You and your friend have a weekly chess match that you usually win 55% of the time. During a span of two months, however, your friend is able to win 5 consecutive matches. You create a model and run a simulation based on it, using (0 - 54) as the times you win. Based on your simulation, how many consecutive games should your friend likely win? A. 7 B. 6 C. 4 D. 5

Answer:The number of games his friend could win is:4Step-by-step explanation:It is given that:You and your friend have a weekly chess match that you usually win 55% of the time.Now the simulation that is used is:0-54.This means that the simulation is based on the 54 matches.So, the number of matches that the friend will win is:(100-55)% of the 54 mathches.= 45% of the 54 matches.which is equal to:[tex]=\dfrac{45}{100}\times 54\\\\=24.30[/tex]Now it is given that the friend is able to win 5 consecutive matches.This means that his friend could maximum win:24.30/5=4.86which in whole numbers is:4.Hence, the number of consecutive games that his friend could win is:4