The altitude forms a right angle triangle with half the side length and one side as the hypotenuse.
Using Pythagoras:
(½side)² + altitude² = side²
→ altitude² = side² - ¼side²
→ altitude² = ¾side²
→ altitude = (√3)/2 × side
→ altitude = (√3)/2 × 6 = 3√3 ≈ 5.2
The sides are 2*sqrt(3) units in length.
All three sides of an equilateral triangle are..."equal" in length.
An isoceles triangle has TWO sides of equal length but an equilateral triangle has THREE sides of equal length
a equilateral triangle has all the sides the same length.
First, draw the equilateral triangle ABC, and its altitude AI. Extend the sides AB and AC in such way that the extended parts to be equal in length with the length of these sides. Extend also the altitude AI in such way that the extended part to be twice in length as the altitude length. Label their end points , started from the point C, respectively with D, K, and G. From points D, K, and G, draw the parallel lines to BG, BC, and CD. Label their intersections respectively with E and F. A hexagon is formed, the hexagon BCDEFG, where its sides are equal in length with the length sides of the equilateral triangle ABC.
Given side lengths of 8 units, an equilateral triangle will have an altitude of 7 (6.9282) units.
The sides are 2*sqrt(3) units in length.
With an altitude of 10 units, this triangle's sides each measure 11.55 (11.54701) units.
All three sides of an equilateral triangle are..."equal" in length.
is called an equilateral triangle
An isoceles triangle has TWO sides of equal length but an equilateral triangle has THREE sides of equal length
a equilateral triangle has all the sides the same length.
9.794747317 m (with the help of Pythagoras' theorem)
an equilateral triangle
A triangle with equal length sides
All 3 sides of an equilateral triangle are equal in length Only 2 sides of an isosceles triangle are equal in length
First, draw the equilateral triangle ABC, and its altitude AI. Extend the sides AB and AC in such way that the extended parts to be equal in length with the length of these sides. Extend also the altitude AI in such way that the extended part to be twice in length as the altitude length. Label their end points , started from the point C, respectively with D, K, and G. From points D, K, and G, draw the parallel lines to BG, BC, and CD. Label their intersections respectively with E and F. A hexagon is formed, the hexagon BCDEFG, where its sides are equal in length with the length sides of the equilateral triangle ABC.