Abc is a right angled triangle in which o b 90 and c 2
a. If bc = 12 cm then ar abc is
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ABC is a right angled triangle in which angle B = 90° and angle C =2 × angle A
we know,
sum of all angles of any triangle = 180°
so, angle A + angle B + angle C = 180°
angle A + 90° + 2 × angle A = 180° [ from question, C = 2A and B = 90°]
3 × angle A + 90° = 180°
3 × angle A = 90°
angle A = 30°
and angle C = 2 × angle A = 60°
now, use sine formula ,
e.g.,
here, BC = a , AB = c , and CA = b
so, sin30°/BC = sin60°/AB
(1/2)/12 = (√3/2)/AB
1/24 = √3/2AB
AB = 12√3 cm
hence, area of ∆ABC = 1/2 × BC × AB
= 1/2 × 12 × 12√3
= 72√3 cm²
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