Class 9 Maths Practice Test: Heron’s Formula - Application of Heron’s Formula in Finding Areas of Quadrilaterals — Flashcards | Class 9 Math | FatSkills

Class 9 Maths Practice Test: Heron’s Formula - Application of Heron’s Formula in Finding Areas of Quadrilaterals — Flashcards

Fast review mode: answers are shown by default so you can skim quickly. Hide them if you want to self-test.

The Heron’s formula to find area of a quadrilateral is [√s1(s1 - a)(s1 - b)(s1 - e)] + [√s2(s2 - d)(s2 - c)(s2 - e)] where s1 is the semi-perimeter of one triangle and s2 is the semi-perimeter of another triangle. a,b,c,d are the sides of the quadrilateral and e is the length of the diagonal.

Heron’s formula is used to find the area when the lengths of the four sides are given along with the diagonal length.

1 of 2 Ready
An umbrella is made by stitching 8 triangular pieces of cloth of two different colours, each piece measures 60cm, 60cm and 20cm. How much cloth of each colour is required for the umbrella?
\(50\sqrt{35} cm^2\)
Shortcuts
Prev Space Show / hide Next
Turn this into a study set.
Sign in with Google to save tricky questions to your reminder list and resume on any device.
Sign in with Google Free • no extra password