ANSWER:
[tex]B)\frac{WX}{WZ}=\frac{XZ}{ZX}[/tex]
Given the triangle, the eqution that would not be sufficient enough to prove that WXZ = WYZ is:
[tex]B)\frac{WX}{WZ}=\frac{XZ}{ZX}[/tex]
From the triangle to prove that WXZ is similar to WYX, let's seperate both triangles
From the above, we can see that from both triangles, we have:
WZ = XW
WX = YW
∠WXZ = WYX
XZ = WX
