Question

A plane electromagnetic wave travels in vacuum along z-direction. If the frequency of the wave is 40 MHz then its wavelength is

Answer 1

Answer:

The electromagnetic wave travels in a vacuum along the z-direction. The electric field (E) and the magnetic field (H) are in the x-yplane. They are mutually perpendicular.

Frequency of the wave, ν = 30 MHz = 30 × 106 s−1

Speed of light in a vacuum, c = 3 × 108 m/s

Answer 2

id and password secret to looking good night my answer ofSolve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$

Solve the following by both substitution and elimination methods.

$2x - \sqrt{2} y = 0$

and

$\frac{3x}{ \sqrt{2} } - y = 1$