Answer:
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The required Poisson distribution used to model the elapsed time between the occurrence of successive events for a poisson random variable
<h3>How to find model of Poisson distribution?</h3>
We have to find distribution model used to model elapse the time between the occurrence of successive events for Poisson random variable.
<h3>According to given data in the question:</h3>
we know that, Poisson distribution
P(x=x) = e^-λ(λ)^x/x!
Time between succeess,
P(y>x) = e^-λy
and, P(y<x) = 1- e^-λy
They are exponential distribution.
To know more about Poisson distribution visit:
brainly.com/question/17280826
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Answer:2 inside 3 dogs 3 inside 6
Step-by-step explanation:
EXPLANATION
If receive 15% of a profit, and considering a total profit of $600, the amount is given by the expression:
Profit = 15% of 600
We must turn 15% into a decimal form by dividing it by 100 as follows:
15/100 = 0.15
So, the computed value is:
Profit = 0.15 x 600 = $90
The answer is $90.
Step-by-step explanation:
<u>Properties used</u>
- logₐ a = 1
- log aᵇ = b log a
- log ab = log a + log b
See the steps below
- - log (4*10⁻³) =
- - (log 4 + log 10⁻³) = (log 4 ≈ 0.6 rounded)
- - (0.6 - 3*log 10) =
- - (0.6 - 3*1) =
- - (0.6 - 3) =
- - (- 2.4) =
- 2.4
