There are five independent stages in the repair of a certain piece of computer equipment.The repair time for each stage is exponentially distributed with average value of 10minutes.What is the probability that a customer engineer can repair the equipment in an hour or less?Not more that 90 minutes?
5/9??
Can you tell me how did u get that ?
Is it rite?
Ive got a diff answer, ...which method did u use?
what answer u got and by which method?I got 2 answers by using 2 diff. methods..
As it said "exponentially distributed" , i've used the exponential distribution \[1-e ^{-\lambda x}\]
So how did u solve it?
i used the exponential distribution method for 1 answer and for the other i used the normall probability method by finding out sample space,no.of jobs etc....
Hmmm...but i guess its only the expo. dist. that we need to use...the 1st bit askes us to find P{X<=60} and 2nd one P{X<90}
For F(x)=\[1-e ^{-\lambda x}\] , where i got lambda=0.1 ( from given avg=10)
0.10?
1/10?
yeah, since in expo. dist. mean=1/\[\lambda\] given mean=10 (avg=mean) and hence \[\lambda\] =1/10=0.1
Okay, so what was ur answer?? for 1st bit i've got the answer as 0.99752 , which is the prob that a stage can be reapired, but the question asks "complete equipment" and that s where i got stuck...
*repaired
4.287...but i shall check with my sir and let u know....
How is it? did u do this: P{X<=60}= 1- e\[^{-(0.1)(60)}\] = 0.99752 can you plz type how have you got 4.28?? coz if u know, probability always lies between 0 and 1
i know that's why i wanted to ask my sir...
Okay....but u need the answer today...gotta submit tomorrow
*I need it
Join our real-time social learning platform and learn together with your friends!