Math 1710.621 - Calculus 1

MTWR 10-10:50 LANG 212

Instructor - J. Iaia

Office - GAB 420

Office phone - 4704

Office hours - MW 11-1 or by appt.

e-mail - iaia@unt.edu


Exams

Each exam is worth 20% of your final grade.

Exam 1: Feb. 11

Exam 2: Mar. 11

Exam 3: Apr. 15

Final : May 11, 8am-10am.

Homework

Homework is worth 20% of your final grade.

Homework is collected daily.


Homework #1 - Due 1/20/10

Ex 2.1 - 1,2

Ex 2.2 - 12-32 even

Homework #2 - Due 1/21/10

Ex 2.4 - 1,2,3,11-18

Homework #3 - Due 1/25/10

Ex 2.4 - 4-8, 22-30 even

Homework #4 - Due 1/27/10

Ex 2.3 - 38,43,44

Show that the limit as x goes to 3 of (x+3)/(x+4) is 6/7.

Homework #5 - Due 1/28/10

Show that the limit as x goes to 3 of 1/(x-4) is -1.

Show that the limit as x goes to 4 of the square root of x is 2.

Homework #6 - Due 2/1/10

1. Prove lim_{x -> 2} x^4 = 16.

2. Prove lim_{x -> 1} x + (1/x) = 2.

3. Prove lim_{x -> 1/5} (1/x) = 5.

Homework #7 - Due 2/2/10

Ex. 2.6 - 1-4, 35-40

Homework #8 - Due 2/3/10

Use the definition of derivative (as a limit) to find the derivative of: f(x) = x^3, f(x) = 1/x, f(x) = x^2 + x, and f(x) = x^(1/3).

Homework #9 - Due 2/4/10

Ex. 3.1 - 27-30, 39-44

Ex. 3.2 - 1-10

Homework #10 - Due 2/8/10

Ex. 3.2 - 17-26, 39,40

Homework #11 - Due 2/9/10

Ex. 3.4 - 7-20

Homework #12 - Due 2/10/10

Ex. 3.4 - 3-6, 21-26

Homework #13 - Due 2/16/10

Ex. 3.5 - 28-46 even, 59

Homework #14 - Due 2/18/10

Ex. 3.3 - 9,11,12,13

Ex. 3.5 - 27-47 odd

Derivative Quiz #1 on 2/22/10!

Homework #15 - Due 2/23/10

Ex. 3.7 - 11,15,17,18,21,22,27,32,36

Homework #16 - Due 2/24/10

Ex. 3.7 - 24a,33,35,37a,38

Derivative Quiz #2 on 2/25/10!

Homework #17 - Due 2/25/10

Ex. 3.6 - 20-32 even, 46,59

Homework #18 - Due 3/1/10

Ex. 4.1 - 35-44 - find the critical points

Derivative Quiz #3 tomorrow, 3/2/10!

Homework #19 - Due 3/2/10

Ex. 4.3 - 12,18,22 - sketch the graph

Homework #20 - Due 3/3/10

Ex. 4.4 - 14,18,20,32,34

Homework #21 - Due 3/4/10

Ex. 4.4 - 23,24,44,46,68,70

Homework #22 - Due 3/8/10

Ex. 4.5 - 8,10,11,12,14

Homework #23 - Due 3/9/10

p. 239 - 114,115,117

pp. 320-321 - 63,65,68

Homework #24 - Due 3/23/10

Ex. 5.1 - 1,3

Find the underapproximation to the area under y=x^2 on [0,b] by subdividing [0,b] into n subintervals of equal length.

Homework #25 - Due 3/25/10

Find the limit of the expression found in class.

Ex. 5.4 - 1-20

Homework #26 - Due 3/29/10

Ex. 5.4 - 32,34,37-46

Homework #27 - Due 3/30/10

Ex. 5.4 - 22,24,26,30,31,33,35,55

Homework #28 - Due 3/31/10

Ex. 5.5 - 7,9,18,20,21,27,36,38,41

Homework #29 - Due 4/1/10

Ex. 5.6 - 30,32,34,35,36,40

Homework #30 - Due 4/5/10

Ex. 4.2 - 1-8,58,59

Homework #31 - Due 4/6/10

Ex. 6.1 - 13,16,20-22,45a,48a

Homework #32 - Due 4/7/10

Ex. 6.2 - 1,2,5,6, 7-10, 19-22

Homework #33 - Due 4/8/10

Ex. 6.2 - 27a,b,28a,b,31,33a,34b

Homework #34 - Due 4/12/10

pp. 388-390 - 17,18, 37-44, 61-69

Find an underapproximation and overapproximation to the area under y=x^3 on [0,b] by dividing [0,b] into n subintervals of equal length. You will need the formula: 1^3 + 2^3 + 3^3 + . . . + (n-1)^3 + n^3 = [n(n+1)/2]^2.

Homework #35 - Due 4/14/10

Ex. 6.3 - 22,23,24

p. 462 - 7a,b,11,13a,14

Revolve the region inside the ellipse (x/a)^2 + (y/b)^2 = 1 around the x-axis and find the volume of this region.

Homework #36 - Due 4/21/10

Ex. 6.5 - 13,14,15,16,26

Homework #37 - Due 4/22/10

Ex 4.7 - 2,4,5,15

Homework #38 - Due 4/26/10

Ex 6.6 - 2-10 even, 13,14

Homework #39 - Due 4/27/10

Ex 6.6 - 16a,18,21,23

Homework #40 - Due 4/29/10

Ex 6.7 - 5a,11,14,22

Homework #41 - Due 5/5/10

Old exam problems


Students must take exams on the scheduled dates.

Students are responsible for all work assigned and announcements made during class whether or not they are present.

Students are expected to be respectful of others at all times. This includes stepping out into the hall if you receive a call on your cell phone! Disruptive students will be asked to leave.

Cheating will not be tolerated.

Students with disabilities are responsible for providing me with appropriate documentation from the Dean of Students office.


Last update: August 22, 2004