Find the exact area of the surface obtained by rotating the curve about the x -a

Question

Find the exact area of the surface obtained by rotating the curve about the x-axis. a.y = x3,    0 %u2264 x %u2264 2 b.y = square root of (1+5x) 1%u2264 x %u2264 7 c. y = sin pix/8 0 %u2264 x %u2264 8 d. x = 1/3(y2 + 2)3/2,    4 %u2264 y %u2264 5 e.   4x = y2 + 20,    8 %u2264 x %u2264 13 f. y = 4 %u2212 x2,    0 %u2264 x %u2264 2 g. y = suare root of x     1 %u2264 y %u2264 2 a.y = x3,    0 %u2264 x %u2264 2 b.y = square root of (1+5x) 1%u2264 x %u2264 7 c. y = sin pix/8 0 %u2264 x %u2264 8 d. x = 1/3(y2 + 2)3/2,    4 %u2264 y %u2264 5 e.   4x = y2 + 20,    8 %u2264 x %u2264 13 f. y = 4 %u2212 x2,    0 %u2264 x %u2264 2 g. y = suare root of x     1 %u2264 y %u2264 2 a.y = x3,    0 %u2264 x %u2264 2 b.y = square root of (1+5x) 1%u2264 x %u2264 7 c. y = sin pix/8 0 %u2264 x %u2264 8 d. x = 1/3(y2 + 2)3/2,    4 %u2264 y %u2264 5 e.   4x = y2 + 20,    8 %u2264 x %u2264 13 f. y = 4 %u2212 x2,    0 %u2264 x %u2264 2 g. y = suare root of x     1 %u2264 y %u2264 2 b.y = square root of (1+5x) 1%u2264 x %u2264 7 c. y = sin pix/8 0 %u2264 x %u2264 8 d. x = 1/3(y2 + 2)3/2,    4 %u2264 y %u2264 5 e.   4x = y2 + 20,    8 %u2264 x %u2264 13 f. y = 4 %u2212 x2,    0 %u2264 x %u2264 2 g. y = suare root of x     1 %u2264 y %u2264 2 c. y = sin pix/8 0 %u2264 x %u2264 8 d. x = 1/3(y2 + 2)3/2,    4 %u2264 y %u2264 5 e.   4x = y2 + 20,    8 %u2264 x %u2264 13 f. y = 4 %u2212 x2,    0 %u2264 x %u2264 2 g. y = suare root of x     1 %u2264 y %u2264 2 x = 1/3(y2 + 2)3/2,    4 %u2264 y %u2264 5 e.   4x = y2 + 20,    8 %u2264 x %u2264 13 f. y = 4 %u2212 x2,    0 %u2264 x %u2264 2 g. y = suare root of x     1 %u2264 y %u2264 2 4x = y2 + 20,    8 %u2264 x %u2264 13 f. y = 4 %u2212 x2,    0 %u2264 x %u2264 2 g. y = suare root of x     1 %u2264 y %u2264 2 y = 4 %u2212 x2,    0 %u2264 x %u2264 2 g. y = suare root of x     1 %u2264 y %u2264 2 y = suare root of x     1 %u2264 y %u2264 2

Explanation / Answer

expressions cant be read..its not in proper format

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