Deriving Lagrange's Trig Identity: Real Part of Complex # in Exp Form

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Homework Help Overview

The discussion revolves around deriving Lagrange's Trig Identity, specifically focusing on the real part of a complex number expressed in exponential form. Participants are exploring the reasoning behind multiplying by a specific exponential factor in the context of this identity.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants are questioning the rationale behind multiplying by e^-i(x/2) to extract the real part of a complex number. There is an attempt to clarify the problem context and the specific steps taken in the derivation.

Discussion Status

The discussion is ongoing, with participants seeking clarification on the multiplication step and expressing a need for more information to understand the problem better. Some have suggested sharing more details about their attempts to facilitate assistance.

Contextual Notes

One participant noted a rush during their initial explanation, indicating potential gaps in the information provided. There is a request for clearer communication of the problem being addressed.

Lchan1
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Homework Statement


I did the question with help, but did not understand why did we multiply e^-i(x/2)
How do I know what to multiply for getting the real part of a complex number in exponential form?


Homework Equations





The Attempt at a Solution

 
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Lchan1 said:

Homework Statement


I did the question with help, but did not understand why did we multiply e^-i(x/2)
How do I know what to multiply for getting the real part of a complex number in exponential form?


Homework Equations





The Attempt at a Solution

You need to give us more information. I don't know what problem you're trying to solve.
 


Show us what you're doing and where you're getting stuck.
 

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