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Find the Thevenin Voltage Vth in Avth 40vth form and in units of [V]4[°]. Find the Norton Current IN in Ain 40in form and in units of [mA]4[°].

Find the Thevenin Voltage Vth in Avth 40vth form and in units of [V]4[°]. Find the Norton Current IN in Ain 40in form and in units of [mA]4[°].

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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Find the Thevenin Voltage Vth in Avth ∠θvth form and in units of [V ]∠[ ◦ ]. 

Find the Norton Current IN in AiN ∠θiN form and in units of [mA]∠[ ◦ ]

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Find the impedance ZC1 in (X + jY ) form and in units of kΩ answers C1 = 0.2

Find the impedance ZR1 in (X + jY ) form and in units of kΩ. R1 = 1kohm

Find the impedance ZR2 in (X + jY ) form and in units of kΩ.  answer R2 = 1kohm

Find the impedance ZL1 in (X + jY ) form and in units of kΩ. answee L1= 0.5kohms

**Find the Thevenin Voltage \( V_{th} \) in \( A_{v_{th}} \angle \theta_{v_{th}} \) form and in units of \([V]\angle[^\circ]\).** **Find the Norton Current \( I_{N} \) in \( A_{i_{N}} \angle \theta_{i_{N}} \) form and in units of \([mA]\angle[^\circ]\).**
Transcribed Image Text:**Find the Thevenin Voltage \( V_{th} \) in \( A_{v_{th}} \angle \theta_{v_{th}} \) form and in units of \([V]\angle[^\circ]\).** **Find the Norton Current \( I_{N} \) in \( A_{i_{N}} \angle \theta_{i_{N}} \) form and in units of \([mA]\angle[^\circ]\).**
### Circuit Description The circuit described here consists of the following components: - **Voltage Source, \( v_{in}(t) \):** A sinusoidal AC voltage source with the expression \( v_{in}(t) = 15\cos(2,500t + 45^\circ) \) V. - **Capacitor, \( C_1 \):** A capacitor with capacitance \( C_1 = 2 \, \mu F \). - **Resistor 1, \( R_1 \):** A resistor with resistance \( R_1 = 1 \, k\Omega \). - **Resistor 2, \( R_2 \):** A resistor with resistance \( R_2 = 1 \, k\Omega \). - **Inductor, \( L_1 \):** An inductor with inductance \( L_1 = 0.5 \, H \). ### Circuit Configuration - The voltage source \( v_{in}(t) \) is in series with the capacitor \( C_1 \). - \( R_2 \) is in parallel with a series combination of \( R_1 \) and the inductor \( L_1 \). - The output voltage \( v_{th}(t) \) is measured between points \( a \) and \( b \). This configuration is suitable for analyzing AC circuit behavior, including impedance, resonance, and phase shifts due to reactive components.
Transcribed Image Text:### Circuit Description The circuit described here consists of the following components: - **Voltage Source, \( v_{in}(t) \):** A sinusoidal AC voltage source with the expression \( v_{in}(t) = 15\cos(2,500t + 45^\circ) \) V. - **Capacitor, \( C_1 \):** A capacitor with capacitance \( C_1 = 2 \, \mu F \). - **Resistor 1, \( R_1 \):** A resistor with resistance \( R_1 = 1 \, k\Omega \). - **Resistor 2, \( R_2 \):** A resistor with resistance \( R_2 = 1 \, k\Omega \). - **Inductor, \( L_1 \):** An inductor with inductance \( L_1 = 0.5 \, H \). ### Circuit Configuration - The voltage source \( v_{in}(t) \) is in series with the capacitor \( C_1 \). - \( R_2 \) is in parallel with a series combination of \( R_1 \) and the inductor \( L_1 \). - The output voltage \( v_{th}(t) \) is measured between points \( a \) and \( b \). This configuration is suitable for analyzing AC circuit behavior, including impedance, resonance, and phase shifts due to reactive components.
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