SOLUTION: Let us have a triangle $\triangle ABC$ and a point $D$ on $BC$ such that $BD = DC = DA.$ If $\angle ABC = 50^\circ,$ then how many degrees are in $\angle ACB$?
Algebra ->
Customizable Word Problem Solvers
-> Geometry
-> SOLUTION: Let us have a triangle $\triangle ABC$ and a point $D$ on $BC$ such that $BD = DC = DA.$ If $\angle ABC = 50^\circ,$ then how many degrees are in $\angle ACB$?
Log On
Question 1200866: Let us have a triangle $\triangle ABC$ and a point $D$ on $BC$ such that $BD = DC = DA.$ If $\angle ABC = 50^\circ,$ then how many degrees are in $\angle ACB$? Answer by ikleyn(52767) (Show Source):
You can put this solution on YOUR website! .
Let us have a triangle $\triangle ABC$ and a point $D$ on $BC$ such that $BD = DC = DA.
$ If $\angle ABC = 50^\circ,$ then how many degrees are in $\angle ACB$?
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
The problem is FATALLY DEFECTIVE.
It describes the situation, which NEVER may happen.
Such a triangle with described properties DOES NOT EXIST and CAN NOT EXIST.
Simply a person who created it, is not familiar with the basics of Euclidian geometry.
