A 300 N resistor is connected in series with a 80 mH inductor. The voltage across the resistor is VR= (1.20 V) cos (2500 rad/s)t. Find the amplitude of the voltage across the inductor. Express your answer with the appropriate units. ? VL = Value Units Submit Request Answer Part B What should multiply the amplitude to obtain an expression for the instantaneous voltage VL across the inductor? - sin (2500 rad/s)t sin (2500 rad/s)t - cos (2500 rad/s)t cos (2500 rad/s)t

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
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**Part A**

A 300 Ω resistor is connected in series with an 80 mH inductor. The voltage across the resistor is \( v_R = (1.20 \, \text{V}) \cos (2500 \, \text{rad/s})t \). Find the amplitude of the voltage across the inductor.

Express your answer with the appropriate units.

Input box labeled \( V_L = \) with fields for Value and Units.

Submit button and Request Answer link.

---

**Part B**

What should multiply the amplitude to obtain an expression for the instantaneous voltage \( v_L \) across the inductor?

Options:

- \( -\sin (2500 \, \text{rad/s})t \)
- \( \sin (2500 \, \text{rad/s})t \)
- \( -\cos (2500 \, \text{rad/s})t \)
- \( \cos (2500 \, \text{rad/s})t \)

Radio buttons for selection.

Submit button and Request Answer link.
Transcribed Image Text:**Part A** A 300 Ω resistor is connected in series with an 80 mH inductor. The voltage across the resistor is \( v_R = (1.20 \, \text{V}) \cos (2500 \, \text{rad/s})t \). Find the amplitude of the voltage across the inductor. Express your answer with the appropriate units. Input box labeled \( V_L = \) with fields for Value and Units. Submit button and Request Answer link. --- **Part B** What should multiply the amplitude to obtain an expression for the instantaneous voltage \( v_L \) across the inductor? Options: - \( -\sin (2500 \, \text{rad/s})t \) - \( \sin (2500 \, \text{rad/s})t \) - \( -\cos (2500 \, \text{rad/s})t \) - \( \cos (2500 \, \text{rad/s})t \) Radio buttons for selection. Submit button and Request Answer link.
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