
Now in ∆ABC
AB = a = 34 cm, BC = b = 20 cm, AC = c = 42 cm
Let a, b and c are the sides of triangle and s is
the semi-perimeter, then its area is given by:
A = \(\sqrt{s(s-a)(s-b)(s-c)}\)where s = \(\frac{a+b+c}2\)
s = \(\frac{a+b+c}2\) = \(\frac{34+20+42}2\) = 48
A = \(\sqrt{48(48-34)(48-20)(48-42)}\) cm2
a = \(\sqrt{48\times14\times28\times6}\) = 336 cm2
Hence, area of Parallelograme ABCD =2 × 336 =672 cm2