The time that it takes for the next train to come follows a Uniform distribution with f(x) =1/25 where x goes between 6 and 31 minutes. Round answers to 4 decimal places when possible. This is a Correct distribution. It is a Correct distribution. The mean of this distribution is 18.50 Correct The standard deviation is Incorrect Find the probability that the time will be at most 28 minutes. Incorrect Find the probability that the time will be between 12 and 24 minutes. Incorrect Find the 12th percentile. Incorrect Find the probability that the time is more than 24 minutes given (or knowing that) it is at least 14 minutes. Incorrect
The time that it takes for the next train to come follows a Uniform distribution with...
The time that it takes for the next train to arrive follows a distribution with f(x)-0.05 where x goes between 15 and 35 minutes. Round all numerical answers to two decima places a. The distribution is X Use whole numbers b. The average time is takes for a train to arrive is whole numbers. c. Find the standard deviation. minutes. Use Round to 2 decimals. ? ?40 11:33 AM 5/11/2018 PrtScn Home End PgDn Ins F6 F8 F9 F10 F12
The time it takes me to drive to my favorite store follows a uniform distribution of 20 to 30 minutes. What is the probability (decimal) that it takes me 28 minutes or less?
The length of time it takes to find a parking space at 9 A.M. follows a normal distribution with a mean of 5 minutes and a standard deviation of 3 minutes. Find the probability that it takes at least 7 minutes to find a parking space. (Round your answer to four decimal places.)
The time (in minutes) until the next bus departs a major bus depot follows a uniform distribution from 20 to 41 minutes. Let X denote the time until the next bus departs. (3%) The distribution is and is . (3%) The density function for X is given by f(x)= , with ≤X≤ . (3%) The mean of the distribution is μ= . (3%) The standard deviation of the distribution is σ= . (3%) The probability that...
The time students take to complete an exam follows a uniform distribution and is between 30 minutes and 75 minutes. What is the probability that the time a student takes to complete the exam is between 42 and 63 minutes? Express answer as a percent rounded to 1 decimal. In the notation for a Uniform Distribution: 2^ U (a,b), what does the a represent? The minimum value All data values The maximum value oc The uniform distribution
The length of time it takes to find a parking space at 9 A. M. follows an unknown distribution with a mean of 5 minutes and a standard deviation of 2 minutes. When the mean is significantly greater than the standard deviation, which of the following statements is true? (Select all that apply.) The data cannot follow the uniform distribution. The data cannot follow the exponential distribution. The data cannot follow the normal distribution.
Problem 8 The time (in minutes) until the next bus departs a major bus depot follows a uniform distribution from 30 to 48 minutes. Let X denote the time until the next bus departs. a. The distribution is Uniform and is continuous b. The mean of the distribution is u = 39 c. The standard deviation of the distribution is 0 = d. The probability that the time until the next bus departs is between 30 and 40 minutes is...
4. The amount of gas in a car's tank (X) follows a Uniform Distribution where the minimum is zero and the maximum is 12 gallons. 10 of 17 a. Find the mean and median amount of gas in the tank. b. Find the variance and standard deviation of gas in the tank. c. Find the probability that there is more than 3 gallons in the tank. d. Find the probability that there is between 4 and 6 gallons in the...
The length of time it takes college students to find a parking spot in the library parking lot follows anormal distribution with a mean of 5.5 minutes and a standard deviation of 1 minute. Find theprobability that a randomly selected college student will take between 4.0 and 6.5 minutes to find aparking spot in the library lot.
The length of time it takes college students to find a parking spot in the library parking lot follows a normal distribution with a mean of 4.0 minutes and a standard deviation of 1 minute. Find the probability that a randomly selected college student will take between 2.5 and 5.0 minutes to find a parking spot in the library lot.