What is the volume of the solid obtained by rotating the region bounded by y = x², x = 0 and y = 4 about the line y = 4?1. The Integral expressing the volume using the disk method is:O= | *OB. T(4²-y)dyOC. T (4-√)² dyOD. None of theseO√2. The Integral expressing the volume using the shell method is:OA. TOE. TT(4- x²)² dxJO(4- x²) dxOB. 2x (4-9) √3 dyА. ПA. π [²(4-2²) ² darC. 2π fu√ūdy2TD. 2T. 2π ² (4-2²)x daOE. None of these

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What is the volume of the solid obtained by rotating the region bounded by y = x², x = 0 and y = 4 about the line y = 4? 1. The Integral expressing the volume using the disk method is: OAT(4-2³² dz OB. T (4² - y)dy OC. T (4-√)²dy OD. None of these E. T *(4-2²) dz 2. The Integral expressing the volume using the shell method is: A.T f (4-2²) ² de O A. 0 B. 2T - 2π *(4- y) √ū dy . 2π * U√y dy C. 2T D. 2T 0.2= ²(4-2²) z dz OE. None of these

What is the volume of the solid obtained by rotating the region bounded by y = x², x = 0 and y = 4 about the line y = 4? 1. The Integral expressing the volume using the disk method is: OAT(4-2³² dz OB. T (4² - y)dy OC. T (4-√)²dy OD. None of these E. T (4-2²) dz 2. The Integral expressing the volume using the shell method is: A.T f (4-2²) ² de O A. 0 B. 2T - 2π (4- y) √ū dy . 2π * U√y dy C. 2T D. 2T 0.2= ²(4-2²) z dz OE. None of these

Holt Mcdougal Larson Pre-algebra: Student Edition 2012

1st Edition

ISBN:9780547587776

Author:HOLT MCDOUGAL

Publisher:HOLT MCDOUGAL

Chapter10: Measurement, Area, And Volume

Section10.8: Volumes Of Pyramids And Cones

Problem 13E

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