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# Tangent Segments to a Circle - Problem 1

###### Brian McCall

###### Brian McCall

**Univ. of Wisconsin**

J.D. Univ. of Wisconsin Law school

Brian was a geometry teacher through the Teach for America program and started the geometry program at his school

Given a triangle circumscribed about a circle (or, a circle inscribed within a triangle), there are three points of tangency. The segments between the vertex and two points of tangency are congruent, so they have the same length. So, by examining the segments created between a vertex and each point of tangency, it is possible to know the lengths of each segment from a vertex and point of tangency. Recall that the perimeter of a polygon is the sum of the lengths of each side. This is the same as adding the value of each segment. Thus, by doing so, you have found the perimeter of the triangle.

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###### Brian McCall

B.S. in Chemical Engineering, University of Wisconsin

J.D. University of Wisconsin Law School (magna cum laude)

He doesn't beat around the bush. His straightforward teaching style is effective and his subtle midwestern accent is engaging. There's never a dull moment with him.

so my teacher can't explain this in 5 weeks but I learn this in less than 3 minutes”

its hard to focus when the teacher is really really really goodlooking”

i like how it took you 3 minutes and 8 seconds to accomplish what my teacher couldn't in 3 days”

##### Concept (1)

##### Sample Problems (3)

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