Last Name:
Mat 1339 C Fall 2015, Midterm 2
November 8th, 2015
Instructor: Arash J amshidpey
First Name:
Student Number
Instructions:
Duration of the exam: 80 minutes
Total marks: 50
No books or notes are permitted during the exam.
Only basic calculato

MAT 1339A Midterm 1 ~ 2016
Professor: Jeeon Bramlmrger
Last Neune: ,watptlsla111e2
Student Number:
Instructions: This midterm consists of =1 multiple choice questions followed by 4 long answer
questione. The multiple Choice thstions are worth 2 poin

Final Examination
Math1339 (C) Calculus and Vectors
December 22, 2010
09:30-12:30
Sanghoon Baek
Department of Mathematics and Statistics
University of Ottawa
Email: [email protected]
Final Examination
MAT 1339 C
Instructor: Sanghoon Baek
December 22, 2010

Math 1339 (C) Fall 2010 Final Examination
3902—43
for :2: < ~1
Problem 1: 10 o' t‘ Lt a: = $+1 ’
( pmb) e f<> {2m2+A, formZ—«l.
(a) (5 points) For What value of A is continuous at 93 2 ——1? Justify
your answer.
(b) (5 points) Use the deﬁnition of the

University of Ottawa
Department of Mathematics and Statistics
MAT1339A Test 1 Fall 2014 (B)
Oct 7, Tuesdays, 13:00-14:20, 80 minutes.
Professor: Dr. Hua
Instructions:
This exam consists of two parts. Part I has ve multiple-choice questions (2 points each

University of Ottawa
Department of Mathematics and Statistics
MAT1339A Test 1 Fall 2014 (A)
Oct 7, Tuesdays, 13:00-14:20, 80 minutes.
Professor: Dr. Hua
Instructions:
This exam consists of two parts. Part I has ve multiple-choice questions (2 points each

MAT1339 A
Fall 2014
Assignment 1
Due: September 23: 6:00pm.
Please submit your assignment on or before 6:00pm. You need to
put your assignment into the box in the Hall of Math Building,
585 King Edward. '
Instructor: Dr. Hua
Instructions:
You should show

MAT 1339A Fall 2014
INTRODUCTION TO Calculus & Vectors
Instructor: Dr. Hua
E-mail: [email protected] (Your email subject: MAT1339A)
Office Hours: B07-A, 585 King Edward: Tuesdays and Thursdays, 2:30-3:30pm; or by
appointment, or by email.
Course web: Vir

MAT1339 A
Fall 2014
Assignment 1
Due: September 23: 6:00pm.
Please submit your assignment on or before 6:00pm. You need to
put your assignment into the box in the Hall of Math Building,
585 King Edward.
Instructor: Dr. Hua
Instructions:
You should show yo

MAT 1339, Fall 2013 Assignment 4
Due NOV29th 11:59 AM.
Late assignments will NOT be accepted. An assignment drop-o box is assigned for this
course and is located at Math department. (KED 585)
Professor: Maryam Hosseini
Student Name
Student Number
By signi

MATH. 1339 - Practice Exam.
1
MATH 1339-Practice Midterm # 2-2013
Question 1. Find two real numbers such that the sum of their squares is equal to 100 and
their product is maximum.
Question 2. Let u be the vector which makes the angle of 200 degree with t

Chapters 4 and 5
Goals
to know the derivatives of the trigonometric functions and be able to use them in
applications
to know the derivatives of exponential functions
to understand the properties of the exponential function f (x) = ex
to understand th

MAT 1339 Section A
Calculus and Vectors
Assignment 1
September 2015
DUE DATE: NO LATER THAN 16:00 on Tuesday September 29.
The mark of 0 will be given to any assignments handed in later than that.
Instructor: Dr. Mathieu Lemire
Instructions:
- Your must s

a/
1 a) U9? intervan to describe the domain of the function f ( 1:) — 31:2 7—41: + 2
. i . . , f . . . 4 3x _ 8 .
(2 points)
\/2' -—. 5
1) Use intervals to describe the domain of the function g(a:) = 41: 1:5 .
(2 points)
34'2-‘1’6 #9 CW W
91/3X~9 Wk 0

MAT 1339 Section A
Calculus and Vectors
Assignment 2
November 2015
DUE DATE: NO LATER THAN 16:00 on Thursday November 5th.
The mark of 0 will be given to any assignments handed in later than that.
Instructor: Dr. Mathieu Lemire
Instructions:
- Your must s

Questions for Midterm Preparation
1) Calculate the following limits. If no limit exists, state the reason
lim/ x2 1
x
x
1
lim / x2 + 6x + 1
5
lim /
x
x
lim/
x2
2 x2 + 2
3 x2
x+3
+ 8x + 15
2. Provide two answers for Assignment 1, Question 3. (Note that in

MAT 1339B Winter 2016 Assignment 1
Due: Monday, January 25, 2016 at 3:00 p.m. in KED 585
Instructions: Complete your assignment on seperate sheets of
paper. It is not necessary to print off these question sheets. Show
all of your work.
Question 1:
a) Find

Questions for Midterm Preparation
1) Find the equation of the tangent line to f (x) = ex sin(x) at x = 1
The point of the curve to which the tangent line is tangential is
(1, f (1) = (1, esin(1). f 0 (x) = ex sin(x) + ex cos(x) and so the slope of this
ta

MAT 1339B Winter 2016 Assignment 3
Due: Wednesday, April 6, 2016 at 3:00 p.m. in KED 585
Instructions: Complete your assignment on seperate sheets of
paper. It is not necessary to print off this question sheet. Show
all of your work.
Question 1:Sketch the

MAT 1339B Winter 2016 Assignment 2
Due: Tuesday, February 29, 2016 at 3:00 p.m. in KED 585
Instructions: Complete your assignment on seperate sheets of
paper. It is not necessary to print off this question sheet. Show
all of your work.
Question 1: Let the

MAT 1339 C: Introduction to Calculus and Vectors (Fall 2015)
Assignment 1: Due date on September 28
Instructor: Arash Jamshidpey
Name:
Student Number:
1. Find the domain and the inverse of the following functions:
a) f (x) =
b) f (x) =
3
1 x7
3x+2
2x5
1
2

MAT 1339 C: Introduction to Calculus and Vectors (Fall 2015)
Assignment 2: Due date on November 4
Instructor: Arash Jamshidpey
Name:
Student Number:
1.
a) Determine the equation of the tangent to the curve y = tan x+2 cos x
at x = 4 .
2
b) Show f 0 (0) =

MAT 1339 C: Introduction to Calculus and Vectors (Fall 2015)
Assignment 3: Due date on December 4th, 3:30 p.m.
Instructor: Arash Jamshidpey
Name:
Student Number:
1. Let ~u, ~v and w
~ be three vectors. Simplify the following vectors:
a) (2(~u + w)
~ ~v )

Questions for Midterm Preparation
1) Calculate the following limits. If no limit exists, state the reason
lim/ x2 1
x
1
Solution: This limit does not exist. The left-hand limit cannot be
evaluated because for all x < 1 x2 1 = (x 1)(x + 1) is negative.
x
l

MAT 1339 Section A
Calculus and Vectors
Assignment 3
December 1st, 2015
DUE DATE: NO LATER THAN 16:00 on Thursday December 3rd.
The mark of 0 will be given to any assignments handed in later than that.
Instructor: Dr. Mathieu Lemire
Instructions:
- Your m

MAT1330
Student
Total
Q5
/3
13
Question 1. Find the Taylor
Midterm 11
of degree3 for J(x) = sin(2x) + F with center point
Sin c to o
g Ofc
f (0.1)
b) Use this polynomial to approximate
6
Page 2
MAT13303X -Midterm11
Student #
Question 2. Find the derivativ