The drawing shows two surfaces that have the same area. A uniform magnetic field B fills the space occupied by these surfaces and is oriented parallel to the yz plane as shown. Find the ratio xz/xy of the magnetic fluxes that pass through the surfaces.

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Chapter1: Units, Trigonometry. And Vectors
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The drawing shows two surfaces that have the same area. A uniform magnetic field \(\mathbf{B}\) fills the space occupied by these surfaces and is oriented parallel to the yz-plane as shown. Find the ratio \(\Phi_{xz}/\Phi_{xy}\) of the magnetic fluxes that pass through the surfaces.

**Explanation of the Diagram:**

- The diagram features a three-dimensional coordinate system with the x, y, and z axes.
- Two surfaces are depicted: one is parallel to the xz-plane and is shown in a light blue shade, and the other surface is parallel to the xy-plane.
- A vector is shown at a 35° angle to the surface parallel to the xz-plane, indicating the direction of the magnetic field \(\mathbf{B}\).
- The vector is situated in the yz-plane, confirming the parallel orientation relative to the xz- and xy-planes.
Transcribed Image Text:The drawing shows two surfaces that have the same area. A uniform magnetic field \(\mathbf{B}\) fills the space occupied by these surfaces and is oriented parallel to the yz-plane as shown. Find the ratio \(\Phi_{xz}/\Phi_{xy}\) of the magnetic fluxes that pass through the surfaces. **Explanation of the Diagram:** - The diagram features a three-dimensional coordinate system with the x, y, and z axes. - Two surfaces are depicted: one is parallel to the xz-plane and is shown in a light blue shade, and the other surface is parallel to the xy-plane. - A vector is shown at a 35° angle to the surface parallel to the xz-plane, indicating the direction of the magnetic field \(\mathbf{B}\). - The vector is situated in the yz-plane, confirming the parallel orientation relative to the xz- and xy-planes.
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