Home
Class 7
MATHS
ABC is an equilateral triangle, and AD a...

ABC is an equilateral triangle, and AD and BE are perpendiculars to BC and AC respectively. Prove that: 1. AD=BE 2. BD=CE `[ DeltaABD=DeltaBCE.]`

Promotional Banner

Similar Questions

Explore conceptually related problems

ABC is an equilateral triangle,and AD and BE are perpendiculars to BC and AC respectively. Prove that: 1.AD=BE 2.BD =CE[Delta ABD=Delta BCE.]

The following figure shows a triangle ABC in which AD and BE are perpendiculars to BC and AC respectively. Show that : Delta ADC ~ DeltaBEC

In an equilateral triangle ABC, AD is drawn perpendicular to BC meeting BC in A Prove that AD^(2) = x BD^(2) Find x.

The following figure shows a triangle ABC in which AD and BE are perpendiculars to BC and AC respectively. Show that : CA xx CE = CB xx CD

If Delta ABC be an equilateral triangle and AD _|_BC , then AD^(2) =

ABC is an equilateral triangle. AD is perpendicular to BC. Prove that AB^(2) + BC^(2) + CA^(2) =4AD^(2)

In Delta ABC, AD and BE are perpendiculars from A and B to the sides BC and AC, then

In a triangle ABC, AB = BC, AD is perpendicular to side BC and CE is perpendicular to side AB. Prove that : AD = CE.