The amount of time taken by a machine repair person to repair a particular machine is a random variable with an exponential distribution with a mean of 1 hour. The repair persons employer pays the repair person a bonus of 2 whenever a repair takes less than 1/4 hours, and a bonus of 1 if the repair takes between 1/4 and 1/2 hours. Find the average bonus received per machine repaired (nearest) .1). A) .3 B) .4 C) .5 D) .6 E) .7
The amount of time taken by a machine repair person to repair a particular machine is...
Suppose that the time (in hours) required to repair a machine is an exponentially distributed random variable with parameter λ=0.8, i.e., mean = 1/lambda. What is (a) the probability that a repair takes less than 77 hours?
Suppose that the time (in hours) required to repair a machine is an exponentially distributed random variable with parameter λ (lambda) = 0.5.What's the probability that a repair takes less than 5 hours? AND what's the conditional probability that a repair takes at least 11 hours, given that it takes more than 8 hours?
7 out of the first 9 problems and the problem 10. Show U owyou required to repair a machine is an exponential distributed random variable with parameter 2 1/2. What is a) The probability that a repair time exceeds 2 hours? b) The conditional probability that a repair takes at least 10 hours, given duration exceeds 9 hours? that its 7 out of the first 9 problems and the problem 10. Show U owyou required to repair a machine is...
(1 point) Suppose that the time (in hours) required to repair a machine is an exponentially distributed random variable with parameterA- 0.6. What is (a) the probability that a repair time exceeds 10 hours? (b) the conditional probability that a repair takes at least 11 hours, given that it takes more than 8 hours?
1) In Australia, the time to repair a damaged automobile at a Smash Repair Shoppe has an distribution with an average time of 52.5 hours. (Note in the U.S. a Smash Repair Shoppe is called an Automobile Body Repair Shop.) A) What is the probability that a randomly selected damaged automobile will be repaired between 48.7 and 53.1 hours? B) Determine the probability that it takes less than the average time to repair a randomly selected damaged automobile.
The time, in hours, required to fix a machine is an exponential variable with parameter λ = 1/2 (a) What is the probability that the repair time exceeds 2 hours? (b) What is the conditional probability that the repair time exceeds 10 hours, assuming it takes at least 9 hours?
The Acme Machine Shop has five machines that periodically break down and require service. The average time between breakdowns for any one machine is 4 days, distributed according to an exponential distribution. The average time to repair a machine is 1 day, distributed according to an exponential distribution. One mechanic repairs the machines in the order in which they break down. Use q.xls. a. Determine the probability that the mechanic is idle. (Hint: Pn is given in q.xls, and is...
1. The time needed to complete a final examination in a particular college course is normally distributed with a mean of 83 minutes and a standard deviation of 13 minutes. Answer the following questions. a. What is the probability of completing the exam in one hour or less (to 4 decimals)? b. What is the probability that a student will complete the exam in more than 60 minutes but less than 75 minutes (to 4 decimals)? 2. According to the...
Please help me find the correct answer to the problem with work as I am struggling and can't find it. 7. The time (in hours) required to repair a machine is an exponential distributed random variable with mean β= 2 hours. (b) What is the conditional probability that the repair takes at least 10 hours, given that its duration exceeds 9 hours?
7. Suppose that waiting time, Y, at a particular restaurant follows an Exponential distribution with mean X, where X is a Geometric random variable with mean 1/ p. Find the unconditional mean and variance of Y.