MAT 1339 B
Winter 2011
March 8, 8:30
Instructor S. Baek
Midterm #2
Max = 100
Name :
Student Number:
Time: 80 min.
Only basic scientic calculators are permitted: non-programmable, non-graphing, no
dierentiation or integration capability. Notes or books a
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M l
MAT 1339 [
Introduction to Calculus and Vectors
(Summer 2012)
Assignment II Due Thursday, July 26.
Student Name: {a 9
Student Number:
Student Uottawa Email:
Problem 1: (20 marks) A game store sells an average of 1
MAT 1339
Introduction to Calculus and Vectors
(Summer 2012)
Assignment IV Due Tuesday, August 14.
Student Name:
Student Number:
Student Uottawa Email:
Problem 1: (25 marks) Let u = [2, 2, 1], v = [0, 3, 4] and w = [3, 4, 5]. Let be the
angle between u and
MAT 1339
Introduction to Calculus and Vectors
(Summer 2012)
Assignment I Due Monday, July 16
Student Name:
Student Number:
Student Uottawa Email:
Problem 1:(20 marks) Let an = 1
n3
,
n
bn = 1
n
.
n3
Find the following:
1. (5 marks) a6 =
a100 =
a1000 =
2
MAT 1339
Introduction to Calculus and Vectors
(Summer 2012)
Assignment II Due Thursday, July 26.
Student Name:
Student Number:
Student Uottawa Email:
Problem 1: (20 marks) A game store sells an average of 120 games per week at $ 49 each.
A market survey i
l 0
MAT 1339 11(4)
Introduction to Calculus and Vectors
(Summer 2012)
Assignment I Due Monday, July 16
Student Name:
Student Number:
Student Uottawa Email:
Problem 1:(20 marks) Let a" = 1 13;, (2n = 1 Find the following:
2
1. (awkSMSJBi'l-qwi 47
MAT 1339 C
Fall 2010
November 3rd, 5:30
Instructor. S. Baek
TEST #2
Max = 20
Student Number:
Time: 80 min.
Only basic scientic calculators are permitted: non-programmable, non-graphing, no
dierentiation or integration capability. Notes or books are not
MAT 1339 B
Winter 2011
February 11th, 10:00
Instructor S. Baek
Midterm #1
Max = 100
Name :
Student Number:
Time: 80 min.
Only basic scientic calculators are permitted: non-programmable, non-graphing, no
dierentiation or integration capability. Notes or
MAT 1339
Introduction to Calculus and Vectors
(Summer 2012)
Assignment III Due Monday, August 06.
Student Name:
Student Number:
Student Uottawa Email:
Problem 1: (35 marks) Find the derivative of the functions:
(a) (5 marks) f (x) = etan x Note that : tan