| Line 7: | Line 7: | ||
:<math>e^{i \theta}=\cos (\theta) +i \sin (\theta)</math> | :<math>e^{i \theta}=\cos (\theta) +i \sin (\theta)</math> | ||
== Relevant Learning Material Contributed by Students== | == Relevant Learning Material Contributed by Students== | ||
| + | *[[On_The_Most_Beautiful_Equation|The most beautiful formula]] | ||
*[[HW1.3_Chris_Cadwallader_-_Euler's_forumla_ECE301Fall2008mboutin|Proof of Euler's formula by Chris]] | *[[HW1.3_Chris_Cadwallader_-_Euler's_forumla_ECE301Fall2008mboutin|Proof of Euler's formula by Chris]] | ||
*[[Norm_of_a_complex_exponential_ECE438F11|Using Euler's formula to compute the norm of a complex exponential (practice problem)]] from [[ECE438]] | *[[Norm_of_a_complex_exponential_ECE438F11|Using Euler's formula to compute the norm of a complex exponential (practice problem)]] from [[ECE438]] | ||
Revision as of 05:39, 9 December 2011
About Euler's Formula:
- $ e^{i \theta}=\cos (\theta) +i \sin (\theta) $
Relevant Learning Material Contributed by Students
- The most beautiful formula
- Proof of Euler's formula by Chris
- Using Euler's formula to compute the norm of a complex exponential (practice problem) from ECE438
- Using Euler's formula to compute the norm of a complex numbers (practice problem) from ECE301
- Using Euler's formula to compute the norm of a continuous-time complex exponential signal (practice problem) from ECE301
- Using Euler's formula to compute the norm of a discrete-time complex exponential signal (practice problem) from ECE301
- Using Euler's formula to compute the energy and power of a CT complex exponential signal (practice problem) from ECE301
- Complex magnitude from a geometric perspective using Euler's formula from ECE301
- Students discussing a related (baffling) equality
Click here to view all pages in the Euler's formula category.
Related Courses
Euler's formula is used in many courses, including
