In a A ABC, AB = 30 cm, BC = 26 cm and AC = 28
cm. Find the area of AABC
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Answer:
Given,
ab=30cm bc=26cm ac=28cm
S=a+b+c/2
= 30+26+28/2
=84/2
=42
Area=
\sqrt{s(s - a)(s - b)(s - c) }
s(s−a)(s−b)(s−c)
=
\sqrt{42(42 - 30)(42 - 26)(42 - 28)}
42(42−30)(42−26)(42−28)
=
\sqrt{42 \times 12 \times 16 \times 14}
42×12×16×14
=
\sqrt{112896}
112896
= 336cm^{2}=336cm
2
Area of ∆ABC=1/2× base×height
84cm ^{2} = 1 \div 2 \times 28cm \times h84cm
2
=1÷2×28cm×h
h = (2 \times 84) \div 28cmh=(2×84)÷28cm
h = 168 \div 28h=168÷28
= 6=6
therefore altitude on Ac= 6cm
100℅sure answer
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