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Use a Triple Integral Iterated in Spherical Coordinates to Find π\pi

Question 69

Multiple Choice

Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone  Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone   and inside the sphere x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup> = a<sup>2</sup>. A)     \pi   cubic units B)     \pi    cubic units C)     \pi    cubic units D)     \pi   cubic units E)     \pi    cubic units and inside the sphere x2 + y2 + z2 = a2.


A)  Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone   and inside the sphere x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup> = a<sup>2</sup>. A)     \pi   cubic units B)     \pi    cubic units C)     \pi    cubic units D)     \pi   cubic units E)     \pi    cubic units π\pi  Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone   and inside the sphere x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup> = a<sup>2</sup>. A)     \pi   cubic units B)     \pi    cubic units C)     \pi    cubic units D)     \pi   cubic units E)     \pi    cubic units cubic units
B)  Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone   and inside the sphere x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup> = a<sup>2</sup>. A)     \pi   cubic units B)     \pi    cubic units C)     \pi    cubic units D)     \pi   cubic units E)     \pi    cubic units π\pi  Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone   and inside the sphere x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup> = a<sup>2</sup>. A)     \pi   cubic units B)     \pi    cubic units C)     \pi    cubic units D)     \pi   cubic units E)     \pi    cubic units cubic units
C)  Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone   and inside the sphere x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup> = a<sup>2</sup>. A)     \pi   cubic units B)     \pi    cubic units C)     \pi    cubic units D)     \pi   cubic units E)     \pi    cubic units π\pi  Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone   and inside the sphere x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup> = a<sup>2</sup>. A)     \pi   cubic units B)     \pi    cubic units C)     \pi    cubic units D)     \pi   cubic units E)     \pi    cubic units cubic units
D)  Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone   and inside the sphere x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup> = a<sup>2</sup>. A)     \pi   cubic units B)     \pi    cubic units C)     \pi    cubic units D)     \pi   cubic units E)     \pi    cubic units π\pi  Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone   and inside the sphere x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup> = a<sup>2</sup>. A)     \pi   cubic units B)     \pi    cubic units C)     \pi    cubic units D)     \pi   cubic units E)     \pi    cubic units cubic units
E)  Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone   and inside the sphere x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup> = a<sup>2</sup>. A)     \pi   cubic units B)     \pi    cubic units C)     \pi    cubic units D)     \pi   cubic units E)     \pi    cubic units π\pi  Use a triple integral iterated in spherical coordinates to find the volume of the region lying above the cone   and inside the sphere x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup> = a<sup>2</sup>. A)     \pi   cubic units B)     \pi    cubic units C)     \pi    cubic units D)     \pi   cubic units E)     \pi    cubic units cubic units

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