Although Max was the favourite to win the Chess competition, Bob turned the tables.This means that _____ Bob won the competition. Bob did not allow Max to play chess. Bob stopped Max by turning the table. Max won the competition as expected.

Table 17-16This table shows a game played between two players, A and B. The payoffs are given in the table as (Payoff to A, Payoff to B).    B    LeftCenterRight  Up(8, 4)(4, 10)(6, 6)AMiddle(6, 2)(10, 6)(10, 4)  Down(2, 6)(8, 8)(12, 2)Refer to Table 17-16. Which of the following statements is true regarding this game?Group of answer choicesBoth players have a dominant strategy.Neither player has a dominant strategy.A has a dominant strategy, but B does not have a dominant strategy.B has a dominant strategy, but A does not have a dominant strategy.

Alice and Bob came up with a rather strange game. They have an array of integers a1,a2,…,an𝑎1,𝑎2,…,𝑎𝑛. Alice chooses a certain integer k𝑘 and tells it to Bob, then the following happens:Bob chooses two integers i𝑖 and j𝑗 (1≤i<j≤n1≤𝑖<𝑗≤𝑛), and then finds the maximum among the integers ai,ai+1,…,aj𝑎𝑖,𝑎𝑖+1,…,𝑎𝑗;If the obtained maximum is strictly greater than k𝑘, Alice wins, otherwise Bob wins.Help Alice find the maximum k𝑘 at which she is guaranteed to win.InputEach test consists of multiple test cases. The first line contains a single integer t𝑡 (1≤t≤1041≤𝑡≤104) — the number of test cases. The description of the test cases follows.The first line of each test case contains a single integer n𝑛 (2≤n≤5⋅1042≤𝑛≤5⋅104) — the number of elements in the array.The second line of each test case contains n𝑛 integers a1,a2,…,an𝑎1,𝑎2,…,𝑎𝑛 (1≤ai≤1091≤𝑎𝑖≤109) — the elements of the array.It is guaranteed that the sum of n𝑛 over all test cases does not exceed 5⋅1045⋅104.OutputFor each test case, output one integer — the maximum integer k𝑘 at which Alice is guaranteed to win.ExampleinputCopy642 4 1 751 2 3 4 521 1337 8 16510 10 10 10 9103 12 9 5 2 3 2 9 8 2outputCopy3101592NoteIn the first test case, all possible subsegments that Bob can choose look as follows: [2,4],[2,4,1],[2,4,1,7],[4,1],[4,1,7],[1,7][2,4],[2,4,1],[2,4,1,7],[4,1],[4,1,7],[1,7]. The maximums on the subsegments are respectively equal to 4,4,7,4,7,74,4,7,4,7,7. It can be shown that 33 is the largest integer such that any of the maximums will be strictly greater than it.In the third test case, the only segment that Bob can choose is [1,1][1,1]. So the answer is 00.

Max invited Alice to a ball on Saturday night. However, Alice could not make it as she was busy with work. She had to prepare a presentation for her company. The word ball can best be replaced with _____. game funeral appointment party

Choose the correct answer.Neither of the contestants ______________ able to win a decisive victory. werearewashave

Neither of the contestants ______________ able to win a decisive victory