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An electronmagnetic wae propagating alon...

An electronmagnetic wae propagating along x-axis then oscillating electric and magnetic field vectors are along

A

`E_(y)&B_(z)`

B

`E_(x)& B_(y)`

C

`E_(x)&B_(x)`

D

`E_(z)&B_(x)`

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The correct Answer is:
To solve the problem of determining the directions of the oscillating electric and magnetic field vectors in an electromagnetic wave propagating along the x-axis, we can follow these steps: ### Step-by-Step Solution: 1. **Understand the Propagation Direction**: The problem states that the electromagnetic wave is propagating along the x-axis. This means the wave travels in the positive x-direction. 2. **Identify the Relationship Between E, B, and Propagation Direction**: In an electromagnetic wave, the electric field vector (E), the magnetic field vector (B), and the direction of wave propagation (velocity vector, v) are mutually perpendicular to each other. This is a fundamental property of electromagnetic waves. 3. **Set Up the Coordinate System**: We can visualize the situation in a three-dimensional Cartesian coordinate system: - Let the x-axis represent the direction of wave propagation. - The electric field vector (E) can be oriented along either the y-axis or the z-axis. - The magnetic field vector (B) will then be oriented along the remaining axis. 4. **Determine the Directions of E and B**: - If we assume the electric field (E) is along the y-axis, then we can denote it as \( \vec{E} = E_y \hat{j} \). - Since E and B must be perpendicular to each other and to the direction of propagation (x-axis), the magnetic field (B) must be along the z-axis, denoted as \( \vec{B} = B_z \hat{k} \). 5. **Confirm the Right-Hand Rule**: To verify the orientation, we can use the right-hand rule: - Point your thumb in the direction of the wave propagation (x-axis). - Your index finger should point in the direction of the electric field (y-axis). - Your middle finger, perpendicular to both, will then point in the direction of the magnetic field (z-axis). 6. **Conclusion**: Based on the above analysis, we conclude that: - The electric field vector (E) is along the y-axis. - The magnetic field vector (B) is along the z-axis. Thus, the final answer is that the electric field is along the y-axis and the magnetic field is along the z-axis. ### Answer: - Electric Field (E) direction: y-axis - Magnetic Field (B) direction: z-axis
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