10- By using the disk method, determine the integral which gives the volume of the solid obtained by rotating the region bounded by the curves y = e, = 2 and x-axis and y- axis about the line y = -2 2 2 a)V=TS (e-² - 2)² dx – 4ñ b)V=TS (e-z-2)² dx - 8 0 0 2 2 c)V = πf (e-² + 2)² dx + 4ñ d)V=TS (e -21 + 4e¯²) dr 0 0 2 e)V = π (e-22 4e-²) da

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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10 - By using the disk method, determine the integral which gives the volume of the solid
obtained by rotating the region bounded by the curves y=e¯*, I=2 and x-axis and y-
axis about the line y= –2
a)V = r f (e-- – 2)°dz
b)V = n f (e-= – 2)°dr – 8r
2
c)V = f (e-² + 2)°dx + 4n
d)V = r f (e - + 4e *) dæ
e)V =
Tf (e – 4e ) dr
Transcribed Image Text:10 - By using the disk method, determine the integral which gives the volume of the solid obtained by rotating the region bounded by the curves y=e¯*, I=2 and x-axis and y- axis about the line y= –2 a)V = r f (e-- – 2)°dz b)V = n f (e-= – 2)°dr – 8r 2 c)V = f (e-² + 2)°dx + 4n d)V = r f (e - + 4e *) dæ e)V = Tf (e – 4e ) dr
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