Please solve this geometry (circumcircle)
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1: each side of eq. ∆ ABC = 6 cm
let's draw an altitude AD on side BC.
now area of ∆ ABC = √3/4(side)²
= √3/4(6)²
= √3/4*36
= 9√3 cm²
now area of ∆ ABD = 1/2 area of ∆ ABC
=> 1/2*b*h = 9√3/2
=> 1/2*3*h = 9√3/2
=> h = (9√3/2)*(2/3)
=> h = 3√3
so, altitude of ∆ = 3√3 cm
alternatively :
By using Pythagoras theorem,
AB² = BD² + AD²
6² = 3² + AD²
AD² = 36 - 9
AD² = 27
AD = 3√3
2:
Polygon with 3 equal sides is called an
equilateral Triangle .
Let ABC is an equilateral triangle whose
side length is 5.2 cm
AB = BC = CA = 5.2 cm
Steps to Construction :
1 ) Draw AB = 5.2 cm line segment.
2 ) Take A and B are centers with equal
radius 5.2 cm draw two intersecting arcs.
C is the intersecting point.
3 ) Join A and B to C .
Therefore ,
Required equilateral ∆ABC formed.
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