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The analysis of the voltage, V for the circuit given in Figure Q4 can be expressed in the following three equations: R1 (i - i2) + R2(i, - i3) = Vila Id=0.2197 Rziz + R4(i2 - i3) + R1 (i2 - i) = V½la Rgiz + R4(iz – i2) + R2(iz - i) = V3la where R is the resistance and i is the current. Analyze the system of linear equations above for i,, i2, and i, by using Gauss elimination method with pivoting.

The analysis of the voltage, V for the circuit given in Figure Q4 can be expressed in the following three equations: R1 (i - i2) + R2(i, - i3) = Vila Id=0.2197 Rziz + R4(i2 - i3) + R1 (i2 - i) = V½la Rgiz + R4(iz – i2) + R2(iz - i) = V3la where R is the resistance and i is the current. Analyze the system of linear equations above for i,, i2, and i, by using Gauss elimination method with pivoting.

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Q4 The analysis of the voltage, V for the circuit given in Figure Q4 can be expressed in the following three equations: R1 (i, – iz) + R2(i, – i3) = Vị la Id=0.2197 Rziz + R4(iz – iz) + R (iz – i) = V2la Rgiz + R4 (i3 – iz) + R2(i3 – i,) = V3la where R is the resistance and i is the current. Analyze the system of linear equations above for i, iz, and iz by using Gauss elimination method with pivoting. V1 OV R2 100 R1 200 V3 2001V i2 V2 R4 100 ov R5 300 R3 250 Figure Q4
Transcribed Image Text:Q4 The analysis of the voltage, V for the circuit given in Figure Q4 can be expressed in the following three equations: R1 (i, – iz) + R2(i, – i3) = Vị la Id=0.2197 Rziz + R4(iz – iz) + R (iz – i) = V2la Rgiz + R4 (i3 – iz) + R2(i3 – i,) = V3la where R is the resistance and i is the current. Analyze the system of linear equations above for i, iz, and iz by using Gauss elimination method with pivoting. V1 OV R2 100 R1 200 V3 2001V i2 V2 R4 100 ov R5 300 R3 250 Figure Q4
(b) A system which is represented by the given equation below, is able to work effectively even when the time is zero. f(t) = 7t3 – 0.31t² + lat – cost ld%3D0.2197 However, there will be a time where the system is put on resting mode for several seconds. (i) Find the derivative of f(t). (ii) By using Newton-Raphson Method, select the approximate resting time in between the interval [1 2] seconds with the absolute system function tolerance is less than 0.0005 or until 4th iteration. Choose to = 1 second.
Transcribed Image Text:(b) A system which is represented by the given equation below, is able to work effectively even when the time is zero. f(t) = 7t3 – 0.31t² + lat – cost ld%3D0.2197 However, there will be a time where the system is put on resting mode for several seconds. (i) Find the derivative of f(t). (ii) By using Newton-Raphson Method, select the approximate resting time in between the interval [1 2] seconds with the absolute system function tolerance is less than 0.0005 or until 4th iteration. Choose to = 1 second.
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