Problem Set 1

MIME-Version: 1.0 Content-Type: multipart/related; boundary="----=_NextPart_01C8AAE7.0C5C6C10" This document is a Single File Web Page, also known as a Web Archive file. If you are seeing this message, your browser or editor doesn't support Web Archive files. Please download a browser that supports Web Archive, such as Windows® Internet Explorer®. ------=_NextPart_01C8AAE7.0C5C6C10 Content-Location: file:///C:/A30446F3/Assignments.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Problem Set 1

Problem Set 1 (5 points, Due: 2/1/08 5:00pm)

Evaluate the following:

1)      8!

2)      5!

3)      ₌

4)      ₌

5)      ₌

6)      ₌

7)      ₌

8)      ₌

Chapter 1 (Page 17): 2, 6, = 11,20,21 & 32.

Problem Set 2 (5 points, Due: 2/8/08 5:00pm)

   C= hapter 2 (page 38): 4, 10, 12(a), 12(b), 14, & 35.

Problem Set 3 (5 points, Due: 2/15/08 5:00pm)

Chapter 3 (page 82): 8,10,12,14,& 21

Problem Set 4 &n= bsp; (5 points, Due: 2/22/08 5:00pm)

Chapter 3 (page 86): 24, 40, & = 44.

Optional problems: (5 bonus points): 32 & 43.

Problem Set 5 (Not required to hand in; Students are t= rusted on this one!)

   C= hapter 3 (page 90): 47, 48, 57, 59, 64 & 65.

Problem Set 6 (8 points, Due: Wed. 3/26/08 5:00pm) You can= turn it in after spring break.

    Chapter 4 (page 138): 3, 5, 23, 37 (use continuous distribution), 41= , 42

    Optional problems (3 bo= nus points): 30 & 45.

    Note: to verify a function is a continuous density, we need to show both f(x)>=3D0,

      and integr= ation of f(x) from minus infinite to infinite is 1.

Problem Set 7 (5 points, Due: Fri. 3/28/08 5:00pm) Extended to Mon. 3/31/08 5:00pm

    Chapter 4 (page 147): 47, 50, 53 & 65

Problem Set 8 (5 points, Due: Fri. 4/4/08 5:00pm)

   &nb= sp; Chapter 5 (page 181): = 5, 10 & 16.

Problem Set 9 (Highly Recommended; Not required to han= d in)

Page 223= #33

Page 253= #47

Additional question #1. If the Pearson’s correla= tion coefficient between X and Y is -0.7. What can we say about the relationship between them? What type of scatter plot will we get if we plot X against Y?=

Additional question #2: For a random variable X, the following histogram is observed. What t= ype of distribution might describe the behavior of X?

Problem Set 10 (10 points, Due Fri. 4/25/08 5:00pm)

   C= hapter 8 (page 291): # 10, 37, 39, 40 & 44.

Problem Set 11: (Recommended)

Chapter 9 (page 326): #1,= 2, & 7

Chapter 10 (page 361): #1= 3 (except (a), assuming equal variance), 14(except (a), assuming equal variance), 21,= 24, 27, 31, & 34.

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