=Sdx + 5: Bx+C 19) S- A. 0, 1, 1 dx, then values of A, B and C respectively are %3! x(x +1) 2+1 В. -1, 1, 0 С. -1,0, 1 D. 1, -1,0

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.4: Plane Curves And Parametric Equations
Problem 44E
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dx
=Sdx+5
Bx+C
19) S-
(+1)
dx, then values of A, B and C respectively are
2+1
%3D
А. 0, 1, 1
20) Using integration by parts, if f cos(Inx)dx = uv+ f sin(In x)dx, what is uv?
С. -1,0, 1
D. 1, -1,0
В. -1, 1, 0
A. cos(In x)
B. xcos(In x)
c.cos(In x)
D. e*cos(Inx)
1-sin 2r_-cos 2r the new integral expression becomes
2da
В.
Z(z-1)
dx
21) Using half angle substitution, f-
A. S-
22) * xdydx =?
A. 1/3
Given the figure:
23)The area of R2 using vertical strip is given by
dz
dz
D. S:
2z(z+1)
dz
C. J zu-1
z(z-1)
(x+1
B. /
С. 32
D. 5/6
A.
с.
RI
В.
y = x
R3
24) The area of R3 using horizontal strip is
A. y'dr
B. (r-x' kdx
R2
D. 5-1
25) If R2 is revolved about the x-axis using a horizontal strip, the solid of revolution formed is
A. disk
C. cylindrical shell
B. ring
26) If R2 is revolved about the line y=0 using vertical strip, the solid of revolution formed is
B. ring
C. cylindrical shell
A. disk
27) If the solid of revolution formed by rotating R2 about the y-axis is a cylindrical shell, then the
height of the shell is
A. h=x-x
28) If the solid of revolution formed by rotating R3 about the line y=1 using ring method, the outer
radius and inner radius are as follows:
A.R =1, r= 1-x'
29) The volume of the solid by revolving the area of R3 about the x-axis using vertical strip is
A. n f x* dx
B. h=x+x
C. h =x'-x
B. R = 1- x', r 1
C.R =1, r=r'-1
B. n f, x*dx
C. 2n f, x*dx
D. n f x*dx
30) The area ofRI is
A. ½ sq. unit
B. 1/3 sq. unit
C. 1 sq. unit
D. 2 sq. units
Transcribed Image Text:dx =Sdx+5 Bx+C 19) S- (+1) dx, then values of A, B and C respectively are 2+1 %3D А. 0, 1, 1 20) Using integration by parts, if f cos(Inx)dx = uv+ f sin(In x)dx, what is uv? С. -1,0, 1 D. 1, -1,0 В. -1, 1, 0 A. cos(In x) B. xcos(In x) c.cos(In x) D. e*cos(Inx) 1-sin 2r_-cos 2r the new integral expression becomes 2da В. Z(z-1) dx 21) Using half angle substitution, f- A. S- 22) * xdydx =? A. 1/3 Given the figure: 23)The area of R2 using vertical strip is given by dz dz D. S: 2z(z+1) dz C. J zu-1 z(z-1) (x+1 B. / С. 32 D. 5/6 A. с. RI В. y = x R3 24) The area of R3 using horizontal strip is A. y'dr B. (r-x' kdx R2 D. 5-1 25) If R2 is revolved about the x-axis using a horizontal strip, the solid of revolution formed is A. disk C. cylindrical shell B. ring 26) If R2 is revolved about the line y=0 using vertical strip, the solid of revolution formed is B. ring C. cylindrical shell A. disk 27) If the solid of revolution formed by rotating R2 about the y-axis is a cylindrical shell, then the height of the shell is A. h=x-x 28) If the solid of revolution formed by rotating R3 about the line y=1 using ring method, the outer radius and inner radius are as follows: A.R =1, r= 1-x' 29) The volume of the solid by revolving the area of R3 about the x-axis using vertical strip is A. n f x* dx B. h=x+x C. h =x'-x B. R = 1- x', r 1 C.R =1, r=r'-1 B. n f, x*dx C. 2n f, x*dx D. n f x*dx 30) The area ofRI is A. ½ sq. unit B. 1/3 sq. unit C. 1 sq. unit D. 2 sq. units
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