(x² ifx 0 | 2x if x <0 Sx – 1 |3x – 1 if x > 0 if x < 0 35. lim f(x), f(x) 36. lim f(x), f(x) S3x if x < 1 if x < 2 37. lim f(x), f(x) : lx + 1 ifx > 1 38. lim f(x), f(x) 2r – 1 if x > 2 2 х if x < 0 39. lim f(x), f(x) 40. lim f(x), f(x) = 1 ifx < 0 if x >0 if x = 0 3x if x > 0 Ssin x if x < 0 if x >0 if x > 0 41. lim f(x), f(x) 42. lim f(x), f(x) (1 - x ifx <0

(x² ifx 0 | 2x if x <0 Sx – 1 |3x – 1 if x > 0 if x < 0 35. lim f(x), f(x) 36. lim f(x), f(x) S3x if x < 1 if x < 2 37. lim f(x), f(x) : lx + 1 ifx > 1 38. lim f(x), f(x) 2r – 1 if x > 2 2 х if x < 0 39. lim f(x), f(x) 40. lim f(x), f(x) = 1 ifx < 0 if x >0 if x = 0 3x if x > 0 Ssin x if x < 0 if x >0 if x > 0 41. lim f(x), f(x) 42. lim f(x), f(x) (1 - x ifx <0

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

We consider the rational function f(x) = p(x)/ q(x) = 2x ^2 + cx − 4c / x^2 − x − 2 . Here c is an unknown constant. If the limit L = limx→2 f(x) is a finite number, then what is c?
Solve for A and B so that F(x) has a limit at both x=2 and x=4
The limit of (xy-2y) / (x2+y2-4x+4) as (x,y) approaches (2,0) is solved and found out that it does not exist. Can we make this continuous by defining f(2,0) = k for some real value k? If yes, what could this value be? If no, why not?
Lim as h approaches 0=[5e^x - 5e^(x+h)]/[3h]=
True or False? For every solution x(t) of the equation x′′−x′+x = 0 the equality lim t→∞ x(t) = 0 holds.
Solve for (A, B) so that f has a limit at both x=2 and x=4. f(x)=3x+4 for x>=4 f(x)=Ax+B for 2<x<4 f(x)=-2x+3 for x<=2
For all x ≥ 0, 4x − 9 ≤ f(x) ≤ x2 − 4x + 7. Find limx→4f(x). ⇒
lim y approaches 0 ................... [5y3 + 8y2]/[3y4 - 16y2]
Show that the function f(x,y)=8x^2 y subject to 3x−y=9 does not have an absolute minimum or maximum. (Hint: Solve the constraint for y and substitute into f.) Solve the constraint for y. y = ? Substitute into f. f(x,y)= ? Determine the behavior of f as x approaches −∞. limx→−∞f(x,y)= ? Determine the behavior of f as x approaches ∞. limx→∞f(x,y)= ? Does this show that f does not have an absolute maximum or minimum? 1. No 2. Yes
4. If the secant method is used on f(x) = x^5 +x^3 +3 and if x_(n-2) = 0 and x_(n-1) = 1, what is x_n?
5x−12/x^2−x−42 has vertical asymptote(s) at x=
How to find the the relative maximum or minmum of the function: e^(3x^2+4) with x and y coordinates