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Answer :
As per the figure we have area of field=area of ∆ABD+area of ∆BCD
\(=\frac{1}2\times base \times height+\frac{1}2\times base \times height\)
\(=\frac{1}2\times 24 \times 13+\frac{1}2\times 24\times 8\)
\(=12\times 13+12\times 8\)
\(=12\times(13+8)\)
\(=12\times 21\)
\(=252m^2\)
Hence the required area of the given field=\(252m^2\)