Triangle A B C is cut by line segment M N. Line segment M N goes from side A B to side B C and cuts both sides into equal parts. The lengths of A M and M B are 88 centimeters, the lengths of C N and N B are 75 centimeters, and the length of A C is 116 centimeters.

What is the location of point G, which partitions the directed line segment from D to F into a 5:4 ratio?

Triangles A B C and A double-prime B double-prime C double-prime are shown. Triangle A double-prime B double-prime C double-prime is smaller and to the right of triangle A B C.

Two similar triangles are shown.
The proof that ΔRST ≅ ΔVST is shown.Given: ST is the perpendicular bisector of RV.Prove: ΔRST ≅ ΔVST

Which congruence theorem can be used to prove △BDA ≅ △DBC?

Points Q and R are midpoints of the sides of triangle ABC.

Consider the diagram.

Which best explains whether or not all isosceles triangles are similar?
Given: HF || JK; HG ≅ JGProve: FHG ≅ KJG





Did you find these answers helpful?