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The angle at the vertex is pi/3, and the top is flat and at a height of 6sqrt(3). Write the limits of integration for \int_{w} dV in cartesian, cyclindrical, spherical coordinates:

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The region $W$ is the cone shown below. The angle at the vertex is $?/3$, and the top is flat and at a height of $63?$. Write the limits of integration for $?_{W}dV$ in the following coordinates (do not reduce the domain of integration by taking advantage of symmetry): (a) Cartesian: With $a=,b=$ $c=,d=.$ $e=$, and $f=$ Volume $=?_{a}?_{c}?_{e}?daa$ (b) Cylindrical: With $a=,b=$ $c=…,d=?+b=?$ $e=, andf=$ Volume $=?_{a}?_{c}?_{e}?dad$