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s(x) = - (x – 8)(x – 15) 20 - g(x) = - + 30 (10,15) 15 (10, 15), V Label • (14,9) V Label | (14, 9). P. -10 -5 10 20 25 30 35

s(x) = - (x – 8)(x – 15) 20 - g(x) = - + 30 (10,15) 15 (10, 15), V Label • (14,9) V Label | (14, 9). P. -10 -5 10 20 25 30 35

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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1a: A 3D solid whose base is T is formed from the intersection of f and g. It has cross-sections that are SQUARES perpendicular to the x asis. Make a sketch of the region with the cross-sections, find the volume of the 3d solid, then write an integral to represent the volume and evaluate.

1b: A 3D solid whose base is T is formed from the intersection of f and g. It has cross-sections that are SEMI-CIRCLES perpendicular to the x asis. Make a sketch of the region with the cross-sections, find the volume of the 3d solid, then write an integral to represent the volume and evaluate.

 
+ V f{x) = - (x – 8)(x – 15) 20 g(x) = -* + 30 (10,15) 15 (10, 15). V Label: (14,9) V Label: 10- (14, 9) P. -10 -5 10 20 25 30 35
Transcribed Image Text:+ V f{x) = - (x – 8)(x – 15) 20 g(x) = -* + 30 (10,15) 15 (10, 15). V Label: (14,9) V Label: 10- (14, 9) P. -10 -5 10 20 25 30 35
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