Theorem: The ratio of the areas of two triangles is equal to the ratio of the product of their bases and corresponding heights.
To prove the above theorem,
a. Draw two triangles, and show their bases and heights.
b. Write 'given' and 'to prove' from the figures drawn.

Complete the following activities The areas of two triangle with same base are in proportion of their corresponding height. To prove the theorem, answer the following a. Draw two triangles, give names of all points,show their bases. b. Write ' given' and 'to prove' from the figures drawn.

If the areas of two similar triangles are equal, prove that they are congruent.

The ratio of the areas of two triangles with equal height is 3:2. The base of the larger triangle is 18 cm. Find the corresponding base of the smaller triangle.

The ratio of the areas of two triangles with equal height is 3 : 4. Base of the smaller triangle is 15 cm. Find the corresponding base of the large triangle.

The ratio of the areas of two triangles with the common base is 6:5. Height of the larger triangle is 9 cm. Find the corresponding height of the smaller triangle.

Ratio of areas of two triangles with equal bases is 3 : 4. If height of the bigger triangle is 20 cm, then the corresponding height of the smaller triangle is

The ratio of the areas of two triangles with common base is 4:3. Height of the larger triangle is 6 cm, then find the corresponding height of the smaller triangle.

The areas of two similar triangles are 32cm^2 and 50cm^2 . The ratio of their corresponding sides is

Ratio of areas of two triangles with equal height is 2:3. If base of smaller triangle is 6 cm then find the corresponding base of the bigger triangle.

Ratio of corresponding sides of two similar triangles is 3:5, then find ratio of their areas.