For each probability and percentile problem, draw the
picture.
A subway train on the Red Line arrives every 7 minutes during rush
hour. We are interested in the length of time a commuter must wait
for a train to arrive. The time follows a uniform distribution.
State "70% of commuters wait more than how long for the train?" in a probability question. (Enter your answer to one decimal place.)
Find the probability that the commuter waits more than 2.1 minutes.
find the probability. (Enter your answer to one decimal place.)
2.State "P(19 < X < 55) = ___" in a probability question.
find the probability. (Enter your answer as a fraction.)
For each probability and percentile problem, draw the picture. A subway train on the Red Line...
Please 77. A subway train on the 4 line arrives every sight minutes during rush hour. We are interested in the length of time a commuter must wait for a train to arrive.The time follows a uniform distribution. 1. Define the random variable. X_ 2. Х~ 3. Graph the probability distribution 7. 8. Find the probability that the commuter waits less than one minute. Find the probability that the commuter waits between three and four minutes. 9. Siorty percent of...
State "60% of commuters wait more than how long for the train?" in a probability question. (Enter your answer to one decimal place.)Find the probability that the commuter waits more than minutes
Problem 1 A subway train on the #5 line arrives every eight minutes. We are interested in the length of time a commuter must wait for a train to arrive. The time follows a uniform distribution In each appropriate box you are to enter either a rational number in "p/" format or a decimal value accurate to the nearest 0.01 a. The waiting time is modeled by a random variable X with X (pick on distribution b. The density function...
For each probability and percentile problem, draw the picture. The speed of cars passing through the intersection of Blossom Hill Road and the Almaden Expressway varies from 12 to 35 mph and is uniformly distributed. None of the cars travel over 35 mph through the intersection. A) What is the probability that the speed of a car is at most 27 mph? (Enter your answer as a fraction.) B) What is the probability that the speed of a car is...
For each probability and percentile problem, draw the picture. The time (in years) after reaching age 60 that it takes an individual to retire is approximately exponentially distributed with a mean of about 7 years. Suppose we randomly pick one retired individual. We are interested in the time after age 60 to retirement. Enter an exact number as an integer, fraction, or decimal. μ = Part (e) Enter an exact number as an integer, fraction, or decimal. σ = Find...
For each probability and percentile problem, draw the picture. A random number generator picks a number from 2 to 10 in a uniform manner. Part (I) Find the 90th percentile. (Round your answer to one decimal place.)
The wait time (after a scheduled arrival time) in minutes for a train to arrive is Uniformly distributed over the interval [0,12]. You observe the wait time for the next 95 95 trains to arrive. Assume wait times are independent Use the Normal approximation to the Binomial distribution (with continuity correction) to find the probability (to 2 decimal places) that 56 or more of the 95 wait times recorded exceed 5minutes
For each probability and percentile problem, draw the picture. Let X ~ Exp(0.3). Part (a) decay rate = 0.3 Correct: Your answer is correct. Part (b) μ = 0.3333 Incorrect: Your answer is incorrect. (rounded to two decimal places) Part (c)
The wait time (after a scheduled arrival time) in minutes for a train to arrive is Uniformly distributed over the interval [0, 12]. You observe the wait time for the next 100 trains to arrive. Assume wait times are independent. Part a) What is the approximate probability (to 2 decimal places) that the sum of the 100 wait times you observed is between 565 and 669? Part b) What is the approximate probability (to 2 decimal places) that the average of the...
Please show all work. Thank you! Assignment-07: Problem 1 Previous Problem Problem List Next Problem (8 points) The wait time (after a scheduled arrival time) in minutes for a train to arrive is Uniformly distributed over the interval [0, 15]. You observe the wait time for the next 95 trains to arrive. Assume wait times are independent. Part a) What is the approximate probability (to 2 decimal places) that the sum of the 95 wait times you observed is between...