Stuck here.
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Consider the region bounded by y=[sin inverse x], the y-axis and the tangent to the curve at the point (sqrt(3)/2, pi/3)
Show that the area of the region is 1/4 units squared.
Show that the volume of the solid formed when the region is rotated about the y-axis is [pi/24(9sqrt3-4pi)]
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Help appreciated, thanks in advanced.
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Consider the region bounded by y=[sin inverse x], the y-axis and the tangent to the curve at the point (sqrt(3)/2, pi/3)
Show that the area of the region is 1/4 units squared.
Show that the volume of the solid formed when the region is rotated about the y-axis is [pi/24(9sqrt3-4pi)]
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Help appreciated, thanks in advanced.