Wait times for a bus follow a uniform distribution over the interval 0 to 10 minutes. Determine the probability that a person wi
1 answer:
Answer:
P(x=4) = 0.4
Step-by-step explanation:
The density function of a continuous r.v is called a uniform distribution when between the end points any two sub intervals of the same length containing X, have the same probability.
f(x)= 1/ b-a a≤ x≤ b
Here a = 0 and b= 10 but we want to know the probability of wait time between 4 minutes and 10 minutes
P (X=x) = (x-a) 1/(b-a)
P(x=4) = (4-0) 1/ 10-0
= 4/10= 0.4
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(-2.4)
(0, -4)
So:
On the other hand, the point z is (0,2).
Then the cut point with the "y" axis is 2.
The equation of the line is:
We test the points:
(-4,1)
Is fulfilled
(1, -2)
It is not true
(2,0)
It is not true
(4,4)
It is not true
Answer:
Option A
The quotient is x^2
The remainder is 2
Step-by-step explanation:
We need to divide:
The division is shown in figure attached.
The quotient is x^2
The remainder is 2
Keywords: Division of polynomials
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