A solid S is generated by revolving the region between thex-axis and the curve y = sin x

Chapter 6, Problem 2

(choose chapter or problem)

A solid $S$ is generated by revolving the region between the $x$-axis and the curve $y=\sqrt{\sin x}(0 \leq x \leq \pi)$ about the $x$ axis.

(a) For $x$ between 0 and $\pi$, the cross-sectional area of perpendicular to the $x$-axis at $x$ is $A(x)=$

(b) An integral expression for the volume of $S$ is

Equation Transcription:

$S$

$x$

$y=\sqrt{sin\ x\ }(0\leq{}x\leq{}\pi{})$

$A(x)=$

Text Transcription:

y= square root sin x (0<=x<=pi)

A(x)=

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