(x2 + x 2) + 3 at the point (1, 3) 18. Show that the tangent to the curve y = is also the tangent to the curve at another point.

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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Please answer question and just send me the paper solutions asap dont type the answer question 18 please faster
16. The function s(t) = (r + t)*, t 0, represents the displacement s, in
metres, of a particle moving along a straight line after t seconds. Determine
the velocity when t =
3.
PART C
17. a. Write an expression for h'(x) if h(x) = p(x)q(x)r(x).
b. If h(x) = x(2x + 7)*(x – 1)², find h'(-3).
18. Show that the tangent to the curve y = (x² + x – 2) + 3 at the point (1, 3)
is also the tangent to the curve at another point.
T.
x(1 - x)
(1 + x)3
19. Differentiate y =
amaion
%2:
Transcribed Image Text:16. The function s(t) = (r + t)*, t 0, represents the displacement s, in metres, of a particle moving along a straight line after t seconds. Determine the velocity when t = 3. PART C 17. a. Write an expression for h'(x) if h(x) = p(x)q(x)r(x). b. If h(x) = x(2x + 7)*(x – 1)², find h'(-3). 18. Show that the tangent to the curve y = (x² + x – 2) + 3 at the point (1, 3) is also the tangent to the curve at another point. T. x(1 - x) (1 + x)3 19. Differentiate y = amaion %2:
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