- MATH 367, fall 98 Due: Mon Apr 15
- MATH 367, Spring 2002 Due: Tues Feb 11
- A Short Maple Primer Krister Forsman, Dept. of Electrical Engineering
- Hypatia and Her Mathematics Michael A. B. Deakin
- MATH 367, Spring 2002 EXAM 4, Take Home part. Due May 8
- Programming in Maple: The Basics. Michael Monagan
- Teaching Portfolio Karin Reinhold, Assistant Professor
- MATH 403A, fall 98, CHAPTERS 7 & 8 Benefit Reserves
- MATH 367, Fall 98, CHAPTER 3 Section 1
- MATH 367, fall 98, CHAPTER 9 Markov Chains
- MATH 367, spg 98, CHAPTER 6 Section 3, Apr 1: Normal Distribution
- MATH 403A, fall 98, CHAPTER 5 Actuarial Present Values
- MATH 403A, fall 98, CHAPTER 4 Section 4.3, Problems
- MATH 403A, fall 98, CHAPTER 3 X = age-at-death.
- MATH 403A, fall 98, CHAPTER 3 Section 3.6
- MATH 403A, fall 98, CHAPTER 4 Section 4.2, 4.3
- MATH 367, fall 98 QUIZ 1, Sept 16
- MATH 367, fall 98 PROJECT 1
- MATH 403A, fall 98, CHAPTER 3 Section 3.7
- Honors Calculus Mat 119, Spg 1999 Task 1: Curve of Least
- MATH 403A, fall 98, CHAPTER 3 Section 3.8
- MATH 403A, fall 98, CHAPTER 4 Section 4.2
- MATH 403A, fall 98, CHAPTER 6 Benefit Premiums not defined by the Equivalence Principle
- MATH 367, fall 98, CHAPTER 5 Section 2, Oct 29
- MATH 403A, fall 98, CHAPTER 6 Benefit Premiums
- MATH 367, fall 98, CHAPTER 4 Section 1,2
- MATH 403A, fall 98, CHAPTER 4 Probabilities involving the present value random variable
- MATH 367, Fall 98, CHAPTER 3 Section 4
