0
0
SciPydata~15 mins

Poisson distribution in SciPy - Mini Project: Build & Apply

Choose your learning style9 modes available
Understanding Poisson Distribution with SciPy
📖 Scenario: Imagine you work at a call center. You want to understand how many calls you might get in an hour. The number of calls follows a pattern called the Poisson distribution, which helps predict how often events happen in a fixed time.
🎯 Goal: You will create a small program to calculate the probability of getting a certain number of calls in an hour using the Poisson distribution from the scipy library.
📋 What You'll Learn
Create a variable with the average number of calls per hour
Import the Poisson distribution function from scipy.stats
Calculate the probability of getting exactly 3 calls in an hour
Print the calculated probability
💡 Why This Matters
🌍 Real World
Poisson distribution is used to model events like calls, arrivals, or errors happening randomly over time.
💼 Career
Data scientists use Poisson distribution to analyze and predict event counts in fields like customer service, traffic flow, and quality control.
Progress0 / 4 steps
1
Set the average number of calls
Create a variable called average_calls and set it to 5, which is the average number of calls received per hour.
SciPy
Need a hint?

The average number of calls is a number, so just assign 5 to average_calls.

2
Import Poisson distribution from scipy.stats
Import the poisson function from the scipy.stats module.
SciPy
Need a hint?

Use from scipy.stats import poisson to import the Poisson distribution function.

3
Calculate the probability of exactly 3 calls
Use the poisson.pmf function with average_calls and 3 to calculate the probability of getting exactly 3 calls. Store the result in a variable called prob_3_calls.
SciPy
Need a hint?

Use poisson.pmf(3, average_calls) to get the probability of 3 calls.

4
Print the probability result
Print the value of prob_3_calls to see the probability of exactly 3 calls in an hour.
SciPy
Need a hint?

Use print(prob_3_calls) to display the probability.