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Use Pappus's Theorem to Find the Volume of the Solid $\le$

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Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 $\le$ y $\le$ 1 - $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$ about (a) the line x = 2 and(b) the line y = 2.

A) (a) 4 $\pi$ $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$ , (b) $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$ $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$
B) (a) 2 $\pi$ $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$ , (b) $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$ $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$
C) (a) 4 $\pi$ $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$ , (b) $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$ $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$
D) (a) 2 $\pi$ $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$ , (b) $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$ $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$
E) (a) 2 $\pi$ $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$ , (b) $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$ $Use Pappus's Theorem to find the volume of the solid of revolution obtained by rotating the triangular plane region specified by 0 \le y \le 1 - about (a) the line x = 2 and(b) the line y = 2. A) (a) 4 \pi , (b) B) (a) 2 \pi , (b) C) (a) 4 \pi , (b) D) (a) 2 \pi , (b) E) (a) 2 \pi , (b)$

Use Pappus's Theorem to Find the Volume of the Solid ≤\le≤

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Use Pappus's Theorem to Find the Volume of the Solid $\le$

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