15. (х) 3D 2х + 1;B P(0, 1) 16. f(х) 3 Зx3 — 4х; P(1, —1) 18. F+) %3D 8 — 2г?, P(0, 8) 20. /(к) 3D 1/x; Р(1, 1) 17. (х) 3-7x; P(-1, 7) = 19. F() 3 х? — 4;B Р(2, 0) 21. ) %3D х3; Р(1, 1) 22. f(х) P(0, 1) 2х + 1 (-15) 24. f(4) = Vr= 1; P(2.1) 23. /(х) %3D 25. f(x) = Vx + 3; P(1, 2) 26. f(x) : Р(-2, 2) x + 1

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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Equations of tangent lines by definition (2)
a. Use definition (2) (p. 130) to find the slope of the line tangent to the
graph of f at P.
b. Determine an equation of the tangent line at P.

15. (х) 3D 2х + 1;B P(0, 1)
16. f(х) 3 Зx3 — 4х; P(1, —1)
18. F+) %3D 8 — 2г?, P(0, 8)
20. /(к) 3D 1/x; Р(1, 1)
17. (х) 3-7x; P(-1, 7)
=
19. F() 3 х? — 4;B Р(2, 0)
21. ) %3D х3; Р(1, 1)
22. f(х)
P(0, 1)
2х + 1
(-15) 24. f(4) = Vr= 1; P(2.1)
23. /(х) %3D
25. f(x) = Vx + 3; P(1, 2) 26. f(x) :
Р(-2, 2)
x + 1
Transcribed Image Text:15. (х) 3D 2х + 1;B P(0, 1) 16. f(х) 3 Зx3 — 4х; P(1, —1) 18. F+) %3D 8 — 2г?, P(0, 8) 20. /(к) 3D 1/x; Р(1, 1) 17. (х) 3-7x; P(-1, 7) = 19. F() 3 х? — 4;B Р(2, 0) 21. ) %3D х3; Р(1, 1) 22. f(х) P(0, 1) 2х + 1 (-15) 24. f(4) = Vr= 1; P(2.1) 23. /(х) %3D 25. f(x) = Vx + 3; P(1, 2) 26. f(x) : Р(-2, 2) x + 1
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