Techniques for Finding Limits of Functions ex 1 xS0 40. lim f(x), fx) =1- 39. lim f(x), fx) 1 *<0 x> 0 38. lim f(x), f(x) =-1 1 x>0 In Problems 41-46, use a graphing utility to find the indicated limit. Round answers to two decimal places. 43. lim 2x2 4x-8 x3 x2 +3x + 3 - x2 + x- 1 x3 + 2x-2 42. lim JI1X x+ 2x +2 41. lim x2 3x24x1 x3 2x2 x x3-x2 +3x - 3 x2 3x-4 46. lim x3 x 3x x-3 45. lim 44. lim xtx 2x + 2 x-1 1 12.2 Techniques for Finding Limits of Functions FOR THIC SECTION Before getting started, review the following: PREPAP > Library of Functions (Chapter 10, Section 10. ter 11, Section 11.2 pp. 579-583) (Chapter 11, Section 11.2 > Average Rate of Change (Chapter 10, Sectio pp. 570-571) (Chapter 11, Section 11.2 Find the lim difference, and a product Find the nomial function ction involving a power or a root qotient an average rate of change 3 Find 4 Fi We can find the limit of most functions by developing two for and by using properties of limits.

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ChapterP: Prerequisites: Fundamental Concepts Of Algebra
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Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Techniques for Finding Limits of Functions
ex 1 xS0
40. lim f(x), fx) =1-
39. lim f(x), fx)
1 *<0
x> 0
38. lim f(x), f(x) =-1
1 x>0
In Problems 41-46, use a graphing utility to find the indicated limit. Round answers to two decimal places.
43. lim
2x2 4x-8
x3 x2 +3x + 3
- x2 + x- 1
x3 + 2x-2
42. lim
JI1X x+ 2x +2
41. lim
x2
3x24x1
x3 2x2 x
x3-x2 +3x - 3
x2 3x-4
46. lim
x3 x 3x x-3
45. lim
44. lim
xtx 2x + 2
x-1
1
12.2 Techniques for Finding Limits of Functions
FOR THIC SECTION
Before getting started, review the following:
PREPAP
> Library of Functions (Chapter 10, Section 10.
ter 11, Section 11.2
pp. 579-583)
(Chapter 11, Section 11.2
> Average Rate of Change (Chapter 10, Sectio
pp. 570-571)
(Chapter 11, Section 11.2
Find the lim
difference, and a product
Find the
nomial function
ction involving a power or a root
qotient
an average rate of change
3 Find
4 Fi
We can find the limit of most functions by developing two for
and by using properties of limits.
Transcribed Image Text:Techniques for Finding Limits of Functions ex 1 xS0 40. lim f(x), fx) =1- 39. lim f(x), fx) 1 *<0 x> 0 38. lim f(x), f(x) =-1 1 x>0 In Problems 41-46, use a graphing utility to find the indicated limit. Round answers to two decimal places. 43. lim 2x2 4x-8 x3 x2 +3x + 3 - x2 + x- 1 x3 + 2x-2 42. lim JI1X x+ 2x +2 41. lim x2 3x24x1 x3 2x2 x x3-x2 +3x - 3 x2 3x-4 46. lim x3 x 3x x-3 45. lim 44. lim xtx 2x + 2 x-1 1 12.2 Techniques for Finding Limits of Functions FOR THIC SECTION Before getting started, review the following: PREPAP > Library of Functions (Chapter 10, Section 10. ter 11, Section 11.2 pp. 579-583) (Chapter 11, Section 11.2 > Average Rate of Change (Chapter 10, Sectio pp. 570-571) (Chapter 11, Section 11.2 Find the lim difference, and a product Find the nomial function ction involving a power or a root qotient an average rate of change 3 Find 4 Fi We can find the limit of most functions by developing two for and by using properties of limits.
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