The time it takes to preform a task has a continuous uniform distribution between 43 min and 57 min. What is the the probability it takes between 51.4 and 54.5 min. Round to 4 decimal places. P(51.4 < X < 54.5) can you explain this too please
Ans:
Uniform distribution with a=43 min and b=57 min
P(X<=x)=(x-a)/(b-a)
probability that it takes between 51.4 and 54.5 min=P(51.4<X<54.5)
=P(X<=54.5)-P(X<=51.4)
=(54.5-43)/(57-43)-(51.4-43)/(57-43)
=(54.5-51.4)/(57-43)
=0.2214
The time it takes to preform a task has a continuous uniform distribution between 43 min...
The lengths of a professor's classes has a continuous uniform distribution between 50.0 min and 52.0 min. If one such class is randomly selected, find the probability that the class length is more than 50.2 min. P(X > 50.2) = (Report answer accurate to 2 decimal places.)
The lengths of a professor's classes has a continuous uniform distribution between 50.0 min and 52.0 min. If one such class is randomly selected, find the probability that the class length is less than 50.2 min. P(X < 50.2) = _______ (Report answer accurate to 2 decimal places.) Box 1. Enter your answer as an integer or decimal number. Examples: 3,-4,5.5172 Enter DNE for Does Not Exist, oo for Infinity
The lengths of a professor's classes has a continuous uniform distribution between 50.0 min and 52.0 min. If one such class is randomly selected, find the probability that the class length is less than 51.5 min, P(X < 51.5) = _______
Refer to the continuous uniform distribution is given. Assume that a class length between 50.0 min and 52.0 min. is randomly selected, and find the probability that the given time. (a) Less than 51.5 min (b) exactly equal to 50.9
Let x be a continuous random variable with a uniform distribution. x can take on values between x=20 and x=54. Compute the probability, P(26<x<39). P(26<x<39)= ? (Give at least 3 decimal places) Let x be a continuous random variable with a uniform distribution. x can take on values between x=13 and x=52. Compute the probability, P(27<x<36). P(27<x<36)= ? (Give at least 3 decimal places)
Assume the time to complete a task has a normal distribution with mean 20 min. and standard deviation 4 min. Find the proportion of times that are BETWEEN 15 and 25 minutes? Note: Enter X.XX AT LEAST ONE DIGIT BEFORE THE DECIMAL, TWO AFTER and round up. Thus, 7 is entered as 7.00, 3.5 is entered as 3.50, 0.3750 is entered as 0.38 | | Assume the time to complete a task has a normal distribution with mean 20 min....
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...
The duration of a professor's class has continuous uniform distribution between 49.2 minutes and 55.5 minutes. If one class is randomly selected and the probability that the duration of the class is longer than a certain number of minutes is 0.279, then find the duration of the randomly selected class, i.e., if P(x>c)= 0.279, then find c, where c is the duration of the randomly selected class. THEN Round your answer to one decimal place. c = ? minutes
Assume a continuous random variable X has a continuous uniform distribution between 35 and 48. Find P(X<38)
Question 1 Solve the problem. If a continuous uniform distribution has parameters of u 0 and a 1, then the minimum 3 and the maximum is 3. For this distribution, find P(-1 < x < 0.5). Round your answer to three decimal places. IS 0.289 0.25 0.433 0.577