1.8 The rational function Px+q represents the form: (x-a)² A. B а. (х-а) (x-a)2 A B b. (x-a)² (х-а) A B + (x-a)2 C. (х-а) B d. (х-а) (х-а) A B е. (x-a) (x-a) 1.9 An area of a region bounded by a curve y = f(x), x axis and lines x = a and y = b for (b > a) may be given as: S. xdx а. s, ydy b. S, ydx С. d. S" xydx Sa xdy е. 1.10 The expression lim E-(x? + x;sinx;)Ax as an integral on the interval [0,7] is: n-00 So (x*1 x sin x)dx ,(x³1 x sin x)dx а. b. C. d. So (x sin x)dx "(x³ sin x)dx + C е.
1.8 The rational function Px+q represents the form: (x-a)² A. B а. (х-а) (x-a)2 A B b. (x-a)² (х-а) A B + (x-a)2 C. (х-а) B d. (х-а) (х-а) A B е. (x-a) (x-a) 1.9 An area of a region bounded by a curve y = f(x), x axis and lines x = a and y = b for (b > a) may be given as: S. xdx а. s, ydy b. S, ydx С. d. S" xydx Sa xdy е. 1.10 The expression lim E-(x? + x;sinx;)Ax as an integral on the interval [0,7] is: n-00 So (x*1 x sin x)dx ,(x³1 x sin x)dx а. b. C. d. So (x sin x)dx "(x³ sin x)dx + C е.
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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![1.8 The rational function px+q represents the form:
(x-a)²
A
a.
(x-a)
(x-a)2
A.
B
b.
(х-а)2
(x-a)
B
+
(х-а)
A
C.
(x-a)2
A
B
d.
(х-а)
(х-а)
A.
B
е.
(х-а)
(х-а)
1.9 An area of a region bounded by a curve y = f (x), x axis and lines x = a and y = b for
(b > a) may be given as:
а. хах
b. S ydy
S ydx
C.
d. S xydx
Si xdy
е.
1.10 The expression lim E-,(x² + x¡sinx¡)Ax as an integral on the interval [0, 7] is:
=D1
n-00
S" (x³1 x sin x)dx
(x*1x sin x)dx
а.
b.
C.
d.
So (x sin x)dx
S"(x³ sin x)dx + C
е.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa09392d9-338f-4963-a467-9a44a19afb2d%2F752b2b69-1fb2-437b-b43e-c12ea2f7b349%2Fxg0bunn_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1.8 The rational function px+q represents the form:
(x-a)²
A
a.
(x-a)
(x-a)2
A.
B
b.
(х-а)2
(x-a)
B
+
(х-а)
A
C.
(x-a)2
A
B
d.
(х-а)
(х-а)
A.
B
е.
(х-а)
(х-а)
1.9 An area of a region bounded by a curve y = f (x), x axis and lines x = a and y = b for
(b > a) may be given as:
а. хах
b. S ydy
S ydx
C.
d. S xydx
Si xdy
е.
1.10 The expression lim E-,(x² + x¡sinx¡)Ax as an integral on the interval [0, 7] is:
=D1
n-00
S" (x³1 x sin x)dx
(x*1x sin x)dx
а.
b.
C.
d.
So (x sin x)dx
S"(x³ sin x)dx + C
е.
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