A pharmacy knows 35 percent of arriving customers have a prescription. It simulates one customer with random two-digit numbers 00 through 99. Give the assignment that models prescription status correctly.

An airport shuttle is on time for 70 percent of trips. A manager simulates one trip using random digits 0 through 9. Give the digit assignment that models whether the shuttle is on time.

A factory line makes defective labels on 12 percent of bottles. It simulates one bottle with random two-digit numbers 00 through 99. Give the assignment that models whether one bottle has a defective label.

A greenhouse expects 40 percent of planted seeds to sprout. It simulates one seed using random digits 0 through 9. Give the digit assignment that models whether the seed sprouts.

A school survey says 65 percent of students favor a later start time. To simulate one student with random two-digit numbers 00 through 99, give the assignment that models favoring the change.

A camera inspection finds 25 percent of circuit boards need adjustment. To simulate one board with random two-digit numbers 00 through 99, give the assignment for needing adjustment.

A school email system delivers 90 percent of announcements successfully. Using random digits 0 through 9 to simulate one announcement, give the assignment for a successful delivery.

A streaming app records that 52 percent of trial users subscribe. To simulate one trial user with random two-digit numbers 00 through 99, give the assignment for subscribing.

Using random two-digit numbers where 00 through 74 are makes, a coach estimates the probability a basketball player makes all of her first 4 free throws. Describe one simulation trial.

A website gets a signup from 20 percent of visitors. Using digits 0 through 9 with 0 and 1 as signups, an analyst estimates the probability the first signup is within 3 visitors. Describe one trial and stopping rule.

A cereal company puts a prize in 10 percent of boxes. Using digits 0 through 9 with 0 as a prize, it estimates the probability a shopper gets a prize in 5 or fewer boxes. Describe one trial.

A packing machine makes 30 percent of bags too light. Using random digits with 0, 1, and 2 as too light, a technician estimates the probability that at least 2 of the next 6 bags are too light. Describe one trial.

A clinic finds 60 percent of scheduled patients have confirmed insurance. Using digits 0 through 9 with 0 through 5 as confirmed, staff estimate the probability the first 3 patients all have confirmed insurance. Describe one trial.

In 80 completed simulations of a cafeteria model, the lunch line exceeded 10 minutes in 26 trials and did not in 54 trials. Find the estimated probability that the line exceeds 10 minutes, as a decimal to three places.

During 120 simulated rainy mornings for a bus route, at least one bus arrived late in 72 trials and no buses arrived late in 48 trials. Estimate the probability of at least one late bus, as a decimal to three places.

In 75 simulated shipments from a warehouse, at least one box was damaged in 15 trials and no boxes were damaged in 60 trials. Estimate the probability that a shipment has at least one damaged box, to three decimal places.

A coach ran 40 simulated tennis sets. The player won after losing the first game in 9 trials and did not in 31 trials. Estimate the probability of winning after losing the first game, as a decimal to three places.

In 60 simulated lab days, no chemical spill occurred in 42 trials and at least one spill occurred in 18 trials. Estimate the probability that a day has no spill, as a decimal to three places.

In 200 simulated school days, exactly two buses arrived late in 38 trials and a different number arrived late in 162 trials. Estimate the probability that exactly two buses arrive late, to three decimal places.

In 90 simulated batches from a bakery, at least one loaf was underweight in 54 trials and none were underweight in 36 trials. Estimate the probability that a batch has at least one underweight loaf, to three decimal places.