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represent in cylindrical coordinates in first octant Q=(x,y,z): X^2+y^2<16 and y+z<4
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\(x^2+y^2<16\), or \(-4<x<4\) and \(-4<y<4\), so you know that \(0<r<4\). First octant, so you'll have \(0\le\theta\le\dfrac{\pi}{2}\). \(y+z<4\), so by a simple conversion you have \(r\sin\theta+z<4\).
sweet!!! either we are both wrong or we are both right.
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