Match each function form with its derivative. Be careful, since the variables are different than in the rules as written in the text. Remember also that multiplication can be reordered: a · b = b• a. d (h(x) · k(æ)) a. h'k + k'h dx b. h'k + kh' d (h(x) dæ ( k(x) c. h'k – hk' kh' – hk' d. d k2 dx e. prP-1
Match each function form with its derivative. Be careful, since the variables are different than in the rules as written in the text. Remember also that multiplication can be reordered: a · b = b• a. d (h(x) · k(æ)) a. h'k + k'h dx b. h'k + kh' d (h(x) dæ ( k(x) c. h'k – hk' kh' – hk' d. d k2 dx e. prP-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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Transcribed Image Text:Match each function form with its derivative. Be careful, since the variables are different than in the rules
as written in the text. Remember also that multiplication can be reordered: a · b = b . a.
d
a. h’k + k'h
(h(x) · k(æ))
dx
b. h'k + kh'
h(x)
dx \ k(x)
d
c. h'k – hk'
kh' – hk'
d.
d
k2
(2")
dx
е. раР - 1
f. xp* -1
k'h – kh'
g.
k2

Transcribed Image Text:Match each function form with its derivative. Be careful, since the variables are different than in the rules
as written in the text. Remember also that multiplication can be reordered: a · b = b. a.
d
a. h'k + k'h
(h(x) · k(x))
dx
b. h'k + kh'
a
h(x)
da k(x)
(號)
d
b
c. h'k – hk'
kh' – hk'
d.
d
d
k2
dx
e
f
е. рар- 1
f. xp® -
:-1
g
k'h – kh
g.
k2
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