Question

34. The region bounded by \( y=x^{3}, y=0, x=2 \), about \( y=8 \). Ans. \( \frac{320 \pi}{7} \) 35. The region bounded by \( y=x^{2}, y=4 x-x^{2} \), about \( x=5 \).

          34. The region bounded by \( y=x^{3}, y=0, x=2 \), about \( y=8 \).

Ans. \( \frac{320 \pi}{7} \)
35. The region bounded by \( y=x^{2}, y=4 x-x^{2} \), about \( x=5 \).

34. The region bounded by y=x^3, y=0, x=2, about y=8.

Ans. (320 π)/(7)
35. The region bounded by y=x^2, y=4 x-x^2, about x=5.

Added by Lisa B.

Calculus: Early Transcendental Functions

Robert T. Smith, Roland B. Minton 3rd Edition

Chapter 13

Instant Answer

Solved by Expert Kathleen Carty

Step 1

- The region is bounded by \( y = x^3 \), \( y = 0 \), and \( x = 2 \). - The axis of rotation is \( y = 8 \). Show more…

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34. The region bounded by \( y=x^{3}, y=0, x=2 \), about \( y=8 \). Ans. \( \frac{320 \pi}{7} \) 35. The region bounded by \( y=x^{2}, y=4 x-x^{2} \), about \( x=5 \).