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Problem 1: Amy is a private coach in a gym. In order to encourage her clients to come to her training sessions regularly and on time, she decides to establish a fund of $1,000 from which she will pay an amount, q, at the end of the year to each of her 20 clients who achieve perfect attendance over that year.
Suppose each client has a 1% chance of achieving perfect attendance during any given year, independent of any other client. Determine the maximum value of q such that there is a less than 1% chance that the $1,000 fund will be inadequate to cover all payments for perfect attendance.
a crossover trial is planned to evaluate the impact of an educational intervention program to reduce alcohol
suppose that the probability of a baseball player getting a hit in at bat is 0.2807. if the player has 38 at-bats
oh has 15 residents 10 are democrats. in a sample of 4 different voters what is the probability that exactly 3 are
By using.02 level of significance, carry out a 5-step hypothesis testing procedure to find out if new processes considerably reduced the wait time.
Observations was x ¯ = 119.8 (actually 119.7692), and the 14th observation, somewhat of an outlier, was 158. What is the value of x ¯ for the entire sample?
there are 1000 students in the senior class at a certain high school. the high school offers two advanced placement
What is the probability you will pick out a white pair or a blue pair?
Make a histogram showing the probabilties of r = 0, 1, 2, 3, 4, 5, 6, 7 or 8 defective syringes in a random sample of 8 syringes.
the random variable x the time to failure in thousands ofmiles driven of the signal lights on an automobile has a
An automobile assembly line operation has a scheduled mean completion time,u , of 12.6 minutes. The standard deviation of completion times is 1.8 minutes.
An entrepreneur is considering the purchase of a coin-operated laundry. The present owner claims that over the past 5 years, the average daily revenue was $675 with a standard deviation of $75.
Given that x and y are both positive, solve the simultaneous equations.
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