<?xml version="1.0" encoding="UTF-8"?><oembed><type>video</type><version>1.0</version><html>&lt;iframe src=&quot;https://www.loom.com/embed/e9fe889f702548e8bc8b4c8493f576b0&quot; frameborder=&quot;0&quot; width=&quot;1838&quot; height=&quot;1378&quot; webkitallowfullscreen mozallowfullscreen allowfullscreen&gt;&lt;/iframe&gt;</html><height>1378</height><width>1838</width><provider_name>Loom</provider_name><provider_url>https://www.loom.com</provider_url><thumbnail_height>1378</thumbnail_height><thumbnail_width>1838</thumbnail_width><thumbnail_url>https://cdn.loom.com/sessions/thumbnails/e9fe889f702548e8bc8b4c8493f576b0-b1614bd15208c875.gif</thumbnail_url><duration>2603.833</duration><title>9FM0 CP2 - Set 7 - Volume of Revolution V2</title><description>In this Loom I worked through four volume of revolution questions step by step, mainly using pi times the integral of x squared with respect to y. For the gold pendant with x equals cos theta plus a half sine 2 theta, I found the volume 1.6 pi cm cubed. For the paddling pool modeled by y equals ln 3.6x minus 2.6, I calculated k equals 2.6, volume up to depth H, and the water rising rate as 25.4 centimeters per hour when H equals 0.2 meters. I also found a berry volume of about 2.26 cm cubed and compared it to 200 cm cubed, then computed a chess piece volume about 6.11 cm cubed. No action was specifically requested from viewers.</description></oembed>