(b) Use a table of values of Fit to page D Page view X) to estimate the limit to four decimal places. (c) Use the Limit Laws to find the exact value of the limit. 35. Use the Squeeze Theorem to show that lim, (x² cos 20ĦX) = 0. Illustrate by graphing the functi ns f(x) = -x², g(x) = x² c = x² cos 20TTX) %3| cos 20TX, and h(x) %3D on the same screen. 36. Use the Squeeze Theorem to show that TT lim Vx3 *3 + x² sin =D0 Illustrate by graphing the functions f, g, and h (in the notation of the Squeeze Theorem) on the same screen. 37. If 4x - 9 < f(x) < x² – 4x + 7 for x> 0, find lim f(x). Type here to search

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
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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Could you please help me solve question 35 and 36 of the picture I have attached below

(b) Use a table of values of
Fit to page
D Page view
X) to estimate the limit to
four decimal places.
(c) Use the Limit Laws to find the exact value of the limit.
35. Use the Squeeze Theorem to show that
lim, (x² cos 20ĦX) = 0. Illustrate by graphing the
functi ns f(x) = -x², g(x) = x² c = x²
cos 20TTX)
%3|
cos 20TX, and h(x)
%3D
on the same screen.
36. Use the Squeeze Theorem to show that
TT
lim Vx3
*3 + x² sin
=D0
Illustrate by graphing the functions f, g, and h (in the
notation of the Squeeze Theorem) on the same screen.
37. If 4x - 9 < f(x) < x² – 4x + 7 for x> 0, find lim f(x).
Type here to search
Transcribed Image Text:(b) Use a table of values of Fit to page D Page view X) to estimate the limit to four decimal places. (c) Use the Limit Laws to find the exact value of the limit. 35. Use the Squeeze Theorem to show that lim, (x² cos 20ĦX) = 0. Illustrate by graphing the functi ns f(x) = -x², g(x) = x² c = x² cos 20TTX) %3| cos 20TX, and h(x) %3D on the same screen. 36. Use the Squeeze Theorem to show that TT lim Vx3 *3 + x² sin =D0 Illustrate by graphing the functions f, g, and h (in the notation of the Squeeze Theorem) on the same screen. 37. If 4x - 9 < f(x) < x² – 4x + 7 for x> 0, find lim f(x). Type here to search
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