Proving the Relationship between Delta and Theta in an Isosceles Triangle

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Homework Help Overview

The discussion revolves around proving a relationship between angles in an isosceles triangle, specifically relating angle "delta" to angles "theta" in the context of a geometric setup involving a circle and bisected angles.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to clarify the definitions and relationships between the angles "theta" and "delta," questioning the positioning of angle "theta"[SIZE="1"]b in relation to "theta"[SIZE="1"]a.

Discussion Status

Participants are engaged in clarifying the problem, with one suggesting the need for a diagram to aid understanding. The original poster expresses uncertainty about the geometry involved but later indicates they have resolved their issue independently.

Contextual Notes

The original poster mentions a lack of recent experience with geometry and expresses frustration with past instruction, which may influence their current understanding of the problem.

kahless2005
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Given an Iscosles Triangle with defined angle "delta". The other two angles are equal and bysected by the radius of a circle. Continuing the rays of the radius and two equal length sides of the triangle yields two equal angles "theta"a. I need to show that "delta" = 4*"theta"b - 2*"theta"a.

My work:
I assume that this is supposed to be two rays of light passing through a drop of water without any refraction.

I need to know whether "theta"b is the angle on the other side of "theta"a, or is it the other "half" of the bysected angles.


Its been too long since I've done geometry, and I did not have a good professor
 
Last edited:
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You description is rather diffucult to follow.

Could you provide a diagram?
 
how do you provide a diagram?
 
If you have a scanner, then scan the diagram you were working from. Start a new post (reply to this thread). In the page you then goto, you will be able to upload a file.
If you don't have a scanner, then use a graphics/image editor to draw the diagram, save it, then upload it.
 
nevermind, I figured it out... Thanks for the help anyway Fermat!
 

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