I thought of a game that's like "tumbang preso" but with a twist. There are 2 teams playing. The first team will throw slippers/shoes, but one of them will be blindfolded. Their teammates will guide them to where the can is placed, like in "palayok". They will shout "left!" or "right!" or "move a little to the front!", but they are not allowed to touch the one throwing. The second team will be the ones arranging the can, they can remove the can vertically and they have 10 seconds to fix it. There are 3 sets per game, and before the first team throws, the can will be tapped or knocked by the second team. The scoring is every 3 sets, if the first team doesn't knock down the can in 3 sets, 1 point goes to the second team. Then, they will switch, the second team will throw and the first team will arrange the can. what is OBJECTIVE/ PURPOSE OF THE GAME

Five friends playing a game in which they are standing at different positions, P, S, T, R and

19. This is an example of a simultaneous game.Group of answer choicesRock-Paper-ScissorsTic-tac-toeBasketballChess

There are n𝑛 coins on the table forming a circle, and each coin is either facing up or facing down. Alice and Bob take turns to play the following game, and Alice goes first.In each operation, the player chooses a facing-up coin, removes the coin, and flips the two coins that are adjacent to it. If there are only two coins left, then one will be removed and the other won't be flipped (as it would be flipped twice). If there is only one coin left, no coins will be flipped. If there are no facing-up coins, the player loses.Decide who will win the game if they both play optimally. It can be proved that the game will end in a finite number of operations, and one of them will win.InputEach test contains multiple test cases. The first line contains the number of test cases t𝑡 (1≤t≤1001≤𝑡≤100). The description of the test cases follows.The first line of each test case contains only one positive integer n𝑛 (1≤n≤1001≤𝑛≤100), representing the number of the coins.A string s𝑠 of length n𝑛 follows on the second line of each test case, containing only "U" and "D", representing that each coin is facing up or facing down.OutputFor each test case, print "YES" if Alice will win the game, and "NO" otherwise.You can output the answer in any case (upper or lower). For example, the strings "yEs", "yes", "Yes", and "YES" will be recognized as positive responses.ExampleinputCopy35UUDUD5UDDUD2UUoutputCopyYESNONO

I bet you have seen a pebble solitaire game. You know the game where you are given a board with an arrangment of small cavities, initially all but one occupied by a pebble each. The aim of the game is to remove as many pebbles as possible from the board. Pebbles disappear from the board as a result of a move. A move is possible if there is a straight line of three adjacent cavities, let us call them 𝐴, 𝐵, and 𝐶, with 𝐵 in the middle, where 𝐴 is vacant, but 𝐵 and 𝐶 each contain a pebble. The move consists of moving the pebble from 𝐶 to 𝐴, and removing the pebble in 𝐵 from the board. You may continue to make moves until no more moves are possible.In this problem, we look at a simple variant of this game, namely a board with twelve cavities located along a line. In the beginning of each game, some of the cavities are occupied by pebbles. Your mission is to find a sequence of moves such that as few pebbles as possible are left on the board.Figure 1: In a) there are two possible moves, namely 8→6, or 7→9. In b) the result of the 8→6 move is depicted, and again there are two possible moves, 5→7, or 6→4. Making the first of these results in c), from which there are no further moves.InputThe input begins with a positive integer 𝑛≤10 on a line of its own. Thereafter 𝑛 different games follow. Each game consists of one line of input with exactly twelve characters, describing the twelve cavities of the board in order. Each character is either ‘-’ or ‘o’. A ‘-’ character denotes an empty cavity, whereas an ‘o’ character denotes a cavity with a pebble in it. There is at least one pebble in all games.OutputFor each of the 𝑛 games in the input, output the minimum number of pebbles left on the board possible to obtain as a result of moves, on a line of its own.Sample Input 1 Sample Output 15---oo--------o--o-oo-----o----ooo---oooooooooooooooooooooo-o123121

In a game show called “Squad Game”, there are n contestants labelled 1 to n, in a circle.Moving clockwise around the circle, starting with contestant 1, each contestant k who has not yet been eliminated nominates a contestant (which may be themselves) for possible elimination. Contestant k then rolls a fair 6-sided die, and if the result is a 6, then the nominated player is eliminated from the game. Play continues in this way until a fixed number L < n of players have been eliminated.(a) Suppose that we watch this game and observe the labels of the L players eliminated in the order in which they were eliminated. Describe a suitable sample space for this experiment.(b) Suppose instead that we watch such a game and observe only the labels of the L players eliminated. Describe a suitable sample space for this experiment.(c) Suppose instead that we watch such a game and observe only whether player 1 is eliminated. Describe a suitable sample space for this experiment.(d) Suppose that each player nominates a uniformly chosen player among those who have not yet been eliminated (i.e. if j < L players have been eliminated then the player whose turn it currently rolls a fair (n − j)-sided die to determine who they will nominate). Find the probability of each sample point in the three experiments (a)-(c) above.