Question

Given: V is the midpoint of YZ, V is the midpoint of XW prove: XYZ = WVY

Answer 1

To prove XYZ = WVY, we can use the fact that V is the midpoint of YZ and V is the midpoint of XW. We can show that XYZ and WVY are congruent triangles.

Step-by-step explanation:

To prove XYZ = WVY, we can use the fact that V is the midpoint of YZ and V is the midpoint of XW. We can show that XYZ and WVY are congruent triangles.

1. Since V is the midpoint of YZ, we know that YV = VZ.
2. Similarly, since V is the midpoint of XW, we know that XV = VW.
3. From the two statements above, we can conclude that XY = WV.
4. Since XY = WV and YV = YV, we can then conclude that XYZ and WVY are congruent triangles, and hence XYZ = WVY.