The area of a triangle can be obtained by heron's formula.
$$S=\frac{a+b+c}{2}$$
Where S = semiperimeter
a = 35
b = 84
c = 91
So S = $$\frac{35+84+91}{2}$$
=Â $$\frac{210}{2}$$
= 105
area of a triangle =Â $$\sqrt{\ S\left(S-a\right)\left(S-b\right)\left(S-c\right)}$$
=Â $$\sqrt{\ 105\left(105-35\right)\left(105-84\right)\left(105-91\right)}$$
= $$\sqrt{\ 105\times70\times21\times14}$$
=Â $$\sqrt{2160900\ }$$
= 1470Â $$cm^2$$
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