If E is the region enclosed by x² + y? + z? = 1 + y2, then using the spherical and z = coordinates for the given triple integral, which of the following is the transformed integral? 3z dV E а. | | 3p° sin(4) cos(4) dp d0 dg Ob. 2л I11 30* sin(4) cos(4) dp d0 dq None of them. O d. 'T| 3p° sin(4) cos(4) dp d0 dp е. 2л 3 10 d.

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter9: Surfaces And Solids
Section9.3: Cylinders And Cones
Problem 5E: For the right circular cylinder, suppose that r=5 in. and h=6 in. Find the exact and approximate a...
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Solve both it is mcqs question so don't say its rule to solve only one. So kindly solve both.. And get a thumb up
If E is the region enclosed by x² + y + z? = 1
+ y2, then using the spherical
and z =
coordinates for the given triple integral, which of
the following is the transformed integral?
3z dV
E
а.
1I| 3p° sin(4) cos(4) dp d0 dq
Ob.
T| 30' sin() cos(4) dp dð de
2л
do dç
None of them.
O d.
| 3p° sin(4) cos($) dp d0 dø
Oe.
2n
/'/| 30' sin(4) cos(4) dp dô de
Transcribed Image Text:If E is the region enclosed by x² + y + z? = 1 + y2, then using the spherical and z = coordinates for the given triple integral, which of the following is the transformed integral? 3z dV E а. 1I| 3p° sin(4) cos(4) dp d0 dq Ob. T| 30' sin() cos(4) dp dð de 2л do dç None of them. O d. | 3p° sin(4) cos($) dp d0 dø Oe. 2n /'/| 30' sin(4) cos(4) dp dô de
Which of the following triple integrals evaluates
the volume of the solid that lies inside the sphere
x² + y + z?
x² + y², and above the xy-plane?
16, outside the cone
%3D
Z =
2л
а.
I I
p sin(4) dp de dp
Ob.
2л
4
L7IP sin(4) dp dð dp
С.
4
I p* sin(4) dp d0 dø
0,
d.
4
Ti sin() dp do dp
e. None of them.
Transcribed Image Text:Which of the following triple integrals evaluates the volume of the solid that lies inside the sphere x² + y + z? x² + y², and above the xy-plane? 16, outside the cone %3D Z = 2л а. I I p sin(4) dp de dp Ob. 2л 4 L7IP sin(4) dp dð dp С. 4 I p* sin(4) dp d0 dø 0, d. 4 Ti sin() dp do dp e. None of them.
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