Note:
Name:
ID:
University of Texas at Arlington
Department of Electrical Engineering
EE 3330 Probability and Random Signals
Fall 2013
Instructor: Dr. Venkat Devarajan
Quiz 2
21st October 2013
Duration: 20 min
This is a closed book, closed notes test.
Che
Name: _
ID: _
University of Texas at Arlington
Department of Electrical Engineering
EE 3330 Probability and Random Signals
Spring 2013
Instructor: Dr. Venkat Devarajan
Quiz 2
20th February 2013
Duration: 20 min
Note:
This is a closed book, closed notes te
Name: _
ID: _
University of Texas at Arlington
Department of Electrical Engineering
EE 3330 Probability and Random Signals
Spring 2013
Instructor: Dr. Venkat Devarajan
Quiz 3
27th March 2013
Duration: 20 min
Note:
This is a closed book, closed notes test.
University of Texas at Arlington
Department of Electrical Engineering
EE 3330 Probability and Random Signals
Spring 2013
Instructor: Dr. Venkat Devarajan
SOLUTION - Quiz 1
6th February 2013
Duration: 20 min
Note:
This is a closed book, closed notes quiz.
Name:
ID:
University of Texas at Arlington
D rtme f ' E in
EE3330 Probability and Random Signals
Spring 201 1
Instructor: Dr. Venkat Devarajan
Test 2
[Includes a Make-up test for Test 1 and a separate Test 2.
Attempt the make up test only if you made less
1 1/4/2010 Test 2 . 2
1. Given the followingjoint distribution between X and Y (X values are along the row and
Y along the columns)
a) Marginal density function of X ; i.e X versus P[X = x]
b) Marginal density function of Y
c) Find E[X
(0 EW]
e) Var[X]
50LU770N;
Test 11 Summer 2011, Oraintara
EE3 330
Date: 7/28/11
Time: 10:30 AM - 12:20 PM
Problem 1: [50 pts] The jointly continuous random variables X and Y have joint pdf
_ acey, if0<m<y<1,
fXY($y) _ cfw_ 0, otherwise,
where a is the normalization consta
Name:
ID:
form/0N:
University of Texas at Arlington
De artment Electrical En ineerin
EE 3330 Probability and Random Signals
Fall 2011
Instructor: Dr. Venkat Devarajan
Test 2
November 2, 2011
Duration: 1 hr 20 min.
This is a closed book, closed notes t
Name:
ID:
SQLUT/zDA/y.
University of Texas at Arlington
Department of Electrical Engineering
EE 3330 Probability and Random Signals
Fall 2013
Instructor: Dr. Venkat Devarajan
Quiz 1
18th September 2013
Duration: 30 min
This is a closed book, closed notes
Name: _
ID: _
University of Texas at Arlington
Department of Electrical Engineering
EE 3330 Probability and Random Signals
Spring 2013
Instructor: Dr. Venkat Devarajan
Quiz 4
May 1, 2013
Duration: 20 min
Note:
This is a closed book, closed notes test.
One
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UTA EE-3330
Prof. Venkat Devarajan
Homework Set #2
Solution
Let P(A) = 0.8, P(Bc) = 0.6, and P(AU B) = 0.8. Find
(a) P(Ac|Bc).
(b) P(Bc|A).
1)
Soln
a)
b)
2)
Soln
Suppose that the evidence of an event B increases the probability of a criminals guilt;
that
UTA EE-3330
Prof. Venkat Devarajan
Homework Set #1
Solution
A number X is selected at random in the interval [2, 2]. Let the events A = cfw_X < 0,
B = cfw_|X 0.5| < 1, and C = cfw_X > 0.75.
a) Find the probabilities of B,A B, and A C.
b) Find the probabil
UTA EE-3330
Prof. Venkat Devarajan
Homework Set #2
1)
Let P(A) = 0.8, P(Bc) = 0.6, and P(AU B) = 0.8. Find
(a) P(Ac|Bc).
(b) P(Bc|A).
2)
Suppose that the evidence of an event B increases the probability of a criminals guilt;
that is, if A is the event tha
UTA EE-3330
Prof. Venkat Devarajan
Homework Set #1
1)
A number X is selected at random in the interval [2, 2]. Let the events A = cfw_X < 0,
B = cfw_|X 0.5| < 1, and C = cfw_X > 0.75.
a) Find the probabilities of B,A B, and A C.
b) Find the probabilities
A. Leon-Garcia
INSTRUCTORS SOLUTIONS MANUAL
Probability, Statistics, and Random Processes for Electrical Engineering
12-1
Chapter 12: Introduction to Queueing Theory
12.1 & 12.2 The Elements of a Queueing Network and Littles Formula
12.1
A. Leon-Garcia
IN
SOL UT: 0/)!
Test I Summer 2011, Oraintara
EE3330
Date: 6/30/11
Time: 10:30 AM 12:20 PM
Problem 1: [50 pts] The random variable X has the density function
102W) cfw_C(lmz) ifogmgl
otherwise.
I
E (3.) Find 6. 2
i ' - lac dz
(b) Find the distribution
Waiting Lines
Waiting Lines Example
1
1.
Students arrive at the Administrative Services Office at an
average of one every 15 minutes, and their request take on
average 10 minutes to be processed. The service counter is
staffed by only one clerk, Judy Gums
Chapter 2
Object-Oriented Design
(OOD) and C+
Data Structures Usin
1
Chapter Objectives
Learn about inheritance
Learn about derived and base classes
Explore how to redefine the member
functions of a base class
Examine how the constructors of base and
Name: Lgéur/ON
ID: 6 77
University of Texas at Arlington
Department of Electrical Engineering
EE 3330 Probability and Random Signals
Spring 2012
Instructor: Dr. Venkat Devarajan
Test 1
7th March 2012
Duration: 1 hr 20 min.
. Note:
0 This is a clo