MTH 2401 - Calculus I
Your Name
Exam 2
Your Signature
Problem
Total Points
1
12
2
12
3
12
4
14
Total
50
Fall 2010
Score
This exam is closed book. You may use a single handwritten 35 note card for ref
MTH 2401 - Calculus I
Your Name
Exam 2
Your Signature
Problem
Total Points
1
12
2
12
3
12
4
14
Total
50
Fall 2011
Score
This exam is closed book. You may use a single handwritten 35 note card for ref
MTH 2401 - Calculus I
Your Name
Exam 2
Your Signature
Problem
Total Points
1
12
2
12
3
12
4
14
Total
50
Fall 2009
Score
This exam is closed book.
Calculators are not allowed.
In order to receive cr
walker (pjw846) Post 3.6 schultz (53955)
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001
r
10.0 points
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001
3.
1
2
1
2 1
1
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001
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W
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001
Thus
dy
3x2 +
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001
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A
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001
10.0 point
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001
10.0 points
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001
002
10.0 poi
M 408N: Differential Calculus for Science, Fall 2017
Homework 5 (10 points)
Name:
Due Date 10/17/2017
Show all work clearly for full credit.
Question 1. (3 points)
cos 1
Find lim
0
sin
Question 2. (3
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1
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001 (part 1 of
M 408N: Differential Calculus for Science, Fall 2017
Homework 3 (10 points)
Due Date 09/26/2017
Show all work clearly for full credit.
Name:
Question 1. (2+4 points)
Find the limit
(a) lim (arccos(ex
M 408N: Differential Calculus for Science, Fall 2017
Homework 2 (10 points)
Due Date 09/19/2017
Show all work clearly for full credit.
Name:
Question 1. (2 + 4 points)
Find the limit
(a) lim+
x0
(b) l
M 408N: Differential Calculus for Science, Fall 2017
Homework 4 (10 points)
Name:
Due Date 10/03/2017
Show all work clearly for full credit.
Question 1. (5 points each)
(a) If f (x) = 1 + 2x, use the
M 408N: Differential Calculus for Science, Fall 2017
Homework 6 (10 points)
Name:
Due Date 10/24/2017
Show all work clearly for full credit.
Question 1. (4 points)
If h(x) = f (g(x) where f (3) = 2, f
M 408N, Fall 2017
Test I Practice Problems .
Question 1.
Evaluate the following limit, if it exists. If it does not exist, indicate if it is or
(a) lim cot x
x
(b) lim
ex
(x5)3
(c) lim+
x2 2x
x2 4x+4
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1
8
6
4
001
10.0
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001
1
1. S
2. Q
3
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001
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I
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lang (jcl3566) Derivatives of polyonmials and e
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lang (jcl3566) Limits at infinity and horizontal asymptotes taillefumier (53790)
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lang (jcl3566) Limits - introduction taillefumier (53790)
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lang (jcl3566) Postclass: Inverse and logarithmic functions taillefumier (53790)
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