lim f (x)=7 3 lim g (x)=12,, lim h (x)= -3. Find lim g(x) (h(x))2*T(X) limit using limit 35. Given X-a X-a X-a X-a theorems. 1 A. 4 48 D. 3 С.9 B.

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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lim f (x)=
g(x)
2*f(x) limit using limit
(h(x))?
35. Given
%3D
4
lim g (x)=12,, lim h (x)= -3. Find lim
X-a
X-a
X-a
X-a
theorems.
А-
4
4
В.
С. 9
48
D.
36. What is the most practical way to use when solving for the limit of transcendental functions?
A. Evaluation
B. Graphs
B. Limit Theorems
D. Table of Values
37. Solve for the lim e
X-1*
D.
f (x)
А.
В.
С.
-1.1
f (x)
f (x)
f (x)
3.0041
X
1.1
3.0041
0.9
5.8
-0.9
0.4065
-1.01
2.7456
1.01
2.7456
0.99
5.980
-0.99
0.3715
1.001
2.7210
0.999
5.998
-0.999
0.3682
-1.001
2.7210
1.0001
2.7185
0.9999
5.9998
-0.9999
0.3679
-1.0001
2.7185
Transcribed Image Text:lim f (x)= g(x) 2*f(x) limit using limit (h(x))? 35. Given %3D 4 lim g (x)=12,, lim h (x)= -3. Find lim X-a X-a X-a X-a theorems. А- 4 4 В. С. 9 48 D. 36. What is the most practical way to use when solving for the limit of transcendental functions? A. Evaluation B. Graphs B. Limit Theorems D. Table of Values 37. Solve for the lim e X-1* D. f (x) А. В. С. -1.1 f (x) f (x) f (x) 3.0041 X 1.1 3.0041 0.9 5.8 -0.9 0.4065 -1.01 2.7456 1.01 2.7456 0.99 5.980 -0.99 0.3715 1.001 2.7210 0.999 5.998 -0.999 0.3682 -1.001 2.7210 1.0001 2.7185 0.9999 5.9998 -0.9999 0.3679 -1.0001 2.7185
1. When can we conclude that the limit of a function exist?
A. f(x) oscillates between two fixed values as x approaches c.
B. f(x) increases or decreases without bound as x approaches c.
C. f (x) approaches a certain equivalent limit on both on its left and right hand limits.
D. f(x) approaches a different number from the right side of c than it approaches from the left
side.
Transcribed Image Text:1. When can we conclude that the limit of a function exist? A. f(x) oscillates between two fixed values as x approaches c. B. f(x) increases or decreases without bound as x approaches c. C. f (x) approaches a certain equivalent limit on both on its left and right hand limits. D. f(x) approaches a different number from the right side of c than it approaches from the left side.
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