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Area of equilateral triangle is √3
⇒ √3 a²/4 = √3
⇒ a² = 4
⇒ a = 2
For any Equilateral Triangle
The radius of Incircle = (Side/ 2√3)= 2/2√3 = 1/√3
Circumference = 2r
= 21/√3
= 2/√3 ×
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area of an equilateral ∆ = √3 m²
√3/4 × (side length) ² = √3
side length = 2 m
now,
, radius of circle divide the triangle into 3 parts .
area of sum of three pàrts = area of ∆
1/2 × r × L + 1/2 × r × L + 1/2 × r × L = √3
3/2 × ( r ) × L = √3
3/2 × r × 2 = √3
r = 1/√3
so, radius of circle = 1/√3 m
circumstance = 2πr = 2π/√3 m
√3/4 × (side length) ² = √3
side length = 2 m
now,
, radius of circle divide the triangle into 3 parts .
area of sum of three pàrts = area of ∆
1/2 × r × L + 1/2 × r × L + 1/2 × r × L = √3
3/2 × ( r ) × L = √3
3/2 × r × 2 = √3
r = 1/√3
so, radius of circle = 1/√3 m
circumstance = 2πr = 2π/√3 m
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