please give all the correct answer with explanations, include any theorem if it is used. thankyou

![(iv). Grinen, f(x)=se ; for Isa<3 otherwise (9). .. since we know po flas da = 1 that ; ne [a, b] Spendre - Sade - e [3-15 =](http://img.homeworklib.com/questions/8c651ce0-459a-11ec-b8ad-a563332e6b91.png?x-oss-process=image/resize,w_560)
![o Thus; JELX) =21 vode (X)= E(X2) - [E(x)]2 :: E(X2) = 2 flas de = 22 de Elx?) = 3 1. Var (x) = E(X2) - TE (x)] 13-12 = 13 -](http://img.homeworklib.com/questions/8d0e7980-459a-11ec-a6f9-277227a74eb4.png?x-oss-process=image/resize,w_560)
please give all the correct answer with explanations, include any theorem if it is used. thankyou...
With Explanation Please.
2- Choose the correct answer If the continuous random variable X is uniformly distributed with a mean of 70 and a standard deviation of (10v3). The probability that X lies between 80 and 110 is: a. Farundom variable hass pobabiliy densitE osone o the ab A 1/4 D 2/3 b. If a random variable X has a probability density functiontada 30 +4) 0sxs1 then the variance of X is closest to A/0.084 rre . B 0.519 С...
Question 4 A continuous random variable X which represents the amount of sugar (in kg) used by a family per week, has the probability density function (x)-{06r' + 18x-12 ; ishervise : otherwise (iv) Determine the mean and variance of X (v) Determine Var (4X?). Question 5 Consider the following probability distribution for X 30.3 10.2 0.2 0.1 (i) Find E(X). (ii) Find E(2x +4x). (ii) Determine the MGF of X (iv) Calculate Var (X) using MGF ofx Question 6...
give the answer in detail
9. Let X be a continuous random variable with probability density function given by 0 otherwise Find the probability density function of Y X2 +3
Please don’t answer me by hand written.. Would be better
if you use your PC to answer so it’s clear for me to read . Thanks
!
Question 4 A continuous random variable X which represents the amount of sugar in kg) used by a family per week, has the probability density function -6x+18r-12 1ss2 otherwise iv) Determine the mean and variance of X (v) Determine Var (4X2). Question 5 Consider the following probability distribution for X 0.2 0.3 0.2...
Please give the correct answer with explanations, thankyou
• Find the power delivered to an element at t = 5 ms if the current entering the positive terminal is i = 5 cos 60nt A, and the voltage is as follows: • (Worked solutions of examples are given in class) (a) v = 2i v (b) v = 3 v (c) v=10+5 [i()dt V (Practice ct v= 10 + 5 V (Practice Problem) Answer: (a) p = 17.27 W absorbed...
With explanation please.
2- Choose the correct aaswer (Write dowu the correct answer letter AND valuc at your answer a. | 1f random variable Xhas a mea Mr O a standard deviation ơx 4, and (C) 2 and σ r 16 (1) μ,--3 and σ r-8 dE) none of the above t. b. If the continuous random variable X is uniformly distributed witlh a mean of 45 and a variance of 75. The probability that X lies between 40 and...
please give correct answers to these 3 questions with
explanations, thankyou
ALO3E01 Predict the product of the following reaction: Select the correct structure for the electrophile in the following reaction ALO3M03 What is the product in the hydrogenation reaction of the following alkene? . CI Ms. AICI Select one: Select one: Select one: o a e at b. СІ AICI: x Ос ci-A1-C1z + O d. 3 |_c-Å– e. ooh |_ci-A1-C13
PLEASE ANSWER ALL
QUESTION 1 1 points Save Answer A random variable is a uniform random variable between 0 and 8. The probability density is 1/8, when 0<x<8 and O elsewhere. What is the probability that the random variable has a value greater than 2? QUESTION 2 1 points Save Answer The total area under a probability density curve of a continuous random variable is QUESTION 3 1 points Save Answer X is a continuous random variable with probability density...
(e) A continuous random variable X has the probability density function given by: f(x) = ( 2x/√ k for 0 ≤ x ≤ 2 0 otherwise. i. Show that the constant k equals 16. ii. Find the expected value of X. iii. Find the variance of X. iv. Derive the cumulative distribution function, F(x). v. Calculate P(X < 1 | X < 1.5)
please answer correctly and show work
10. (12 points, 6+6) Let the joint probability density function of a bivariate continuous random variable (X,Y) is defined by Sc(x + y) if 0 Sy su <1, f(x,y) = 3 0 otherwise. (1). Find the value of constant c. (2). Find E(X)