The radius of a circle inscribed in 2 triangles

AI Thread Summary
The discussion revolves around solving a problem related to the radius of a circle inscribed in two triangles. Participants emphasize the importance of understanding triangle similarity, the Pythagorean theorem, and trigonometric functions to approach the problem. One user suggests using the relationship between the sides of the triangles and the angles to find the solution. The conversation highlights the need for problem-solving attempts to facilitate better assistance. Overall, the focus is on applying geometric principles to derive the radius in question.
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Hi guys, was wondering if anyone could help me solve this problem. Thanks!
 
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Have you been taught the concept of similarity of triangles and/or pythagorean theorem or the definition of trigonometric functions? In any case you should show us any attempts you ve made.
 
It looks trivial. cos(x)=B/E, sin(x)=r/B. (r/B)^2+(B/E)^2=1,r=B\sqrt{1-(B/E)^2}
 
Homework in the wrong forum and without the template or attempts at work done should be reported only.
 
This isn't school homework which is why I didn't post it here in the first place. Its a problem that I've encountered and was asking for help as I have no idea how to solve it. That's it.
 
Thanks for your help mathman, your reply is all I was looking for.
 
you can do this problem by thinking about similar triangles. Have a go at it, think for a bit about the angles of various triangles. If two triangles contain the same angles, then they are similar.
 
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