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Set up and evaluate the integral that gives the volume of the solid formed by revolving the region bounded byy = 8 andy16-16 about thex-axis. (A) V=R = π *((16-1)-64) dx = 14,336 √/2π 15 ℗ - RF ((16-) - 64) dx = 14,36 /2π 15 E V=n TS ((16- 2)²-64) dx = 28,672 √/2π 16 15 © V = - π (16--64)dx = 7,168 √2π 15 - ((16-1)-64) dx = 28,672 √/2π TLV V=R

Set up and evaluate the integral that gives the volume of the solid formed by revolving the region bounded byy = 8 andy16-16 about thex-axis. (A) V=R = π *((16-1)-64) dx = 14,336 √/2π 15 ℗ - RF ((16-) - 64) dx = 14,36 /2π 15 E V=n TS ((16- 2)²-64) dx = 28,672 √/2π 16 15 © V = - π (16--64)dx = 7,168 √2π 15 - ((16-1)-64) dx = 28,672 √/2π TLV V=R

Calculus: Early Transcendentals
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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Answer these 2 calculus problem please
Set up and evaluate the integral that gives the volume of the solid formed by revolving the region bounded byy = 8 andy = 16- about thex-axis. ^ V = π ((16-³-64) dx = 14,336 √/2π [ 1" 15 B D E T 16 = πt [W/((16- )* - 64) dx = ¹ 14,336 15 √2π ((16--64) dx = 28,672 √2 15 V=R = π ((16- )-64)dx = 7.158 √/2π 7/16 TV ((16-1)-64) dx = 28,672 √21 V=T 15
Transcribed Image Text:Set up and evaluate the integral that gives the volume of the solid formed by revolving the region bounded byy = 8 andy = 16- about thex-axis. ^ V = π ((16-³-64) dx = 14,336 √/2π [ 1" 15 B D E T 16 = πt [W/((16- )* - 64) dx = ¹ 14,336 15 √2π ((16--64) dx = 28,672 √2 15 V=R = π ((16- )-64)dx = 7.158 √/2π 7/16 TV ((16-1)-64) dx = 28,672 √21 V=T 15
Find the volume of the solid generated by revolving the region bounded by the graphs of the equations 8x², y = 0, andx = 2 about the liney = 32, A B D E 1,792 T 15 14,336 15 14,336 15 1,792 15 -T 15,488 15 -T
Transcribed Image Text:Find the volume of the solid generated by revolving the region bounded by the graphs of the equations 8x², y = 0, andx = 2 about the liney = 32, A B D E 1,792 T 15 14,336 15 14,336 15 1,792 15 -T 15,488 15 -T
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