Let D be the solid region bounded below by the xy-plane and bounded above by the sphere (x + 4)° + y² + z? = 16. Our aim is to use triple integral in spherieal coordinates to find the volume of D. By taking the order of integration as dpdødo, the limits of integration of O are

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Let D be the solid region bounded below by the xy-plane and bounded above by
the sphere (x + 4)² + y² + z² = 16. Our aim is to use triple integral in spherical
coordinates to find the volume of D. By taking the order of integration as
dpdødo, the limits of integration of Ø are
Tt/2<Øsn
OSØST/2
O None of these
We have a solid region D that contains a cone
and a sphere. Our aim is to find the volume of
D by using triple integral. Which among the
74
Transcribed Image Text:touch • 46l 77% D 11:29 AM 8 docs.google.com Let D be the solid region bounded below by the xy-plane and bounded above by the sphere (x + 4)² + y² + z² = 16. Our aim is to use triple integral in spherical coordinates to find the volume of D. By taking the order of integration as dpdødo, the limits of integration of Ø are Tt/2<Øsn OSØST/2 O None of these We have a solid region D that contains a cone and a sphere. Our aim is to find the volume of D by using triple integral. Which among the 74
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