Posted inUncategorized

Assume (x,Y) is a continuous bivariate random variable with the joint probability density function (PDF): f_(x,Y)(x,y)={(0.5,|x|+|y|=0,),(-z.,z

Assume (x,Y) is a continuous bivariate random variable with the joint probability density function (PDF): f_(x,Y)(x,y)={(0.5,|x|+|y|<1,),(0, otherwise. ):} Here, |z| is the absolute value of z : |z|={(z,z>=0,),(-z.,z<0.):} (a) Find the marginal PDF of x . (b) Define Z=x+Y . Find the cumulative distribution function (CDF) of Z . Name the distribution of Z and its parameters. (c) Now define W=|x|+|Y| . Find the CDF of W . Find the mean E(W) .

 

Related posts:

  1. Hospitals
  2. N 684 Module 2 Discussion Define Cultural Competence And Advocacy And Then Provide An Example From Your Practice That Demonstrates Your Skill Level In That Area
  3. NRSG 413 Unit 4 – Individual Project 
  4. IF3061QA Critically analyse and review the research article and evaluate the research article ( strengths and weakness of articles): Researching Inequality Assignment, LMU, UK
Last updated on