How many different triangles can you draw with two sides 8 cm and 6cm and area 12 sq cm?
Table of Contents
- 1 How many different triangles can you draw with two sides 8 cm and 6cm and area 12 sq cm?
- 2 How many different triangles can you draw with two sides 8 cm and 6 cm and area 24 sq cm?
- 3 How many triangles can 12cm be drawn?
- 4 How do you draw a triangle with sides 3cm 4cm and 6cm?
- 5 Can 3 sides make a triangle?
- 6 How many triangles are there in the same area?
How many different triangles can you draw with two sides 8 cm and 6cm and area 12 sq cm?
Answer: There will be two non-congruent triangles with two sides 6 cm and 8 cm, whose area will be 12 cm^2. This is because, if base of the triangle is 6 cm then its height must be 4 cm to get the area =12 cm^2.
How many different triangles can you draw with two sides 8 cm and 6 cm and area 24 sq cm?
For the triangle of area 24 sq cm, the height from the 8 cm side should be 6 cm. We can draw only one triangle of this type.
Can a triangle be formed with the sides lengths of 6 cm 2 cm and 8 cm?
No; The sum of the lengths of any two sides of a triangle must be greater than the length of the third side.
How many triangles can 12cm be drawn?
How many triangles of area 12 centimetre square can be drawn? – Quora. Therefore 8 triangles.
How do you draw a triangle with sides 3cm 4cm and 6cm?
Steps of construction:
- (1).Draw BC=4cm.
- (2). Taking B as centre cut an arc of length 6cm.
- (3).Again taking C as centre cut an arc of length 3cm, meeting other arc at A.
- (4).Join AC and AB. Hence ΔABC is required triangle.
How many triangles can be constructed?
ASA i.e. when a side and any two angles are given, only one triangle can be formed. This is as if two angles are equal, third will always be equal as their sum is always 180∘ .
Can 3 sides make a triangle?
Can three equal side lengths form a triangle? Yes. It’s called an equilateral triangle, and it can work because two side lengths added together are bigger than the third side.
How many triangles are there in the same area?
Given sides a and b there will always be two triangles with the same area for each angle θ at the intersection of a and b (except at the maximum area). Another way to see this analytically is to note that the area of the triangle is absin(θ)/2.
https://www.youtube.com/watch?v=Wy2i3RqR3Xw