Triangles Test ...

In the figure, $$BC\parallel DE$$ and $$\dfrac {AB}{AD} = \dfrac {3}{4}$$
What is the ratio between the area of $$\triangle ABC$$ and $$\triangle ADE$$?

Which of the following can be used to prove $$\Delta {XYZ}$$ and $$\Delta {UVW}$$ are similar?

In $$\Delta KLP$$, find (a+b).

Which postulate can be used to prove the triangles are similar?

Identify the diagrams, based on which the given pair of triangle can be said SSS congruent?

When we construct a triangle similar to a given triangle as per given scale factor, we construct on the basis of ...........

If in two triangles, one pair of corresponding sides are proportional and the included angles are equal then the two triangles are similar by which similarity

$$\triangle ABC$$ is similar to $$\triangle XYZ$$ by $$SAS$$ similarity.If in $$\triangle ABC$$ $$AB=12,BC=8,\angle B=60$$
and in $$\triangle XYZ$$ Find the value of $$\angle Y$$

$$\triangle ABC$$ is similar to $$\triangle XYZ$$ by SSS similarity. If in $$\triangle ABC$$,  $$AB=12,BC=8,AC=6$$
and in $$\triangle XYZ,$$  $$XY=6,YZ=4$$. Find the value of $$XZ$$

$$\triangle ABC$$ is similar to $$\triangle XYZ$$ by $$SAS$$ similarity. If in $$\triangle ABC$$ $$AB=12,BC=8,\angle B=60^o$$
and in $$\triangle XYZ$$ $$XY=3$$,$$\angle Y=60^o$$. Find the value of $$YZ$$