Home
Class 10
MATHS
The areas of two similar triangles are 8...

The areas of two similar triangles are `81 cm^(2)` and `49 cm^(2)` respectively. What is the ratio of their corresponding sides ?

Text Solution

Verified by Experts

The correct Answer is:
`9 : 7`
Promotional Banner

Topper's Solved these Questions

  • TRIANGLES

    OSWAAL PUBLICATION|Exercise TOPIC-3 AREA OF SIMILAR TRIANGLES (SHORT ANSWER TYPE QUESTIONS)|8 Videos
  • TRIANGLES

    OSWAAL PUBLICATION|Exercise TOPIC-3 AREA OF SIMILAR TRIANGLES (LONG ANSWER TYPE QUESTIONS)|3 Videos
  • TRIANGLES

    OSWAAL PUBLICATION|Exercise TOPIC-3 AREA OF SIMILAR TRIANGLES (MULTIPLE CHOICE QUESTIONS)|10 Videos
  • SURFACE AREA AND VOLUMES

    OSWAAL PUBLICATION|Exercise EXERCISE 15.5|5 Videos

Similar Questions

Explore conceptually related problems

The areas of two similar triangles are 81 cm^(2) and 49 cm^(2) respectively. If the altitude of the bigger triangle is 4.5 cm. Find the corresponding altitude of the smaller triangle.

Two similar triangles have areas 120 sq. cm and 480 sq. cm respectively. Then the ratio of any pair of corresponding sides is :

The corresponding altitudes of two similar triangles are 6 cm and 9 cm respectively. Find the ratio their areas.

The areas of two similar triangles are 121 cm^(2) and 64 cm^(2) respectively. If The madian of first triangle is 12.1 cm , then what is the corresponding median of the other triangle ?

The areas of two concentric circles are 962.5cm^2 and 1386 cm^2 respectively. What is the width of the ring?

The perimeters of two similar triangles are 30 cm and 20 cm respectively. If one side of the first triangle is 12 cm, determine the corresponding side of the second triangle.

The area of two similar triangles ABC and PQR are '25 cm^2' and '49cm ^2' If QR=9.8 cm then BC is

Prove that “the ratio of the areas of two similar triangles is equal to the square of the ratio of their corresponding sides”.

Sides of two similar triangles are in the ratio 4 : 9 Areas of these triangles are in the ratio

Prove that the ratio at the areas of two similar triangles is equal to the square of the ratio of their corresponding medians.