# 10.3.3. The Relation between the Area of Two Similar Polygons

Given that , , and the area of the , find the area of the approximated to nearest hundredth.

- A
- B
- C
- D

In , where , and where . If the area of , determine the area of the trapezium .

- A
- B
- C
- D

Given that bisects , cm, cm, and the area of , determine the area of approximated to the nearest two decimal places, if needed.

- A
- B
- C
- D

The ratio of the areas of two similar triangles equals . If the perimeter of the greater triangle equals cm, find the perimeter of the smaller triangle.

- Acm
- Bcm
- Ccm
- Dcm

and are two similar triangles where the ratio between the area of and the area of . If the perimeter of cm and cm, find the perimeter of and the length of .

- A perimeter of cm, cm
- B perimeter of cm, cm
- C perimeter of cm, cm
- D perimeter of cm, cm

where the ratio between the perimeter of and the perimeter of . Find the value of and the ratio between the area of and the area of .

- A,
- B,
- C,
- D,

where , , and cm. Find , the length of , and the ratio between the area of and that of .

- A, cm,
- B, cm,
- C, cm,
- D, cm,

The ratio of the perimeter of to the perimeter of is , and the sum of their areas is . Determine both areas.

- A area of , area of
- B area of , area of
- C area of , area of
- D area of , area of