The total number of goals and behinds that George and Anthony kick during a football game is shown below.  If each goal is worth six points and each behind is worth one point, the matrix representing the total points scored by each player is:

Below is Tim’s record for kicking field goals in his team’s last five games.Games Played Points Scored1 92 63 04 95 3How many three-point field goals would Tim have to kick in the next game to bring his average (arithmetic mean) to six points per game?

In a football match, a penalty shootout is used to determine the winner if the score is tied after regulation and extra time. Each team takes turns attempting five penalty kicks.Team A has scored 𝑋X goals in 33 turns while team B has scored 𝑌Y goals in 44 turns.Determine if it's possible for the penalty shootout to end with equal score after both teams have taken all 55 of their penalty kicks.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 number of goals scored by team A in 33 turns and team B in 44 turns respectively.Output FormatFor each test case, output on a new line YES if match can still end in draw, otherwise output NO.You may print each character of the output in either uppercase or lowercase (for example, the strings YES, yEs, yes, and yeS will all be treated as identical).Constraints1≤𝑇≤10001≤T≤10000≤𝑋≤30≤X≤30≤𝑌≤40≤Y≤4Sample 1:InputOutput31 23 01 1YESNOYESExplanation:Test case 11: Team A can score 11 and 00 goals in their 4𝑡ℎ4 th and 5𝑡ℎ5 th turn respectively and team B can score 00 goals in 5𝑡ℎ5 th turn.This way the final score of penalty for both teams would be 22.Test case 22: Even if team B scores a goal in 5𝑡ℎ5 th turn, their total would be 11, which is less than the score of team A.Test case 33: Team A can score 00 and 11 goal in their 4𝑡ℎ4 th and 5𝑡ℎ5 th turn respectively and team B can score 11 goal in 5𝑡ℎ5 th turn.

A football team played 38 games.19 games were played at home and the rest were played away.The team won a total of 21 games.They drew 4 games away.2 of the 10 games they lost were at home.Copy and complete the two way table.

This graph shows how many goals two football teams scored in three different matches.Question promptWhat was the average (mean) number of goals scored by Team A?Question response areaSelect one option1.522.33

In Chefland, a football player gets 22 points for each goal and 11 point for each assist.Messi has 𝐴A goals and 𝐵B assists this season, whereas Ronaldo has 𝑋X goals and 𝑌Y assists.Find out the player with more points this season.Input FormatThe first and only line of input will contains four space-separated integers 𝐴A, 𝐵B, 𝑋X and 𝑌Y, the number of goals and assists that Messi has and the number of goals and assists that Ronaldo has, respectively.Output FormatPrint a single line containing:Messi, if Messi has more points than Ronaldo.Ronaldo, if Ronaldo has more points than Messi.Equal, if both have equal points.You can print each character in uppercase or lowercase. For example, the strings Messi, MESSI, messi, and MeSSi are considered identical.Constraints0≤𝐴,𝐵,𝑋,𝑌≤1000≤A,B,X,Y≤100Sample 1:InputOutput40 30 50 10EqualExplanation:Messi has 4040 goals and 3030 assists. Thus, his total points are 40⋅2+30=11040⋅2+30=110.Ronaldo has 5050 goals and 1010 assists. Thus, his total points are 50⋅2+10=11050⋅2+10=110.Both have 110110 points.Sample 2:InputOutput91 22 60 30 MessiExplanation:Messi has 9191 goals and 2222 assists. Thus, his total points are 91⋅2+22=20491⋅2+22=204.Ronaldo has 6060 goals and 3030 assists. Thus, his total points are 60⋅2+30=15060⋅2+30=150.Messi has 204204 points, whereas Ronaldo has 150150.Sample 3:InputOutput60 30 80 20RonaldoExplanation:Messi has 6060 goals and 3030 assists. Thus, his total points are 60⋅2+30=15060⋅2+30=150.Ronaldo has 8080 goals and 2020 assists. Thus, his total points are 80⋅2+20=18080⋅2+20=180.Messi has 150150 points, whereas Ronaldo has 180180.