04 Poisson Distributions

04 Poisson Distributions

Assessment

Assessment

Created by

Matthew Kilgore

Mathematics

11th Grade

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30 questions

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1.

Multiple Choice

15 mins

1 pt

True or False:  ee  is a mathematical constant like   π\pi  .

True

False

2.

Multiple Choice

15 mins

1 pt

Which of the following is the correct formula to find the probability of any instance of a Poisson random variable "x"?

P(x)=μxeμx!P\left(x\right)=\frac{\mu^x\cdot e^{-\mu}}{x!}

P(x)=eμexx!P\left(x\right)=\frac{e^{\mu}\cdot e^{-x}}{x!}

P(x)=xμeμμ!P\left(x\right)=\frac{x^{\mu}\cdot e^{-\mu}}{\mu!}

P(x)=μxeμμ!P\left(x\right)=\frac{\mu^x\cdot e^{-\mu}}{\mu!}

3.

Multiple Choice

15 mins

1 pt

Which of the following is the correct formula to find the expected value of any Poisson random variable "x"?

E(x)=μE\left(x\right)=\mu

E(x)=eμE\left(x\right)=e\cdot\mu

E(x)=μ2E\left(x\right)=\mu^2

E(x)=eE\left(x\right)=e

4.

Multiple Choice

15 mins

1 pt

Which of the following is the correct formula to find the variance of any Poisson random variable "x"?

 σx2=μ\sigma_x^2=\mu 

 σx2=eμ\sigma_x^2=e\cdot\mu 

 σx2=μ2\sigma_x^2=\mu^2 

 σx2=e\sigma_x^2=e 

5.

Multiple Choice

15 mins

1 pt

The mean number of accidents per month at a certain intersection is 3. What is the probability that in any given month exactly 4 accidents will occur at this intersection?

[Assume accidents occur at random.]

0.0081

0.1680

0.6721

0.7500

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