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[[Category:2015 Spring ECE 201 Peleato]][[Category:2015 Spring ECE 201 Peleato]][[Category:2015 Spring ECE 201 Peleato]][[Category:2015 Spring ECE 201 Peleato]][[Category:2015 Spring ECE 201 Peleato]]
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[[Category:ECE201]]  
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[[Category:ECE]]  
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[[Category:ECE201Spring2015Peleato]]
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[[Category:circuits]]
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[[Category:linear circuits]]
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[[Category:problem solving]]
  
=Chinar_Dhamija_Op_Amp_Voltage_Division_ECE201S15=
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=Op Amp Practice with Voltage Division=
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<center><font size= 4>
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'''Practice question for [[ECE201]]: "Linear circuit analysis I" '''
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</font size>
  
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By: Chinar Dhamija
  
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Topic: Op Amp
  
Put your content here . . .
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</center>
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----
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==Question==
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Find the value of Vout.
  
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[[File:ECE201_P4_1.png|500px|center]]
  
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[[File:ECE201_P4_2.png|500px|center]]
  
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----
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----
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===Answer ===
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In order to find Vs' we have the following equation:<br />
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<math> 20 = Vs'a + 4b </math><br />
  
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From the information present in the table two systems of equations can be created to solve for a and b.<br />
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First equation:<br />
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<math> 10 = 4a + b </math><br />
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Second equation:<br />
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<math> 40 = 10a + 0b </math><br />
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After solving the above system of equations you get:<br />
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<math> a = 4 </math> and <math> b = -6 </math><br />
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Since we have both a and b values you can plug that into the Vs' equation and solve for Vs'.
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<math>\begin{align}
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20 = Vs'a + 4b\\
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20 = Vs'(4) + 4(-6)\\
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44 = 4Vs'\\
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Vs' = 11 V
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\end{align}
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</math>
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----
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==Questions and comments==
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If you have any questions, comments, etc. please post them below
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*Comment 1
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**Answer to Comment 1
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*Comment 2
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**Answer to Comment 2
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----
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[[ECE201|Back to ECE201]]

Revision as of 15:24, 2 May 2015


Op Amp Practice with Voltage Division

Practice question for ECE201: "Linear circuit analysis I"

By: Chinar Dhamija

Topic: Op Amp


Question

Find the value of Vout.

ECE201 P4 2.png


Answer

In order to find Vs' we have the following equation:
$ 20 = Vs'a + 4b $

From the information present in the table two systems of equations can be created to solve for a and b.
First equation:
$ 10 = 4a + b $
Second equation:
$ 40 = 10a + 0b $
After solving the above system of equations you get:
$ a = 4 $ and $ b = -6 $

Since we have both a and b values you can plug that into the Vs' equation and solve for Vs'. $ \begin{align} 20 = Vs'a + 4b\\ 20 = Vs'(4) + 4(-6)\\ 44 = 4Vs'\\ Vs' = 11 V \end{align} $


Questions and comments

If you have any questions, comments, etc. please post them below

  • Comment 1
    • Answer to Comment 1
  • Comment 2
    • Answer to Comment 2

Back to 2015 Spring ECE 201 Peleato

Back to ECE201

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Abstract algebra continues the conceptual developments of linear algebra, on an even grander scale.

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