let-tt-be-the-region-bounded-above-by-ysinx-y-sinx-and-below-by-y0-y-0-for-0x-0-

Question

Let TT be the region bounded above by y=sin⁡(x) y = \sin(x)  and below by y=0 y = 0  for 0≤x≤π 0 \leq x \leq \pi . When revolving TT about the yy-axis, why is using the washer method to compute the volume not straightforward?

Accepted Answer

Because xx as a function of yy is not elementary

Answer

Because the region is a rectangle

Answer

Because the washer method only works for lines

Answer

Because the yy-axis is not a boundary

Let TT be the region bounded above by y=sin(x) y = \(\sin\)(x) and below by y=0 y = 0 for 0≤x≤π 0 \(\leq\) x \(\leq\) \(\pi\) . When revolving TT about the yy-axis, why is using the washer method to compute the volume not straightforward?

Let $T$ be the region bounded above by $y = \sin (x)$ and below by $y equals 0$ for $0 is less than or equal to x is less than or equal to pi$ . When revolving $T$ about the $y$ -axis, why is using the washer method to compute the volume not straightforward?