A right angled Δ ABC is inscribed in a circle , if the radius of the semicircle is 3 cm and the altitude BD
drawn to the hypotenuse is 2 cm. Then the area of the right angled Δ ABC is
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Given : A right angled Δ ABC is inscribed in a circle , radius of the semicircle is 3 cm altitude BD drawn to the hypotenuse is 2 cm
To find : area of the right angled Δ ABC
Solution:
right angled Δ ABC is inscribed in a circle
=> hypotenuse AC of triangle will be diameter of circle
Radius of circle = 3cm
=> Diameter of circle = 2 * radius = 2 * 3 = 6 cm
=> AC = 6 cm
BD ⊥ AC
=> area of triangle ABC = (1/2) * AC * BD
= (1/2) * 6 * 2
= 6
area of the right angled Δ ABC = 6 cm²
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