There are 12 people on a basketball team, and the coach needs to choose 5 to put into a game. a. How many different possible ways can the coach choose a team of 5 players? 12C2 = 792 ways the coach can choose a team of 5.
How many ways can the coach choose five starters from a team of 12 players * 1 point A 7 B 17 C 60 D 792?
Hence, there are 792 ways in which the starters can be chosen. Therefore, B] 792 is the correct option.
How many ways can a coach select 5 players from a team of 8?
Detailed Solution
r ! [ n − r ] ! We have to select 5 players from [8 - 1] = 7 players. ∴ The required number of ways is 21.
How many ways are there to choose 5 basketball players from the 9 people on team?
9-5!] = 126. Your final answer is 126 ways. In how many ways can 5 basketball players be chosen from a group of 9 players?
How many ways can a basketball team of 5?
We have to find the possible number of ways the players can be listed in order in a program. Possible number of ways = n! So, the number of ways = 5! Therefore, the number of ways is 120 ways.