Question

Let A denote the event of placing a $1 straight bet on a certain lottery and winning. Suppose that, for this particular lottery, there are 3,024 different ways that you can select the four digits (with repetition allowed) in this lottery, and only one of those four-digit numbers will be the winner. What is the value of P(A)? What is the value of P(A)? If a procedure has n different simple events that are equally likely, and if event A can occur in s different ways, as shown below. P(A) = number of ways A occurs / number of different simple events = s/n The value of s is 1 (Type a whole number) The value of n is 3,024 (Type a whole number) Calculate P(A). Divide to find the probability. P(A) = 1 / 3,024 = 0.00033 (Round to five decimal places as needed.) The complement of event A, denoted by A? consists of all outcomes in which event A does not occur. Note that, P(A?) can be found by subtracting P(A) from 1. Calculate P(A?). Subtract to find the answer.

          Let A denote the event of placing a $1 straight bet on a certain lottery and winning. Suppose that, for this particular lottery, there are 3,024 different ways that you can select the four digits (with repetition allowed) in this lottery, and only one of those four-digit numbers will be the winner. What is the value of P(A)? What is the value of P(A)?
If a procedure has n different simple events that are equally likely, and if event A can occur in s different ways, as shown below.
P(A) = number of ways A occurs / number of different simple events = s/n
The value of s is 1
(Type a whole number)
The value of n is 3,024
(Type a whole number)
Calculate P(A). Divide to find the probability.
P(A) = 1 / 3,024
= 0.00033
(Round to five decimal places as needed.)
The complement of event A, denoted by A? consists of all outcomes in which event A does not occur. Note that, P(A?) can be found by subtracting P(A) from 1.
Calculate P(A?). Subtract to find the answer.

Let A denote the event of placing a 1 straight bet on a certain lottery and winning. Suppose that, for this particular lottery, there are 3,024 different ways that you can select the four digits (with repetition allowed) in this lottery, and only one of those four-digit numbers will be the winner. What is the value of P(A)? What is the value of P(A)?
If a procedure has n different simple events that are equally likely, and if event A can occur in s different ways, as shown below.
P(A) = number of ways A occurs / number of different simple events = s/n
The value of s is 1
(Type a whole number)
The value of n is 3,024
(Type a whole number)
Calculate P(A). Divide to find the probability.
P(A) = 1 / 3,024
= 0.00033
(Round to five decimal places as needed.)
The complement of event A, denoted by A? consists of all outcomes in which event A does not occur. Note that, P(A?) can be found by subtracting P(A) from 1.
Calculate P(A?). Subtract to find the answer.

Added by Jonathan M.

Question

Please give Ace some feedback