Proposed Problem
Click the figure below to see the complete problem 361 about Right triangle, Incircle, Incenter, Tangency points, Angle.
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Complete Problem 361
Level: High School, SAT Prep, College geometry
Wednesday, September 30, 2009
Problem 361: Right triangle, Incircle, Incenter, Tangency points, Angle
Labels:
45 degrees,
angle,
incenter,
incircle,
right triangle,
tangency point
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We've angle AED = angle AED = (180-A)/2 = 90 -A/2
ReplyDeleteFuther from Tr. FEC, α = angle AED - angle ACF =90-A/2-C/2 = angle B/2 since angs.(A+B+C)=180 deg. which, in turn, means that α = 90/2 = 45 deg.
Vihaan: vihaanup@gmail.com
@vihaan
ReplyDeletePls explain this step
We've angle AED = angle AED = (180-A)/2 = 90 -A/2
How do we get this?????
/_AED+/_ADE+/_A=180 but /_AED=/_ADE (equal tangents). So 2/_ADE+/_A=180 or /_ADE=/_AED=90- A/2
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