Isosceles Triangle
Trending Questions
Side BC of a triangle ABC has been produced to a point D such that ∠ACD=120∘. If ∠B=12∠A, then ∠Ais equal to
- ∠A
- ∠C
- 1800−∠C
- 1800−∠A
If a side of an equilateral triangle is , then its perimeter will be :
If ABC is a triangle , AB = AC, and AB = BC then ΔABC
Isosceles triangle
Right triangle
Equilateral triangle
Scalene triangle
- PC
- PB
- 2 PC
- 2 PB
- ∠A=60∘
- ∠A=70∘
- ∠A=45∘
- ∠A=30∘
If AD is an altitude of an isosceles triangle ABC in which AB = AC. Then:
- BD = CD
- BD < CD
- None of these
- BD > CD
The value of x∘ in the given figure is
60∘
30∘
15∘
45∘
- 45∘, 45∘
- 45∘, 55∘
- 30∘, 60∘
- 35∘, 55∘
- 70
Question 1 (i)
In an isosceles triangle ABC, with AB = AC, the bisectors of ∠B and ∠C intersect
each other at O. Join A to O. Show that:
OB = OC
- ∠ADC=∠CBE
- ∠ACD=∠CEB
- ∠ACD=∠CAD
- ∠ACD=∠CBE
- 3 cm
- 5 cm
- 6 cm
- 4 cm
In the given figure, AB||CD and if ∠CFE=90∘, then ∠FEB=
- Acute Isosceles Triangle
- None of these
- Obtuse Isosceles Triangle
- Right Isosceles Triangle
The perimeter of a triangle is . If its two sides measure and find the measure of its third side in
- AD is also a perpendicular bisector of BC.
- AD is also a median.
- ∠BAD=∠CAD
- All of these
Prove that in a triangle, other than an equilateral triangle, angle opposite the longest side is greater than 23 of a right angle.
In a right triangle, prove that the square of the hypotenuse is equal to the sum of squares of the other two sides.
Using the above, solve the following:
From figure, find the length of
- ∠LMN=70∘
- ∠LMN=60∘
- ∠LMN=50∘
- ∠LMN=40∘
Can you make a ?
- 30∘, 30∘
- 60∘, 30∘
- 45∘, 30∘
- 50∘, 30∘
- 60∘, 30∘, 90∘
- 30∘, 30∘, 120∘
- 60∘, 40∘, 80∘
- 45∘, 55∘, 80∘
(a) An acute angled isosceles triangle.
(b) An obtuse angled scalene triangle
(c) A right angled isosceles triangle.
(d) An acute angled scalene triangle.
(e) An obtuse angled isosceles triangle.