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# The base f a solid is the region enclosed by y = Sin x and the x-axis on the interval [0,z]: If cross sections perpendicular to the x-axis are semicircles; write an...

## Question

###### The base f a solid is the region enclosed by y = Sin x and the x-axis on the interval [0,z]: If cross sections perpendicular to the x-axis are semicircles; write an integral that represents the volume of the solid. (A) 8 [" (sinx): dx [S (sin.)dx 8 8 (C) E[, (sinx)' < dx (D) I ['(sin.):. dxIt is known that g(x)dx = 1 and that the four regions shown are all equal in area_ The area of theregion bounded y = f(x).y=g(x), and the x-axis in Quadrant ] is:f(x)(A) ; (C)(B) 3 3

The base f a solid is the region enclosed by y = Sin x and the x-axis on the interval [0,z]: If cross sections perpendicular to the x-axis are semicircles; write an integral that represents the volume of the solid. (A) 8 [" (sinx): dx [S (sin.)dx 8 8 (C) E[, (sinx)' < dx (D) I ['(sin.):. dx It is known that g(x)dx = 1 and that the four regions shown are all equal in area_ The area of the region bounded y = f(x).y=g(x), and the x-axis in Quadrant ] is: f(x) (A) ; (C) (B) 3 3  #### Similar Solved Questions

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