Penalty Shots

It's the soccer match finals in Chefland and as always it has reached the penalty shootouts. Each team is given $5$ shots to make and the team scoring a goal on the maximum number of shots wins the game. If both the teams' scores are equal, then the game is considered a draw and we would have $2$ champions. Given ten integers $A_1, A_2, \ldots, A_{10}$, where the odd indexed integers($A_1, A_3,$