Assume that a procedure yields a binomial

distribution with a trial repeated n times. Use a binomial probabilities table
to find the probability of x successes given the probability p of success in a
given trial.

n= 3 , x=1, p= 0.60

binomial = (n, p, x)

Binompdf (11, .6, 1)

binompdf(3, .60, 1)

To find the probability of x successes using a binomial probabilities table, follow these steps:

Step 1: Locate the row that corresponds to the number of trials, n.
In this example, n = 3, so locate the row with the heading "n = 3."

Step 2: Locate the column that corresponds to the probability of success, p.
In this example, p = 0.60, so locate the column with the heading "p = 0.60."

Step 3: Find the cell where the row and column intersect.
In this case, we need to find the cell where the row "n = 3" and the column "p = 0.60" intersect.

Step 4: Read the value at the intersecting cell.
The value in the intersecting cell represents the probability of having x successes given the number of trials and the probability of success.
In this example, we need to find the probability when x = 1. So, look for the value at the intersection of row "n = 3" and column "p = 0.60" where x = 1.

Using the binomial probabilities table, you can find that the probability of having 1 success in 3 trials, with a success probability of 0.60, is approximately 0.432.