Yx is perpendicular to wz at x between w and z. wxy=zyx and yw=yz which congruency statements (hl, aas, asa, sas, and sss) can you use to conclude that wxy=xy.

It is given that , In ΔW X Y, Y X is perpendicular to W Z. Also, y w= w z.

To Prove: ΔW X Y ≅ ΔZ Y X

Proof:

In Δ W X Y and Z Y X

Y X ⊥ W Z→→→→Given

Y W= Y Z→→(Given)

∠YWX=∠YZX→→As, opposite sides of a triangle are equal, so angle opposite to them are equal.

∠YXW=∠YXZ→→Each being 90°

So, ΔYXW≅ΔYXZ→→[AAS]

Also, YX is common sides between two triangles.

ΔYXW≅ΔYXZ→→[HL]

So,the two triangles can be proved congruent by either AAS, or HL.

(x, y)→(x − 8, y − 7)

step-by-step explanation:

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