The random variable X takes the values 0, 1, 2 according to one of the following distributions: P(X=0) P(X=1) 3p 0< p < / p² 0
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- I need help with this please parts a and bUniform distribution of traffic accidents on a 123 km road (f(x)=C)As it is accepted;a) Determine the value of the constant C,b) Find the additive distribution function (e.d.f =F(x)=?) with respect to the random variable x,c) Find the probability of an accident between 70 and 93 km of the road. (Work 5 digits after the comma.)deviation of x to 5? Explain to someone who knows nothing about statistics the measurement to reduce the standard advantage of of a single measurement. reporting the average of several measurements rather than the result A sample of young men, continued. Suppose that the blood cholesterol levels of all men age 20 to 34 years follows the Normal distribution with mean per deciliter (mg/dl) and standard deviationo =41 mg/dl. M = u = 188 milligrams 13.5
- Please I want a handwritten solution, not printed7-10. Suppose that the random variable X has the continu- ous uniform distribution f(x) = = [1, 0≤x≤1 10, otherwise Suppose that a random sample of n = 12 observations is selected from this distribution. What is the approximate probability distribution of X- 6? Find the mean and vari- ance of this quantity.Assume a member is selected at random from the population represented by the graph. Find the probability that the member selected at random is from the shaded region of the graph. Assume the variable x is normally distributed. Standardized Test Composite Scores 28633Score mu equals 21.3 sigma equals 5.428 less than x less than 33 x A graph titled "Standardized Test Composite Scores" has a horizontal x-axis labeled "Score" from about 2 to 40 with tick marks at 6, 28, and 33. A normal curve labeled μ = 21.3 σ = 5.4 is centered above the x-axis at 21.3. Two vertical line segments extend from the curve to the x-axis at 28 and 33. The area below the curve and between the two vertical line segments is shaded and labeled 28 < x < 33. The probability that the member selected at random is from the shaded area of the graph is nothing . (Round to four decimal places as needed.)