how many ways can 6 basketball players be listed in order in a program
120
1
720
5,040
720
Evaluate 9^P5
15,120
3,024
9
126
15,120
A spotting goods received an order of 64 basketball caps of which 16 were green. If 1 of the 64 caps is selected at random what is the probability it will not be green
25%
75%
80%
50%
75%
Lynn and Dawn tossed a cin 50 times and got heads 22 times. What is the experimental probablity of tossing heads and usinf Luns and Dawns results.
11/25
14/25
25/11
11/20
To find the number of ways that 6 basketball players can be listed in order in a program, we can use the concept of permutations.
Permutations are arrangements of objects in a specific order. When we have a set of n objects and we want to arrange r of them in a specific order, the number of permutations can be calculated using the formula:
P(n, r) = n! / (n - r)!
Where n! represents the factorial of n, which is the product of all positive integers from 1 to n.
In this case, we have 6 basketball players and we want to list them in order in a program. So, we need to find P(6, 6).
P(6, 6) = 6! / (6 - 6)! = 6! / 0! = 6!
Now, let's calculate:
6! = 6 x 5 x 4 x 3 x 2 x 1 = 720
Therefore, there are 720 ways to list 6 basketball players in order in a program. Hence, the correct answer is 720.