e. g(3) h. g(4) f lim gx d. lim g(x) f(x)= 32. i. lim g(x) 4 33. Explai ments a. The b. Th c. Th y = g(x) e. 34. The 4 5 neer Practice Exercises 19-26. Evaluating limits graphically Sketch a graph of f and use it to make a conjecture about the values of f(a), lim f(x), lim f(x), and lim f(x) or state that they do not exist. b. 35. Pos the 0 eac if x >1 20, f(x) = 2 b. 21, f(x) = 3 ifx=4; a = 4 x+1 if x > 4 c. 22, f(x) = |x + 2| + 2; a =-2

e. g(3) h. g(4) f lim gx d. lim g(x) f(x)= 32. i. lim g(x) 4 33. Explai ments a. The b. Th c. Th y = g(x) e. 34. The 4 5 neer Practice Exercises 19-26. Evaluating limits graphically Sketch a graph of f and use it to make a conjecture about the values of f(a), lim f(x), lim f(x), and lim f(x) or state that they do not exist. b. 35. Pos the 0 eac if x >1 20, f(x) = 2 b. 21, f(x) = 3 ifx=4; a = 4 x+1 if x > 4 c. 22, f(x) = |x + 2| + 2; a =-2

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...

See similar textbooks

Similar questions

1) Given limx→c f(x) = 3 and limx→c g(x) = 4, evaluate the limit:
Find the limit. lim x → 3− e3/(3 − x)
se the table feature of a graphing calculator to predict the limit. Check your work by using either a graphical or an algebraic approach. (If you need to use or –, enter INFINITY or –INFINITY, respectively.) lim x→6 f(x), where f(x) = 2 + x − x2 if x ≤ 6 13 − 9x if x > 6
(a) Estimate the value of lim x→ - infinity square root x^2+x+1 +1 by graphing the function f(x)=square root x^2+x+1 +1 b) use a table of values of f(x) to guess the value of the limit.
Find limit, if it exists. If the limiting value is infinite indicated if its positive or negative a) lim where f(x)= 2x+9 if x is less than equal to 4 x->4+ x^3-6 if x is greater than 4
If Lim [x3 – g(x)] = 12 as x tends to 3, use the Rules of Limits to find Lim g(x) as x tends to 3.Hence evaluate Lim [g(x) – 5x] as x tends to 3.
Using the definition to show both limits: limx→±∞x^2/x^2+4 =1
In finding the limit for (x)2/x as x→+∞ by L'Hospital rule, which limit should appear in the late stage of your calculation?
What is a limit, and what does it mean to say: lim f(x)=1? x->7-
2. Describe a strategy for solving limits of the form limx→∞f(x)g(x), where f(x) and g(x) are polynomials.
Find the limit for when x -> 4 lim F(x), for f(x)= x2+2 ; x≠4 ; 27; x=4