In SI units, the electric field in an electromagnetic wave is described by Ey = 110 sin(1.20 × 107x – wt). (a) Find the amplitude of the corresponding magnetic field oscillations. | µT (b) Find the wavelength A. um (c) Find the frequency f. Hz

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Chapter1: Units, Trigonometry. And Vectors
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### Understanding the Electric Field in an Electromagnetic Wave

In SI units, the electric field in an electromagnetic wave is described by the following equation:

\[ E_y = 110 \sin(1.20 \times 10^7 x - \omega t). \]

To solve various related problems pertaining to this electromagnetic wave, we need to work through the following questions:

#### (a) Find the amplitude of the corresponding magnetic field oscillations.

\[ \text{Amplitude of Magnetic Field Oscillations:} \ \_\_\_\_\_\_ \ \mu T \]

#### (b) Find the wavelength \( \lambda \).

\[ \text{Wavelength:} \ \_\_\_\_\_\_ \ \mu m \]

#### (c) Find the frequency \( f \).

\[ \text{Frequency:} \ \_\_\_\_\_\_ \ Hz \]
Transcribed Image Text:### Understanding the Electric Field in an Electromagnetic Wave In SI units, the electric field in an electromagnetic wave is described by the following equation: \[ E_y = 110 \sin(1.20 \times 10^7 x - \omega t). \] To solve various related problems pertaining to this electromagnetic wave, we need to work through the following questions: #### (a) Find the amplitude of the corresponding magnetic field oscillations. \[ \text{Amplitude of Magnetic Field Oscillations:} \ \_\_\_\_\_\_ \ \mu T \] #### (b) Find the wavelength \( \lambda \). \[ \text{Wavelength:} \ \_\_\_\_\_\_ \ \mu m \] #### (c) Find the frequency \( f \). \[ \text{Frequency:} \ \_\_\_\_\_\_ \ Hz \]
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