With vertices A,B and C of a triangle ABC as centres, arcs are drawn with 5cm each. With sides AB=14cm, BC=48cm and CA =50cm, find Area of whole triangle minus the sum of the three sectors
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According to question
Area of triangle can be calculated by
S = AB + BC + AC/2
= 14 + 48 + 50 / 2
= 56
Thus
Area = S root [(S-AB) + (S-BC) + (S-AC)]
= S root [ (56 - 14) + (56 - 48 + (56 - 50)]
= 56 root [ 42 + 8 + 6]
= 56 root [56]
= 419.06 Cm^2
Area of triangle can be calculated by
S = AB + BC + AC/2
= 14 + 48 + 50 / 2
= 56
Thus
Area = S root [(S-AB) + (S-BC) + (S-AC)]
= S root [ (56 - 14) + (56 - 48 + (56 - 50)]
= 56 root [ 42 + 8 + 6]
= 56 root [56]
= 419.06 Cm^2
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