P1LWP1P1RUJP2P2P2FMHTP15, 4-1,17,02,67,42,17,3KV4,12,1a)Find the subgame perfect equilibria of thisgameb)Would IDSDS eliminate any equilibria youfound in (a)? If so, which ones? If not, why not?

a) Subgame Perfect EquilibriumIn sport theory, a subgame best equilibrium (or subgame best Nash…

Answered: P1 P1 P1 R D U P2 P2 P2 F M H T T P1…

P1 P1 P1 R D U P2 P2 P2 F M H T T P1 5,4 -1,1 7,0 2,6 7,4 2,1 7,3 K 4,1 2,1 a)Find the subgame perfect equilibria of this game

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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A thief is about to rob the house. The cops are on their way. He has to quickly fill his bag and escape. Considering the items listed below, list the items to include in his bag so that the total weight is less than or equal to 10kg (the weight limit) and the total benefit is maximized. TV: 5kg - 9$ Jewelry : 2kg - 7$ (probably imitation) Clock : 2kg - 3$ An old radio : 4kg - 2$ Show me the array representation, if you want to take full credits.
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11. F1(A,B,C,D) = E(1,2,3,9,10,12,13), F2(A,B,C,D) =n(1,2,3,9,10,12,13) %3D F3(A,B,C,D) = F1 OR F2 %3D No correct answer F3(A,B,C,D)=E(0,2,3,9,10,12,13) F3(A,B,C,D)=0 F3(A,B,C,D)=r(0,2,3,9,10,12,13) F3(A,B,C,D)=1
no handwritten Alice and Bob are playing a match to see who is the first to win n games, for some fixed n > 0. Suppose Alice and Bob are equally competent, that is, each of them wins a game with probability 1/2. Further, suppose that they have already played i + j games, of which Alice won i and Bob won j. Give an efficient algorithm to compute the probability that Alice will go on to win the match. For example, if i = n − 1 and j = n − 3, then the probability that Alice will win the match is 7/8, since she must win any of the next three games.
Correct answer will be upvoted else Multiple Downvoted. Computer science. Petya coordinated a peculiar birthday celebration. He welcomed n companions and relegated an integer ki to the I-th of them. Presently Petya might want to give a present to every one of them. In the close by shop there are m one of a kind presents accessible, the j-th present expenses cj dollars (1≤c1≤c2≤… ≤cm). It's not permitted to purchase a solitary present more than once. For the I-th companion Petya can either get them a present j≤ki, which costs cj dollars, or simply give them cki dollars straightforwardly. Assist Petya with deciding the base all out cost of facilitating his get-together. Input The originally input line contains a solitary integer t (1≤t≤103) — the number of experiments. The main line of each experiment contains two integers n and m (1≤n,m≤3⋅105) — the number of companions, and the number of interesting presents accessible. The accompanying line contains n integers…
5. Practice with RSA algorithma. Pick two prime numbers p, q, for example,• const int P=23;• const int Q=17;• int PQ=P*Q; b. Find a e that is relatively prime with (p-1)(q-1)Call RelativelyPrime () c. Calculate the inverse modulo (p-1)(q-1) of e to be your dUse inverse () c++
Question Let f(x, y, z) = x² - y² + z, where x, y and z are positive integers. For each of the following determine its truth value. Justify your answers. (a) 3x, y, z (f(x, y, z) = 0) (b) Vx, z 3y (f(x, y, z) < 0) (c) Vy³x,z (f(x, y, z) < 0) (d) Vx³y,z (f(x, y, z) = 0)
Correct answer will be upvoted else downvoted. Computer science. Polycarp can cut any piece of paper w×h that he has in just two cases: On the off chance that w is even, he can slice the sheet down the middle and get two sheets of size w2×h; In the event that h is even, he can slice the sheet down the middle and get two sheets of size w×h2; On the off chance that w and h are even simultaneously, Polycarp can slice the sheet as indicated by any of the standards above. In the wake of cutting a piece of paper, the complete number of pieces of paper is expanded by 1. Assist Polycarp with seeing whether he can cut his sheet of size w×h at into n or more pieces, utilizing just the principles portrayed previously. Input The principal line contains one integer t (1≤t≤104) — the number of experiments. Then, at that point, t experiments follow. Each experiment comprises of one line containing three integers w, h, n (1≤w,h≤104,1≤n≤109) — the width and stature of the…