. You are given an array a of N Integers and asked to split the array a into k consecutive segments such that each element of a belongs to exactly one segment and the sum of the cost of all segments is minimum.
