3. The graphed region is rotated around a line, and a student computes the volume of theresulting solid using the following integral:[ª 27(y – m) (g(y) — ƒ(y)) dyWhich of the following best describes the axis of rotation?ţA. a vertical line x = m, where maB. a vertical line x = m, where m > bC. a horizontal line y = m, where m < cD. a horizontal line y = m, where m > dFully explain your choice; you may use sketches or diagrams to augment your explana-tion, but a diagram alone is not sufficient.+a

3. The graphed region is rotated around a line, and a student computes the volume of the resulting solid using the following integral: [ª 27(y – m) (g(y) — ƒ(y)) dy Which of the following best describes the axis of rotation? + a ţ A. a vertical line x = m, where ma B. a vertical line x = m, where m > b C. a horizontal line y = m, where m < c D. a horizontal line y = m, where m > d Fully explain your choice; you may use sketches or diagrams to augment your explana- tion, but a diagram alone is not sufficient.

3. The graphed region is rotated around a line, and a student computes the volume of the resulting solid using the following integral: [ª 27(y – m) (g(y) — ƒ(y)) dy Which of the following best describes the axis of rotation? + a ţ A. a vertical line x = m, where ma B. a vertical line x = m, where m > b C. a horizontal line y = m, where m < c D. a horizontal line y = m, where m > d Fully explain your choice; you may use sketches or diagrams to augment your explana- tion, but a diagram alone is not sufficient.

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter8: Further Techniques And Applications Of Integration

Section8.3: Volume And Average Value

Problem 19E

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