Given Data:
The length of the parallel side of the parallelogram is b.
The distance between the parallel sides is h.
[tex]\begin{gathered} b=4\frac{1}{3}\text{ yards} \\ =\frac{4\times3+1}{3}yards \\ =\frac{13}{3}yards. \\ h=5\frac{2}{3}yards \\ =\frac{5\times3+2}{3}yards \\ =\frac{17}{3}yards \end{gathered}[/tex]
The area can be determined as,
[tex]\begin{gathered} A=bh \\ =\frac{13}{3}yard\times\frac{17}{3}\text{yard} \\ =\frac{221}{9}yard^2^{} \\ =24\frac{5}{9}yard^2^{} \end{gathered}[/tex]
Thus, the above expression gives the required area.
