This problem can be solved using a priority queue or multiset in C++ STL. Here are the steps to solve this problem: 1. First, read the number of test cases, T. 2. For each test case, read the size of the team, N. 3. Then, read the strength of the players of team A and team B respectively. 4. Store the strength of the players of both teams in two multiset or priority queue in descending order. This is because we want to always select the player with the highest strength available. 5. Initialize a counter to keep track of the number of rounds team A can win. 6. Now, for each round, remove the player with the highest strength from team A. Then, find the player in team B who has the highest strength that is less than or equal to the strength of the player from team A. If such a player exists, remove him from team B and increment the counter. If no such player exists, simply remove the player with the lowest strength from team B. 7. Repeat step 6 for all rounds. 8. Finally, print the counter which represents the maximum number of rounds team A can win. This algorithm ensures that for each round, we always select the player from team A with the highest strength and the player from team B with the highest strength that is less than or equal to the strength of the player from team A. This guarantees that we maximize the number of rounds team A can win.

There are 2 teams, each having N players. There will be N rounds played between the 2 teams. In every round, a player from team A plays against a player from team B. The more powerful player wins the game. Given the strength of the players of both teams, you have to find the maximum number of rounds team A can win. Note that a player cannot play more than 1 round.Input FormatThe first line of input contains T - the number of test cases. It's followed by 3T lines. The first line contains the N - the size of the team. The next 2 lines contain N numbers each - the strength of the players of team A and team B respectively.Output FormatFor each test case, print the maximum number of rounds team A can win, separated by a new line.Constraints1 <= T <= 5001 <= N <= 100000 <= A[i], B[i] <= 10000ExampleInput341 5 7 4 3 8 2 10 22 3 10 5 33 7 10 5 20 15 Output201ExplanationTest-Case 1Player with strength 5 in team A can defeat player with strength 3 in team B.Player with strength 7 in team A can defeat player with strength 2 in team B.Test-Case 2No Player in team A can defeat any player in team B.Test-Case 3Player with strength 7 in team A can defeat player with strength 5 in team B.

Question

There are 2 teams, each having N players. There will be N rounds played between the 2 teams. In every round, a player from team A plays against a player from team B. The more powerful player wins the game. Given the strength of the players of both teams, you have to find the maximum number of rounds team A can win. Note that a player cannot play more than 1 round.Input FormatThe first line of input contains T - the number of test cases. It's followed by 3T lines. The first line contains the N - the size of the team. The next 2 lines contain N numbers each - the strength of the players of team A and team B respectively.Output FormatFor each test case, print the maximum number of rounds team A can win, separated by a new line.Constraints1 <= T <= 5001 <= N <= 100000 <= A[i], B[i] <= 10000ExampleInput341 5 7 4 3 8 2 10 22 3 10 5 33 7 10 5 20 15 Output201ExplanationTest-Case 1Player with strength 5 in team A can defeat player with strength 3 in team B.Player with strength 7 in team A can defeat player with strength 2 in team B.Test-Case 2No Player in team A can defeat any player in team B.Test-Case 3Player with strength 7 in team A can defeat player with strength 5 in team B.

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Solution 1

This problem can be solved using a priority queue or multiset in C++ STL. Here are the steps to solve this problem:

First, read the number of test cases, T.
For each test case, read the size of the team, N.
Then, read the strength of the players of team A and team B respectively.
Store the strength of the players of both teams in two multiset or priority queue in descending order. This is because we want to always select the player with the highest strength available.
Initialize a counter to keep track of the number of rounds team A can win.
Now, for each round, remove the player with the highest strength from team A. Then, find the player in team B who has the highest strength that is less than or equal to the strength of the player from team A. If such a player exists, remove him from team B and increment the counter. If no such player exists, simply remove the player with the lowest strength from team B.
Repeat step 6 for all rounds.
Finally, print the counter which represents the maximum number of rounds team A can win.

This algorithm ensures that for each round, we always select the player from team A with the highest strength and the player from team B with the highest strength that is less than or equal to the strength of the player from team A. This guarantees that we maximize the number of rounds team A can win.

This problem has been solved

Solution 2

This problem can be solved using a priority queue or multiset in C++ STL. Here are the steps to solve this problem:

First, read the number of test cases, T.
For each test case, read the size of the team, N.
Read the strength of the players of team A and team B and store them in two separate vectors or arrays.
Sort both arrays in descending order. This is because we want to match the strongest player of team A with the strongest player of team B, and so on.
Initialize a counter to keep track of the number of rounds team A can win.
Iterate over the players in team A. For each player, find the player in team B who has the closest strength that is less than or equal to the current player's strength. If such a player

This problem has been solved

Solution 3

This problem can be solved using a priority queue or sorting algorithm. Here are the steps to solve this problem:

Parse the input. The first line of input contains T - the number of test cases. For each test case, the first line contains N - the size of the team. The next 2 lines contain N numbers each - the strength of the players of team A and team B respectively.
For each test case, sort the strengths of the players in both teams in descending order. This can be done using a sorting algorithm.
Initialize a counter to keep track of the number of rounds team A can win.
Iterate through the sorted strengths of the players in team A. For each player in team A, compare their strength with the strength of the player in team B with the highest strength (which is the first player in the sorted list of team B

This problem has been solved

Similar Questions

You are organizing a series of game rounds for a tournament, with each round represented by a team number by English alphabetical letter. However, there's a constraint: according to the game rules, rounds for the same team must be separated by at least n intervals to ensure fair gameplay which is under game rules. Your task is to determine the minimum number of intervals required to complete all the game rounds, considering the constraint on the separation of rounds for the same team. Example 1: Input: ["A","A","A","B","B","B"] 2 Output: 8 Explanation: A possible sequence is: A -> B -> idle -> A -> B -> idle -> A -> B. After participate team A, you must wait two cycles before participating A again. The same applies to team B. In the 3rd interval, neither A nor B can be done, so you idle. By the 4th cycle, you can do A again as 2 intervals have passed. Example 2: Input: ["A","C","A","B","D","B"] 1 Output: 6 Explanation: A possible sequence is: A -> B -> C -> D -> A -> B. With a interval of 1, you can participate a team after just one other round. Example 3: Input: ["A","A","A", "B","B","B"] 3 Output: 10 Explanation: A possible sequence is: A -> B -> idle -> idle -> A -> B -> idle -> idle -> A -> B. There are only two types of teams, A and B, which need to be separated by 3 intervals. This leads to idling twice between repetitions of these team rounds. Input Format First-line contains an array of teams The second line contains n as the interval Constraints 1 <= rounds.length <= 104 teams[i] is an uppercase English letter. 0 <= n <= 100 Output Format n Sample Input 0 ["A","A","A","B","B","B"] 2 Sample Output 0 8 Sample Input 1 ["A","C","A","B","D","B"] 1 Sample Output 1 6 Sample Input 2 ['Y', 'K', 'F', 'H', 'K', 'W', 'W', 'C', 'H', 'N', 'A', 'B', 'P', 'B', 'B', 'G', 'X', 'Z', 'O', 'X', 'C', 'C', 'P', 'X', 'N', 'O', 'Y', 'R', 'G', 'U', 'O', 'P', 'U', 'S', 'T', 'K', 'E', 'F', 'G', 'N', 'T', 'O', 'W', 'B', 'A', 'B', 'W', 'S', 'Y', 'M', 'P', 'I', 'M', 'O', 'K', 'Z', 'G', 'H', 'U', 'I', 'I', 'M', 'X', 'Y', 'D', 'B', 'K', 'T', 'H', 'J', 'L', 'I', 'M'] 96 Sample Output 2 486

There are n teams numbered from 0 to n - 1 in a tournament.Given a 0-indexed 2D boolean matrix grid of size n * n. For all i, j that 0 <= i, j <= n - 1 and i != j team i is stronger than team j if grid[i][j] == 1, otherwise, team j is stronger than team i.Team a will be the champion of the tournament if there is no team b that is stronger than team a.Return the team that will be the champion of the tournament.

A contest is open to teams of 10 people each.Let t represent the number of teams entering the contest and p represent the total number of people.This relationship can also be shown in a table. Complete the equation that represents the relationship between t and p.t p1 102 203 304 40p=

There is a cricket match going on between two teams 𝐴A and 𝐵B.Team 𝐵B is batting second and got a target of 𝑋X runs. Currently, team 𝐵B has scored 𝑌Y runs. Determine how many more runs Team 𝐵B should score to win the match.Note: The target score in cricket matches is one more than the number of runs scored by the team that batted first.Input FormatThe first line of input will contain a single integer 𝑇T, denoting the number of test cases.Each test case consists of two space-separated integers 𝑋X and 𝑌Y, the target for team 𝐵B and the current score of team 𝐵B respectively.Output FormatFor each test case, output how many more runs team 𝐵B should score to win the match.Constraints1≤𝑇≤101≤T≤1050≤𝑌<𝑋≤20050≤Y<X≤200Sample 1:InputOutput4200 50100 99130 9753 511501332Explanation:Test case 11: The target is 200200 runs and team 𝐵B has already made 5050 runs. Thus, the team needs to make 200−50=150200−50=150 runs more, to win the match.Test case 22: The target is 100100 runs and team 𝐵B has already made 9999 runs. Thus, the team needs to make 100−99=1100−99=1 runs more, to win the match.Test case 33: The target is 130130 runs and team 𝐵B has already made 9797 runs. Thus, the team needs to make 130−97=33130−97=33 runs more, to win the match.Test case 44: The target is 5353 runs and team 𝐵B has already made 5151 runs. Thus, the team needs to make 53−51=253−51=2 runs more, to win the match.

Two teams are playing tug-of-war. The number of people on both sides is given as input. After that, the weight of each person in the first team and the weight of each person in the second team are given. If the number of people in each team is not equal, two teams are not equal. If the number of people in each team is equal and the weight of each person in the first team matches the weight of each person in the second team, then print that the teams are equal.If the third person on the first team has a weight of 65, the third person on the second team also should have a weight of 65Explanation:33102030102030The first 3 are the number of people on team 1.The second 3 is the number of people on team 2Input format :The first n line of input consists of the number of people on team 1The second n line of inputs consists of the number of people on team 2Output format :The output prints whether the two teams are equal or not.Sample test cases :Input 1 :33102030102030Output 1 :Teams are equal.Input 2 :3410203010203040Output 2 :Teams are not equal.

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