The ratio of the areas of two triangles ...

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.

Answer

Step by step text solution for 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. by MATHS experts to help you in doubts & scoring excellent marks in Class 10 exams.

Topper's Solved these Questions

SIMILARITY
CHETANA PUBLICATION|Exercise EXERCISE|47 Videos
Sets
CHETANA PUBLICATION|Exercise EXAMPLE|15 Videos
Statistics
CHETANA PUBLICATION|Exercise EXERCISE|26 Videos

Similar Questions

Explore conceptually related problems

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.

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.

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.

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.

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

Base of a triangle is 9 cm and height is 5 cm. Base of another triangle is 10 cm and height is 6 cm. Find the ratio of areas of these triangles.

What is the area of the triangle with base 4.8 cm and height 3.6 cm ?

Areas two similar triangles are 225 sq.cm, 81 sq.cm. If a side of the smaller triangle is 12 cm, then find corresponding side of bigger triangle.

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.

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

CHETANA PUBLICATION-SIMILARITY-EXERCISE

In triangle RTK, P is a point on RK such that R-P-K. RP:PK=3:2, then...
03:44
|
In triangle RTK, P is a point on RK such that R-P-K. RP:PK=3:2, then...
04:32
|
The ratio of the areas of two triangles with equal height is 3:2. The ...
02:31
|
In triangle DEF, line PQ||side EF such that D-P-E and D-Q-F. DQ=1.8, Q...
02:46
|
In triangle PQR, seg RS is bisector of /PRQ. PS=6, SQ=8, PR=15. Find Q...
02:15
|
In triangle XYZ, XY=YZ. Ray YM bisects /XYZ. X-M-Z. Prove that M is mi...
02:43
|
square ABCD is a trapezium in which AB||DC and its diagonals intersect...
04:15
|
In Delta ABC, point D and E are the points on sides AB and AC such tha...
03:43
|
In triangle PQR, ray QS bisects of /PQR. P-S-R. Show that (A(triangle ...
04:03
|
A vertical pole of a length 6 m casts a shadow of 4 m long on the grou...
03:59
|
In triangle ABC, AB=5, BC=6, AC=7. triangle PQR~triangle ABC. Perimete...
04:44
|
In triangle ABC,/B=90^@,seg DE|side AC such that A-D-B and A-E-C. AD=6...
03:24
|
In the adjoining figure, in DeltaABC, point D is on side BC such that,...
05:15
|
In triangle ABC, points D and E are on sides BC and AB such that AD an...
03:15
|
In triangle ABC, points D and E are on sides BC and AB such that AD an...
03:16
|
In triangle ABC, M and N are points on sides AB and AC respectively. t...
06:14
|
triangle DEF~triangle MNK, if DE=5 and MN=6, then find the value of A(...
02:08
|
If triangle ABC~triangle DEF such that the area of triangle ABC is 9 c...
02:35
|
In triangle ABC, points D and E are on sides AB and AC such that A-D-B...
06:43
|
In triangle ABC, PQ is a line segment intersecting AB at point P and A...
09:05
|

Home

Profile