Queuing Model 2 ( M/M/1): ( N/ FCFS) [ Formulae and Numericals] in Hindi by BeingGourav.com
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- เผยแพร่เมื่อ 13 ม.ค. 2025
- In this video we will learn queuing theory model 2 single server finite queue model in hindi in easy way.
( M/M/1): ( N/ FCFS)
Properties of Model 2
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Arrival follow Poisson Distribution
Service time follow exponential Distribution
Single server
finite capacity of the system
service on first come and first serve basis
mean arrival rate is less than mean service rate
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The best video explained on youtube for finite number queing model
Thanks sir waiting for this video so long...
Thank you sir for best explanation😊
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Aap bahut hi aachha padhaye ho sir
Hello sir..!! There is some mistake in the effective arrival rate formula that is lemda=u(1-po) ..
Pn ni hoga ..
Thank you Sir superb
Thank you so much sir ❤️
Most welcome
Thank u sir for making helping video
hello sir i have a question
Is effective lamba not applied when calculating traffic intensity only?
Tq so much sir
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Thanks sir
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Thankyou sir
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Sir aapne sirf 2 hi models par video banaye hai, aur models pe bhi banaye pleasr
Uploading soon
What if rho=1? the denominators will be 0 in that case
Sir model 1 and model 2 mein question kaise pechanege???
according to the number of given customers. That means if number of customers is given then it belongs to model 2 i.e (M/M/1):(N/FCFS) where N is number of customers and if its not given then model 1 i.e (M/M/1):(∞/FCFS) for more details follow the Kendals notation of this video series u will get it. Thank You
Sir reliability ke videos bhi bnao
Shouldn't the capacity of the system be 14+1 = 15 since one customer will be getting the treatment while others wait?
Yes you are right
But it happens.
Yeah..N=15
Sir,what will be the answer of this question ?
An owner of a petrol pump with single attendant wishes to perform a simulation of operation to see whether any improvement is possible. He studied the system and found that an average of 6 customers arrive for service with random arrivals times and form a queue ,and the attendant provides a service exactly 9 minutes .For simulating the arrivals times of customers ,he has selected 10 random numbers with expected length of interval equal to one as -
3.62, 1.78,1.84,1.31,1.27,0.14,1.71,0.77,0.97,1.32
Find
1. Total ideal time for the attendent
2. Total waiting time for the customer
3. Maximum queue length during the period
If the service time is reduced to 6 minute what is quality of service?