Probability question on bank customers

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The probability of a customer arriving at a bank is 0.9 per minute, indicating a high likelihood of customer arrivals. Over a span of 10 minutes, this results in an expected average of 9 customers. The discussion highlights that the probability of arrivals in one minute does not influence the next minute, demonstrating the concept of independent events. Understanding this independence is crucial for calculating expected outcomes in probability scenarios. The conclusion reinforces that, on average, one would anticipate 9 customers in 10 minutes.
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The probability of a customer arriving in a bank per minute is 0.9. How many customers will arrive in 10 minutes?

Thanks
Ashish
 
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What are your thoughts on how to approach this question? Does the probability of a customer arriving in the first minute affect the probability of a customer arriving in the second minute? What is this property called, and how does it help guide you to the answer here?
 
I have absolutely no idea
 
I would say that in 1 minute there is a 90% chance that a customer may arrive, so in 10 minutes the number of customers I would expect is 9.
 
Correct. On average...
 
thanks
 
Think about what a probability is. Then think about how the probability of 0.9 was determined. At that point the answer is obvious.
 
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