answr
Join / Login
maths

the perpendiculars from B and C to the opposite sides are equal.
If the above statement is true then mention answer as 1, else mention 0 if false

Answer

Given, , and
To prove:
In s BEC and BFC
(Given)
BC = BC (common)
(Given)
Thus, s BEC CFB (AAS Congruency)
Hence,

Answer verified by Toppr

Upvote (0)
Was this answer helpful?

Practice important Questions

Class 9 Maths Chapter 1 to 30

2161 Qs

Related questions

The following figure shows a triangle in which is a point on and is a point on , such that .
Prove that : 



View solution

and are two isosceles triangles on the same base and vertices and are on the same side of . If is extended to intersect at , show that
(i)
(ii)
(iii) bisects as well as .
(iv) is the perpendicular bisector of .

View solution

If , then and are respectively equal to

View solution

In given figure is a line-segment. and are points on either side of such that each of them is equidistant from the points and . Show that the line is the perpendicular bisector of

View solution

ABCD is a square; X is the mid-point of AB and Y the mid-point of BC .
Hence, The triangles ADX and BAY are congruent

If the above statement is true then mention answer as 1, else mention 0 if false

View solution

In Fig. AB=PQ, BC=RQ, AB=BQ and PQ=BQ Prove that

View solution

In triangles and , , and . Then the two triangles are :

View solution

In

View solution

and bisect each other at . Prove that

View solution

is a point equidistant from two lines and intersecting at point . Show that the line bisects that angle between them

View solution
View solution
View solution
View solution
View solution
View solution
View solution
View solution
View solution
View solution
View solution

View more

Create custom Assignments
Customize assignments and download PDF’s
Make now

Learn with content

Watch learning videos, swipe through stories, and browse through concepts

  • Concepts
  • Videos
  • Stories

Take Toppr Scholastic Test for Aptitude and Reasoning

Win exciting scholarships and plan a great education plan