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Construct an iterated integral to determine the volume of the solid over the cardioid r = 1+cosq between the plane z = 0 and the cone z = r.
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The region is bounded by\[0\le\theta\le2\pi\]\[0\le r\le1+\cos\theta\]and z si bounded by\[0\le z\le r\]and \(dV\) for cylindrical coordinates is\[dV=rdzdrd\theta\]now all you have to do is execute\[\int\int\int dV\]on the prescribed bounds to find the volume
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