SOLUTION: given: line segment WY bisects angle XWZ and angle ZYX prove: triangle XWY is congruent to triangle ZWY the shape is a diamond divided in half by line segment WY

Algebra.Com
Question 175752This question is from textbook Geometry for Christian Schools
: given: line segment WY bisects angle XWZ and angle ZYX
prove: triangle XWY is congruent to triangle ZWY
the shape is a diamond divided in half by line segment WY
This question is from textbook Geometry for Christian Schools

Answer by srcedwards(3)   (Show Source): You can put this solution on YOUR website!
< ZWY and < XWY are congruent. WY is congruent to itself.
RELATED QUESTIONS

If WXYZ is a parallelogram, which of the following must ALWAYS be true? A. segment WY... (answered by KMST)
Given: Y is the midpoint of line segment VZ and line segment XW, Prove: triangle VYW is (answered by solver91311)
If WXYZ is a parallelogram, which of the following must always be true? A. line WY and (answered by MathLover1)
given triangle AKC is isoceles with segment KA is congruent to KC segment KB bisects... (answered by ikleyn)
given segment wx = segment yx segment wz = segment yz angle xwz = angle xyz angle... (answered by Fombitz)
Given: x is the midpoint of segment WY and segment VZ Prove: Angle XWV is congruent to... (answered by ewatrrr)
Given: angle R is congruent to angle U and line segment ST is congruent to line segment... (answered by ikleyn,josgarithmetic)
Ca you solve this proof? Given: angle V is congruent to angle Y, segment WZ bisects angle (answered by kingme18)
It's a vertical angle triangle Given: Segment Bx is congruent to segment Dx and angle... (answered by Alan3354)