1. Clicker Question 1
Given: f(x) = 1 + x + x2/2 + x3/3! + x4/4!, g(x) = x - x3/3! + x5/5!, and h(x) = (x –1) – (x –1)2/2 + (x –1)3/3 – (x –1)4/ (x –1)5/5 – (x –1)6/6. A calculator would compute sin( ) by computing:
A. f(0.435) D. g(0.435) + 12
B. g(0.435) E. g( )
C. h(0.435)

2. Clicker Question 2
Given: f(x) = 1 + x + x2/2 + x3/3! + x4/4!, g(x) = x - x3/3! + x5/5!, and h(x) = (x –1) – (x –1)2/2 + (x –1)3/3 – (x –1)4/ (x –1)5/5 – (x –1)6/6. A calculator would compute e6.435 by computing:
A. f(0.435) D. 6(2.7183) + f(0.435)
B. g(0.435) E. (2.7183)6 f(0.435)
C. h(0.435)

3. Clicker Question 3
Given: f(x) = 1 + x + x2/2 + x3/3! + x4/4!, g(x) = x - x3/3! + x5/5!, and h(x) = (x –1) – (x –1)2/2 + (x –1)3/3 – (x –1)4/ (x –1)5/5 – (x –1)6/6, and ln(10)  A calculator would compute ln(6.435) by computing:
A. f(6.435) D h(0.6435)
B. g(6.435) E h(0.6435)
C. h(6.435)

4. End-of-Semester Schedule
Hand-in #4 is due tomorrow (Thurs 12/12) at 4:45.
It will be returned outside my door, together with your clicker score and average coming into the final, sometime on Monday (I’ll you when ready).
Office hours: Thursday 3:15-4:45 (as usual), Monday 11-noon and 3-5, Tues 10-noon, Wed 2-4.
Final exam is 6-9 pm Wed Dec 18. Standard format. You may bring 2 reference sheets (4 sides). It will cover the whole course with slight emphasis on the infinite series (as that has not yet been tested).