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Solve the following integration.
+12.30.29.png)
where V is limited by the surface x2 + y2 = 2z.
The integration region is restricted within the paraboloid by the plane z = 2.
As the projection of the region on the z = 0 the plane is the circle C: x^2 + y^2 ≤ 4, the triple integral can be decomposed so as:
+12.28.47.png)
Writing the integral in cylindrical coordinates, we obtain:
+12.28.58.png)
This is the process to solve a triple integration using the cylindrical coordinates.
I hope it has been helpful.
See you bloggers in the next post!
As the projection of the region on the z = 0 the plane is the circle C: x^2 + y^2 ≤ 4, the triple integral can be decomposed so as:
This is the process to solve a triple integration using the cylindrical coordinates.
I hope it has been helpful.
See you bloggers in the next post!
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