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[[Category:complex numbers]]
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[[Category:Euler's formula]]
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[[Category:formula info]]
  
  
=more_on_Eulers_formula=
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=About Euler's Formula:=
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:<math>e^{i \theta}=\cos (\theta) +i \sin (\theta)</math>
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==Related Courses ==
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Euler's formula is used in many courses, including
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*[[ECE301]]
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*[[ECE438]]
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== Relevant Learning Material Contributed by Students==
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*[[On_The_Most_Beautiful_Equation|The most beautiful formula]]
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*[[HW1.3_Chris_Cadwallader_-_Euler's_forumla_ECE301Fall2008mboutin|Proof of Euler's formula by Chris]]
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*[[Norm_of_a_complex_exponential_ECE438F11|Using Euler's formula to compute the norm of a complex exponential (practice problem)]] from [[ECE438]]
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*[[Magnitude_complex_numbers_ECE301S11|Using Euler's formula to compute the norm of a complex numbers (practice problem)]] from [[ECE301]]
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*[[Magnitude_complex_CT_signals_ECE301S11|Using Euler's formula to compute the norm of a continuous-time complex exponential signal (practice problem)]] from [[ECE301]]
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*[[Magnitude_complex_DT_signals_ECE301S11|Using Euler's formula to compute the norm of a discrete-time complex exponential signal (practice problem)]] from [[ECE301]]
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*[[Signal_power_energy_exercise_CT_ECE301S11|Using Euler's formula to compute the energy and power of a CT complex exponential signal (practice problem)]] from [[ECE301]]
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*[[HW1.3_Emily_Blount_-_Complex_Number_Basics_ECE301Fall2008mboutin|Complex magnitude from a geometric perspective using Euler's formula]] from [[ECE301]]
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*[[A_Baffling_Fact_MA181Fall2008bell|Students discussing a related (baffling) equality]]
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*[[HW1.3_Zachary_Curosh_-_Euler%27s_Formula_ECE301Fall2008mboutin|Proof of Euler's formula]]
  
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Click [[:Category:Euler's formula|here]] to view all pages in the [[:Category:Euler's formula|Euler's formula]] category.
  
 
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[[ ComplexNumberFormulas|Back to Complex Number Formulas]]
 
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Latest revision as of 18:27, 23 February 2015


About Euler's Formula:

$ e^{i \theta}=\cos (\theta) +i \sin (\theta) $

Related Courses

Euler's formula is used in many courses, including

Relevant Learning Material Contributed by Students

Click here to view all pages in the Euler's formula category.


Back to Complex Number Formulas

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