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Sia ? 6 years, 2 months ago
Since, sides of coloured triangular wall are 15 m, 11 m and 6 m.
{tex}\therefore{/tex} Semi-perimeter of coloured triangular wall
S ={tex}\frac{15+11+6}{2}{/tex}={tex}\frac{32}{2}{/tex}=16 m
Now, Using Heron’s formula,
Area of coloured triangular wall
={tex}\sqrt{s\left( s-a \right)\left( s-b \right)\left( s-c \right)}{/tex}
={tex}\sqrt{16\left( 16-15 \right)\left( 16-11 \right)\left( 16-6 \right)}{/tex}
={tex}\sqrt{16\times 1\times 5\times 10}{/tex}
={tex}20\sqrt{2}{{m}^{2}}{/tex}
Hence area painted in blue colour = {tex}20\sqrt{2}{{m}^{2}}{/tex}
1Thank You