2. X1,...,X, are iid exponential(1) random variables, with density function f(x) = e~*, c.d.f. F(r) = 1-e* for r> 0. Let Y, = max(X;). PLYus x)= (l-e *)* -; For any given I, find P(Y, < log n + x).

2. X1,...,X, are iid exponential(1) random variables, with density function f(x) = e~, c.d.f. F(r) = 1-e for r> 0. Let Y, = max(X;). PLYus x)= (l-e ) -; For any given I, find P(Y, < log n + x).

Name: Kindly let me know if I am right or not 2. X1,..., X, are iid exponent
Uploaded: 2024-03-20T06:38:44.000Z
Channel: Bartleby
Description: Kindly let me know if I am right or not 2. X1,..., X, are iid exponential(1) random variables, with density function f(x) = e-²,c.d.f. F(x) = 1 – e=² for x > 0. Let Y, = max(X;).-; For any given z, find P(Y, S log n + 2). PCYu

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter6: The Trigonometric Functions

Section6.4: Values Of The Trigonometric Functions

Problem 23E

See similar textbooks

Similar questions

* Consider the probability density function fx (x) = a e-b lel where X is the random %3D variable which assumes all the values from (i) relation between a and b -00 to -00, Find (ii) the probability of finding X in the range 1 to 2.
Let the density function of a random variable X be given by fx(x) = 0x®-', 0
The number X is chosen at random between 0 and 1. determine the density functions of the random variables V = X/(1 - X) and W = X(1 - X)
5. (12') Let X be a random variable with the probability density function Jax +b, S(x)=- 0, otherwise Find a and b such that E(X)
Let Y be a random variable with pdf f(y)= (1/18)(y^3−1) for 1<y<3.(a) Calculate P (Y > 2.5).(b) Calculate the variance of Y .
Let X be a random variable with pdf f(x) = kx*,-1
Let the density function of random variable x be given by fx(x) =0x^0-1, 0<x<1 Suppose x1, x2.. Xn be random sample taken from above population. Define an estimator with=-log(xi) here the new random variable with follows
Let f(x) is density function of continuous random variable x then the (expected value E(x Ek) = [ xfx)dx Ew) = [_fx)dx - 00 Ek) = ] -xfx)dx Ex)= | xf(x)dx
Be X a random variable with density function defined by f(x) = -2², , x>0. 3 Get the moment-generating function and based on it, calculate the average and variance of X.
Q2/ If the probability density function of X is : f(x)% = (1+e-*)2 1 then what is the probability density function of y= %3D 1+e-*
A random variable X has the probability density function as f(x) = Ax(9-X2) 0 ≤ x ≤ 3 = 0 otherwise Find the value of A, the mean and the standard deviation of X.
Let X a random variable with density function = e- . 1(0,00) (x). Determine tha density function of Y = 1+X