Explain why the function is discontinuous at the given number a. (Select all that apply.) 1 f(x) a = -1 x + 1 lim x→-1+ f(x) and lim_ f(x) exist, but are not equal. x--1 lim f(x) does not exist. X--1 O f(-1) and lim f(x) exist, but are not equal. x--1 O f(-1) is undefined. none of the above

Explain why the function is discontinuous at the given number a. (Select all that apply.) 1 f(x) a = -1 x + 1 lim x→-1+ f(x) and lim_ f(x) exist, but are not equal. x--1 lim f(x) does not exist. X--1 O f(-1) and lim f(x) exist, but are not equal. x--1 O f(-1) is undefined. none of the above

Name: problem is attached! please let me know which options are correct.I am
Uploaded: 2024-03-20T07:06:41.000Z
Channel: Bartleby
Description: problem is attached! please let me know which options are correct.I am completely stuck! I really need help! please and thank you so much! f(x) =1Explain why the function is discontinuous at the given number a. (Select all that apply.)f(x)1a = -1x +

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section: Chapter Questions

Problem 15T

See similar textbooks

Similar questions

Lim as h approaches 0=[5e^x - 5e^(x+h)]/[3h]=
(a) for g(t)= t-9/square root t-3 . Make table of values with at least six appropriate inputs to evaluate the limits as t tends to 9. (b) make a conjecture about the value of lim t-9/square root t-3. t->9
lim h--->0 (f(2+h)-f(2)) / h , where f(x)=4x+8
False. For example, the maximum off (x) = x 2 + 1 on [l, 2] is 5, occurring at x = 2, but f' (2) # 0. (c) True (d) False. For example, the function f (x) = 2x 2 - x 3 has a single local minimum on [-1, 3], at x = 0, but the absolute minimum on [ -1, 3] occurs at the endpoint x = 3.
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?
Let ƒ(x) = (3^x - 1)/x. a. Make tables of values of ƒ at values of x that approach c = 0 from above and below. Does ƒ appear to have a limit as x --> 0? If so, what is it? If not, why not? b. Support your conclusions in part (a) by graphing ƒ near c = 0.
Find lim x→∞ h(x), if it exists. f(x) = 3x2 + 2x + 1 (a) h(x) = f(x) x lim x→∞ h(x) = (b) h(x) = f(x) x2 lim x→∞ h(x) = (c) h(x) = f(x) x3 lim x→∞ h(x) =
The graph of a function f for which f(2) exists and lim f(x) x-->2 exists, but the two are not equal. Construct an example of this
1. For what value (s) of x is the function f(x) = 4/2x2 - 6x not continous? 2. If the demand of firm is QD (p) = 50 -3p and its supply function is Qs (p) = 14 + 6p. What is the equilibrium? 3. Find Lim x2 -4x + 3/5
a. Find the critical points of f(x)=x^3-12x-5 and identify the open intervals on which f is increasing and on which f is decreasing b. find lim x arrow infinity (1+1/x)^x