In a triangle abc, ad is angle bisector of a and ab : ac = 3 : 4. If the area of triangle abc is 350 cm2, then what is the area (in cm2) of triangle abd?
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Answer:
150 cm²
Step-by-step explanation:
In a triangle abc, ad is angle bisector of a and ab : ac = 3 : 4. If the area of triangle abc is 350 cm2, then what is the area (in cm2) of triangle abd?
AD is bisector of ∠A
While given AB/AC = 3/4
Also Area of Triangle ABC = 350 cm²
Area of ΔABD = (AB/(AB + AC) ) * Area of Δ ABC
= (3/(3 + 4)) * 350
= (3/7) * 350
= 3 * 50
= 150 cm²
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