and below the cone</h6>

Solutions to Homework 9

12 7 # 12: Let D be the region bounded below by the cone z = √x2 + y2 and above by the

id is above the cone z = √x2 + y2 and below the sphere x2 + y2 + z2 = 18 To check this, note

d the volume of an ice cream cone bounded by the cone z = √x2 + y2 and the hemisphere z = √8

integral to find the volume of the solid bounded above by the hemisphere and below by the cone

solid that lies within the cylinder x2 + y2 = 1, above the plane z = 0, and below the cone

e of the cone is π/6 y2z2 dV , where E lies above the cone φ = π/3 and below the sphere

Find the volume of the solid region above the cone z2 = 3(x2 + y2) (z ≥ 0) and below the

region that lies below the sphere x2 + y2 + z2 = z and above the cone z = √x2 + y2 (c) The region

your answers below No partial credit will be z = 0 and below the cone z2 = 49x2 + 49y2 3