Areas of Similar Triangles
Trending Questions
The line segment XY is parallel to side AC of Δ ABC and it divides the triangle into two parts of equal areas. Find the ratio AXAB.
The line segment XY is parallel to side AC of △ABC and it divides the triangle into two parts of equal areas. Find the ratio BXAB.
1√2
12
4√1
√21
The line segment XY is parallel to side AC of Δ ABC and it divides the triangle into two parts of equal areas. Find the ratio BXAB.
- 1√2
- 12
- 41
- √21
The line segment XY is parallel to side AC of Δ ABC and it divides the triangle into two parts of equal areas. Find the ratio BXAB.
- 1:4
- 4:1
- 2:1
- 1:2
- 4 : 5
- 16 : 25
- 5 : 16
- 16 : 5
In ΔABC, if a triangle is formed by joining the midpoints of the sides, the area of the triangle is
4
2
13
14
The areas of two similar triangles are 12 cm2 and 48 cm2. If the height of the smaller triangle is 2.1 cm, then the corresponding height of the bigger triangle is _____.
4.41 cm
8.4 cm
4.2 cm
0.525 cm
The ratio of the corresponding sides of two similar triangles is 1 : 3. The ratio of their corresponding heights is _________.
1:3
3:1
9:1
1:9
- 9 : 4
- 4 : 9
- 81 : 16
- 16 : 81
The areas of two similar triangles are 9 cm2 and 16 cm2 respectively . The ratio of their corresponding sides is ____.
3: 4
4: 3
2: 3
4: 5
- False
- True