# SOLUTION: My question is really hard and not enrolled in a standard curriculum. Given a triangle on a complex plane which contains three vertizes {{{x}}},{{{y}}} and {{{z}}}. Find a number

Algebra ->  Algebra  -> Complex Numbers Imaginary Numbers Solvers and Lesson -> SOLUTION: My question is really hard and not enrolled in a standard curriculum. Given a triangle on a complex plane which contains three vertizes {{{x}}},{{{y}}} and {{{z}}}. Find a number       Log On

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 Algebra: Complex Numbers Solvers Lessons Answers archive Quiz In Depth

 Click here to see ALL problems on Complex Numbers Question 593661: My question is really hard and not enrolled in a standard curriculum. Given a triangle on a complex plane which contains three vertizes , and . Find a number which is equal to incenter (a centre of inscribed circle) of triangle. Well, I won't describe long computations but I was succesful to find the formula of the center of circumscribed circle, it is here: http://www.part.lt/img/56a97dbe7b0b5039eda438ab99b5f6cb97.jpg Is there a source with similar expression of incenter?Answer by richard1234(5390)   (Show Source): You can put this solution on YOUR website!Refer to (2) on the following website: http://mathworld.wolfram.com/Incenter.html Since complex numbers function like Cartesian vertices, you can use that formula for points in the complex plane.