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        <description>Mathematics 340 - Fall 2013

Problem Set # 1

Chapter 1

Problems: 10, 22, 29

Theoretical Exercises: 7

Chapter 2

Theoretical Exercise: 4

This Problem Set is due at the beginning of class, Monday, 9 September.</description>
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        <description>Mathematics 340 - Fall 2013

Problem Set # 2

Chapter 2

Problems: 29, 42, 46, 52

Theoretical Exercise: 10

This Problem Set is due at the beginning of class, Monday, 16 September.</description>
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        <description>Mathematics 340 - Fall 2013

Problem Set # 3

Chapter 3

Problems: 3.12, 3.23, 3.49, 3.74, 3.76

This Problem Set is due at the beginning of class, Monday, 23 September.</description>
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        <description>Mathematics 340 - Fall 2013

Problem Set # 4

Chapter 4

Problems: 4.35, 4.46

Theoretical Exercises: 4.7, 4.11

This Problem Set is due at the beginning of class, Monday, 7 October.</description>
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        <description>Mathematics 340 - Fall 2013

Problem Set # 5

Chapter 4

Problems: 4.54

Theoretical Exercises: 4.19, 4.27

Chapter 5

Problems: 5.4

This Problem Set is due at the beginning of class, Wednesday, 16 October.</description>
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        <dc:date>2013-10-17T08:00:39+00:00</dc:date>
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        <description>Mathematics 340 - Fall 2013

Problem Set # 6

Chapter 5

Problems: 5.8, 5.14, 5.40

Theoretical Exercise: 5.30

This Problem Set is due at the beginning of class, Monday, 21 October.</description>
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        <description>Mathematics 340 - Fall 2013

Problem Set # 7

Chapter 5

Theoretical Exercise: 5.19

This Problem Set is due at the beginning of class, Monday, 4 November.</description>
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        <description>Mathematics 340 - Fall 2013

Problem Set # 8

Chapter 6

Problems: 6.1, 6.10, 6.19, 6.22

This Problem Set is due at the beginning of class, Monday, 11 November.</description>
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        <dc:date>2013-11-12T18:18:03+00:00</dc:date>
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        <description>Mathematics 340 - Fall 2013

Problem Set # 9

Chapter 6

	*  Suppose $X$ and $Y$ are independent random variables, each uniformly distributed on $(0, 1)$. Find the probability density function of $Z = XY$.
	*  Suppose $X$ and $Y$ are independent binomial random variables, each with probability of success $p$$X$$n$$Y$$m$$X + Y$$n + m$$p$</description>
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