I need help question #22 and #24 need help with (A) through (D). For those questions I don't understand how to solve it or what to do. Can you please tell how to solve it and show me how. Thank You In Problems 17–24, use the graph of the function g shown to esti-mate the indicated limits and function values.g(x)-2Figure for 17-2417. g(1.9)18. g(0.1)19. g(3.5)20. g(2.5)21. (A) lim g(x)(C) lim g(x)(E) Is it possible to define g(1) so that lim g(x) = g(1)?Explain.(B) lim g(x)(D) g(1)22. (A) lim g(x)(C) lim g(x)23. (A) lim g(x)(C) lim g(x)(E) Is it possible to redefine g(3) so that lim g(x) = g(3)?Explain.(B) lim, g(x)(D) g(2)(B) lim, g(x)(D) g(3)24. (A) lim g(x)(B) lim g(x)(C) lim g(x)(D) g(4)

According to given figure limx→2-gx=2limx→2+gx=2g2=2 Now, we know that for any functionfx at x=a,…

Answered: In Problems 17–24, use the graph of the…

In Problems 17–24, use the graph of the function g shown to esti- mate the indicated limits and function values. 8(x) 2 Figure for 17-24

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter5: Inverse, Exponential, And Logarithmic Functions

Section5.2: Exponential Functions

Problem 28E

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Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.

Question

I need help question #22 and #24 need help with (A) through (D). For those questions I don't understand how to solve it or what to do. Can you please tell how to solve it and show me how. Thank You

In Problems 17–24, use the graph of the function g shown to esti-
mate the indicated limits and function values.
g(x)
-2
Figure for 17-24
17. g(1.9)
18. g(0.1)
19. g(3.5)
20. g(2.5)
21. (A) lim g(x)
(C) lim g(x)
(E) Is it possible to define g(1) so that lim g(x) = g(1)?
Explain.
(B) lim g(x)
(D) g(1)
22. (A) lim g(x)
(C) lim g(x)
23. (A) lim g(x)
(C) lim g(x)
(E) Is it possible to redefine g(3) so that lim g(x) = g(3)?
Explain.
(B) lim, g(x)
(D) g(2)
(B) lim, g(x)
(D) g(3)
24. (A) lim g(x)
(B) lim g(x)
(C) lim g(x)
(D) g(4)

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