Like in Part A, we will identify corresponding sides of the triangles and set up a proportion. Notice that the way the similarity statement is written tells us which vertices are corresponding.
â–³ NOP ~ â–³ XYZThis must mean that OP~ YZ and NP~ XZ. With this information, we can set up our proportion.
Let's substitute the side lengths in our proportion and solve for x.
Like in Part B, we will identify corresponding sides of the triangles and set up a proportiona. Again, the way the similarity statement is written tells us which vertices are corresponding.
â–³ GHI ~ â–³ PQRThis must mean that GI~ PR and GH~ PQ. With this information, we can set up our proportion.
Let's substitute the side lengths in our proportion and solve for x.
Like in Part B, we will identify corresponding sides of the triangles and set up a proportion. Again, the way the similarity statement is written tells us which vertices are corresponding.
â–³ ABC ~ â–³ XYZThis must mean that AB~ XY and AC~ XZ. With this information, we can set up our proportion.
Let's substitute the side lengths in our proportion and solve for x.
