The phase angle between the input waveform and the capacitor can then be measured using the following equation, sin(ω t) = sin(2π f t) and θ = 2π f t the difference in the phase angle is, ∆(θ) = 2πf∆t, in radians Resistor = 1 kΩ Capacitor = 100nF Peak voltage (AC Voltage) = 2V Frequency = 1KHz   Where ∆θ is the phase difference, ∆t is the time difference and can be found as shown in the image below. What is the Value of the phase shift, ∆(θ) =?

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The phase angle between the input waveform and the capacitor can then be measured using the
following equation,

sin(ω t) = sin(2π f t) and θ = 2π f t

the difference in the phase angle is,

∆(θ) = 2πf∆t, in radians

Resistor = 1 kΩ

Capacitor = 100nF

Peak voltage (AC Voltage) = 2V

Frequency = 1KHz

 

Where ∆θ is the phase difference, ∆t is the time difference and can be found as shown in the image below.
What is the Value of the phase shift, ∆(θ) =? 

 

At
Input wavefront
→t
-5
Voltage across the capacitor
Transcribed Image Text:At Input wavefront →t -5 Voltage across the capacitor
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