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maikhan
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Hi... Hope i 'll get the good result that where we practically use the binomial and poisson distribution in the field of engineering...
maikhan said:Hi... Hope i 'll get the good result that where we practically use the binomial and poisson distribution in the field of engineering...
Binomial and Poisson distributions are used in engineering to model and analyze the probability of success or failure in a series of trials or events. This is particularly useful in quality control and reliability testing, where engineers need to determine the likelihood of a product meeting certain standards or specifications.
One example is in telecommunications, where engineers may use Poisson distribution to model the number of calls or data packets that arrive at a certain time interval. This can help them determine the capacity and efficiency of their network.
The main difference is that binomial distribution is used for discrete events with a fixed number of trials, while Poisson distribution is used for continuous events with a large number of trials. Additionally, binomial distribution assumes that each trial is independent and has a constant probability of success, while Poisson distribution assumes that events occur randomly and independently.
Engineers typically use binomial distribution when they have a small number of trials and a fixed probability of success, such as in quality control. Poisson distribution is used when dealing with large numbers of trials and a low probability of success, such as in estimating the number of defects in a large batch of products.
One challenge is that these distributions are based on a set of assumptions, and in real-world situations, these assumptions may not always hold true. Additionally, engineers may face difficulties in accurately estimating the parameters of these distributions, which can affect the accuracy of their predictions and analysis.